NO

Solver Timeout: 4
Global Timeout: 60
No parsing errors!
Init Location: 0
Transitions:
<l0, l25, true>
<l1, l2, (0 <= (~(1) + x_9^0)) /\ (undef48 = (0 + t_589^0)) /\ (0 <= (~(1) + undef48)), par{t_11^0 -> undef48, t_15^0 -> (0 + t_582^0), x_9^0 -> (~(1) + x_9^0)}>
<l2, l3, (undef367 = undef367) /\ (undef194 = undef194) /\ (undef195 = undef195) /\ (undef368 = (0 + undef194)) /\ (undef369 = (0 + t_605^0)) /\ (0 <= ((~(1) + undef368) + (~(1) * undef369))) /\ (undef268 = (0 + t_613^0)) /\ (undef270 = (0 + t_617^0)) /\ (0 <= ((~(1) + undef268) + (~(1) * undef270))), par{nondet_18^0 -> undef194, nondet_19^0 -> undef195, t_15^0 -> undef268, t_17^0 -> undef270}>
<l4, l3, (undef553 = undef553) /\ (undef380 = undef380) /\ (undef381 = undef381) /\ (undef554 = (0 + undef380)) /\ (undef555 = (0 + t_360^0)) /\ (0 <= ((~(1) + undef554) + (~(1) * undef555))) /\ (undef454 = (0 + t_368^0)) /\ (undef456 = (0 + t_372^0)) /\ (0 <= ((~(1) + undef454) + (~(1) * undef456))), par{nondet_18^0 -> undef380, nondet_19^0 -> undef381, t_15^0 -> undef454, t_17^0 -> undef456}>
<l5, l6, (undef739 = undef739) /\ (undef705 = undef705) /\ (undef568 = undef568) /\ (undef569 = undef569) /\ (undef740 = (0 + undef568)) /\ (undef741 = (0 + t_708^0)) /\ (0 <= ((~(1) + undef740) + (~(1) * undef741))) /\ (undef640 = (0 + t_716^0)) /\ (undef642 = (0 + t_720^0)) /\ (0 <= ((~(1) + undef640) + (~(1) * undef642))), par{nondet_20^0 -> undef568, nondet_21^0 -> undef569, t_15^0 -> undef640, t_17^0 -> undef642, t_712^0 -> undef705}>
<l7, l6, (undef925 = undef925) /\ (undef743 = ((0 + (~(1) * t_11^0)) + t_436^0)) /\ (undef744 = (0 + t_436^0)) /\ (undef754 = undef754) /\ (undef755 = undef755) /\ (undef926 = (0 + undef754)) /\ (undef927 = (0 + t_459^0)) /\ (0 <= ((~(1) + undef926) + (~(1) * undef927))) /\ (undef826 = (0 + t_467^0)) /\ (undef828 = (0 + t_471^0)) /\ (0 <= ((~(1) + undef826) + (~(1) * undef828))), par{__patmp1^0 -> undef743, __patmp2^0 -> undef744, nondet_20^0 -> undef754, nondet_21^0 -> undef755, t_15^0 -> undef826, t_17^0 -> undef828, t_684^0 -> (0 + undef744), t_712^0 -> (0 + undef743)}>
<l8, l9, (undef981 = undef981) /\ (undef982 = undef982) /\ (undef1112 = (0 + t_1193^0)) /\ ((1 + (~(1) * undef1112)) <= 0) /\ (undef1113 = (0 + t_1238^0)) /\ (undef1114 = (~(1) + undef981)) /\ (undef975 = (0 + undef982)) /\ ((0 + undef975) <= 0) /\ (undef1111 = undef1111) /\ (undef984 = undef984) /\ (undef940 = undef940) /\ (undef941 = undef941) /\ (undef1115 = (0 + undef940)) /\ (undef1116 = (0 + t_1267^0)) /\ (0 <= ((~(1) + undef1115) + (~(1) * undef1116))) /\ (undef1012 = (0 + t_1275^0)) /\ (undef1014 = (0 + t_1279^0)) /\ (0 <= ((~(1) + undef1012) + (~(1) * undef1014))), par{nondet_20^0 -> undef940, nondet_21^0 -> undef941, t_11^0 -> undef975, t_1245^0 -> undef981, t_1252^0 -> undef982, t_1271^0 -> undef984, t_15^0 -> undef1012, t_17^0 -> undef1014}>
<l8, l10, (undef1165 = undef1165) /\ (undef1300 = (0 + t_1193^0)) /\ (0 <= (0 + (~(1) * undef1300))) /\ (undef1301 = (0 + t_1197^0)) /\ (undef1164 = (0 + undef1165)) /\ ((0 + undef1164) <= 0) /\ (undef1135 = undef1135) /\ (undef1136 = undef1136) /\ (undef1302 = (0 + undef1135)) /\ (undef1303 = (0 + t_1219^0)) /\ (0 <= ((~(1) + undef1302) + (~(1) * undef1303))) /\ (undef1201 = (0 + t_1227^0)) /\ (undef1203 = (0 + t_1231^0)) /\ (0 <= ((~(1) + undef1201) + (~(1) * undef1203))), par{nondet_19^0 -> (0 + nondet_30^0), nondet_29^0 -> undef1135, nondet_30^0 -> undef1136, t_11^0 -> undef1164, t_1204^0 -> undef1165, t_15^0 -> undef1201, t_17^0 -> undef1203}>
<l10, l8, true>
<l11, l12, (undef1577 = undef1577) /\ (undef1671 = (0 + t_148^0)) /\ ((1 + (~(1) * undef1671)) <= 0) /\ (undef1672 = (0 + t_193^0)) /\ (undef1673 = (~(1) + undef1577)) /\ (undef1534 = (0 + t_207^0)) /\ (0 <= (~(1) + undef1534)) /\ (undef1670 = undef1670) /\ (undef1580 = undef1580) /\ (undef1499 = undef1499) /\ (undef1500 = undef1500) /\ (undef1674 = (0 + undef1499)) /\ (undef1675 = (0 + t_222^0)) /\ (0 <= ((~(1) + undef1674) + (~(1) * undef1675))) /\ (undef1571 = (0 + t_230^0)) /\ (undef1573 = (0 + t_234^0)) /\ (0 <= ((~(1) + undef1571) + (~(1) * undef1573))), par{nondet_20^0 -> undef1499, nondet_21^0 -> undef1500, t_11^0 -> undef1534, t_15^0 -> undef1571, t_17^0 -> undef1573, t_200^0 -> undef1577, t_226^0 -> undef1580}>
<l11, l13, (undef1859 = (0 + t_148^0)) /\ (0 <= (0 + (~(1) * undef1859))) /\ (undef1860 = (0 + t_152^0)) /\ (undef1723 = (0 + t_159^0)) /\ (0 <= (~(1) + undef1723)) /\ (undef1694 = undef1694) /\ (undef1695 = undef1695) /\ (undef1861 = (0 + undef1694)) /\ (undef1862 = (0 + t_174^0)) /\ (0 <= ((~(1) + undef1861) + (~(1) * undef1862))) /\ (undef1760 = (0 + t_182^0)) /\ (undef1762 = (0 + t_186^0)) /\ (0 <= ((~(1) + undef1760) + (~(1) * undef1762))), par{nondet_19^0 -> (0 + nondet_30^0), nondet_29^0 -> undef1694, nondet_30^0 -> undef1695, t_11^0 -> undef1723, t_15^0 -> undef1760, t_17^0 -> undef1762}>
<l13, l11, true>
<l3, l5, (undef2192 = undef2192) /\ (undef2229 = (0 + t_630^0)) /\ ((1 + (~(1) * undef2229)) <= 0) /\ (undef2230 = (0 + t_677^0)) /\ (undef2093 = (0 + t_691^0)) /\ (0 <= (~(1) + undef2093)), par{t_11^0 -> undef2093, t_15^0 -> (~(1) + undef2192), t_684^0 -> undef2192}>
<l3, l14, (undef2414 = (0 + t_630^0)) /\ (0 <= (0 + (~(1) * undef2414))) /\ (undef2278 = (0 + t_641^0)) /\ (0 <= (~(1) + undef2278)), par{t_11^0 -> undef2278, t_15^0 -> (0 + t_634^0)}>
<l15, l5, (undef2598 = (0 + t_383^0)) /\ ((1 + (~(1) * undef2598)) <= 0) /\ (undef2599 = (0 + t_429^0)) /\ (undef2462 = (0 + t_443^0)) /\ (0 <= (~(1) + undef2462)), par{t_11^0 -> undef2462, t_15^0 -> (~(1) + t_436^0), t_684^0 -> (0 + t_436^0)}>
<l15, l14, (undef2783 = (0 + t_383^0)) /\ (0 <= (0 + (~(1) * undef2783))) /\ (undef2647 = (0 + t_394^0)) /\ (0 <= (~(1) + undef2647)), par{t_11^0 -> undef2647, t_15^0 -> (0 + t_387^0)}>
<l16, l1, (undef2967 = undef2967) /\ (undef2939 = undef2939) /\ (undef2798 = undef2798) /\ (undef2799 = undef2799) /\ (undef2969 = (0 + undef2798)) /\ (undef2973 = (0 + t_756^0)) /\ (0 <= ((~(1) + undef2969) + (~(1) * undef2973))) /\ (undef2970 = (0 + t_764^0)) /\ (undef2974 = (0 + t_768^0)) /\ (0 <= ((~(1) + undef2970) + (~(1) * undef2974))) /\ (undef2971 = (0 + t_784^0)) /\ (undef2831 = (0 + x_9^0)) /\ (0 <= (~(1) + undef2831)) /\ (undef2968 = undef2968) /\ (undef2800 = undef2800) /\ (undef2801 = undef2801) /\ (undef2972 = (0 + undef2800)) /\ (undef2975 = (0 + t_806^0)) /\ (0 <= ((~(1) + undef2972) + (~(1) * undef2975))) /\ (undef2868 = (0 + t_814^0)) /\ (undef2870 = (0 + t_818^0)) /\ (0 <= ((~(1) + undef2868) + (~(1) * undef2870))), par{nondet_22^0 -> undef2798, nondet_23^0 -> undef2799, nondet_24^0 -> undef2800, nondet_25^0 -> undef2801, t_11^0 -> undef2831, t_15^0 -> undef2868, t_17^0 -> undef2870, t_28^0 -> (0 + undef2799), t_760^0 -> undef2939}>
<l14, l3, (undef2994 = undef2994) /\ (undef2995 = undef2995) /\ (undef3159 = (0 + undef2994)) /\ (undef3160 = (0 + t_658^0)) /\ (0 <= ((~(1) + undef3159) + (~(1) * undef3160))) /\ (undef3060 = (0 + t_666^0)) /\ (undef3062 = (0 + t_670^0)) /\ (0 <= ((~(1) + undef3060) + (~(1) * undef3062))), par{nondet_19^0 -> (0 + nondet_30^0), nondet_29^0 -> undef2994, nondet_30^0 -> undef2995, t_15^0 -> undef3060, t_17^0 -> undef3062}>
<l17, l1, (undef3344 = undef3344) /\ (undef3288 = undef3288) /\ (undef3175 = undef3175) /\ (undef3176 = undef3176) /\ (undef3346 = (0 + undef3175)) /\ (undef3350 = (0 + t_505^0)) /\ (0 <= ((~(1) + undef3346) + (~(1) * undef3350))) /\ (undef3347 = (0 + t_513^0)) /\ (undef3351 = (0 + t_517^0)) /\ (0 <= ((~(1) + undef3347) + (~(1) * undef3351))) /\ (undef3348 = (0 + t_532^0)) /\ (undef3208 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3208)) /\ (undef3345 = undef3345) /\ (undef3177 = undef3177) /\ (undef3178 = undef3178) /\ (undef3349 = (0 + undef3177)) /\ (undef3352 = (0 + t_554^0)) /\ (0 <= ((~(1) + undef3349) + (~(1) * undef3352))) /\ (undef3245 = (0 + t_562^0)) /\ (undef3247 = (0 + t_566^0)) /\ (0 <= ((~(1) + undef3245) + (~(1) * undef3247))), par{nondet_22^0 -> undef3175, nondet_23^0 -> undef3176, nondet_24^0 -> undef3177, nondet_25^0 -> undef3178, t_11^0 -> undef3208, t_15^0 -> undef3245, t_17^0 -> undef3247, t_28^0 -> (0 + undef3176), t_509^0 -> undef3288}>
<l18, l3, (undef3371 = undef3371) /\ (undef3372 = undef3372) /\ (undef3536 = (0 + undef3371)) /\ (undef3537 = (0 + t_410^0)) /\ (0 <= ((~(1) + undef3536) + (~(1) * undef3537))) /\ (undef3437 = (0 + t_418^0)) /\ (undef3439 = (0 + t_422^0)) /\ (0 <= ((~(1) + undef3437) + (~(1) * undef3439))), par{nondet_19^0 -> (0 + nondet_30^0), nondet_29^0 -> undef3371, nondet_30^0 -> undef3372, t_15^0 -> undef3437, t_17^0 -> undef3439}>
<l9, l1, (undef3599 = undef3599) /\ (undef3724 = (0 + t_1292^0)) /\ (undef3723 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3723)) /\ (undef3721 = undef3721) /\ (undef3601 = undef3601) /\ (undef3552 = undef3552) /\ (undef3553 = undef3553) /\ (undef3725 = (0 + undef3552)) /\ (undef3729 = (0 + t_1320^0)) /\ (0 <= ((~(1) + undef3725) + (~(1) * undef3729))) /\ (undef3726 = (0 + t_1328^0)) /\ (undef3730 = (0 + t_1332^0)) /\ (0 <= ((~(1) + undef3726) + (~(1) * undef3730))) /\ (undef3727 = (0 + t_1352^0)) /\ (undef3585 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3585)) /\ (undef3722 = undef3722) /\ (undef3554 = undef3554) /\ (undef3555 = undef3555) /\ (undef3728 = (0 + undef3554)) /\ (undef3731 = (0 + t_1374^0)) /\ (0 <= ((~(1) + undef3728) + (~(1) * undef3731))) /\ (undef3622 = (0 + t_1382^0)) /\ (undef3624 = (0 + t_1386^0)) /\ (0 <= ((~(1) + undef3622) + (~(1) * undef3624))), par{nondet_22^0 -> undef3552, nondet_23^0 -> undef3553, nondet_24^0 -> undef3554, nondet_25^0 -> undef3555, t_11^0 -> undef3585, t_1299^0 -> undef3599, t_1324^0 -> undef3601, t_15^0 -> undef3622, t_17^0 -> undef3624, t_28^0 -> (0 + undef3553)}>
