/export/starexec/sandbox2/solver/bin/starexec_run_termcomp17 /export/starexec/sandbox2/benchmark/theBenchmark.smt2 /export/starexec/sandbox2/output/output_files


--------------------------------------------------------------------------------


YES

Solver Timeout: 4
Global Timeout: 300
Maximum number of concurrent processes: 900
No parsing errors!
Init Location: 0
Transitions:
<l0, l31, true>
<l1, l2, (undef1 = (0 + x0^0)) /\ (undef6 = (0 + x1^0)) /\ (undef7 = (0 + x2^0)) /\ (undef8 = (0 + x3^0)) /\ (undef9 = (0 + x4^0)) /\ (undef12 = undef12) /\ (undef13 = undef13) /\ ((0 + undef9) <= 3), par{oldX0^0 -> undef1, oldX1^0 -> undef6, oldX2^0 -> undef7, oldX3^0 -> undef8, oldX4^0 -> undef9, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef12, oldX8^0 -> undef13, x0^0 -> (0 + undef1), x1^0 -> (0 + undef6), x2^0 -> (0 + undef7), x3^0 -> (0 + undef8), x4^0 -> (0 + undef9), x5^0 -> (0 + undef12), x6^0 -> (0 + undef13)}>
<l1, l3, (undef22 = (0 + x0^0)) /\ (undef27 = (0 + x1^0)) /\ (undef28 = (0 + x2^0)) /\ (undef29 = (0 + x3^0)) /\ (undef30 = (0 + x4^0)) /\ (undef33 = undef33) /\ (undef34 = undef34) /\ (4 <= (0 + undef30)), par{oldX0^0 -> undef22, oldX1^0 -> undef27, oldX2^0 -> undef28, oldX3^0 -> undef29, oldX4^0 -> undef30, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef33, oldX8^0 -> undef34, x0^0 -> (0 + undef22), x1^0 -> (0 + undef27), x2^0 -> (0 + undef28), x3^0 -> (0 + undef29), x4^0 -> (0 + undef30), x5^0 -> (0 + undef33), x6^0 -> (0 + undef34)}>
<l4, l5, (undef43 = (0 + x0^0)) /\ (undef48 = (0 + x1^0)) /\ (undef49 = (0 + x2^0)) /\ (undef50 = (0 + x3^0)) /\ (undef54 = undef54) /\ (undef55 = undef55) /\ (undef56 = undef56), par{oldX0^0 -> undef43, oldX1^0 -> undef48, oldX2^0 -> undef49, oldX3^0 -> undef50, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef54, oldX8^0 -> undef55, oldX9^0 -> undef56, x0^0 -> (0 + undef43), x1^0 -> (0 + undef48), x2^0 -> (0 + undef49), x3^0 -> (~(32) + undef50), x4^0 -> (0 + undef54), x5^0 -> (0 + undef55), x6^0 -> (0 + undef56)}>
<l5, l1, (undef64 = (0 + x0^0)) /\ (undef69 = (0 + x1^0)) /\ (undef70 = (0 + x2^0)) /\ (undef71 = (0 + x3^0)) /\ (undef75 = undef75) /\ (undef76 = undef76) /\ ((0 + undef71) <= 31), par{oldX0^0 -> undef64, oldX1^0 -> undef69, oldX2^0 -> undef70, oldX3^0 -> undef71, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef75, oldX8^0 -> undef76, x0^0 -> (0 + undef64), x1^0 -> (0 + undef69), x2^0 -> (0 + undef70), x3^0 -> (0 + undef71), x4^0 -> (0 + undef71), x5^0 -> (0 + undef75), x6^0 -> (0 + undef76)}>
<l5, l4, (undef85 = (0 + x0^0)) /\ (undef90 = (0 + x1^0)) /\ (undef91 = (0 + x2^0)) /\ (undef92 = (0 + x3^0)) /\ (undef96 = undef96) /\ (undef97 = undef97) /\ (undef98 = undef98) /\ (32 <= (0 + undef92)), par{oldX0^0 -> undef85, oldX1^0 -> undef90, oldX2^0 -> undef91, oldX3^0 -> undef92, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef96, oldX8^0 -> undef97, oldX9^0 -> undef98, x0^0 -> (0 + undef85), x1^0 -> (0 + undef90), x2^0 -> (0 + undef91), x3^0 -> (0 + undef92), x4^0 -> (0 + undef96), x5^0 -> (0 + undef97), x6^0 -> (0 + undef98)}>
<l6, l7, (undef106 = (0 + x0^0)) /\ (undef111 = (0 + x1^0)) /\ (undef112 = (0 + x2^0)) /\ (undef117 = undef117) /\ (undef118 = undef118) /\ (undef119 = undef119) /\ (undef107 = undef107), par{oldX0^0 -> undef106, oldX10^0 -> undef107, oldX1^0 -> undef111, oldX2^0 -> undef112, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef117, oldX8^0 -> undef118, oldX9^0 -> undef119, x0^0 -> (0 + undef106), x1^0 -> (0 + undef111), x2^0 -> (~(1) + undef112), x3^0 -> (0 + undef117), x4^0 -> (0 + undef118), x5^0 -> (0 + undef119), x6^0 -> (0 + undef107)}>
<l8, l9, (undef127 = (0 + x0^0)) /\ (undef132 = (0 + x1^0)) /\ (undef133 = (0 + x2^0)) /\ (undef138 = undef138) /\ (undef139 = undef139) /\ (undef140 = undef140) /\ (undef128 = undef128) /\ (undef129 = undef129) /\ ((0 + undef129) <= 0) /\ (0 <= (0 + undef129)), par{oldX0^0 -> undef127, oldX10^0 -> undef128, oldX11^0 -> undef129, oldX1^0 -> undef132, oldX2^0 -> undef133, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef138, oldX8^0 -> undef139, oldX9^0 -> undef140, x0^0 -> (0 + undef127), x1^0 -> (0 + undef132), x2^0 -> (0 + undef133), x3^0 -> (0 + undef138), x4^0 -> (0 + undef139), x5^0 -> (0 + undef140), x6^0 -> (0 + undef128)}>
<l8, l6, (undef148 = (0 + x0^0)) /\ (undef153 = (0 + x1^0)) /\ (undef154 = (0 + x2^0)) /\ (undef159 = undef159) /\ (undef160 = undef160) /\ (undef161 = undef161) /\ (undef149 = undef149) /\ (undef150 = undef150) /\ (1 <= (0 + undef150)), par{oldX0^0 -> undef148, oldX10^0 -> undef149, oldX11^0 -> undef150, oldX1^0 -> undef153, oldX2^0 -> undef154, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef159, oldX8^0 -> undef160, oldX9^0 -> undef161, x0^0 -> (0 + undef148), x1^0 -> (0 + undef153), x2^0 -> (0 + undef154), x3^0 -> (0 + undef159), x4^0 -> (0 + undef160), x5^0 -> (0 + undef161), x6^0 -> (0 + undef149)}>
<l8, l6, (undef169 = (0 + x0^0)) /\ (undef174 = (0 + x1^0)) /\ (undef175 = (0 + x2^0)) /\ (undef180 = undef180) /\ (undef181 = undef181) /\ (undef182 = undef182) /\ (undef170 = undef170) /\ (undef171 = undef171) /\ ((1 + undef171) <= 0), par{oldX0^0 -> undef169, oldX10^0 -> undef170, oldX11^0 -> undef171, oldX1^0 -> undef174, oldX2^0 -> undef175, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef180, oldX8^0 -> undef181, oldX9^0 -> undef182, x0^0 -> (0 + undef169), x1^0 -> (0 + undef174), x2^0 -> (0 + undef175), x3^0 -> (0 + undef180), x4^0 -> (0 + undef181), x5^0 -> (0 + undef182), x6^0 -> (0 + undef170)}>
<l9, l5, (undef190 = (0 + x0^0)) /\ (undef195 = (0 + x1^0)) /\ (undef196 = (0 + x2^0)) /\ (undef201 = undef201) /\ (undef202 = undef202) /\ (undef203 = undef203), par{oldX0^0 -> undef190, oldX1^0 -> undef195, oldX2^0 -> undef196, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef201, oldX8^0 -> undef202, oldX9^0 -> undef203, x0^0 -> (0 + undef190), x1^0 -> (0 + undef195), x2^0 -> (0 + undef196), x3^0 -> (0 + undef196), x4^0 -> (0 + undef201), x5^0 -> (0 + undef202), x6^0 -> (0 + undef203)}>
<l7, l8, (undef211 = (0 + x0^0)) /\ (undef216 = (0 + x1^0)) /\ (undef217 = (0 + x2^0)) /\ (undef222 = undef222) /\ (undef223 = undef223) /\ (undef224 = undef224) /\ (undef212 = undef212) /\ (1 <= (0 + undef217)), par{oldX0^0 -> undef211, oldX10^0 -> undef212, oldX1^0 -> undef216, oldX2^0 -> undef217, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef222, oldX8^0 -> undef223, oldX9^0 -> undef224, x0^0 -> (0 + undef211), x1^0 -> (0 + undef216), x2^0 -> (0 + undef217), x3^0 -> (0 + undef222), x4^0 -> (0 + undef223), x5^0 -> (0 + undef224), x6^0 -> (0 + undef212)}>
<l7, l9, (undef232 = (0 + x0^0)) /\ (undef237 = (0 + x1^0)) /\ (undef238 = (0 + x2^0)) /\ (undef243 = undef243) /\ (undef244 = undef244) /\ (undef245 = undef245) /\ (undef233 = undef233) /\ ((0 + undef238) <= 0), par{oldX0^0 -> undef232, oldX10^0 -> undef233, oldX1^0 -> undef237, oldX2^0 -> undef238, oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef243, oldX8^0 -> undef244, oldX9^0 -> undef245, x0^0 -> (0 + undef232), x1^0 -> (0 + undef237), x2^0 -> (0 + undef238), x3^0 -> (0 + undef243), x4^0 -> (0 + undef244), x5^0 -> (0 + undef245), x6^0 -> (0 + undef233)}>
