/export/starexec/sandbox2/solver/bin/starexec_run_ttt2-1.17+nonreach /export/starexec/sandbox2/benchmark/theBenchmark.xml /export/starexec/sandbox2/output/output_files -------------------------------------------------------------------------------- YES Problem: c(c(x1)) -> a(a(a(b(b(b(x1)))))) b(b(b(a(x1)))) -> b(b(b(b(b(b(b(b(x1)))))))) b(b(c(c(x1)))) -> c(c(c(a(a(a(a(x1))))))) Proof: Bounds Processor: bound: 4 enrichment: match automaton: final states: {13,8,1} transitions: b4(698) -> 699* b4(700) -> 701* b4(695) -> 696* b4(697) -> 698* b4(699) -> 700* b4(694) -> 695* b4(701) -> 702* b4(696) -> 697* a1(272) -> 273* a1(45) -> 46* a1(25) -> 26* a1(187) -> 188* a1(117) -> 118* a1(184) -> 185* a1(114) -> 115* a1(271) -> 272* a1(44) -> 45* a1(24) -> 25* a1(186) -> 187* a1(116) -> 117* a1(273) -> 274* a1(46) -> 47* a1(270) -> 271* a1(23) -> 24* a1(185) -> 186* a1(115) -> 116* b1(75) -> 76* b1(70) -> 71* b1(50) -> 51* b1(247) -> 248* b1(242) -> 243* b1(20) -> 21* b1(314) -> 315* b1(112) -> 113* b1(107) -> 108* b1(92) -> 93* b1(72) -> 73* b1(67) -> 68* b1(52) -> 53* b1(244) -> 245* b1(42) -> 43* b1(22) -> 23* b1(316) -> 317* b1(109) -> 110* b1(94) -> 95* b1(74) -> 75* b1(69) -> 70* b1(49) -> 50* b1(246) -> 247* b1(241) -> 242* b1(313) -> 314* b1(111) -> 112* b1(106) -> 107* b1(91) -> 92* b1(76) -> 77* b1(66) -> 67* b1(51) -> 52* b1(248) -> 249* b1(243) -> 244* b1(41) -> 42* b1(21) -> 22* b1(315) -> 316* b1(108) -> 109* b1(93) -> 94* b1(73) -> 74* b1(68) -> 69* b1(48) -> 49* b1(245) -> 246* b1(43) -> 44* b1(317) -> 318* b1(312) -> 313* b1(110) -> 111* b1(105) -> 106* b1(90) -> 91* c1(274) -> 275* c1(189) -> 190* c1(119) -> 120* c1(276) -> 277* c1(188) -> 189* c1(118) -> 119* c1(275) -> 276* c1(190) -> 191* c1(120) -> 121* b2(469) -> 470* b2(267) -> 268* b2(464) -> 465* b2(459) -> 460* b2(454) -> 455* b2(651) -> 652* b2(449) -> 450* b2(646) -> 647* b2(237) -> 238* b2(192) -> 193* b2(591) -> 592* b2(586) -> 587* b2(566) -> 567* b2(162) -> 163* b2(359) -> 360* b2(152) -> 153* b2(349) -> 350* b2(541) -> 542* b2(339) -> 340* b2(137) -> 138* b2(334) -> 335* b2(299) -> 300* b2(491) -> 492* b2(688) -> 689* b2(486) -> 487* b2(466) -> 467* b2(264) -> 265* b2(456) -> 457* b2(653) -> 654* b2(451) -> 452* b2(643) -> 644* b2(239) -> 240* b2(214) -> 215* b2(194) -> 195* b2(593) -> 594* b2(583) -> 584* b2(164) -> 165* b2(563) -> 564* b2(159) -> 160* b2(356) -> 357* b2(351) -> 352* b2(543) -> 544* b2(341) -> 342* b2(139) -> 140* b2(538) -> 539* b2(336) -> 337* b2(735) -> 