<l9, l19, (undef3793 = undef3793) /\ (undef3918 = (0 + t_1292^0)) /\ (undef3917 = (0 + x_9^0)) /\ ((0 + undef3917) <= 0) /\ (undef3915 = undef3915) /\ (undef3805 = undef3805) /\ (undef3746 = undef3746) /\ (undef3747 = undef3747) /\ (undef3919 = (0 + undef3746)) /\ (undef3923 = (0 + t_1412^0)) /\ (0 <= ((~(1) + undef3919) + (~(1) * undef3923))) /\ (undef3920 = (0 + t_1420^0)) /\ (undef3924 = (0 + t_1424^0)) /\ (0 <= ((~(1) + undef3920) + (~(1) * undef3924))) /\ (undef3809 = undef3809) /\ (undef3921 = (0 + t_1448^0)) /\ (undef3779 = (0 + x_9^0)) /\ ((0 + undef3779) <= 0) /\ (undef3916 = undef3916) /\ (undef3748 = undef3748) /\ (undef3749 = undef3749) /\ (undef3922 = (0 + undef3748)) /\ (undef3925 = (0 + t_1470^0)) /\ (0 <= ((~(1) + undef3922) + (~(1) * undef3925))) /\ (undef3816 = (0 + t_1478^0)) /\ (undef3818 = (0 + t_1482^0)) /\ (0 <= ((~(1) + undef3816) + (~(1) * undef3818))), par{nondet_22^0 -> undef3746, nondet_23^0 -> undef3747, nondet_24^0 -> undef3748, nondet_25^0 -> undef3749, t_11^0 -> undef3779, t_1299^0 -> undef3793, t_1416^0 -> undef3805, t_1455^0 -> undef3809, t_15^0 -> undef3816, t_17^0 -> undef3818, t_28^0 -> (0 + undef3747)}>
<l6, l16, (undef4079 = undef4079) /\ (undef3973 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3973)), par{t_11^0 -> undef3973, t_15^0 -> (0 + t_732^0), t_739^0 -> undef4079}>
<l6, l19, (undef4262 = undef4262) /\ (undef4295 = (0 + t_732^0)) /\ (undef4294 = (0 + x_9^0)) /\ ((0 + undef4294) <= 0) /\ (undef4292 = undef4292) /\ (undef4272 = undef4272) /\ (undef4123 = undef4123) /\ (undef4124 = undef4124) /\ (undef4296 = (0 + undef4123)) /\ (undef4300 = (0 + t_840^0)) /\ (0 <= ((~(1) + undef4296) + (~(1) * undef4300))) /\ (undef4297 = (0 + t_848^0)) /\ (undef4301 = (0 + t_852^0)) /\ (0 <= ((~(1) + undef4297) + (~(1) * undef4301))) /\ (undef4277 = undef4277) /\ (undef4298 = (0 + t_872^0)) /\ (undef4156 = (0 + x_9^0)) /\ ((0 + undef4156) <= 0) /\ (undef4293 = undef4293) /\ (undef4125 = undef4125) /\ (undef4126 = undef4126) /\ (undef4299 = (0 + undef4125)) /\ (undef4302 = (0 + t_894^0)) /\ (0 <= ((~(1) + undef4299) + (~(1) * undef4302))) /\ (undef4193 = (0 + t_902^0)) /\ (undef4195 = (0 + t_906^0)) /\ (0 <= ((~(1) + undef4193) + (~(1) * undef4195))), par{nondet_22^0 -> undef4123, nondet_23^0 -> undef4124, nondet_24^0 -> undef4125, nondet_25^0 -> undef4126, t_11^0 -> undef4156, t_15^0 -> undef4193, t_17^0 -> undef4195, t_28^0 -> (0 + undef4124), t_739^0 -> undef4262, t_844^0 -> undef4272, t_879^0 -> undef4277}>
<l20, l16, (undef4304 = (0 + t_489^0)) /\ (undef4305 = ((0 + t_436^0) + (~(1) * x_9^0))) /\ (undef4306 = (0 + t_436^0)) /\ (undef4350 = (0 + x_9^0)) /\ (0 <= (~(1) + undef4350)), par{__patmp1^0 -> undef4304, __patmp2^0 -> undef4305, __patmp3^0 -> undef4306, t_11^0 -> undef4350, t_15^0 -> (0 + t_482^0), t_684^0 -> (0 + undef4306), t_712^0 -> (0 + undef4305), t_739^0 -> (0 + undef4304)}>
<l20, l19, (undef4611 = undef4611) /\ (undef4672 = (0 + t_482^0)) /\ (undef4671 = (0 + x_9^0)) /\ ((0 + undef4671) <= 0) /\ (undef4669 = undef4669) /\ (undef4660 = undef4660) /\ (undef4500 = undef4500) /\ (undef4501 = undef4501) /\ (undef4673 = (0 + undef4500)) /\ (undef4677 = (0 + t_942^0)) /\ (0 <= ((~(1) + undef4673) + (~(1) * undef4677))) /\ (undef4674 = (0 + t_950^0)) /\ (undef4678 = (0 + t_954^0)) /\ (0 <= ((~(1) + undef4674) + (~(1) * undef4678))) /\ (undef4665 = undef4665) /\ (undef4675 = (0 + t_975^0)) /\ (undef4533 = (0 + x_9^0)) /\ ((0 + undef4533) <= 0) /\ (undef4670 = undef4670) /\ (undef4502 = undef4502) /\ (undef4503 = undef4503) /\ (undef4676 = (0 + undef4502)) /\ (undef4679 = (0 + t_997^0)) /\ (0 <= ((~(1) + undef4676) + (~(1) * undef4679))) /\ (undef4570 = (0 + t_1005^0)) /\ (undef4572 = (0 + t_1009^0)) /\ (0 <= ((~(1) + undef4570) + (~(1) * undef4572))), par{nondet_22^0 -> undef4500, nondet_23^0 -> undef4501, nondet_24^0 -> undef4502, nondet_25^0 -> undef4503, t_11^0 -> undef4533, t_15^0 -> undef4570, t_17^0 -> undef4572, t_28^0 -> (0 + undef4501), t_489^0 -> undef4611, t_946^0 -> undef4660, t_982^0 -> undef4665}>
<l12, l16, (undef4681 = (0 + temp118_31^0)) /\ (undef4682 = ((0 + t_200^0) + (~(1) * x_9^0))) /\ (undef4683 = (0 + t_200^0)) /\ (undef4727 = (0 + x_9^0)) /\ (0 <= (~(1) + undef4727)), par{__patmp1^0 -> undef4681, __patmp2^0 -> undef4682, __patmp3^0 -> undef4683, t_11^0 -> undef4727, t_15^0 -> (0 + t_244^0), t_684^0 -> (0 + undef4683), t_712^0 -> (0 + undef4682), t_739^0 -> (0 + undef4681)}>
<l12, l19, (undef4960 = undef4960) /\ (undef5049 = (0 + t_244^0)) /\ (undef5048 = (0 + x_9^0)) /\ ((0 + undef5048) <= 0) /\ (undef5046 = undef5046) /\ (undef4890 = undef4890) /\ (undef4877 = undef4877) /\ (undef4878 = undef4878) /\ (undef5050 = (0 + undef4877)) /\ (undef5054 = (0 + t_1035^0)) /\ (0 <= ((~(1) + undef5050) + (~(1) * undef5054))) /\ (undef5051 = (0 + t_1043^0)) /\ (undef5055 = (0 + t_1047^0)) /\ (0 <= ((~(1) + undef5051) + (~(1) * undef5055))) /\ (undef4895 = undef4895) /\ (undef5052 = (0 + t_1069^0)) /\ (undef4910 = (0 + x_9^0)) /\ ((0 + undef4910) <= 0) /\ (undef5047 = undef5047) /\ (undef4879 = undef4879) /\ (undef4880 = undef4880) /\ (undef5053 = (0 + undef4879)) /\ (undef5056 = (0 + t_1091^0)) /\ (0 <= ((~(1) + undef5053) + (~(1) * undef5056))) /\ (undef4947 = (0 + t_1099^0)) /\ (undef4949 = (0 + t_1103^0)) /\ (0 <= ((~(1) + undef4947) + (~(1) * undef4949))), par{nondet_22^0 -> undef4877, nondet_23^0 -> undef4878, nondet_24^0 -> undef4879, nondet_25^0 -> undef4880, t_1039^0 -> undef4890, t_1076^0 -> undef4895, t_11^0 -> undef4910, t_15^0 -> undef4947, t_17^0 -> undef4949, t_251^0 -> undef4960, t_28^0 -> (0 + undef4878)}>
<l21, l11, (undef5080 = undef5080) /\ (undef5061 = undef5061) /\ (undef5063 = undef5063) /\ (undef5064 = undef5064) /\ (undef5079 = undef5079) /\ (undef5077 = undef5077) /\ (undef5238 = (0 + undef5077)) /\ (undef5251 = (0 + undef5238)) /\ (undef5078 = undef5078) /\ (0 <= (~(1) + undef5251)) /\ (undef5243 = (0 + cnt_58^0)) /\ (undef5242 = (0 + undef5078)) /\ (0 <= (~(1) + undef5242)) /\ (undef5240 = undef5240) /\ (undef5065 = undef5065) /\ (undef5066 = undef5066) /\ (undef5244 = (0 + undef5065)) /\ (undef5248 = (0 + t_84^0)) /\ (0 <= ((~(1) + undef5244) + (~(1) * undef5248))) /\ (undef5245 = (0 + t_92^0)) /\ (undef5249 = (0 + t_96^0)) /\ (0 <= ((~(1) + undef5245) + (~(1) * undef5249))) /\ (0 <= (~(1) + undef5251)) /\ (undef5246 = (0 + t_105^0)) /\ (undef5104 = (0 + t_112^0)) /\ (0 <= (~(1) + undef5104)) /\ (undef5241 = undef5241) /\ (undef5067 = undef5067) /\ (undef5068 = undef5068) /\ (undef5247 = (0 + undef5067)) /\ (undef5250 = (0 + t_127^0)) /\ (0 <= ((~(1) + undef5247) + (~(1) * undef5250))) /\ (undef5141 = (0 + t_135^0)) /\ (undef5143 = (0 + t_139^0)) /\ (0 <= ((~(1) + undef5141) + (~(1) * undef5143))), par{b_10^0 -> undef5061, e_14^0 -> undef5063, f_27^0 -> undef5064, nondet_12^0 -> undef5065, nondet_13^0 -> undef5066, nondet_18^0 -> undef5067, nondet_19^0 -> undef5068, nondet_7^0 -> undef5077, nondet_8^0 -> undef5078, olde_16^0 -> undef5079, qCns_26^0 -> undef5080, t_11^0 -> undef5104, t_15^0 -> undef5141, t_17^0 -> undef5143, temp118_31^0 -> undef5238, x_9^0 -> (~(1) + undef5251)}>
<l21, l8, (undef5437 = undef5437) /\ (undef5275 = undef5275) /\ (undef5256 = undef5256) /\ (undef5258 = undef5258) /\ (undef5259 = undef5259) /\ (undef5274 = undef5274) /\ (undef5272 = undef5272) /\ (undef5433 = (0 + undef5272)) /\ (undef5447 = (0 + undef5433)) /\ (undef5273 = undef5273) /\ (0 <= (~(1) + undef5447)) /\ (undef5439 = (0 + cnt_58^0)) /\ (undef5438 = (0 + undef5273)) /\ ((0 + undef5438) <= 0) /\ (undef5435 = undef5435) /\ (undef5260 = undef5260) /\ (undef5261 = undef5261) /\ (undef5440 = (0 + undef5260)) /\ (undef5444 = (0 + t_1122^0)) /\ (0 <= ((~(1) + undef5440) + (~(1) * undef5444))) /\ (undef5441 = (0 + t_1130^0)) /\ (undef5445 = (0 + t_1134^0)) /\ (0 <= ((~(1) + undef5441) + (~(1) * undef5445))) /\ (undef5293 = undef5293) /\ (0 <= (~(1) + undef5447)) /\ (undef5442 = (0 + t_1146^0)) /\ (undef5299 = (0 + undef5293)) /\ ((0 + undef5299) <= 0) /\ (undef5436 = undef5436) /\ (undef5262 = undef5262) /\ (undef5263 = undef5263) /\ (undef5443 = (0 + undef5262)) /\ (undef5446 = (0 + t_1166^0)) /\ (0 <= ((~(1) + undef5443) + (~(1) * undef5446))) /\ (undef5336 = (0 + t_1174^0)) /\ (undef5338 = (0 + t_1178^0)) /\ (0 <= ((~(1) + undef5336) + (~(1) * undef5338))), par{b_10^0 -> undef5256, e_14^0 -> undef5258, f_27^0 -> undef5259, nondet_12^0 -> undef5260, nondet_13^0 -> undef5261, nondet_18^0 -> undef5262, nondet_19^0 -> undef5263, nondet_7^0 -> undef5272, nondet_8^0 -> undef5273, olde_16^0 -> undef5274, qCns_26^0 -> undef5275, t_1153^0 -> undef5293, t_11^0 -> undef5299, t_15^0 -> undef5336, t_17^0 -> undef5338, temp118_31^0 -> undef5433, x_9^0 -> (~(1) + undef5447)}>
<l19, l22, (undef5630 = undef5630) /\ (undef5532 = undef5532) /\ (undef5534 = undef5534) /\ ((0 + undef5630) <= 0) /\ (undef5448 = undef5448), par{Result_6^0 -> undef5448, t_15^0 -> undef5532, t_17^0 -> undef5534, x_9^0 -> undef5630}>
<l23, l2, (0 <= (~(1) + x_9^0)) /\ (undef5678 = (0 + t_345^0)) /\ (0 <= (~(1) + undef5678)), par{t_11^0 -> undef5678, t_15^0 -> (0 + t_338^0), x_9^0 -> (~(1) + x_9^0)}>
<l24, l1, (undef5997 = undef5997) /\ (undef5913 = undef5913) /\ (undef5828 = undef5828) /\ (undef5829 = undef5829) /\ (undef5999 = (0 + undef5828)) /\ (undef6003 = (0 + t_266^0)) /\ (0 <= ((~(1) + undef5999) + (~(1) * undef6003))) /\ (undef6000 = (0 + t_274^0)) /\ (undef6004 = (0 + t_278^0)) /\ (0 <= ((~(1) + undef6000) + (~(1) * undef6004))) /\ (undef6001 = (0 + t_292^0)) /\ (undef5861 = (0 + x_9^0)) /\ (0 <= (~(1) + undef5861)) /\ (undef5998 = undef5998) /\ (undef5830 = undef5830) /\ (undef5831 = undef5831) /\ (undef6002 = (0 + undef5830)) /\ (undef6005 = (0 + t_314^0)) /\ (0 <= ((~(1) + undef6002) + (~(1) * undef6005))) /\ (undef5898 = (0 + t_322^0)) /\ (undef5900 = (0 + t_326^0)) /\ (0 <= ((~(1) + undef5898) + (~(1) * undef5900))), par{nondet_22^0 -> undef5828, nondet_23^0 -> undef5829, nondet_24^0 -> undef5830, nondet_25^0 -> undef5831, t_11^0 -> undef5861, t_15^0 -> undef5898, t_17^0 -> undef5900, t_270^0 -> undef5913, t_28^0 -> (0 + undef5829)}>
<l25, l21, true>