<l10, l11, (undef264 = undef264) /\ (undef265 = undef265) /\ (undef266 = undef266) /\ (undef254 = undef254) /\ (undef255 = undef255) /\ (undef256 = undef256) /\ (undef257 = undef257), par{oldX0^0 -> (0 + x0^0), oldX10^0 -> undef254, oldX11^0 -> undef255, oldX12^0 -> undef256, oldX13^0 -> undef257, oldX1^0 -> (0 + x1^0), oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef264, oldX8^0 -> undef265, oldX9^0 -> undef266, x0^0 -> (0 + undef264), x1^0 -> (0 + undef265), x2^0 -> (0 + undef266), x3^0 -> (0 + undef254), x4^0 -> (0 + undef255), x5^0 -> (0 + undef256), x6^0 -> (0 + undef257)}>
<l12, l10, (undef274 = (0 + x0^0)) /\ (undef279 = (0 + x1^0)) /\ (undef280 = (0 + x2^0)) /\ (undef281 = (0 + x3^0)) /\ (undef282 = (0 + x4^0)) /\ (undef283 = (0 + x5^0)) /\ (undef284 = (0 + x6^0)) /\ ((~(1) + undef284) <= 0), par{oldX0^0 -> undef274, oldX1^0 -> undef279, oldX2^0 -> undef280, oldX3^0 -> undef281, oldX4^0 -> undef282, oldX5^0 -> undef283, oldX6^0 -> undef284, x0^0 -> (0 + undef274), x1^0 -> (0 + undef279), x2^0 -> (0 + undef280), x3^0 -> (0 + undef281), x4^0 -> (0 + undef282), x5^0 -> (0 + undef283), x6^0 -> (0 + undef284)}>
<l12, l13, (undef295 = (0 + x0^0)) /\ (undef300 = (0 + x1^0)) /\ (undef301 = (0 + x2^0)) /\ (undef302 = (0 + x3^0)) /\ (undef303 = (0 + x4^0)) /\ (undef304 = (0 + x5^0)) /\ (undef305 = (0 + x6^0)) /\ (1 <= (~(1) + undef305)), par{oldX0^0 -> undef295, oldX1^0 -> undef300, oldX2^0 -> undef301, oldX3^0 -> undef302, oldX4^0 -> undef303, oldX5^0 -> undef304, oldX6^0 -> undef305, x0^0 -> (0 + undef295), x1^0 -> (0 + undef300), x2^0 -> (0 + undef301), x3^0 -> (0 + undef302), x4^0 -> (0 + undef303), x5^0 -> (0 + undef304), x6^0 -> (~(1) + undef305)}>
<l13, l12, true>
<l14, l10, (undef337 = (0 + x0^0)) /\ (undef342 = (0 + x1^0)) /\ (undef343 = (0 + x2^0)) /\ (undef344 = (0 + x3^0)) /\ (undef345 = (0 + x4^0)) /\ (undef346 = (0 + x5^0)) /\ (undef348 = undef348) /\ ((0 + undef346) <= 0), par{oldX0^0 -> undef337, oldX1^0 -> undef342, oldX2^0 -> undef343, oldX3^0 -> undef344, oldX4^0 -> undef345, oldX5^0 -> undef346, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef348, x0^0 -> (0 + undef337), x1^0 -> (0 + undef342), x2^0 -> (0 + undef343), x3^0 -> (0 + undef344), x4^0 -> (0 + undef345), x5^0 -> (0 + undef346), x6^0 -> (0 + undef348)}>
<l14, l12, (undef358 = (0 + x0^0)) /\ (undef363 = (0 + x1^0)) /\ (undef364 = (0 + x2^0)) /\ (undef365 = (0 + x3^0)) /\ (undef366 = (0 + x4^0)) /\ (undef367 = (0 + x5^0)) /\ (1 <= (0 + undef367)), par{oldX0^0 -> undef358, oldX1^0 -> undef363, oldX2^0 -> undef364, oldX3^0 -> undef365, oldX4^0 -> undef366, oldX5^0 -> undef367, oldX6^0 -> (0 + x6^0), x0^0 -> (0 + undef358), x1^0 -> (0 + undef363), x2^0 -> (0 + undef364), x3^0 -> (0 + undef365), x4^0 -> (0 + undef366), x5^0 -> (0 + undef367), x6^0 -> (0 + undef367)}>
<l15, l16, (undef379 = (0 + x0^0)) /\ (undef384 = (0 + x1^0)) /\ (undef385 = (0 + x2^0)) /\ (undef386 = (0 + x3^0)) /\ (undef387 = (0 + x4^0)) /\ (undef388 = (0 + x5^0)) /\ (undef390 = undef390), par{oldX0^0 -> undef379, oldX1^0 -> undef384, oldX2^0 -> undef385, oldX3^0 -> undef386, oldX4^0 -> undef387, oldX5^0 -> undef388, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef390, x0^0 -> (0 + undef379), x1^0 -> (0 + undef384), x2^0 -> (0 + undef385), x3^0 -> (0 + undef386), x4^0 -> (0 + undef387), x5^0 -> (~(4) + undef388), x6^0 -> (0 + undef390)}>
<l16, l14, (undef400 = (0 + x0^0)) /\ (undef405 = (0 + x1^0)) /\ (undef406 = (0 + x2^0)) /\ (undef407 = (0 + x3^0)) /\ (undef408 = (0 + x4^0)) /\ (undef409 = (0 + x5^0)) /\ (undef411 = undef411) /\ ((0 + undef409) <= 3), par{oldX0^0 -> undef400, oldX1^0 -> undef405, oldX2^0 -> undef406, oldX3^0 -> undef407, oldX4^0 -> undef408, oldX5^0 -> undef409, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef411, x0^0 -> (0 + undef400), x1^0 -> (0 + undef405), x2^0 -> (0 + undef406), x3^0 -> (0 + undef407), x4^0 -> (0 + undef408), x5^0 -> (0 + undef409), x6^0 -> (0 + undef411)}>
<l16, l15, (undef421 = (0 + x0^0)) /\ (undef426 = (0 + x1^0)) /\ (undef427 = (0 + x2^0)) /\ (undef428 = (0 + x3^0)) /\ (undef429 = (0 + x4^0)) /\ (undef430 = (0 + x5^0)) /\ (undef432 = undef432) /\ (4 <= (0 + undef430)), par{oldX0^0 -> undef421, oldX1^0 -> undef426, oldX2^0 -> undef427, oldX3^0 -> undef428, oldX4^0 -> undef429, oldX5^0 -> undef430, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef432, x0^0 -> (0 + undef421), x1^0 -> (0 + undef426), x2^0 -> (0 + undef427), x3^0 -> (0 + undef428), x4^0 -> (0 + undef429), x5^0 -> (0 + undef430), x6^0 -> (0 + undef432)}>
<l17, l18, (undef442 = (0 + x0^0)) /\ (undef447 = (0 + x1^0)) /\ (undef448 = (0 + x2^0)) /\ (undef449 = (0 + x3^0)) /\ (undef450 = (0 + x4^0)) /\ (undef453 = undef453) /\ (undef454 = undef454), par{oldX0^0 -> undef442, oldX1^0 -> undef447, oldX2^0 -> undef448, oldX3^0 -> undef449, oldX4^0 -> undef450, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef453, oldX8^0 -> undef454, x0^0 -> (0 + undef442), x1^0 -> (0 + undef447), x2^0 -> (0 + undef448), x3^0 -> (0 + undef449), x4^0 -> (~(32) + undef450), x5^0 -> (0 + undef453), x6^0 -> (0 + undef454)}>
<l18, l16, (undef463 = (0 + x0^0)) /\ (undef468 = (0 + x1^0)) /\ (undef469 = (0 + x2^0)) /\ (undef470 = (0 + x3^0)) /\ (undef471 = (0 + x4^0)) /\ (undef474 = undef474) /\ ((0 + undef471) <= 31), par{oldX0^0 -> undef463, oldX1^0 -> undef468, oldX2^0 -> undef469, oldX3^0 -> undef470, oldX4^0 -> undef471, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef474, x0^0 -> (0 + undef463), x1^0 -> (0 + undef468), x2^0 -> (0 + undef469), x3^0 -> (0 + undef470), x4^0 -> (0 + undef471), x5^0 -> (0 + undef471), x6^0 -> (0 + undef474)}>
<l18, l17, (undef484 = (0 + x0^0)) /\ (undef489 = (0 + x1^0)) /\ (undef490 = (0 + x2^0)) /\ (undef491 = (0 + x3^0)) /\ (undef492 = (0 + x4^0)) /\ (undef495 = undef495) /\ (undef496 = undef496) /\ (32 <= (0 + undef492)), par{oldX0^0 -> undef484, oldX1^0 -> undef489, oldX2^0 -> undef490, oldX3^0 -> undef491, oldX4^0 -> undef492, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef495, oldX8^0 -> undef496, x0^0 -> (0 + undef484), x1^0 -> (0 + undef489), x2^0 -> (0 + undef490), x3^0 -> (0 + undef491), x4^0 -> (0 + undef492), x5^0 -> (0 + undef495), x6^0 -> (0 + undef496)}>
<l19, l20, (undef505 = (0 + x0^0)) /\ (undef510 = (0 + x1^0)) /\ (undef512 = (0 + x3^0)) /\ (undef516 = undef516) /\ (undef517 = undef517) /\ (undef518 = undef518) /\ (undef506 = undef506), par{oldX0^0 -> undef505, oldX10^0 -> undef506, oldX1^0 -> undef510, oldX2^0 -> (0 + x2^0), oldX3^0 -> undef512, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef516, oldX8^0 -> undef517, oldX9^0 -> undef518, x0^0 -> (0 + undef505), x1^0 -> (0 + undef510), x2^0 -> (0 + undef516), x3^0 -> (~(1) + undef512), x4^0 -> (0 + undef517), x5^0 -> (0 + undef518), x6^0 -> (0 + undef506)}>