736* b2(301) -> 302* b2(493) -> 494* b2(690) -> 691* b2(488) -> 489* b2(286) -> 287* b2(468) -> 469* b2(266) -> 267* b2(463) -> 464* b2(458) -> 459* b2(453) -> 454* b2(650) -> 651* b2(448) -> 449* b2(645) -> 646* b2(236) -> 237* b2(590) -> 591* b2(585) -> 586* b2(565) -> 566* b2(161) -> 162* b2(358) -> 359* b2(353) -> 354* b2(151) -> 152* b2(545) -> 546* b2(540) -> 541* b2(338) -> 339* b2(727) -> 728* b2(495) -> 496* b2(692) -> 693* b2(485) -> 486* b2(268) -> 269* b2(465) -> 466* b2(460) -> 461* b2(455) -> 456* b2(652) -> 653* b2(450) -> 451* b2(647) -> 648* b2(238) -> 239* b2(213) -> 214* b2(193) -> 194* b2(592) -> 593* b2(587) -> 588* b2(163) -> 164* b2(562) -> 563* b2(158) -> 159* b2(355) -> 356* b2(153) -> 154* b2(350) -> 351* b2(542) -> 543* b2(340) -> 341* b2(138) -> 139* b2(335) -> 336* b2(729) -> 730* b2(300) -> 301* b2(492) -> 493* b2(689) -> 690* b2(487) -> 488* b2(285) -> 286* b2(467) -> 468* b2(265) -> 266* b2(462) -> 463* b2(457) -> 458* b2(649) -> 650* b2(447) -> 448* b2(644) -> 645* b2(235) -> 236* b2(215) -> 216* b2(589) -> 590* b2(584) -> 585* b2(165) -> 166* b2(564) -> 565* b2(160) -> 161* b2(357) -> 358* b2(352) -> 353* b2(544) -> 545* b2(539) -> 540* b2(337) -> 338* b2(494) -> 495* b2(691) -> 692* b2(489) -> 490* b2(287) -> 288* a2(217) -> 218* a2(197) -> 198* a2(369) -> 370* a2(142) -> 143* a2(304) -> 305* a2(289) -> 290* a2(371) -> 372* a2(154) -> 155* a2(216) -> 217* a2(196) -> 197* a2(156) -> 157* a2(141) -> 142* a2(303) -> 304* a2(288) -> 289* a2(218) -> 219* a2(370) -> 371* a2(497) -> 498* a2(290) -> 291* a2(195) -> 196* a2(372) -> 373* a2(155) -> 156* a2(741) -> 742* a2(140) -> 141* a2(731) -> 732* a2(302) -> 303* f30() -> 2* c2(374) -> 375* c2(373) -> 374* c2(375) -> 376* a0(15) -> 16* a0(5) -> 6* a0(7) -> 1* a0(2) -> 14* a0(14) -> 15* a0(16) -> 17* a0(6) -> 7* b3(661) -> 662* b3(656) -> 657* b3(444) -> 445* b3(439) -> 440* b3(626) -> 627* b3(596) -> 597* b3(571) -> 572* b3(753) -> 754* b3(536) -> 537* b3(733) -> 734* b3(531) -> 532* b3(718) -> 719* b3(703) -> 704* b3(663) -> 664* b3(658) -> 659* b3(441) -> 442* b3(431) -> 432* b3(628) -> 629* b3(623) -> 624* b3(598) -> 599* b3(391) -> 392* b3(573) -> 574* b3(568) -> 569* b3(755) -> 756* b3(750) -> 751* b3(533) -> 534* b3(715) -> 716* b3(705) -> 706* b3(665) -> 666* b3(655) -> 656* b3(443) -> 444* b3(438) -> 439* b3(433) -> 434* b3(625) -> 626* b3(595) -> 596* b3(393) -> 394* b3(575) -> 576* b3(570) -> 571* b3(752) -> 753* b3(747) -> 748* b3(535) -> 536* b3(530) -> 531* b3(717) -> 