Fresh variables:
undef48, undef194, undef195, undef268, undef270, undef367, undef368, undef369, undef380, undef381, undef454, undef456, undef553, undef554, undef555, undef568, undef569, undef640, undef642, undef705, undef739, undef740, undef741, undef743, undef744, undef754, undef755, undef826, undef828, undef925, undef926, undef927, undef940, undef941, undef975, undef981, undef982, undef984, undef1012, undef1014, undef1111, undef1112, undef1113, undef1114, undef1115, undef1116, undef1135, undef1136, undef1164, undef1165, undef1201, undef1203, undef1300, undef1301, undef1302, undef1303, undef1499, undef1500, undef1534, undef1571, undef1573, undef1577, undef1580, undef1670, undef1671, undef1672, undef1673, undef1674, undef1675, undef1694, undef1695, undef1723, undef1760, undef1762, undef1859, undef1860, undef1861, undef1862, undef2093, undef2192, undef2229, undef2230, undef2278, undef2414, undef2462, undef2598, undef2599, undef2647, undef2783, undef2798, undef2799, undef2800, undef2801, undef2831, undef2868, undef2870, undef2939, undef2967, undef2968, undef2969, undef2970, undef2971, undef2972, undef2973, undef2974, undef2975, undef2994, undef2995, undef3060, undef3062, undef3159, undef3160, undef3175, undef3176, undef3177, undef3178, undef3208, undef3245, undef3247, undef3288, undef3344, undef3345, undef3346, undef3347, undef3348, undef3349, undef3350, undef3351, undef3352, undef3371, undef3372, undef3437, undef3439, undef3536, undef3537, undef3552, undef3553, undef3554, undef3555, undef3585, undef3599, undef3601, undef3622, undef3624, undef3721, undef3722, undef3723, undef3724, undef3725, undef3726, undef3727, undef3728, undef3729, undef3730, undef3731, undef3746, undef3747, undef3748, undef3749, undef3779, undef3793, undef3805, undef3809, undef3816, undef3818, undef3915, undef3916, undef3917, undef3918, undef3919, undef3920, undef3921, undef3922, undef3923, undef3924, undef3925, undef3973, undef4079, undef4123, undef4124, undef4125, undef4126, undef4156, undef4193, undef4195, undef4262, undef4272, undef4277, undef4292, undef4293, undef4294, undef4295, undef4296, undef4297, undef4298, undef4299, undef4300, undef4301, undef4302, undef4304, undef4305, undef4306, undef4350, undef4500, undef4501, undef4502, undef4503, undef4533, undef4570, undef4572, undef4611, undef4660, undef4665, undef4669, undef4670, undef4671, undef4672, undef4673, undef4674, undef4675, undef4676, undef4677, undef4678, undef4679, undef4681, undef4682, undef4683, undef4727, undef4877, undef4878, undef4879, undef4880, undef4890, undef4895, undef4910, undef4947, undef4949, undef4960, undef5046, undef5047, undef5048, undef5049, undef5050, undef5051, undef5052, undef5053, undef5054, undef5055, undef5056, undef5061, undef5063, undef5064, undef5065, undef5066, undef5067, undef5068, undef5077, undef5078, undef5079, undef5080, undef5104, undef5141, undef5143, undef5238, undef5240, undef5241, undef5242, undef5243, undef5244, undef5245, undef5246, undef5247, undef5248, undef5249, undef5250, undef5251, undef5256, undef5258, undef5259, undef5260, undef5261, undef5262, undef5263, undef5272, undef5273, undef5274, undef5275, undef5293, undef5299, undef5336, undef5338, undef5433, undef5435, undef5436, undef5437, undef5438, undef5439, undef5440, undef5441, undef5442, undef5443, undef5444, undef5445, undef5446, undef5447, undef5448, undef5532, undef5534, undef5630, undef5678, undef5828, undef5829, undef5830, undef5831, undef5861, undef5898, undef5900, undef5913, undef5997, undef5998, undef5999, undef6000, undef6001, undef6002, undef6003, undef6004, undef6005, 