<l21, l7, (undef526 = (0 + x0^0)) /\ (undef531 = (0 + x1^0)) /\ (undef537 = undef537) /\ (undef538 = undef538) /\ (undef539 = undef539) /\ (undef527 = undef527), par{oldX0^0 -> undef526, oldX10^0 -> undef527, oldX1^0 -> undef531, oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef537, oldX8^0 -> undef538, oldX9^0 -> undef539, x0^0 -> (0 + undef526), x1^0 -> (0 + undef531), x2^0 -> (0 + undef531), x3^0 -> (0 + undef537), x4^0 -> (0 + undef538), x5^0 -> (0 + undef539), x6^0 -> (0 + undef527)}>
<l22, l23, (undef547 = (0 + x0^0)) /\ (undef552 = (0 + x1^0)) /\ (undef553 = (0 + x2^0)) /\ (undef554 = (0 + x3^0)) /\ (undef558 = undef558) /\ (undef559 = undef559) /\ (undef560 = undef560) /\ (undef548 = undef548) /\ ((0 + undef548) <= 0) /\ (0 <= (0 + undef548)), par{oldX0^0 -> undef547, oldX10^0 -> undef548, oldX1^0 -> undef552, oldX2^0 -> undef553, oldX3^0 -> undef554, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef558, oldX8^0 -> undef559, oldX9^0 -> undef560, x0^0 -> (0 + undef547), x1^0 -> (0 + undef552), x2^0 -> (0 + undef553), x3^0 -> (0 + undef554), x4^0 -> (0 + undef558), x5^0 -> (0 + undef559), x6^0 -> (0 + undef560)}>
<l22, l19, (undef568 = (0 + x0^0)) /\ (undef573 = (0 + x1^0)) /\ (undef574 = (0 + x2^0)) /\ (undef575 = (0 + x3^0)) /\ (undef579 = undef579) /\ (undef580 = undef580) /\ (undef581 = undef581) /\ (undef569 = undef569) /\ (1 <= (0 + undef569)), par{oldX0^0 -> undef568, oldX10^0 -> undef569, oldX1^0 -> undef573, oldX2^0 -> undef574, oldX3^0 -> undef575, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef579, oldX8^0 -> undef580, oldX9^0 -> undef581, x0^0 -> (0 + undef568), x1^0 -> (0 + undef573), x2^0 -> (0 + undef574), x3^0 -> (0 + undef575), x4^0 -> (0 + undef579), x5^0 -> (0 + undef580), x6^0 -> (0 + undef581)}>
<l22, l19, (undef589 = (0 + x0^0)) /\ (undef594 = (0 + x1^0)) /\ (undef595 = (0 + x2^0)) /\ (undef596 = (0 + x3^0)) /\ (undef600 = undef600) /\ (undef601 = undef601) /\ (undef602 = undef602) /\ (undef590 = undef590) /\ ((1 + undef590) <= 0), par{oldX0^0 -> undef589, oldX10^0 -> undef590, oldX1^0 -> undef594, oldX2^0 -> undef595, oldX3^0 -> undef596, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef600, oldX8^0 -> undef601, oldX9^0 -> undef602, x0^0 -> (0 + undef589), x1^0 -> (0 + undef594), x2^0 -> (0 + undef595), x3^0 -> (0 + undef596), x4^0 -> (0 + undef600), x5^0 -> (0 + undef601), x6^0 -> (0 + undef602)}>
<l23, l18, (undef610 = (0 + x0^0)) /\ (undef615 = (0 + x1^0)) /\ (undef616 = (0 + x2^0)) /\ (undef617 = (0 + x3^0)) /\ (undef621 = undef621) /\ (undef622 = undef622), par{oldX0^0 -> undef610, oldX1^0 -> undef615, oldX2^0 -> undef616, oldX3^0 -> undef617, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef621, oldX8^0 -> undef622, x0^0 -> (0 + undef610), x1^0 -> (0 + undef615), x2^0 -> (0 + undef616), x3^0 -> (0 + undef617), x4^0 -> (0 + undef617), x5^0 -> (0 + undef621), x6^0 -> (0 + undef622)}>
<l20, l22, (undef631 = (0 + x0^0)) /\ (undef636 = (0 + x1^0)) /\ (undef637 = (0 + x2^0)) /\ (undef638 = (0 + x3^0)) /\ (undef642 = undef642) /\ (undef643 = undef643) /\ (undef644 = undef644) /\ (1 <= (0 + undef638)), par{oldX0^0 -> undef631, oldX1^0 -> undef636, oldX2^0 -> undef637, oldX3^0 -> undef638, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef642, oldX8^0 -> undef643, oldX9^0 -> undef644, x0^0 -> (0 + undef631), x1^0 -> (0 + undef636), x2^0 -> (0 + undef637), x3^0 -> (0 + undef638), x4^0 -> (0 + undef642), x5^0 -> (0 + undef643), x6^0 -> (0 + undef644)}>
<l20, l23, (undef652 = (0 + x0^0)) /\ (undef657 = (0 + x1^0)) /\ (undef658 = (0 + x2^0)) /\ (undef659 = (0 + x3^0)) /\ (undef663 = undef663) /\ (undef664 = undef664) /\ (undef665 = undef665) /\ ((0 + undef659) <= 0), par{oldX0^0 -> undef652, oldX1^0 -> undef657, oldX2^0 -> undef658, oldX3^0 -> undef659, oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef663, oldX8^0 -> undef664, oldX9^0 -> undef665, x0^0 -> (0 + undef652), x1^0 -> (0 + undef657), x2^0 -> (0 + undef658), x3^0 -> (0 + undef659), x4^0 -> (0 + undef663), x5^0 -> (0 + undef664), x6^0 -> (0 + undef665)}>
<l24, l20, (undef673 = (0 + x0^0)) /\ (undef678 = (0 + x1^0)) /\ (undef684 = undef684) /\ (undef685 = undef685) /\ (undef686 = undef686) /\ (undef674 = undef674) /\ (undef675 = undef675) /\ (undef676 = undef676) /\ (undef677 = undef677), par{oldX0^0 -> undef673, oldX10^0 -> undef674, oldX11^0 -> undef675, oldX12^0 -> undef676, oldX13^0 -> undef677, oldX1^0 -> undef678, oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef684, oldX8^0 -> undef685, oldX9^0 -> undef686, x0^0 -> (0 + undef673), x1^0 -> (0 + undef678), x2^0 -> ((((~(1) + (~(1) * undef674)) + (~(1) * undef684)) + (~(1) * undef685)) + (~(1) * undef686)), x3^0 -> (0 + undef678), x4^0 -> (0 + undef675), x5^0 -> (0 + undef676), x6^0 -> (0 + undef677)}>
<l25, l26, (undef705 = undef705) /\ (undef706 = undef706) /\ (undef707 = undef707) /\ (undef695 = undef695) /\ (undef696 = undef696) /\ (undef697 = undef697) /\ (undef698 = undef698), par{oldX0^0 -> (0 + x0^0), oldX10^0 -> undef695, oldX11^0 -> undef696, oldX12^0 -> undef697, oldX13^0 -> undef698, oldX1^0 -> (0 + x1^0), oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef705, oldX8^0 -> undef706, oldX9^0 -> undef707, x0^0 -> (0 + undef705), x1^0 -> (0 + undef706), x2^0 -> (0 + undef707), x3^0 -> (0 + undef695), x4^0 -> (0 + undef696), x5^0 -> (0 + undef697), x6^0 -> (0 + undef698)}>
<l27, l25, (undef715 = (0 + x0^0)) /\ (undef720 = (0 + x1^0)) /\ (undef721 = (0 + x2^0)) /\ (undef722 = (0 + x3^0)) /\ (undef723 = (0 + x4^0)) /\ (undef724 = (0 + x5^0)) /\ (undef726 = undef726) /\ ((~(1) + undef724) <= 0), par{oldX0^0 -> undef715, oldX1^0 -> undef720, oldX2^0 -> undef721, oldX3^0 -> undef722, oldX4^0 -> undef723, oldX5^0 -> undef724, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef726, x0^0 -> (0 + undef715), x1^0 -> (0 + undef720), x2^0 -> (0 + undef721), x3^0 -> (0 + undef722), x4^0 -> (0 + undef723), x5^0 -> (0 + undef724), x6^0 -> (0 + undef726)}>
<l27, l28, (undef736 = (0 + x0^0)) /\ (undef741 = (0 + x1^0)) /\ (undef742 = (0 + x2^0)) /\ (undef743 = (0 + x3^0)) /\ (undef744 = (0 + x4^0)) /\ (undef745 = (0 + x5^0)) /\ (undef747 = undef747) /\ (1 <= (~(1) + undef745)), par{oldX0^0 -> undef736, oldX1^0 -> undef741, oldX2^0 -> undef742, oldX3^0 -> undef743, oldX4^0 -> undef744, oldX5^0 -> undef745, oldX6^0 -> (0 + x6^0), oldX7^0 -> undef747, x0^0 -> (0 + undef736), x1^0 -> (0 + undef741), x2^0 -> (0 + undef742), x3^0 -> (0 + undef743), x4^0 -> (0 + undef744), x5^0 -> (~(1) + undef745), x6^0 -> (0 + undef747)}>
<l28, l27, true>
<l2, l25, (undef778 = (0 + x0^0)) /\ (undef783 = (0 + x1^0)) /\ (undef784 = (0 + x2^0)) /\ (undef785 = (0 + x3^0)) /\ (undef786 = (0 + x4^0)) /\ (undef789 = undef789) /\ (undef790 = undef790) /\ ((0 + undef786) <= 0), par{oldX0^0 -> undef778, oldX1^0 -> undef783, oldX2^0 -> undef784, oldX3^0 -> undef785, oldX4^0 -> undef786, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef789, oldX8^0 -> undef790, x0^0 -> (0 + undef778), x1^0 -> (0 + undef783), x2^0 -> (0 + undef784), x3^0 -> (0 + undef785), x4^0 -> (0 + undef786), x5^0 -> (0 + undef789), x6^0 -> (0 + undef790)}>