718* b3(707) -> 708* b3(662) -> 663* b3(657) -> 658* b3(445) -> 446* b3(440) -> 441* b3(627) -> 628* b3(622) -> 623* b3(597) -> 598* b3(572) -> 573* b3(754) -> 755* b3(749) -> 750* b3(739) -> 740* b3(532) -> 533* b3(719) -> 720* b3(704) -> 705* b3(664) -> 665* b3(659) -> 660* b3(442) -> 443* b3(432) -> 433* b3(629) -> 630* b3(624) -> 625* b3(599) -> 600* b3(392) -> 393* b3(574) -> 575* b3(569) -> 570* b3(756) -> 757* b3(751) -> 752* b3(534) -> 535* b3(529) -> 530* b3(721) -> 722* b3(716) -> 717* b3(706) -> 707* b0(10) -> 11* b0(5) -> 9* b0(12) -> 8* b0(2) -> 3* b0(9) -> 10* b0(4) -> 5* b0(11) -> 12* b0(3) -> 4* a3(434) -> 435* a3(394) -> 395* a3(436) -> 437* a3(396) -> 397* a3(435) -> 436* a3(395) -> 396* c0(17) -> 18* c0(19) -> 13* c0(18) -> 19* 2 -> 90* 8 -> 91,3,92,4,93,5 13 -> 92,4 14 -> 72* 15 -> 66* 16 -> 48* 17 -> 20* 18 -> 114,41 26 -> 19* 44 -> 235* 45 -> 158* 46 -> 727,105 47 -> 13* 53 -> 20* 71 -> 48* 77 -> 66* 92 -> 23,22,21,53,20,52,51,50,49,71,70,69,68,67,77,66,76,75,8,74,12,73,11,10,95,93,4,5,9,94 95 -> 72* 113 -> 72,10 114 -> 589* 115 -> 447* 116 -> 355* 117 -> 264* 118 -> 151* 119 -> 731,184,137 121 -> 92,91,11,74,76,77,68,70,49,51,20,21,23,72,9 140 -> 438* 141 -> 739,334 142 -> 729,241 143 -> 121,9 157 -> 120* 166 -> 465,108 184 -> 649* 185 -> 583* 186 -> 491* 187 -> 349* 188 -> 213* 189 -> 741,270,192 191 -> 72,11 195 -> 568* 196 -> 749,453 197 -> 735,312 198 -> 191,11 219 -> 190* 240 -> 158* 249 -> 72,12 269 -> 151* 270 -> 688* 271 -> 643* 272 -> 562* 273 -> 485* 274 -> 299* 275 -> 369,285 277 -> 8,3,4,5,93,92,91 288 -> 661* 289 -> 529* 290 -> 462* 291 -> 277,8,5,92 305 -> 276* 318 -> 90* 342 -> 244* 354 -> 213* 360 -> 264* 369 -> 715* 370 -> 703* 371 -> 655* 372 -> 595* 373 -> 431* 374 -> 497,391 376 -> 23,22,53,21,51,52,50,49,70,71,69,68,77,67,66,76,75,8,73,11,12,74,95,94,9,93,5,10,72 394 -> 694* 395 -> 622* 396 -> 538* 397 -> 376,5,9,94,93,95,72 437 -> 375* 446 -> 532,337 452 -> 355* 461 -> 315* 470 -> 23,22,21,53,52,51,50,49,71,70,69,68,67,77,66,76,75,8,74,11,10,12,9,94,95,73 490 -> 299* 496 -> 349* 497 -> 721* 498 -> 370* 537 -> 465* 546 -> 23,21,22,52,53,50,51,71,49,48,69,70,67,68,76,73,75,74,11,12,8,77 567 -> 485* 576 -> 752,456 588 -> 491* 594 -> 447* 600 -> 431* 630 -> 541* 648 -> 562* 654 -> 583* 660 -> 595* 666 -> 529* 693 -> 643* 702 -> 625* 708 -> 655* 720 -> 703* 722 -> 716* 728 -> 463* 730 -> 463* 731 -> 733* 732 -> 370* 734 -> 716* 736 -> 164* 740 -> 530* 741 -> 747* 742 -> 370* 748 -> 716* 757 -> 166* problem: Qed