Undef variables:
undef48, undef194, undef195, undef268, undef270, undef367, undef368, undef369, undef380, undef381, undef454, undef456, undef553, undef554, undef555, undef568, undef569, undef640, undef642, undef705, undef739, undef740, undef741, undef743, undef744, undef754, undef755, undef826, undef828, undef925, undef926, undef927, undef940, undef941, undef975, undef981, undef982, undef984, undef1012, undef1014, undef1111, undef1112, undef1113, undef1114, undef1115, undef1116, undef1135, undef1136, undef1164, undef1165, undef1201, undef1203, undef1300, undef1301, undef1302, undef1303, undef1499, undef1500, undef1534, undef1571, undef1573, undef1577, undef1580, undef1670, undef1671, undef1672, undef1673, undef1674, undef1675, undef1694, undef1695, undef1723, undef1760, undef1762, undef1859, undef1860, undef1861, undef1862, undef2093, undef2192, undef2229, undef2230, undef2278, undef2414, undef2462, undef2598, undef2599, undef2647, undef2783, undef2798, undef2799, undef2800, undef2801, undef2831, undef2868, undef2870, undef2939, undef2967, undef2968, undef2969, undef2970, undef2971, undef2972, undef2973, undef2974, undef2975, undef2994, undef2995, undef3060, undef3062, undef3159, undef3160, undef3175, undef3176, undef3177, undef3178, undef3208, undef3245, undef3247, undef3288, undef3344, undef3345, undef3346, undef3347, undef3348, undef3349, undef3350, undef3351, undef3352, undef3371, undef3372, undef3437, undef3439, undef3536, undef3537, undef3552, undef3553, undef3554, undef3555, undef3585, undef3599, undef3601, undef3622, undef3624, undef3721, undef3722, undef3723, undef3724, undef3725, undef3726, undef3727, undef3728, undef3729, undef3730, undef3731, undef3746, undef3747, undef3748, undef3749, undef3779, undef3793, undef3805, undef3809, undef3816, undef3818, undef3915, undef3916, undef3917, undef3918, undef3919, undef3920, undef3921, undef3922, undef3923, undef3924, undef3925, undef3973, undef4079, undef4123, undef4124, undef4125, undef4126, undef4156, undef4193, undef4195, undef4262, undef4272, undef4277, undef4292, undef4293, undef4294, undef4295, undef4296, undef4297, undef4298, undef4299, undef4300, undef4301, undef4302, undef4304, undef4305, undef4306, undef4350, undef4500, undef4501, undef4502, undef4503, undef4533, undef4570, undef4572, undef4611, undef4660, undef4665, undef4669, undef4670, undef4671, undef4672, undef4673, undef4674, undef4675, undef4676, undef4677, undef4678, undef4679, undef4681, undef4682, undef4683, undef4727, undef4877, undef4878, undef4879, undef4880, undef4890, undef4895, undef4910, undef4947, undef4949, undef4960, undef5046, undef5047, undef5048, undef5049, undef5050, undef5051, undef5052, undef5053, undef5054, undef5055, undef5056, undef5061, undef5063, undef5064, undef5065, undef5066, undef5067, undef5068, undef5077, undef5078, undef5079, undef5080, undef5104, undef5141, undef5143, undef5238, undef5240, undef5241, undef5242, undef5243, undef5244, undef5245, undef5246, undef5247, undef5248, undef5249, undef5250, undef5251, undef5256, undef5258, undef5259, undef5260, undef5261, undef5262, undef5263, undef5272, undef5273, undef5274, undef5275, undef5293, undef5299, undef5336, undef5338, undef5433, undef5435, undef5436, undef5437, undef5438, undef5439, undef5440, undef5441, undef5442, undef5443, undef5444, undef5445, undef5446, undef5447, undef5448, undef5532, undef5534, undef5630, undef5678, undef5828, undef5829, undef5830, undef5831, undef5861, undef5898, undef5900, undef5913, undef5997, undef5998, undef5999, undef6000, undef6001, undef6002, undef6003, undef6004, undef6005, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