<l2, l27, (undef799 = (0 + x0^0)) /\ (undef804 = (0 + x1^0)) /\ (undef805 = (0 + x2^0)) /\ (undef806 = (0 + x3^0)) /\ (undef807 = (0 + x4^0)) /\ (undef810 = undef810) /\ (1 <= (0 + undef807)), par{oldX0^0 -> undef799, oldX1^0 -> undef804, oldX2^0 -> undef805, oldX3^0 -> undef806, oldX4^0 -> undef807, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef810, x0^0 -> (0 + undef799), x1^0 -> (0 + undef804), x2^0 -> (0 + undef805), x3^0 -> (0 + undef806), x4^0 -> (0 + undef807), x5^0 -> (0 + undef807), x6^0 -> (0 + undef810)}>
<l3, l1, (undef820 = (0 + x0^0)) /\ (undef825 = (0 + x1^0)) /\ (undef826 = (0 + x2^0)) /\ (undef827 = (0 + x3^0)) /\ (undef828 = (0 + x4^0)) /\ (undef831 = undef831) /\ (undef832 = undef832), par{oldX0^0 -> undef820, oldX1^0 -> undef825, oldX2^0 -> undef826, oldX3^0 -> undef827, oldX4^0 -> undef828, oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef831, oldX8^0 -> undef832, x0^0 -> (0 + undef820), x1^0 -> (0 + undef825), x2^0 -> (0 + undef826), x3^0 -> (0 + undef827), x4^0 -> (~(4) + undef828), x5^0 -> (0 + undef831), x6^0 -> (0 + undef832)}>
<l29, l30, (undef852 = undef852) /\ (undef853 = undef853) /\ (undef854 = undef854) /\ (undef842 = undef842) /\ (undef843 = undef843) /\ (undef844 = undef844) /\ (undef845 = undef845), par{oldX0^0 -> (0 + x0^0), oldX10^0 -> undef842, oldX11^0 -> undef843, oldX12^0 -> undef844, oldX13^0 -> undef845, oldX1^0 -> (0 + x1^0), oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef852, oldX8^0 -> undef853, oldX9^0 -> undef854, x0^0 -> (0 + undef852), x1^0 -> (0 + undef853), x2^0 -> (0 + undef854), x3^0 -> (0 + undef842), x4^0 -> (0 + undef843), x5^0 -> (0 + undef844), x6^0 -> (0 + undef845)}>
<l29, l24, (undef862 = (0 + x0^0)) /\ (undef867 = (0 + x1^0)) /\ (undef873 = undef873) /\ (undef874 = undef874) /\ (undef875 = undef875) /\ (undef863 = undef863) /\ (undef864 = undef864), par{oldX0^0 -> undef862, oldX10^0 -> undef863, oldX11^0 -> undef864, oldX1^0 -> undef867, oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef873, oldX8^0 -> undef874, oldX9^0 -> undef875, x0^0 -> (0 + undef862), x1^0 -> (0 + undef867), x2^0 -> (0 + undef873), x3^0 -> (0 + undef874), x4^0 -> (0 + undef875), x5^0 -> (0 + undef863), x6^0 -> (0 + undef864)}>
<l29, l21, (undef883 = (0 + x0^0)) /\ (undef888 = (0 + x1^0)) /\ (undef894 = undef894) /\ (undef895 = undef895) /\ (undef896 = undef896) /\ (undef884 = undef884) /\ (undef885 = undef885), par{oldX0^0 -> undef883, oldX10^0 -> undef884, oldX11^0 -> undef885, oldX1^0 -> undef888, oldX2^0 -> (0 + x2^0), oldX3^0 -> (0 + x3^0), oldX4^0 -> (0 + x4^0), oldX5^0 -> (0 + x5^0), oldX6^0 -> (0 + x6^0), oldX7^0 -> undef894, oldX8^0 -> undef895, oldX9^0 -> undef896, x0^0 -> (0 + undef883), x1^0 -> (0 + undef888), x2^0 -> (0 + undef894), x3^0 -> (0 + undef895), x4^0 -> (0 + undef896), x5^0 -> (0 + undef884), x6^0 -> (0 + undef885)}>
<l29, l1, true>
<l29, l4, true>
<l29, l5, true>
<l29, l6, true>
<l29, l8, true>
<l29, l9, true>
<l29, l30, true>
<l29, l7, true>
<l29, l11, true>
<l29, l10, true>
<l29, l12, true>
<l29, l14, true>
<l29, l15, true>
<l29, l16, true>
<l29, l17, true>
<l29, l18, true>
<l29, l19, true>
<l29, l21, true>
<l29, l22, true>
<l29, l23, true>
<l29, l20, true>
<l29, l24, true>
<l29, l26, true>
<l29, l25, true>
<l29, l27, true>
<l29, l2, true>
<l29, l3, true>
<l31, l29, true>

Fresh variables:
undef1, undef6, undef7, undef8, undef9, undef12, undef13, undef22, undef27, undef28, undef29, undef30, undef33, undef34, undef43, undef48, undef49, undef50, undef54, undef55, undef56, undef64, undef69, undef70, undef71, undef75, undef76, undef85, undef90, undef91, undef92, undef96, undef97, undef98, undef106, undef107, undef111, undef112, undef117, undef118, undef119, undef127, undef128, undef129, undef132, undef133, undef138, undef139, undef140, undef148, undef149, undef150, undef153, undef154, undef159, undef160, undef161, undef169, undef170, undef171, undef174, undef175, undef180, undef181, undef182, undef190, undef195, undef196, undef201, undef202, undef203, undef211, undef212, undef216, undef217, undef222, undef223, undef224, undef232, undef233, undef237, undef238, undef243, undef244, undef245, undef254, undef255, undef256, undef257, undef264, undef265, undef266, undef274, undef279, undef280, undef281, undef282, undef283, undef284, undef295, undef300, undef301, undef302, undef303, undef304, undef305, undef337, undef342, undef343, undef344, undef345, undef346, undef348, undef358, undef363, undef364, undef365, undef366, undef367, undef379, undef384, undef385, undef386, undef387, undef388, undef390, undef400, undef405, undef406, undef407, undef408, undef409, undef411, undef421, undef426, undef427, undef428, undef429, undef430, undef432, undef442, undef447, undef448, undef449, undef450, undef453, undef454, undef463, undef468, undef469, undef470, undef471, undef474, undef484, undef489, undef490, undef491, undef492, undef495, undef496, undef505, undef506, undef510, undef512, undef516, undef517, undef518, undef526, undef527, undef531, undef537, undef538, undef539, undef547, undef548, undef552, undef553, undef554, undef558, undef559, undef560, undef568, undef569, undef573, undef574, undef575, undef579, undef580, undef581, undef589, undef590, undef594, undef595, undef596, undef600, undef601, undef602, undef610, undef615, undef616, undef617, undef621, undef622, undef631, undef636, undef637, undef638, undef642, undef643, undef644, undef652, undef657, undef658, undef659, undef663, undef664, undef665, undef673, undef674, undef675, undef676, undef677, undef678, undef684, undef685, undef686, undef695, undef696, undef697, undef698, undef705, undef706, undef707, undef715, undef720, undef721, undef722, undef723, undef724, undef726, undef736, undef741, undef742, undef743, undef744, undef745, undef747, undef778, undef783, undef784, undef785, undef786, undef789, undef790, undef799, undef804, undef805, undef806, undef807, undef810, undef820, undef825, undef826, undef827, undef828, undef831, undef832, undef842, undef843, undef844, undef845, undef852, undef853, undef854, undef862, undef863, undef864, undef867, undef873, undef874, undef875, undef883, undef884, undef885, undef888, undef894, undef895, undef896, 

Undef variables:
undef1, undef6, undef7, undef8, undef9, undef12, undef13, undef22, undef27, undef28, undef29, undef30, undef33, undef34, undef43, undef48, undef49, undef50, undef54, undef55, undef56, undef64, undef69, undef70, undef71, undef75, undef76, undef85, undef90, undef91, undef92, undef96, undef97, undef98, undef106, undef107, undef111, undef112, undef117, undef118, undef119, undef127, undef128, undef129, undef132, undef133, undef138, undef139, undef140, undef148, undef149, undef150, undef153, undef154, undef159, undef160, undef161, undef169, undef170, undef171, undef174, undef175, undef180, undef181, undef182, undef190, undef195, undef196, undef201, undef202, undef203, undef211, undef212, undef216, undef217, undef222, undef223, undef224, undef232, undef233, undef237, undef238, undef243, undef244, undef245, undef254, undef255, undef256, undef257, undef264, undef265, undef266, undef274, undef279, undef280, undef281, undef282, undef283, undef284, undef295, undef300, undef301, undef302, undef303, undef304, undef305, undef337, undef342, undef343, undef344, undef345, undef346, undef348, undef358, undef363, undef364, undef365, undef366, undef367, undef379, undef384, undef385, undef386, undef387, undef388, undef390, undef400, undef405, undef406, undef407, undef408, undef409, undef411, undef421, undef426, undef427, undef428, undef429, undef430, undef432, undef442, undef447, undef448, undef449, undef450, undef453, undef454, undef463, undef468, undef469, undef470, undef471, undef474, undef484, undef489, undef490, undef491, undef492, undef495, undef496, undef505, undef506, undef510, undef512, undef516, undef517, undef518, undef526, undef527, undef531, undef537, undef538, undef539, undef547, undef548, undef552, undef553, undef554, undef558, undef559, undef560, undef568, undef569, undef573, undef574, undef575, undef579, undef580, undef581, undef589, undef590, undef594, undef595, undef596, undef600, undef601, undef602, undef610, undef615, undef616, undef617, undef621, undef622, undef631, undef636, undef637, undef638, undef642, undef643, undef644, undef652, undef657, undef658, undef659, undef663, undef664, undef665, undef673, undef674, undef675, undef676, undef677, undef678, undef684, undef685, undef686, undef695, undef696, undef697, undef698, undef705, undef706, undef707, undef715, undef720, undef721, undef722, undef723, undef724, undef726, undef736, undef741, undef742, undef743, undef744, undef745, undef747, undef778, undef783, undef784, undef785, undef786, undef789, undef790, undef799, undef804, undef805, undef806, undef807, undef810, undef820, undef825, undef826, undef827, undef828, undef831, undef832, undef842, undef843, undef844, undef845, undef852, undef853, undef854, undef862, undef863, undef864, undef867, undef873, undef874, undef875, undef883, undef884, undef885, undef888, undef894, undef895, undef896, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

Preprocessed LLVMGraph
Init Location: 0
Transitions:
<l0, l30, (undef852 = undef852) /\ (undef853 = undef853) /\ (undef854 = undef854) /\ (undef842 = undef842) /\ (undef843 = undef843) /\ (undef844 = undef844) /\ (undef845 = undef845), par{x0^0 -> (0 + undef852), x1^0 -> (0 + undef853), x2^0 -> (0 + undef854), x3^0 -> (0 + undef842), x4^0 -> (0 + undef843), x5^0 -> (0 + undef844), x6^0 -> (0 + undef845)}>
<l0, l20, (undef862 = (0 + x0^0)) /\ (undef867 = (0 + x1^0)) /\ (undef873 = undef873) /\ (undef874 = undef874) /\ (undef875 = undef875) /\ (undef863 = undef863) /\ (undef864 = undef864) /\ (undef673 = (0 + (0 + undef862))) /\ (undef678 = (0 + (0 + undef867))) /\ (undef684 = undef684) /\ (undef685 = undef685) /\ (undef686 = undef686) /\ (undef674 = undef674) /\ (undef675 = undef675) /\ (undef676 = undef676) /\ (undef677 = undef677), par{x0^0 -> (0 + undef673), x1^0 -> (0 + undef678), x2^0 -> ((((~(1) + (~(1) * undef674)) + (~(1) * undef684)) + (~(1) * undef685)) + (~(1) * undef686)), x3^0 -> (0 + undef678), x4^0 -> (0 + undef675), x5^0 -> (0 + undef676), x6^0 -> (0 + undef677)}>
<l0, l7, (undef883 = (0 + x0^0)) /\ (undef888 = (0 + x1^0)) /\ (undef894 = undef894) /\ (undef895 = undef895) /\ (undef896 = undef896) /\ (undef884 = undef884) /\ (undef885 = undef885) /\ (undef526 = (0 + (0 + undef883))) /\ (undef531 = (0 + (0 + undef888))) /\ (undef537 = undef537) /\ (undef538 = undef538) /\ (undef539 = undef539) /\ (undef527 = undef527), par{x0^0 -> (0 + undef526), x1^0 -> (0 + undef531), x2^0 -> (0 + undef531), x3^0 -> (0 + undef537), x4^0 -> (0 + undef538), x5^0 -> (0 + undef539), x6^0 -> (0 + undef527)}>
<l0, l1, true>
<l0, l4, true>
<l0, l5, true>
<l0, l6, true>
<l0, l8, true>
<l0, l5, (undef190 = (0 + x0^0)) /\ (undef195 = (0 + x1^0)) /\ (undef196 = (0 + x2^0)) /\ (undef201 = undef201) /\ (undef202 = undef202) /\ (undef203 = undef203), par{x0^0 -> (0 + undef190), x1^0 -> (0 + undef195), x2^0 -> (0 + undef196), x3^0 -> (0 + undef196), x4^0 -> (0 + undef201), x5^0 -> (0 + undef202), x6^0 -> (0 + undef203)}>
<l0, l30, true>
<l0, l7, true>
<l0, l11, true>
<l0, l11, (undef264 = undef264) /\ (undef265 = undef265) /\ (undef266 = undef266) /\ (undef254 = undef254) /\ (undef255 = undef255) /\ (undef256 = undef256) /\ (undef257 = undef257), par{x0^0 -> (0 + undef264), x1^0 -> (0 + undef265), x2^0 -> (0 + undef266), x3^0 -> (0 + undef254), x4^0 -> (0 + undef255), x5^0 -> (0 + undef256), x6^0 -> (0 + undef257)}>
<l0, l12, true>
<l0, l14, true>
<l0, l15, true>
<l0, l16, true>
<l0, l17, true>
<l0, l18, true>
<l0, l19, true>
<l0, l7, (undef526 = (0 + x0^0)) /\ (undef531 = (0 + x1^0)) /\ (undef537 = undef537) /\ (undef538 = undef538) /\ (undef539 = undef539) /\ (undef527 = undef527), par{x0^0 -> (0 + undef526), x1^0 -> (0 + undef531), x2^0 -> (0 + undef531), x3^0 -> (0 + undef537), x4^0 -> (0 + undef538), x5^0 -> (0 + undef539), x6^0 -> (0 + undef527)}>
<l0, l22, true>
<l0, l18, (undef610 = (0 + x0^0)) /\ (undef615 = (0 + x1^0)) /\ (undef616 = (0 + x2^0)) /\ (undef617 = (0 + x3^0)) /\ (undef621 = undef621) /\ (undef622 = undef622), par{x0^0 -> (0 + undef610), x1^0 -> (0 + undef615), x2^0 -> (0 + undef616), x3^0 -> (0 + undef617), x4^0 -> (0 + undef617), x5^0 -> (0 + undef621), x6^0 -> (0 + undef622)}>
<l0, l20, true>
<l0, l20, (undef673 = (0 + x0^0)) /\ (undef678 = (0 + x1^0)) /\ (undef684 = undef684) /\ (undef685 = undef685) /\ (undef686 = undef686) /\ (undef674 = undef674) /\ (undef675 = undef675) /\ (undef676 = undef676) /\ (undef677 = undef677), par{x0^0 -> (0 + undef673), x1^0 -> (0 + undef678), x2^0 -> ((((~(1) + (~(1) * undef674)) + (~(1) * undef684)) + (~(1) * undef685)) + (~(1) * undef686)), x3^0 -> (0 + undef678), x4^0 -> (0 + undef675), x5^0 -> (0 + undef676), x6^0 -> (0 + undef677)}>
<l0, l26, true>
<l0, l26, (undef705 = undef705) /\ (undef706 = undef706) /\ (undef707 = undef707) /\ (undef695 = undef695) /\ (undef696 = undef696) /\ (undef697 = undef697) /\ (undef698 = undef698), par{x0^0 -> (0 + undef705), x1^0 -> (0 + undef706), x2^0 -> (0 + undef707), x3^0 -> (0 + undef695), x4^0 -> (0 + undef696), x5^0 -> (0 + undef697), x6^0 -> (0 + undef698)}>
<l0, l27, true>
<l0, l2, true>
<l0, l1, (undef820 = (0 + x0^0)) /\ (undef825 = (0 + x1^0)) /\ (undef826 = (0 + x2^0)) /\ (undef827 = (0 + x3^0)) /\ (undef828 = (0 + x4^0)) /\ (undef831 = undef831) /\ (undef832 = undef832), par{x0^0 -> (0 + undef820), x1^0 -> (0 + undef825), x2^0 -> (0 + undef826), x3^0 -> (0 + undef827), x4^0 -> (~(4) + undef828), x5^0 -> (0 + undef831), x6^0 -> (0 + undef832)}>
<l1, l2, (undef1 = (0 + x0^0)) /\ (undef6 = (0 + x1^0)) /\ (undef7 = (0 + x2^0)) /\ (undef8 = (0 + x3^0)) /\ (undef9 = (0 + x4^0)) /\ (undef12 = undef12) /\ (undef13 = undef13) /\ ((0 + undef9) <= 3), par{x0^0 -> (0 + undef1), x1^0 -> (0 + undef6), x2^0 -> (0 + undef7), x3^0 -> (0 + undef8), x4^0 -> (0 + undef9), x5^0 -> (0 + undef12), x6^0 -> (0 + undef13)}>
<l1, l1, (undef22 = (0 + x0^0)) /\ (undef27 = (0 + x1^0)) /\ (undef28 = (0 + x2^0)) /\ (undef29 = (0 + x3^0)) /\ (undef30 = (0 + x4^0)) /\ (undef33 = undef33) /\ (undef34 = undef34) /\ (4 <= (0 + undef30)) /\ (undef820 = (0 + (0 + undef22))) /\ (undef825 = (0 + (0 + undef27))) /\ (undef826 = (0 + (0 + undef28))) /\ (undef827 = (0 + (0 + undef29))) /\ (undef828 = (0 + (0 + undef30))) /\ (undef831 = undef831) /\ (undef832 = undef832), par{x0^0 -> (0 + undef820), x1^0 -> (0 + undef825), x2^0 -> (0 + undef826), x3^0 -> (0 + undef827), x4^0 -> (~(4) + undef828), x5^0 -> (0 + undef831), x6^0 -> (0 + undef832)}>
<l2, l26, (undef778 = (0 + x0^0)) /\ (undef783 = (0 + x1^0)) /\ (undef784 = (0 + x2^0)) /\ (undef785 = (0 + x3^0)) /\ (undef786 = (0 + x4^0)) /\ (undef789 = undef789) /\ (undef790 = undef790) /\ ((0 + undef786) <= 0) /\ (undef705 = undef705) /\ (undef706 = undef706) /\ (undef707 = undef707) /\ (undef695 = undef695) /\ (undef696 = undef696) /\ (undef697 = undef697) /\ (undef698 = undef698), par{x0^0 -> (0 + undef705), x1^0 -> (0 + undef706), x2^0 -> (0 + undef707), x3^0 -> (0 + undef695), x4^0 -> (0 + undef696), x5^0 -> (0 + undef697), x6^0 -> (0 + undef698)}>
<l2, l27, (undef799 = (0 + x0^0)) /\ (undef804 = (0 + x1^0)) /\ (undef805 = (0 + x2^0)) /\ (undef806 = (0 + x3^0)) /\ (undef807 = (0 + x4^0)) /\ (undef810 = undef810) /\ (1 <= (0 + undef807)), par{x0^0 -> (0 + undef799), x1^0 -> (0 + undef804), x2^0 -> (0 + undef805), x3^0 -> (0 + undef806), x4^0 -> (0 + undef807), x5^0 -> (0 + undef807), x6^0 -> (0 + undef810)}>
<l4, l5, (undef43 = (0 + x0^0)) /\ (undef48 = (0 + x1^0)) /\ (undef49 = (0 + x2^0)) /\ (undef50 = (0 + x3^0)) /\ (undef54 = undef54) /\ (undef55 = undef55) /\ (undef56 = undef56), par{x0^0 -> (0 + undef43), x1^0 -> (0 + undef48), x2^0 -> (0 + undef49), x3^0 -> (~(32) + undef50), x4^0 -> (0 + undef54), x5^0 -> (0 + undef55), x6^0 -> (0 + undef56)}>
<l5, l1, (undef64 = (0 + x0^0)) /\ (undef69 = (0 + x1^0)) /\ (undef70 = (0 + x2^0)) /\ (undef71 = (0 + x3^0)) /\ (undef75 = undef75) /\ (undef76 = undef76) /\ ((0 + undef71) <= 31), par{x0^0 -> (0 + undef64), x1^0 -> (0 + undef69), x2^0 -> (0 + undef70), x3^0 -> (0 + undef71), x4^0 -> (0 + undef71), x5^0 -> (0 + undef75), x6^0 -> (0 + undef76)}>
<l5, l4, (undef85 = (0 + x0^0)) /\ (undef90 = (0 + x1^0)) /\ (undef91 = (0 + x2^0)) /\ (undef92 = (0 + x3^0)) /\ (undef96 = undef96) /\ (undef97 = undef97) /\ (undef98 = undef98) /\ (32 <= (0 + undef92)), par{x0^0 -> (0 + undef85), x1^0 -> (0 + undef90), x2^0 -> (0 + undef91), x3^0 -> (0 + undef92), x4^0 -> (0 + undef96), x5^0 -> (0 + undef97), x6^0 -> (0 + undef98)}>
<l6, l7, (undef106 = (0 + x0^0)) /\ (undef111 = (0 + x1^0)) /\ (undef112 = (0 + x2^0)) /\ (undef117 = undef117) /\ (undef118 = undef118) /\ (undef119 = undef119) /\ (undef107 = undef107), par{x0^0 -> (0 + undef106), x1^0 -> (0 + undef111), x2^0 -> (~(1) + undef112), x3^0 -> (0 + undef117), x4^0 -> (0 + undef118), x5^0 -> (0 + undef119), x6^0 -> (0 + undef107)}>
<l7, l8, (undef211 = (0 + x0^0)) /\ (undef216 = (0 + x1^0)) /\ (undef217 = (0 + x2^0)) /\ (undef222 = undef222) /\ (undef223 = undef223) /\ (undef224 = undef224) /\ (undef212 = undef212) /\ (1 <= (0 + undef217)), par{x0^0 -> (0 + undef211), x1^0 -> (0 + undef216), x2^0 -> (0 + undef217), x3^0 -> (0 + undef222), x4^0 -> (0 + undef223), x5^0 -> (0 + undef224), x6^0 -> (0 + undef212)}>
<l7, l5, (undef232 = (0 + x0^0)) /\ (undef237 = (0 + x1^0)) /\ (undef238 = (0 + x2^0)) /\ (undef243 = undef243) /\ (undef244 = undef244) /\ (undef245 = undef245) /\ (undef233 = undef233) /\ ((0 + undef238) <= 0) /\ (undef190 = (0 + (0 + undef232))) /\ (undef195 = (0 + (0 + undef237))) /\ (undef196 = (0 + (0 + undef238))) /\ (undef201 = undef201) /\ (undef202 = undef202) /\ (undef203 = undef203), par{x0^0 -> (0 + undef190), x1^0 -> (0 + undef195), x2^0 -> (0 + undef196), x3^0 -> (0 + undef196), x4^0 -> (0 + undef201), x5^0 -> (0 + undef202), x6^0 -> (0 + undef203)}>
<l8, l5, (undef127 = (0 + x0^0)) /\ (undef132 = (0 + x1^0)) /\ (undef133 = (0 + x2^0)) /\ (undef138 = undef138) /\ (undef139 = undef139) /\ (undef140 = undef140) /\ (undef128 = undef128) /\ (undef129 = undef129) /\ ((0 + undef129) <= 0) /\ (0 <= (0 + undef129)) /\ (undef190 = (0 + (0 + undef127))) /\ (undef195 = (0 + (0 + undef132))) /\ (undef196 = (0 + (0 + undef133))) /\ (undef201 = undef201) /\ (undef202 = undef202) /\ (undef203 = undef203), par{x0^0 -> (0 + undef190), x1^0 -> (0 + undef195), x2^0 -> (0 + undef196), x3^0 -> (0 + undef196), x4^0 -> (0 + undef201), x5^0 -> (0 + undef202), x6^0 -> (0 + undef203)}>
<l8, l6, (undef148 = (0 + x0^0)) /\ (undef153 = (0 + x1^0)) /\ (undef154 = (0 + x2^0)) /\ (undef159 = undef159) /\ (undef160 = undef160) /\ (undef161 = undef161) /\ (undef149 = undef149) /\ (undef150 = undef150) /\ (1 <= (0 + undef150)), par{x0^0 -> (0 + undef148), x1^0 -> (0 + undef153), x2^0 -> (0 + undef154), x3^0 -> (0 + undef159), x4^0 -> (0 + undef160), x5^0 -> (0 + undef161), x6^0 -> (0 + undef149)}>
<l8, l6, (undef169 = (0 + x0^0)) /\ (undef174 = (0 + x1^0)) /\ (undef175 = (0 + x2^0)) /\ (undef180 = undef180) /\ (undef181 = undef181) /\ (undef182 = undef182) /\ (undef170 = undef170) /\ (undef171 = undef171) /\ ((1 + undef171) <= 0), par{x0^0 -> (0 + undef169), x1^0 -> (0 + undef174), x2^0 -> (0 + undef175), x3^0 -> (0 + undef180), x4^0 -> (0 + undef181), x5^0 -> (0 + undef182), x6^0 -> (0 + undef170)}>
<l12, l11, (undef274 = (0 + x0^0)) /\ (undef279 = (0 + x1^0)) /\ (undef280 = (0 + x2^0)) /\ (undef281 = (0 + x3^0)) /\ (undef282 = (0 + x4^0)) /\ (undef283 = (0 + x5^0)) /\ (undef284 = (0 + x6^0)) /\ ((~(1) + undef284) <= 0) /\ (undef264 = undef264) /\ (undef265 = undef265) /\ (undef266 = undef266) /\ (undef254 = undef254) /\ (undef255 = undef255) /\ (undef256 = undef256) /\ (undef257 = undef257), par{x0^0 -> (0 + undef264), x1^0 -> (0 + undef265), x2^0 -> (0 + undef266), x3^0 -> (0 + undef254), x4^0 -> (0 + undef255), x5^0 -> (0 + undef256), x6^0 -> (0 + undef257)}>
<l12, l12, (undef295 = (0 + x0^0)) /\ (undef300 = (0 + x1^0)) /\ (undef301 = (0 + x2^0)) /\ (undef302 = (0 + x3^0)) /\ (undef303 = (0 + x4^0)) /\ (undef304 = (0 + x5^0)) /\ (undef305 = (0 + x6^0)) /\ (1 <= (~(1) + undef305)), par{x0^0 -> (0 + undef295), x1^0 -> (0 + undef300), x2^0 -> (0 + undef301), x3^0 -> (0 + undef302), x4^0 -> (0 + undef303), x5^0 -> (0 + undef304), x6^0 -> (~(1) + undef305)}>
<l14, l11, (undef337 = (0 + x0^0)) /\ (undef342 = (0 + x1^0)) /\ (undef343 = (0 + x2^0)) /\ (undef344 = (0 + x3^0)) /\ (undef345 = (0 + x4^0)) /\ (undef346 = (0 + x5^0)) /\ (undef348 = undef348) /\ ((0 + undef346) <= 0) /\ (undef264 = undef264) /\ (undef265 = undef265) /\ (undef266 = undef266) /\ (undef254 = undef254) /\ (undef255 = undef255) /\ (undef256 = undef256) /\ (undef257 = undef257), par{x0^0 -> (0 + undef264), x1^0 -> (0 + undef265), x2^0 -> (0 + undef266), x3^0 -> (0 + undef254), x4^0 -> (0 + undef255), x5^0 -> (0 + undef256), x6^0 -> (0 + undef257)}>