Preprocessed LLVMGraph
Init Location: 0
Transitions:
<l0, l11, (undef5080 = undef5080) /\ (undef5061 = undef5061) /\ (undef5063 = undef5063) /\ (undef5064 = undef5064) /\ (undef5079 = undef5079) /\ (undef5077 = undef5077) /\ (undef5238 = (0 + undef5077)) /\ (undef5251 = (0 + undef5238)) /\ (undef5078 = undef5078) /\ (0 <= (~(1) + undef5251)) /\ (undef5243 = (0 + cnt_58^0)) /\ (undef5242 = (0 + undef5078)) /\ (0 <= (~(1) + undef5242)) /\ (undef5240 = undef5240) /\ (undef5065 = undef5065) /\ (undef5066 = undef5066) /\ (undef5244 = (0 + undef5065)) /\ (undef5248 = (0 + t_84^0)) /\ (0 <= ((~(1) + undef5244) + (~(1) * undef5248))) /\ (undef5245 = (0 + t_92^0)) /\ (undef5249 = (0 + t_96^0)) /\ (0 <= ((~(1) + undef5245) + (~(1) * undef5249))) /\ (0 <= (~(1) + undef5251)) /\ (undef5246 = (0 + t_105^0)) /\ (undef5104 = (0 + t_112^0)) /\ (0 <= (~(1) + undef5104)) /\ (undef5241 = undef5241) /\ (undef5067 = undef5067) /\ (undef5068 = undef5068) /\ (undef5247 = (0 + undef5067)) /\ (undef5250 = (0 + t_127^0)) /\ (0 <= ((~(1) + undef5247) + (~(1) * undef5250))) /\ (undef5141 = (0 + t_135^0)) /\ (undef5143 = (0 + t_139^0)) /\ (0 <= ((~(1) + undef5141) + (~(1) * undef5143))), par{t_11^0 -> undef5104, temp118_31^0 -> undef5238, x_9^0 -> (~(1) + undef5251)}>
<l0, l8, (undef5437 = undef5437) /\ (undef5275 = undef5275) /\ (undef5256 = undef5256) /\ (undef5258 = undef5258) /\ (undef5259 = undef5259) /\ (undef5274 = undef5274) /\ (undef5272 = undef5272) /\ (undef5433 = (0 + undef5272)) /\ (undef5447 = (0 + undef5433)) /\ (undef5273 = undef5273) /\ (0 <= (~(1) + undef5447)) /\ (undef5439 = (0 + cnt_58^0)) /\ (undef5438 = (0 + undef5273)) /\ ((0 + undef5438) <= 0) /\ (undef5435 = undef5435) /\ (undef5260 = undef5260) /\ (undef5261 = undef5261) /\ (undef5440 = (0 + undef5260)) /\ (undef5444 = (0 + t_1122^0)) /\ (0 <= ((~(1) + undef5440) + (~(1) * undef5444))) /\ (undef5441 = (0 + t_1130^0)) /\ (undef5445 = (0 + t_1134^0)) /\ (0 <= ((~(1) + undef5441) + (~(1) * undef5445))) /\ (undef5293 = undef5293) /\ (0 <= (~(1) + undef5447)) /\ (undef5442 = (0 + t_1146^0)) /\ (undef5299 = (0 + undef5293)) /\ ((0 + undef5299) <= 0) /\ (undef5436 = undef5436) /\ (undef5262 = undef5262) /\ (undef5263 = undef5263) /\ (undef5443 = (0 + undef5262)) /\ (undef5446 = (0 + t_1166^0)) /\ (0 <= ((~(1) + undef5443) + (~(1) * undef5446))) /\ (undef5336 = (0 + t_1174^0)) /\ (undef5338 = (0 + t_1178^0)) /\ (0 <= ((~(1) + undef5336) + (~(1) * undef5338))), par{t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> (~(1) + undef5447)}>
<l3, l3, (undef2192 = undef2192) /\ (undef2229 = (0 + t_630^0)) /\ ((1 + (~(1) * undef2229)) <= 0) /\ (undef2230 = (0 + t_677^0)) /\ (undef2093 = (0 + t_691^0)) /\ (0 <= (~(1) + undef2093)) /\ (undef739 = undef739) /\ (undef705 = undef705) /\ (undef568 = undef568) /\ (undef569 = undef569) /\ (undef740 = (0 + undef568)) /\ (undef741 = (0 + t_708^0)) /\ (0 <= ((~(1) + undef740) + (~(1) * undef741))) /\ (undef640 = (0 + t_716^0)) /\ (undef642 = (0 + t_720^0)) /\ (0 <= ((~(1) + undef640) + (~(1) * undef642))) /\ (undef4079 = undef4079) /\ (undef3973 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3973)) /\ (undef2967 = undef2967) /\ (undef2939 = undef2939) /\ (undef2798 = undef2798) /\ (undef2799 = undef2799) /\ (undef2969 = (0 + undef2798)) /\ (undef2973 = (0 + t_756^0)) /\ (0 <= ((~(1) + undef2969) + (~(1) * undef2973))) /\ (undef2970 = (0 + t_764^0)) /\ (undef2974 = (0 + t_768^0)) /\ (0 <= ((~(1) + undef2970) + (~(1) * undef2974))) /\ (undef2971 = (0 + t_784^0)) /\ (undef2831 = (0 + x_9^0)) /\ (0 <= (~(1) + undef2831)) /\ (undef2968 = undef2968) /\ (undef2800 = undef2800) /\ (undef2801 = undef2801) /\ (undef2972 = (0 + undef2800)) /\ (undef2975 = (0 + t_806^0)) /\ (0 <= ((~(1) + undef2972) + (~(1) * undef2975))) /\ (undef2868 = (0 + t_814^0)) /\ (undef2870 = (0 + t_818^0)) /\ (0 <= ((~(1) + undef2868) + (~(1) * undef2870))) /\ (0 <= (~(1) + x_9^0)) /\ (undef48 = (0 + t_589^0)) /\ (0 <= (~(1) + undef48)) /\ (undef367 = undef367) /\ (undef194 = undef194) /\ (undef195 = undef195) /\ (undef368 = (0 + undef194)) /\ (undef369 = (0 + t_605^0)) /\ (0 <= ((~(1) + undef368) + (~(1) * undef369))) /\ (undef268 = (0 + t_613^0)) /\ (undef270 = (0 + t_617^0)) /\ (0 <= ((~(1) + undef268) + (~(1) * undef270))), par{t_11^0 -> undef48, x_9^0 -> (~(1) + x_9^0)}>
<l3, l22, (undef2192 = undef2192) /\ (undef2229 = (0 + t_630^0)) /\ ((1 + (~(1) * undef2229)) <= 0) /\ (undef2230 = (0 + t_677^0)) /\ (undef2093 = (0 + t_691^0)) /\ (0 <= (~(1) + undef2093)) /\ (undef739 = undef739) /\ (undef705 = undef705) /\ (undef568 = undef568) /\ (undef569 = undef569) /\ (undef740 = (0 + undef568)) /\ (undef741 = (0 + t_708^0)) /\ (0 <= ((~(1) + undef740) + (~(1) * undef741))) /\ (undef640 = (0 + t_716^0)) /\ (undef642 = (0 + t_720^0)) /\ (0 <= ((~(1) + undef640) + (~(1) * undef642))) /\ (undef4262 = undef4262) /\ (undef4295 = (0 + t_732^0)) /\ (undef4294 = (0 + x_9^0)) /\ ((0 + undef4294) <= 0) /\ (undef4292 = undef4292) /\ (undef4272 = undef4272) /\ (undef4123 = undef4123) /\ (undef4124 = undef4124) /\ (undef4296 = (0 + undef4123)) /\ (undef4300 = (0 + t_840^0)) /\ (0 <= ((~(1) + undef4296) + (~(1) * undef4300))) /\ (undef4297 = (0 + t_848^0)) /\ (undef4301 = (0 + t_852^0)) /\ (0 <= ((~(1) + undef4297) + (~(1) * undef4301))) /\ (undef4277 = undef4277) /\ (undef4298 = (0 + t_872^0)) /\ (undef4156 = (0 + x_9^0)) /\ ((0 + undef4156) <= 0) /\ (undef4293 = undef4293) /\ (undef4125 = undef4125) /\ (undef4126 = undef4126) /\ (undef4299 = (0 + undef4125)) /\ (undef4302 = (0 + t_894^0)) /\ (0 <= ((~(1) + undef4299) + (~(1) * undef4302))) /\ (undef4193 = (0 + t_902^0)) /\ (undef4195 = (0 + t_906^0)) /\ (0 <= ((~(1) + undef4193) + (~(1) * undef4195))) /\ (undef5630 = undef5630) /\ (undef5532 = undef5532) /\ (undef5534 = undef5534) /\ ((0 + undef5630) <= 0) /\ (undef5448 = undef5448), par{t_11^0 -> undef4156, x_9^0 -> undef5630}>
<l3, l3, (undef2414 = (0 + t_630^0)) /\ (0 <= (0 + (~(1) * undef2414))) /\ (undef2278 = (0 + t_641^0)) /\ (0 <= (~(1) + undef2278)) /\ (undef2994 = undef2994) /\ (undef2995 = undef2995) /\ (undef3159 = (0 + undef2994)) /\ (undef3160 = (0 + t_658^0)) /\ (0 <= ((~(1) + undef3159) + (~(1) * undef3160))) /\ (undef3060 = (0 + t_666^0)) /\ (undef3062 = (0 + t_670^0)) /\ (0 <= ((~(1) + undef3060) + (~(1) * undef3062))), par{nondet_30^0 -> undef2995, t_11^0 -> undef2278}>
<l8, l3, (undef981 = undef981) /\ (undef982 = undef982) /\ (undef1112 = (0 + t_1193^0)) /\ ((1 + (~(1) * undef1112)) <= 0) /\ (undef1113 = (0 + t_1238^0)) /\ (undef1114 = (~(1) + undef981)) /\ (undef975 = (0 + undef982)) /\ ((0 + undef975) <= 0) /\ (undef1111 = undef1111) /\ (undef984 = undef984) /\ (undef940 = undef940) /\ (undef941 = undef941) /\ (undef1115 = (0 + undef940)) /\ (undef1116 = (0 + t_1267^0)) /\ (0 <= ((~(1) + undef1115) + (~(1) * undef1116))) /\ (undef1012 = (0 + t_1275^0)) /\ (undef1014 = (0 + t_1279^0)) /\ (0 <= ((~(1) + undef1012) + (~(1) * undef1014))) /\ (undef3599 = undef3599) /\ (undef3724 = (0 + t_1292^0)) /\ (undef3723 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3723)) /\ (undef3721 = undef3721) /\ (undef3601 = undef3601) /\ (undef3552 = undef3552) /\ (undef3553 = undef3553) /\ (undef3725 = (0 + undef3552)) /\ (undef3729 = (0 + t_1320^0)) /\ (0 <= ((~(1) + undef3725) + (~(1) * undef3729))) /\ (undef3726 = (0 + t_1328^0)) /\ (undef3730 = (0 + t_1332^0)) /\ (0 <= ((~(1) + undef3726) + (~(1) * undef3730))) /\ (undef3727 = (0 + t_1352^0)) /\ (undef3585 = (0 + x_9^0)) /\ (0 <= (~(1) + undef3585)) /\ (undef3722 = undef3722) /\ (undef3554 = undef3554) /\ (undef3555 = undef3555) /\ (undef3728 = (0 + undef3554)) /\ (undef3731 = (0 + t_1374^0)) /\ (0 <= ((~(1) + undef3728) + (~(1) * undef3731))) /\ (undef3622 = (0 + t_1382^0)) /\ (undef3624 = (0 + t_1386^0)) /\ (0 <= ((~(1) + undef3622) + (~(1) * undef3624))) /\ (0 <= (~(1) + x_9^0)) /\ (undef48 = (0 + t_589^0)) /\ (0 <= (~(1) + undef48)) /\ (undef367 = undef367) /\ (undef194 = undef194) /\ (undef195 = undef195) /\ (undef368 = (0 + undef194)) /\ (undef369 = (0 + t_605^0)) /\ (0 <= ((~(1) + undef368) + (~(1) * undef369))) /\ (undef268 = (0 + t_613^0)) /\ (undef270 = (0 + t_617^0)) /\ (0 <= ((~(1) + undef268) + (~(1) * undef270))), par{t_11^0 -> undef48, x_9^0 -> (~(1) + x_9^0)}>
<l8, l22, (undef981 = undef981) /\ (undef982 = undef982) /\ (undef1112 = (0 + t_1193^0)) /\ ((1 + (~(1) * undef1112)) <= 0) /\ (undef1113 = (0 + t_1238^0)) /\ (undef1114 = (~(1) + undef981)) /\ (undef975 = (0 + undef982)) /\ ((0 + undef975) <= 0) /\ (undef1111 = undef1111) /\ (undef984 = undef984) /\ (undef940 = undef940) /\ (undef941 = undef941) /\ (undef1115 = (0 + undef940)) /\ (undef1116 = (0 + t_1267^0)) /\ (0 <= ((~(1) + undef1115) + (~(1) * undef1116))) /\ (undef1012 = (0 + t_1275^0)) /\ (undef1014 = (0 + t_1279^0)) /\ (0 <= ((~(1) + undef1012) + (~(1) * undef1014))) /\ (undef3793 = undef3793) /\ (undef3918 = (0 + t_1292^0)) /\ (undef3917 = (0 + x_9^0)) /\ ((0 + undef3917) <= 0) /\ (undef3915 = undef3915) /\ (undef3805 = undef3805) /\ (undef3746 = undef3746) /\ (undef3747 = undef3747) /\ (undef3919 = (0 + undef3746)) /\ (undef3923 = (0 + t_1412^0)) /\ (0 <= ((~(1) + undef3919) + (~(1) * undef3923))) /\ (undef3920 = (0 + t_1420^0)) /\ (undef3924 = (0 + t_1424^0)) /\ (0 <= ((~(1) + undef3920) + (~(1) * undef3924))) /\ (undef3809 = undef3809) /\ (undef3921 = (0 + t_1448^0)) /\ (undef3779 = (0 + x_9^0)) /\ ((0 + undef3779) <= 0) /\ (undef3916 = undef3916) /\ (undef3748 = undef3748) /\ (undef3749 = undef3749) /\ (undef3922 = (0 + undef3748)) /\ (undef3925 = (0 + t_1470^0)) /\ (0 <= ((~(1) + undef3922) + (~(1) * undef3925))) /\ (undef3816 = (0 + t_1478^0)) /\ (undef3818 = (0 + t_1482^0)) /\ (0 <= ((~(1) + undef3816) + (~(1) * undef3818))) /\ (undef5630 = undef5630) /\ (undef5532 = undef5532) /\ (undef5534 = undef5534) /\ ((0 + undef5630) <= 0) /\ (undef5448 = undef5448), par{t_11^0 -> undef3779, x_9^0 -> undef5630}>
<l8, l8, (undef1165 = undef1165) /\ (undef1300 = (0 + t_1193^0)) /\ (0 <= (0 + (~(1) * undef1300))) /\ (undef1301 = (0 + t_1197^0)) /\ (undef1164 = (0 + undef1165)) /\ ((0 + undef1164) <= 0) /\ (undef1135 = undef1135) /\ (undef1136 = undef1136) /\ (undef1302 = (0 + undef1135)) /\ (undef1303 = (0 + t_1219^0)) /\ (0 <= ((~(1) + undef1302) + (~(1) * undef1303))) /\ (undef1201 = (0 + t_1227^0)) /\ (undef1203 = (0 + t_1231^0)) /\ (0 <= ((~(1) + undef1201) + (~(1) * undef1203))), par{nondet_30^0 -> undef1136, t_11^0 -> undef1164}>
<l11, l3, (undef1577 = undef1577) /\ (undef1671 = (0 + t_148^0)) /\ ((1 + (~(1) * undef1671)) <= 0) /\ (undef1672 = (0 + t_193^0)) /\ (undef1673 = (~(1) + undef1577)) /\ (undef1534 = (0 + t_207^0)) /\ (0 <= (~(1) + undef1534)) /\ (undef1670 = undef1670) /\ (undef1580 = undef1580) /\ (undef1499 = undef1499) /\ (undef1500 = undef1500) /\ (undef1674 = (0 + undef1499)) /\ (undef1675 = (0 + t_222^0)) /\ (0 <= ((~(1) + undef1674) + (~(1) * undef1675))) /\ (undef1571 = (0 + t_230^0)) /\ (undef1573 = (0 + t_234^0)) /\ (0 <= ((~(1) + undef1571) + (~(1) * undef1573))) /\ (undef4681 = (0 + temp118_31^0)) /\ (undef4682 = ((0 + undef1577) + (~(1) * x_9^0))) /\ (undef4683 = (0 + undef1577)) /\ (undef4727 = (0 + x_9^0)) /\ (0 <= (~(1) + undef4727)) /\ (undef2967 = undef2967) /\ (undef2939 = undef2939) /\ (undef2798 = undef2798) /\ (undef2799 = undef2799) /\ (undef2969 = (0 + undef2798)) /\ (undef2973 = (0 + t_756^0)) /\ (0 <= ((~(1) + undef2969) + (~(1) * undef2973))) /\ (undef2970 = (0 + t_764^0)) /\ (undef2974 = (0 + t_768^0)) /\ (0 <= ((~(1) + undef2970) + (~(1) * undef2974))) /\ (undef2971 = (0 + t_784^0)) /\ (undef2831 = (0 + x_9^0)) /\ (0 <= (~(1) + undef2831)) /\ (undef2968 = undef2968) /\ (undef2800 = undef2800) /\ (undef2801 = undef2801) /\ (undef2972 = (0 + undef2800)) /\ (undef2975 = (0 + t_806^0)) /\ (0 <= ((~(1) + undef2972) + (~(1) * undef2975))) /\ (undef2868 = (0 + t_814^0)) /\ (undef2870 = (0 + t_818^0)) /\ (0 <= ((~(1) + undef2868) + (~(1) * undef2870))) /\ (0 <= (~(1) + x_9^0)) /\ (undef48 = (0 + t_589^0)) /\ (0 <= (~(1) + undef48)) /\ (undef367 = undef367) /\ (undef194 = undef194) /\ (undef195 = undef195) /\ (undef368 = (0 + undef194)) /\ (undef369 = (0 + t_605^0)) /\ (0 <= ((~(1) + undef368) + (~(1) * undef369))) /\ (undef268 = (0 + t_613^0)) /\ (undef270 = (0 + t_617^0)) /\ (0 <= ((~(1) + undef268) + (~(1) * undef270))), par{t_11^0 -> undef48, x_9^0 -> (~(1) + x_9^0)}>
<l11, l22, (undef1577 = undef1577) /\ (undef1671 = (0 + t_148^0)) /\ ((1 + (~(1) * undef1671)) <= 0) /\ (undef1672 = (0 + t_193^0)) /\ (undef1673 = (~(1) + undef1577)) /\ (undef1534 = (0 + t_207^0)) /\ (0 <= (~(1) + undef1534)) /\ (undef1670 = undef1670) /\ (undef1580 = undef1580) /\ (undef1499 = undef1499) /\ (undef1500 = undef1500) /\ (undef1674 = (0 + undef1499)) /\ (undef1675 = (0 + t_222^0)) /\ (0 <= ((~(1) + undef1674) + (~(1) * undef1675))) /\ (undef1571 = (0 + t_230^0)) /\ (undef1573 = (0 + t_234^0)) /\ (0 <= ((~(1) + undef1571) + (~(1) * undef1573))) /\ (undef4960 = undef4960) /\ (undef5049 = (0 + t_244^0)) /\ (undef5048 = (0 + x_9^0)) /\ ((0 + undef5048) <= 0) /\ (undef5046 = undef5046) /\ (undef4890 = undef4890) /\ (undef4877 = undef4877) /\ (undef4878 = undef4878) /\ (undef5050 = (0 + undef4877)) /\ (undef5054 = (0 + t_1035^0)) /\ (0 <= ((~(1) + undef5050) + (~(1) * undef5054))) /\ (undef5051 = (0 + t_1043^0)) /\ (undef5055 = (0 + t_1047^0)) /\ (0 <= ((~(1) + undef5051) + (~(1) * undef5055))) /\ (undef4895 = undef4895) /\ (undef5052 = (0 + t_1069^0)) /\ (undef4910 = (0 + x_9^0)) /\ ((0 + undef4910) <= 0) /\ (undef5047 = undef5047) /\ (undef4879 = undef4879) /\ (undef4880 = undef4880) /\ (undef5053 = (0 + undef4879)) /\ (undef5056 = (0 + t_1091^0)) /\ (0 <= ((~(1) + undef5053) + (~(1) * undef5056))) /\ (undef4947 = (0 + t_1099^0)) /\ (undef4949 = (0 + t_1103^0)) /\ (0 <= ((~(1) + undef4947) + (~(1) * undef4949))) /\ (undef5630 = undef5630) /\ (undef5532 = undef5532) /\ (undef5534 = undef5534) /\ ((0 + undef5630) <= 0) /\ (undef5448 = undef5448), par{t_11^0 -> undef4910, x_9^0 -> undef5630}>
<l11, l11, (undef1859 = (0 + t_148^0)) /\ (0 <= (0 + (~(1) * undef1859))) /\ (undef1860 = (0 + t_152^0)) /\ (undef1723 = (0 + t_159^0)) /\ (0 <= (~(1) + undef1723)) /\ (undef1694 = undef1694) /\ (undef1695 = undef1695) /\ (undef1861 = (0 + undef1694)) /\ (undef1862 = (0 + t_174^0)) /\ (0 <= ((~(1) + undef1861) + (~(1) * undef1862))) /\ (undef1760 = (0 + t_182^0)) /\ (undef1762 = (0 + t_186^0)) /\ (0 <= ((~(1) + undef1760) + (~(1) * undef1762))), par{nondet_30^0 -> undef1695, t_11^0 -> undef1723}>

Fresh variables:
undef48, undef194, undef195, undef268, undef270, undef367, undef368, undef369, undef380, undef381, undef454, undef456, undef553, undef554, undef555, undef568, undef569, undef640, undef642, undef705, undef739, undef740, undef741, undef743, undef744, undef754, undef755, undef826, undef828, undef925, undef926, undef927, undef940, undef941, undef975, undef981, undef982, undef984, undef1012, undef1014, undef1111, undef1112, undef1113, undef1114, undef1115, undef1116, undef1135, undef1136, undef1164, undef1165, undef1201, undef1203, undef1300, undef1301, undef1302, undef1303, undef1499, undef1500, undef1534, undef1571, undef1573, undef1577, undef1580, undef1670, undef1671, undef1672, undef1673, undef1674, undef1675, undef1694, undef1695, undef1723, undef1760, undef1762, undef1859, undef1860, undef1861, undef1862, undef2093, undef2192, undef2229, undef2230, undef2278, undef2414, undef2462, undef2598, undef2599, undef2647, undef2783, undef2798, undef2799, undef2800, undef2801, undef2831, undef2868, undef2870, undef2939, undef2967, undef2968, undef2969, undef2970, undef2971, undef2972, undef2973, undef2974, undef2975, undef2994, undef2995, undef3060, undef3062, undef3159, undef3160, undef3175, undef3176, undef3177, undef3178, undef3208, undef3245, undef3247, undef3288, undef3344, undef3345, undef3346, undef3347, undef3348, undef3349, undef3350, undef3351, undef3352, undef3371, undef3372, undef3437, undef3439, undef3536, undef3537, undef3552, undef3553, undef3554, undef3555, undef3585, undef3599, undef3601, undef3622, undef3624, undef3721, undef3722, undef3723, undef3724, undef3725, undef3726, undef3727, undef3728, undef3729, undef3730, undef3731, undef3746, undef3747, undef3748, undef3749, undef3779, undef3793, undef3805, undef3809, undef3816, undef3818, undef3915, undef3916, undef3917, undef3918, undef3919, undef3920, undef3921, undef3922, undef3923, undef3924, undef3925, undef3973, undef4079, undef4123, undef4124, undef4125, undef4126, undef4156, undef4193, undef4195, undef4262, undef4272, undef4277, undef4292, undef4293, undef4294, undef4295, undef4296, undef4297, undef4298, undef4299, undef4300, undef4301, undef4302, undef4304, undef4305, undef4306, undef4350, undef4500, undef4501, undef4502, undef4503, undef4533, undef4570, undef4572, undef4611, undef4660, undef4665, undef4669, undef4670, undef4671, undef4672, undef4673, undef4674, undef4675, undef4676, undef4677, undef4678, undef4679, undef4681, undef4682, undef4683, undef4727, undef4877, undef4878, undef4879, undef4880, undef4890, undef4895, undef4910, undef4947, undef4949, undef4960, undef5046, undef5047, undef5048, undef5049, undef5050, undef5051, undef5052, undef5053, undef5054, undef5055, undef5056, undef5061, undef5063, undef5064, undef5065, undef5066, undef5067, undef5068, undef5077, undef5078, undef5079, undef5080, undef5104, undef5141, undef5143, undef5238, undef5240, undef5241, undef5242, undef5243, undef5244, undef5245, undef5246, undef5247, undef5248, undef5249, undef5250, undef5251, undef5256, undef5258, undef5259, undef5260, undef5261, undef5262, undef5263, undef5272, undef5273, undef5274, undef5275, undef5293, undef5299, undef5336, undef5338, undef5433, undef5435, undef5436, undef5437, undef5438, undef5439, undef5440, undef5441, undef5442, undef5443, undef5444, undef5445, undef5446, undef5447, undef5448, undef5532, undef5534, undef5630, undef5678, undef5828, undef5829, undef5830, undef5831, undef5861, undef5898, undef5900, undef5913, undef5997, undef5998, undef5999, undef6000, undef6001, undef6002, undef6003, undef6004, undef6005, 

Undef variables:
undef48, undef194, undef195, undef268, undef270, undef367, undef368, undef369, undef380, undef381, undef454, undef456, undef553, undef554, undef555, undef568, undef569, undef640, undef642, undef705, undef739, undef740, undef741, undef743, undef744, undef754, undef755, undef826, undef828, undef925, undef926, undef927, undef940, undef941, undef975, undef981, undef982, undef984, undef1012, undef1014, undef1111, undef1112, undef1113, undef1114, undef1115, undef1116, undef1135, undef1136, undef1164, undef1165, undef1201, undef1203, undef1300, undef1301, undef1302, undef1303, undef1499, undef1500, undef1534, undef1571, undef1573, undef1577, undef1580, undef1670, undef1671, undef1672, undef1673, undef1674, undef1675, undef1694, undef1695, undef1723, undef1760, undef1762, undef1859, undef1860, undef1861, undef1862, undef2093, undef2192, undef2229, undef2230, undef2278, undef2414, undef2462, undef2598, undef2599, undef2647, undef2783, undef2798, undef2799, undef2800, undef2801, undef2831, undef2868, undef2870, undef2939, undef2967, undef2968, undef2969, undef2970, undef2971, undef2972, undef2973, undef2974, undef2975, undef2994, undef2995, undef3060, undef3062, undef3159, undef3160, undef3175, undef3176, undef3177, undef3178, undef3208, undef3245, undef3247, undef3288, undef3344, undef3345, undef3346, undef3347, undef3348, undef3349, undef3350, undef3351, undef3352, undef3371, undef3372, undef3437, undef3439, undef3536, undef3537, undef3552, undef3553, undef3554, undef3555, undef3585, undef3599, undef3601, undef3622, undef3624, undef3721, undef3722, undef3723, undef3724, undef3725, undef3726, undef3727, undef3728, undef3729, undef3730, undef3731, undef3746, undef3747, undef3748, undef3749, undef3779, undef3793, undef3805, undef3809, undef3816, undef3818, undef3915, undef3916, undef3917, undef3918, undef3919, undef3920, undef3921, undef3922, undef3923, undef3924, undef3925, undef3973, undef4079, undef4123, undef4124, undef4125, undef4126, undef4156, undef4193, undef4195, undef4262, undef4272, undef4277, undef4292, undef4293, undef4294, undef4295, undef4296, undef4297, undef4298, undef4299, undef4300, undef4301, undef4302, undef4304, undef4305, undef4306, undef4350, undef4500, undef4501, undef4502, undef4503, undef4533, undef4570, undef4572, undef4611, undef4660, undef4665, undef4669, undef4670, undef4671, undef4672, undef4673, undef4674, undef4675, undef4676, undef4677, undef4678, undef4679, undef4681, undef4682, undef4683, undef4727, undef4877, undef4878, undef4879, undef4880, undef4890, undef4895, undef4910, undef4947, undef4949, undef4960, undef5046, undef5047, undef5048, undef5049, undef5050, undef5051, undef5052, undef5053, undef5054, undef5055, undef5056, undef5061, undef5063, undef5064, undef5065, undef5066, undef5067, undef5068, undef5077, undef5078, undef5079, undef5080, undef5104, undef5141, undef5143, undef5238, undef5240, undef5241, undef5242, undef5243, undef5244, undef5245, undef5246, undef5247, undef5248, undef5249, undef5250, undef5251, undef5256, undef5258, undef5259, undef5260, undef5261, undef5262, undef5263, undef5272, undef5273, undef5274, undef5275, undef5293, undef5299, undef5336, undef5338, undef5433, undef5435, undef5436, undef5437, undef5438, undef5439, undef5440, undef5441, undef5442, undef5443, undef5444, undef5445, undef5446, undef5447, undef5448, undef5532, undef5534, undef5630, undef5678, undef5828, undef5829, undef5830, undef5831, undef5861, undef5898, undef5900, undef5913, undef5997, undef5998, undef5999, undef6000, undef6001, undef6002, undef6003, undef6004, undef6005, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

*************************************************************
*******************************************************************************************
***********************       WORKING TRANSITION SYSTEM (DAG)       ***********************
*******************************************************************************************

Init Location: 0
Graph 0:
Transitions:
Variables:

Graph 1:
Transitions:
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Variables:
nondet_30^0, t_1193^0, t_1197^0, t_11^0, t_1219^0, t_1227^0, t_1231^0

Graph 2:
Transitions:
<l11, l11, undef1859 <= 0 /\ 1 <= undef1723 /\ 1 + undef1762 <= undef1760 /\ 1 + undef1862 <= undef1861 /\ t_148^0 = undef1859 /\ t_152^0 = undef1860 /\ t_159^0 = undef1723 /\ t_174^0 = undef1862 /\ t_182^0 = undef1760 /\ t_186^0 = undef1762 /\ undef1694 = undef1861, {nondet_30^0 -> undef1695, t_11^0 -> undef1723, rest remain the same}>
Variables:
nondet_30^0, t_11^0, t_148^0, t_152^0, t_159^0, t_174^0, t_182^0, t_186^0

Graph 3:
Transitions:
<l3, l3, 1 <= x_9^0 /\ 1 <= undef48 /\ 1 + undef270 <= undef268 /\ 1 + undef369 <= undef368 /\ 1 + undef642 <= undef640 /\ 1 + undef741 <= undef740 /\ 1 <= undef2093 /\ 1 <= undef2229 /\ 1 <= undef2831 /\ 1 + undef2870 <= undef2868 /\ 1 + undef2973 <= undef2969 /\ 1 + undef2974 <= undef2970 /\ 1 + undef2975 <= undef2972 /\ 1 <= undef3973 /\ t_589^0 = undef48 /\ t_605^0 = undef369 /\ t_613^0 = undef268 /\ t_617^0 = undef270 /\ t_630^0 = undef2229 /\ t_677^0 = undef2230 /\ t_691^0 = undef2093 /\ t_708^0 = undef741 /\ t_716^0 = undef640 /\ t_720^0 = undef642 /\ t_756^0 = undef2973 /\ t_764^0 = undef2970 /\ t_768^0 = undef2974 /\ t_784^0 = undef2971 /\ t_806^0 = undef2975 /\ t_814^0 = undef2868 /\ t_818^0 = undef2870 /\ x_9^0 = undef2831 /\ x_9^0 = undef3973 /\ undef194 = undef368 /\ undef568 = undef740 /\ undef2798 = undef2969 /\ undef2800 = undef2972, {t_11^0 -> undef48, x_9^0 -> -1 + x_9^0, rest remain the same}>
<l3, l3, undef2414 <= 0 /\ 1 <= undef2278 /\ 1 + undef3062 <= undef3060 /\ 1 + undef3160 <= undef3159 /\ t_630^0 = undef2414 /\ t_641^0 = undef2278 /\ t_658^0 = undef3160 /\ t_666^0 = undef3060 /\ t_670^0 = undef3062 /\ undef2994 = undef3159, {nondet_30^0 -> undef2995, t_11^0 -> undef2278, rest remain the same}>
Variables:
t_11^0, t_589^0, t_605^0, t_613^0, t_617^0, t_630^0, t_677^0, t_691^0, t_708^0, t_716^0, t_720^0, t_756^0, t_764^0, t_768^0, t_784^0, t_806^0, t_814^0, t_818^0, x_9^0, nondet_30^0, t_641^0, t_658^0, t_666^0, t_670^0

Graph 4:
Transitions:
Variables:

Precedence: 
Graph 0

Graph 1
<l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>

Graph 2
<l0, l11, 1 <= undef5104 /\ 1 + undef5143 <= undef5141 /\ 1 <= undef5242 /\ 1 + undef5248 <= undef5244 /\ 1 + undef5249 <= undef5245 /\ 1 + undef5250 <= undef5247 /\ 1 <= undef5251 /\ cnt_58^0 = undef5243 /\ t_105^0 = undef5246 /\ t_112^0 = undef5104 /\ t_127^0 = undef5250 /\ t_135^0 = undef5141 /\ t_139^0 = undef5143 /\ t_84^0 = undef5248 /\ t_92^0 = undef5245 /\ t_96^0 = undef5249 /\ undef5065 = undef5244 /\ undef5067 = undef5247 /\ undef5077 = undef5238 /\ undef5078 = undef5242 /\ undef5238 = undef5251, {t_11^0 -> undef5104, temp118_31^0 -> undef5238, x_9^0 -> -1 + undef5251, rest remain the same}>

Graph 3
<l8, l3, undef975 <= 0 /\ 1 <= x_9^0 /\ 1 <= undef48 /\ 1 + undef270 <= undef268 /\ 1 + undef369 <= undef368 /\ 1 + undef1014 <= undef1012 /\ 1 <= undef1112 /\ 1 + undef1116 <= undef1115 /\ 1 <= undef3585 /\ 1 + undef3624 <= undef3622 /\ 1 <= undef3723 /\ 1 + undef3729 <= undef3725 /\ 1 + undef3730 <= undef3726 /\ 1 + undef3731 <= undef3728 /\ t_1193^0 = undef1112 /\ t_1238^0 = undef1113 /\ t_1267^0 = undef1116 /\ t_1275^0 = undef1012 /\ t_1279^0 = undef1014 /\ t_1292^0 = undef3724 /\ t_1320^0 = undef3729 /\ t_1328^0 = undef3726 /\ t_1332^0 = undef3730 /\ t_1352^0 = undef3727 /\ t_1374^0 = undef3731 /\ t_1382^0 = undef3622 /\ t_1386^0 = undef3624 /\ t_589^0 = undef48 /\ t_605^0 = undef369 /\ t_613^0 = undef268 /\ t_617^0 = undef270 /\ x_9^0 = undef3585 /\ x_9^0 = undef3723 /\ undef194 = undef368 /\ undef940 = undef1115 /\ undef975 = undef982 /\ undef3552 = undef3725 /\ undef3554 = undef3728 /\ undef981 = 1 + undef1114, {t_11^0 -> undef48, x_9^0 -> -1 + x_9^0, rest remain the same}>
<l11, l3, 1 <= x_9^0 /\ 1 <= undef48 /\ 1 + undef270 <= undef268 /\ 1 + undef369 <= undef368 /\ 1 <= undef1534 /\ 1 + undef1573 <= undef1571 /\ 1 <= undef1671 /\ 1 + undef1675 <= undef1674 /\ 1 <= undef2831 /\ 1 + undef2870 <= undef2868 /\ 1 + undef2973 <= undef2969 /\ 1 + undef2974 <= undef2970 /\ 1 + undef2975 <= undef2972 /\ 1 <= undef4727 /\ t_148^0 = undef1671 /\ t_193^0 = undef1672 /\ t_207^0 = undef1534 /\ t_222^0 = undef1675 /\ t_230^0 = undef1571 /\ t_234^0 = undef1573 /\ t_589^0 = undef48 /\ t_605^0 = undef369 /\ t_613^0 = undef268 /\ t_617^0 = undef270 /\ t_756^0 = undef2973 /\ t_764^0 = undef2970 /\ t_768^0 = undef2974 /\ t_784^0 = undef2971 /\ t_806^0 = undef2975 /\ t_814^0 = undef2868 /\ t_818^0 = undef2870 /\ temp118_31^0 = undef4681 /\ x_9^0 + undef4682 = undef1577 /\ x_9^0 = undef2831 /\ x_9^0 = undef4727 /\ undef194 = undef368 /\ undef1499 = undef1674 /\ undef1577 = undef4683 /\ undef2798 = undef2969 /\ undef2800 = undef2972 /\ undef1577 = 1 + undef1673, {t_11^0 -> undef48, x_9^0 -> -1 + x_9^0, rest remain the same}>

Graph 4
<l3, l22, undef4156 <= 0 /\ undef4294 <= 0 /\ undef5630 <= 0 /\ 1 + undef642 <= undef640 /\ 1 + undef741 <= undef740 /\ 1 <= undef2093 /\ 1 <= undef2229 /\ 1 + undef4195 <= undef4193 /\ 1 + undef4300 <= undef4296 /\ 1 + undef4301 <= undef4297 /\ 1 + undef4302 <= undef4299 /\ t_630^0 = undef2229 /\ t_677^0 = undef2230 /\ t_691^0 = undef2093 /\ t_708^0 = undef741 /\ t_716^0 = undef640 /\ t_720^0 = undef642 /\ t_732^0 = undef4295 /\ t_840^0 = undef4300 /\ t_848^0 = undef4297 /\ t_852^0 = undef4301 /\ t_872^0 = undef4298 /\ t_894^0 = undef4302 /\ t_902^0 = undef4193 /\ t_906^0 = undef4195 /\ x_9^0 = undef4156 /\ x_9^0 = undef4294 /\ undef568 = undef740 /\ undef4123 = undef4296 /\ undef4125 = undef4299, {t_11^0 -> undef4156, x_9^0 -> undef5630, rest remain the same}>
<l8, l22, undef975 <= 0 /\ undef3779 <= 0 /\ undef3917 <= 0 /\ undef5630 <= 0 /\ 1 + undef1014 <= undef1012 /\ 1 <= undef1112 /\ 1 + undef1116 <= undef1115 /\ 1 + undef3818 <= undef3816 /\ 1 + undef3923 <= undef3919 /\ 1 + undef3924 <= undef3920 /\ 1 + undef3925 <= undef3922 /\ t_1193^0 = undef1112 /\ t_1238^0 = undef1113 /\ t_1267^0 = undef1116 /\ t_1275^0 = undef1012 /\ t_1279^0 = undef1014 /\ t_1292^0 = undef3918 /\ t_1412^0 = undef3923 /\ t_1420^0 = undef3920 /\ t_1424^0 = undef3924 /\ t_1448^0 = undef3921 /\ t_1470^0 = undef3925 /\ t_1478^0 = undef3816 /\ t_1482^0 = undef3818 /\ x_9^0 = undef3779 /\ x_9^0 = undef3917 /\ undef940 = undef1115 /\ undef975 = undef982 /\ undef3746 = undef3919 /\ undef3748 = undef3922 /\ undef981 = 1 + undef1114, {t_11^0 -> undef3779, x_9^0 -> undef5630, rest remain the same}>
<l11, l22, undef4910 <= 0 /\ undef5048 <= 0 /\ undef5630 <= 0 /\ 1 <= undef1534 /\ 1 + undef1573 <= undef1571 /\ 1 <= undef1671 /\ 1 + undef1675 <= undef1674 /\ 1 + undef4949 <= undef4947 /\ 1 + undef5054 <= undef5050 /\ 1 + undef5055 <= undef5051 /\ 1 + undef5056 <= undef5053 /\ t_1035^0 = undef5054 /\ t_1043^0 = undef5051 /\ t_1047^0 = undef5055 /\ t_1069^0 = undef5052 /\ t_1091^0 = undef5056 /\ t_1099^0 = undef4947 /\ t_1103^0 = undef4949 /\ t_148^0 = undef1671 /\ t_193^0 = undef1672 /\ t_207^0 = undef1534 /\ t_222^0 = undef1675 /\ t_230^0 = undef1571 /\ t_234^0 = undef1573 /\ t_244^0 = undef5049 /\ x_9^0 = undef4910 /\ x_9^0 = undef5048 /\ undef1499 = undef1674 /\ undef4877 = undef5050 /\ undef4879 = undef5053 /\ undef1577 = 1 + undef1673, {t_11^0 -> undef4910, x_9^0 -> undef5630, rest remain the same}>

Map Locations to Subgraph:
( 0 , 0 )
( 3 , 3 )
( 8 , 1 )
( 11 , 2 )
( 22 , 4 )

*******************************************************************************************
********************************    CHECKING ASSERTIONS    ********************************
*******************************************************************************************

Proving termination of subgraph 0
Proving termination of subgraph 1
Checking unfeasibility...
Time used: 0.007014

Checking conditional termination of SCC {l8}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001741s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008287s
Trying to remove transition: <l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.015946s
Time used: 0.015349
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.028361s
Time used: 0.026625
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.028276s
Time used: 0.028268

LOG: SAT solveNonLinear - Elapsed time: 0.056637s
Cost: 1; Total time: 0.054893
Failed at location 8: t_1227^0 <= t_1193^0 + t_1231^0
Before Improving: 
Quasi-invariant at l8: t_1227^0 <= t_1193^0 + t_1231^0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.007951s
Remaining time after improvement: 0.996165
Termination implied by a set of quasi-invariant(s):
Quasi-invariant at l8: t_1227^0 <= t_1193^0 + t_1231^0
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
New Graphs: 
Calling Safety with literal t_1227^0 <= t_1193^0 + t_1231^0 and entry <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>

LOG: CALL check - Post:t_1227^0 <= t_1193^0 + t_1231^0 - Process 1
* Exit transition: <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>
* Postcondition  : t_1227^0 <= t_1193^0 + t_1231^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.004553s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.004869s
INVARIANTS: 
8: 
Quasi-INVARIANTS to narrow Graph: 
8: t_1227^0 <= t_1193^0 + t_1231^0 , 
Narrowing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Variables:
nondet_30^0, t_1193^0, t_1197^0, t_11^0, t_1219^0, t_1227^0, t_1231^0
Checking conditional termination of SCC {l8}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001777s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008629s
Trying to remove transition: <l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.013479s
Time used: 0.01277
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.027212s
Time used: 0.025723
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.030221s
Time used: 0.030214

LOG: SAT solveNonLinear - Elapsed time: 0.057433s
Cost: 1; Total time: 0.055937
Failed at location 8: t_1227^0 <= t_1231^0
Before Improving: 
Quasi-invariant at l8: t_1227^0 <= t_1231^0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.007839s
Remaining time after improvement: 0.995858
Termination implied by a set of quasi-invariant(s):
Quasi-invariant at l8: t_1227^0 <= t_1231^0
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...
> It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
New Graphs: 
Calling Safety with literal t_1227^0 <= t_1231^0 and entry <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>

LOG: CALL check - Post:t_1227^0 <= t_1231^0 - Process 2
* Exit transition: <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>
* Postcondition  : t_1227^0 <= t_1231^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.003770s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.004066s
INVARIANTS: 
8: 
Quasi-INVARIANTS to narrow Graph: 
8: t_1227^0 <= t_1231^0 , 
Narrowing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Variables:
nondet_30^0, t_1193^0, t_1197^0, t_11^0, t_1219^0, t_1227^0, t_1231^0
Checking conditional termination of SCC {l8}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001794s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008761s
Trying to remove transition: <l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.014891s
Time used: 0.014144
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.030059s
Time used: 0.028373
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.025357s
Time used: 0.02535

LOG: SAT solveNonLinear - Elapsed time: 0.055416s
Cost: 1; Total time: 0.053723
Failed at location 8: 1 <= t_1193^0
Before Improving: 
Quasi-invariant at l8: 1 <= t_1193^0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008103s
Remaining time after improvement: 0.995643
Termination implied by a set of quasi-invariant(s):
Quasi-invariant at l8: 1 <= t_1193^0
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
New Graphs: 
Calling Safety with literal 1 <= t_1193^0 and entry <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>

LOG: CALL check - Post:1 <= t_1193^0 - Process 3
* Exit transition: <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>
* Postcondition  : 1 <= t_1193^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.003855s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.004153s
INVARIANTS: 
8: 
Quasi-INVARIANTS to narrow Graph: 
8: 1 <= t_1193^0 , 
Narrowing transition: 
<l8, l8, undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l8, l8, t_1193^0 <= 0 /\ undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Variables:
nondet_30^0, t_1193^0, t_1197^0, t_11^0, t_1219^0, t_1227^0, t_1231^0
Checking conditional termination of SCC {l8}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001860s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008809s
Trying to remove transition: <l8, l8, t_1193^0 <= 0 /\ undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.014941s
Time used: 0.014185
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.029842s
Time used: 0.028567
Solving with 2 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 4.002447s
Time used: 4.00008
Solving with 3 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 1.012281s
Time used: 1.00007
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.028749s
Time used: 0.016995

Proving non-termination of subgraph 1
Transitions:
<l8, l8, t_1193^0 <= 0 /\ undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>
Variables:
nondet_30^0, t_1193^0, t_1197^0, t_11^0, t_1219^0, t_1227^0, t_1231^0

Checking that every undef value has an assignment...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.011360s
Checking conditional non-termination of SCC {l8}...
EXIT TRANSITIONS:
<l8, end, t_1227^0 <= t_1193^0 + t_1231^0 /\ 1 <= t_1193^0, {all remain the same}>
<l8, end, 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 <= t_1193^0 /\ 1 + t_1231^0 <= t_1227^0, {all remain the same}>
<l8, end, t_1193^0 <= 0 /\ t_1227^0 <= t_1231^0, {all remain the same}>

Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.242015s
Time used: 0.240288
Improving Solution with cost 3 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.426391s
Time used: 0.426362

LOG: SAT solveNonLinear - Elapsed time: 0.668406s
Cost: 3; Total time: 0.66665
Failed at location 8: t_1193^0 <= 0
Before Improving: 
Quasi-invariant at l8: t_1193^0 <= 0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.018235s
Remaining time after improvement: 0.989166
Minimizing number of undef constraints...

LOG: CALL solveNonLinear

LOG: RETURN solveNonLinear - Elapsed time: 0.020862s
Number of undef constraints reduced!

Non-termination implied by a set of quasi-invariant(s):
Quasi-invariant at l8: t_1193^0 <= 0

Strengthening and disabling EXIT transitions...
Closed exits from l8: 2
Strengthening exit transition (result): 
<l8, end, t_1193^0 <= 0 /\ t_1227^0 <= t_1231^0, {all remain the same}>

Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l8, t_1193^0 <= 0 /\ undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>

Checking conditional non-termination of SCC {l8}...
EXIT TRANSITIONS:
<l8, end, t_1193^0 <= 0 /\ t_1227^0 <= t_1231^0, {all remain the same}>

Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.296097s
Time used: 0.29483
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.129665s
Time used: 0.129638

LOG: SAT solveNonLinear - Elapsed time: 0.425762s
Cost: 1; Total time: 0.424468
Failed at location 8: 1 + t_1231^0 <= t_1227^0
Before Improving: 
Quasi-invariant at l8: 1 + t_1231^0 <= t_1227^0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.017782s
Remaining time after improvement: 0.990036
Minimizing number of undef constraints...

LOG: CALL solveNonLinear

LOG: RETURN solveNonLinear - Elapsed time: 0.020389s
Number of undef constraints reduced!

Non-termination implied by a set of quasi-invariant(s):
Quasi-invariant at l8: 1 + t_1231^0 <= t_1227^0

Strengthening and disabling EXIT transitions...
Closed exits from l8: 1

Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l8, t_1193^0 <= 0 /\ undef1164 <= 0 /\ undef1300 <= 0 /\ 1 + t_1193^0 + t_1231^0 <= t_1227^0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef1203 <= undef1201 /\ 1 + undef1303 <= undef1302 /\ t_1193^0 = undef1300 /\ t_1197^0 = undef1301 /\ t_1219^0 = undef1303 /\ t_1227^0 = undef1201 /\ t_1231^0 = undef1203 /\ undef1135 = undef1302 /\ undef1164 = undef1165, {nondet_30^0 -> undef1136, t_11^0 -> undef1164, rest remain the same}>

Calling reachability with...
Transition: <l8, end, true, {all remain the same}>
Conditions: t_1193^0 <= 0, 1 + t_1231^0 <= t_1227^0, 
OPEN EXITS: 
<l8, end, true, {all remain the same}> (condsUp: t_1193^0 <= 0, 1 + t_1231^0 <= t_1227^0)

--- Reachability graph ---
> Graph without transitions.

Calling reachability with...
Transition: <l0, l8, undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>
Conditions: t_1193^0 <= 0, 1 + t_1231^0 <= t_1227^0, 
OPEN EXITS: 
<l0, l8, t_1193^0 <= 0 /\ undef5299 <= 0 /\ undef5438 <= 0 /\ 1 + t_1231^0 <= t_1227^0 /\ 1 + undef5338 <= undef5336 /\ 1 + undef5444 <= undef5440 /\ 1 + undef5445 <= undef5441 /\ 1 + undef5446 <= undef5443 /\ 1 <= undef5447 /\ cnt_58^0 = undef5439 /\ t_1122^0 = undef5444 /\ t_1130^0 = undef5441 /\ t_1134^0 = undef5445 /\ t_1146^0 = undef5442 /\ t_1166^0 = undef5446 /\ t_1174^0 = undef5336 /\ t_1178^0 = undef5338 /\ undef5260 = undef5440 /\ undef5262 = undef5443 /\ undef5272 = undef5433 /\ undef5273 = undef5438 /\ undef5293 = undef5299 /\ undef5433 = undef5447, {t_11^0 -> undef5299, temp118_31^0 -> undef5433, x_9^0 -> -1 + undef5447, rest remain the same}>

> Conditions are reachable!

Program does NOT terminate