<l14, l12, (undef358 = (0 + x0^0)) /\ (undef363 = (0 + x1^0)) /\ (undef364 = (0 + x2^0)) /\ (undef365 = (0 + x3^0)) /\ (undef366 = (0 + x4^0)) /\ (undef367 = (0 + x5^0)) /\ (1 <= (0 + undef367)), par{x0^0 -> (0 + undef358), x1^0 -> (0 + undef363), x2^0 -> (0 + undef364), x3^0 -> (0 + undef365), x4^0 -> (0 + undef366), x5^0 -> (0 + undef367), x6^0 -> (0 + undef367)}>
<l15, l16, (undef379 = (0 + x0^0)) /\ (undef384 = (0 + x1^0)) /\ (undef385 = (0 + x2^0)) /\ (undef386 = (0 + x3^0)) /\ (undef387 = (0 + x4^0)) /\ (undef388 = (0 + x5^0)) /\ (undef390 = undef390), par{x0^0 -> (0 + undef379), x1^0 -> (0 + undef384), x2^0 -> (0 + undef385), x3^0 -> (0 + undef386), x4^0 -> (0 + undef387), x5^0 -> (~(4) + undef388), x6^0 -> (0 + undef390)}>
<l16, l14, (undef400 = (0 + x0^0)) /\ (undef405 = (0 + x1^0)) /\ (undef406 = (0 + x2^0)) /\ (undef407 = (0 + x3^0)) /\ (undef408 = (0 + x4^0)) /\ (undef409 = (0 + x5^0)) /\ (undef411 = undef411) /\ ((0 + undef409) <= 3), par{x0^0 -> (0 + undef400), x1^0 -> (0 + undef405), x2^0 -> (0 + undef406), x3^0 -> (0 + undef407), x4^0 -> (0 + undef408), x5^0 -> (0 + undef409), x6^0 -> (0 + undef411)}>
<l16, l15, (undef421 = (0 + x0^0)) /\ (undef426 = (0 + x1^0)) /\ (undef427 = (0 + x2^0)) /\ (undef428 = (0 + x3^0)) /\ (undef429 = (0 + x4^0)) /\ (undef430 = (0 + x5^0)) /\ (undef432 = undef432) /\ (4 <= (0 + undef430)), par{x0^0 -> (0 + undef421), x1^0 -> (0 + undef426), x2^0 -> (0 + undef427), x3^0 -> (0 + undef428), x4^0 -> (0 + undef429), x5^0 -> (0 + undef430), x6^0 -> (0 + undef432)}>
<l17, l18, (undef442 = (0 + x0^0)) /\ (undef447 = (0 + x1^0)) /\ (undef448 = (0 + x2^0)) /\ (undef449 = (0 + x3^0)) /\ (undef450 = (0 + x4^0)) /\ (undef453 = undef453) /\ (undef454 = undef454), par{x0^0 -> (0 + undef442), x1^0 -> (0 + undef447), x2^0 -> (0 + undef448), x3^0 -> (0 + undef449), x4^0 -> (~(32) + undef450), x5^0 -> (0 + undef453), x6^0 -> (0 + undef454)}>
<l18, l16, (undef463 = (0 + x0^0)) /\ (undef468 = (0 + x1^0)) /\ (undef469 = (0 + x2^0)) /\ (undef470 = (0 + x3^0)) /\ (undef471 = (0 + x4^0)) /\ (undef474 = undef474) /\ ((0 + undef471) <= 31), par{x0^0 -> (0 + undef463), x1^0 -> (0 + undef468), x2^0 -> (0 + undef469), x3^0 -> (0 + undef470), x4^0 -> (0 + undef471), x5^0 -> (0 + undef471), x6^0 -> (0 + undef474)}>
<l18, l17, (undef484 = (0 + x0^0)) /\ (undef489 = (0 + x1^0)) /\ (undef490 = (0 + x2^0)) /\ (undef491 = (0 + x3^0)) /\ (undef492 = (0 + x4^0)) /\ (undef495 = undef495) /\ (undef496 = undef496) /\ (32 <= (0 + undef492)), par{x0^0 -> (0 + undef484), x1^0 -> (0 + undef489), x2^0 -> (0 + undef490), x3^0 -> (0 + undef491), x4^0 -> (0 + undef492), x5^0 -> (0 + undef495), x6^0 -> (0 + undef496)}>
<l19, l20, (undef505 = (0 + x0^0)) /\ (undef510 = (0 + x1^0)) /\ (undef512 = (0 + x3^0)) /\ (undef516 = undef516) /\ (undef517 = undef517) /\ (undef518 = undef518) /\ (undef506 = undef506), par{x0^0 -> (0 + undef505), x1^0 -> (0 + undef510), x2^0 -> (0 + undef516), x3^0 -> (~(1) + undef512), x4^0 -> (0 + undef517), x5^0 -> (0 + undef518), x6^0 -> (0 + undef506)}>
<l20, l22, (undef631 = (0 + x0^0)) /\ (undef636 = (0 + x1^0)) /\ (undef637 = (0 + x2^0)) /\ (undef638 = (0 + x3^0)) /\ (undef642 = undef642) /\ (undef643 = undef643) /\ (undef644 = undef644) /\ (1 <= (0 + undef638)), par{x0^0 -> (0 + undef631), x1^0 -> (0 + undef636), x2^0 -> (0 + undef637), x3^0 -> (0 + undef638), x4^0 -> (0 + undef642), x5^0 -> (0 + undef643), x6^0 -> (0 + undef644)}>
<l20, l18, (undef652 = (0 + x0^0)) /\ (undef657 = (0 + x1^0)) /\ (undef658 = (0 + x2^0)) /\ (undef659 = (0 + x3^0)) /\ (undef663 = undef663) /\ (undef664 = undef664) /\ (undef665 = undef665) /\ ((0 + undef659) <= 0) /\ (undef610 = (0 + (0 + undef652))) /\ (undef615 = (0 + (0 + undef657))) /\ (undef616 = (0 + (0 + undef658))) /\ (undef617 = (0 + (0 + undef659))) /\ (undef621 = undef621) /\ (undef622 = undef622), par{x0^0 -> (0 + undef610), x1^0 -> (0 + undef615), x2^0 -> (0 + undef616), x3^0 -> (0 + undef617), x4^0 -> (0 + undef617), x5^0 -> (0 + undef621), x6^0 -> (0 + undef622)}>
<l22, l18, (undef547 = (0 + x0^0)) /\ (undef552 = (0 + x1^0)) /\ (undef553 = (0 + x2^0)) /\ (undef554 = (0 + x3^0)) /\ (undef558 = undef558) /\ (undef559 = undef559) /\ (undef560 = undef560) /\ (undef548 = undef548) /\ ((0 + undef548) <= 0) /\ (0 <= (0 + undef548)) /\ (undef610 = (0 + (0 + undef547))) /\ (undef615 = (0 + (0 + undef552))) /\ (undef616 = (0 + (0 + undef553))) /\ (undef617 = (0 + (0 + undef554))) /\ (undef621 = undef621) /\ (undef622 = undef622), par{x0^0 -> (0 + undef610), x1^0 -> (0 + undef615), x2^0 -> (0 + undef616), x3^0 -> (0 + undef617), x4^0 -> (0 + undef617), x5^0 -> (0 + undef621), x6^0 -> (0 + undef622)}>
<l22, l19, (undef568 = (0 + x0^0)) /\ (undef573 = (0 + x1^0)) /\ (undef574 = (0 + x2^0)) /\ (undef575 = (0 + x3^0)) /\ (undef579 = undef579) /\ (undef580 = undef580) /\ (undef581 = undef581) /\ (undef569 = undef569) /\ (1 <= (0 + undef569)), par{x0^0 -> (0 + undef568), x1^0 -> (0 + undef573), x2^0 -> (0 + undef574), x3^0 -> (0 + undef575), x4^0 -> (0 + undef579), x5^0 -> (0 + undef580), x6^0 -> (0 + undef581)}>
<l22, l19, (undef589 = (0 + x0^0)) /\ (undef594 = (0 + x1^0)) /\ (undef595 = (0 + x2^0)) /\ (undef596 = (0 + x3^0)) /\ (undef600 = undef600) /\ (undef601 = undef601) /\ (undef602 = undef602) /\ (undef590 = undef590) /\ ((1 + undef590) <= 0), par{x0^0 -> (0 + undef589), x1^0 -> (0 + undef594), x2^0 -> (0 + undef595), x3^0 -> (0 + undef596), x4^0 -> (0 + undef600), x5^0 -> (0 + undef601), x6^0 -> (0 + undef602)}>
<l27, l26, (undef715 = (0 + x0^0)) /\ (undef720 = (0 + x1^0)) /\ (undef721 = (0 + x2^0)) /\ (undef722 = (0 + x3^0)) /\ (undef723 = (0 + x4^0)) /\ (undef724 = (0 + x5^0)) /\ (undef726 = undef726) /\ ((~(1) + undef724) <= 0) /\ (undef705 = undef705) /\ (undef706 = undef706) /\ (undef707 = undef707) /\ (undef695 = undef695) /\ (undef696 = undef696) /\ (undef697 = undef697) /\ (undef698 = undef698), par{x0^0 -> (0 + undef705), x1^0 -> (0 + undef706), x2^0 -> (0 + undef707), x3^0 -> (0 + undef695), x4^0 -> (0 + undef696), x5^0 -> (0 + undef697), x6^0 -> (0 + undef698)}>
<l27, l27, (undef736 = (0 + x0^0)) /\ (undef741 = (0 + x1^0)) /\ (undef742 = (0 + x2^0)) /\ (undef743 = (0 + x3^0)) /\ (undef744 = (0 + x4^0)) /\ (undef745 = (0 + x5^0)) /\ (undef747 = undef747) /\ (1 <= (~(1) + undef745)), par{x0^0 -> (0 + undef736), x1^0 -> (0 + undef741), x2^0 -> (0 + undef742), x3^0 -> (0 + undef743), x4^0 -> (0 + undef744), x5^0 -> (~(1) + undef745), x6^0 -> (0 + undef747)}>

Fresh variables:
undef1, undef6, undef7, undef8, undef9, undef12, undef13, undef22, undef27, undef28, undef29, undef30, undef33, undef34, undef43, undef48, undef49, undef50, undef54, undef55, undef56, undef64, undef69, undef70, undef71, undef75, undef76, undef85, undef90, undef91, undef92, undef96, undef97, undef98, undef106, undef107, undef111, undef112, undef117, undef118, undef119, undef127, undef128, undef129, undef132, undef133, undef138, undef139, undef140, undef148, undef149, undef150, undef153, undef154, undef159, undef160, undef161, undef169, undef170, undef171, undef174, undef175, undef180, undef181, undef182, undef190, undef195, undef196, undef201, undef202, undef203, undef211, undef212, undef216, undef217, undef222, undef223, undef224, undef232, undef233, undef237, undef238, undef243, undef244, undef245, undef254, undef255, undef256, undef257, undef264, undef265, undef266, undef274, undef279, undef280, undef281, undef282, undef283, undef284, undef295, undef300, undef301, undef302, undef303, undef304, undef305, undef337, undef342, undef343, undef344, undef345, undef346, undef348, undef358, undef363, undef364, undef365, undef366, undef367, undef379, undef384, undef385, undef386, undef387, undef388, undef390, undef400, undef405, undef406, undef407, undef408, undef409, undef411, undef421, undef426, undef427, undef428, undef429, undef430, undef432, undef442, undef447, undef448, undef449, undef450, undef453, undef454, undef463, undef468, undef469, undef470, undef471, undef474, undef484, undef489, undef490, undef491, undef492, undef495, undef496, undef505, undef506, undef510, undef512, undef516, undef517, undef518, undef526, undef527, undef531, undef537, undef538, undef539, undef547, undef548, undef552, undef553, undef554, undef558, undef559, undef560, undef568, undef569, undef573, undef574, undef575, undef579, undef580, undef581, undef589, undef590, undef594, undef595, undef596, undef600, undef601, undef602, undef610, undef615, undef616, undef617, undef621, undef622, undef631, undef636, undef637, undef638, undef642, undef643, undef644, undef652, undef657, undef658, undef659, undef663, undef664, undef665, undef673, undef674, undef675, undef676, undef677, undef678, undef684, undef685, undef686, undef695, undef696, undef697, undef698, undef705, undef706, undef707, undef715, undef720, undef721, undef722, undef723, undef724, undef726, undef736, undef741, undef742, undef743, undef744, undef745, undef747, undef778, undef783, undef784, undef785, undef786, undef789, undef790, undef799, undef804, undef805, undef806, undef807, undef810, undef820, undef825, undef826, undef827, undef828, undef831, undef832, undef842, undef843, undef844, undef845, undef852, undef853, undef854, undef862, undef863, undef864, undef867, undef873, undef874, undef875, undef883, undef884, undef885, undef888, undef894, undef895, undef896, 

Undef variables:
undef1, undef6, undef7, undef8, undef9, undef12, undef13, undef22, undef27, undef28, undef29, undef30, undef33, undef34, undef43, undef48, undef49, undef50, undef54, undef55, undef56, undef64, undef69, undef70, undef71, undef75, undef76, undef85, undef90, undef91, undef92, undef96, undef97, undef98, undef106, undef107, undef111, undef112, undef117, undef118, undef119, undef127, undef128, undef129, undef132, undef133, undef138, undef139, undef140, undef148, undef149, undef150, undef153, undef154, undef159, undef160, undef161, undef169, undef170, undef171, undef174, undef175, undef180, undef181, undef182, undef190, undef195, undef196, undef201, undef202, undef203, undef211, undef212, undef216, undef217, undef222, undef223, undef224, undef232, undef233, undef237, undef238, undef243, undef244, undef245, undef254, undef255, undef256, undef257, undef264, undef265, undef266, undef274, undef279, undef280, undef281, undef282, undef283, undef284, undef295, undef300, undef301, undef302, undef303, undef304, undef305, undef337, undef342, undef343, undef344, undef345, undef346, undef348, undef358, undef363, undef364, undef365, undef366, undef367, undef379, undef384, undef385, undef386, undef387, undef388, undef390, undef400, undef405, undef406, undef407, undef408, undef409, undef411, undef421, undef426, undef427, undef428, undef429, undef430, undef432, undef442, undef447, undef448, undef449, undef450, undef453, undef454, undef463, undef468, undef469, undef470, undef471, undef474, undef484, undef489, undef490, undef491, undef492, undef495, undef496, undef505, undef506, undef510, undef512, undef516, undef517, undef518, undef526, undef527, undef531, undef537, undef538, undef539, undef547, undef548, undef552, undef553, undef554, undef558, undef559, undef560, undef568, undef569, undef573, undef574, undef575, undef579, undef580, undef581, undef589, undef590, undef594, undef595, undef596, undef600, undef601, undef602, undef610, undef615, undef616, undef617, undef621, undef622, undef631, undef636, undef637, undef638, undef642, undef643, undef644, undef652, undef657, undef658, undef659, undef663, undef664, undef665, undef673, undef674, undef675, undef676, undef677, undef678, undef684, undef685, undef686, undef695, undef696, undef697, undef698, undef705, undef706, undef707, undef715, undef720, undef721, undef722, undef723, undef724, undef726, undef736, undef741, undef742, undef743, undef744, undef745, undef747, undef778, undef783, undef784, undef785, undef786, undef789, undef790, undef799, undef804, undef805, undef806, undef807, undef810, undef820, undef825, undef826, undef827, undef828, undef831, undef832, undef842, undef843, undef844, undef845, undef852, undef853, undef854, undef862, undef863, undef864, undef867, undef873, undef874, undef875, undef883, undef884, undef885, undef888, undef894, undef895, undef896, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

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

Init Location: 0
Graph 0:
Transitions:
Variables:

Graph 1:
Transitions:
<l6, l7, x0^0 = undef106 /\ x1^0 = undef111 /\ x2^0 = undef112, {x0^0 -> undef106, x1^0 -> undef111, x2^0 -> -1 + undef112, x3^0 -> undef117, x4^0 -> undef118, x5^0 -> undef119, x6^0 -> undef107, rest remain the same}>
<l7, l8, 1 <= undef217 /\ x0^0 = undef211 /\ x1^0 = undef216 /\ x2^0 = undef217, {x0^0 -> undef211, x1^0 -> undef216, x2^0 -> undef217, x3^0 -> undef222, x4^0 -> undef223, x5^0 -> undef224, x6^0 -> undef212, rest remain the same}>
<l8, l6, 1 <= undef150 /\ x0^0 = undef148 /\ x1^0 = undef153 /\ x2^0 = undef154, {x0^0 -> undef148, x1^0 -> undef153, x2^0 -> undef154, x3^0 -> undef159, x4^0 -> undef160, x5^0 -> undef161, x6^0 -> undef149, rest remain the same}>
<l8, l6, 1 + undef171 <= 0 /\ x0^0 = undef169 /\ x1^0 = undef174 /\ x2^0 = undef175, {x0^0 -> undef169, x1^0 -> undef174, x2^0 -> undef175, x3^0 -> undef180, x4^0 -> undef181, x5^0 -> undef182, x6^0 -> undef170, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 2:
Transitions:
<l4, l5, x0^0 = undef43 /\ x1^0 = undef48 /\ x2^0 = undef49 /\ x3^0 = undef50, {x0^0 -> undef43, x1^0 -> undef48, x2^0 -> undef49, x3^0 -> -32 + undef50, x4^0 -> undef54, x5^0 -> undef55, x6^0 -> undef56, rest remain the same}>
<l5, l4, 32 <= undef92 /\ x0^0 = undef85 /\ x1^0 = undef90 /\ x2^0 = undef91 /\ x3^0 = undef92, {x0^0 -> undef85, x1^0 -> undef90, x2^0 -> undef91, x3^0 -> undef92, x4^0 -> undef96, x5^0 -> undef97, x6^0 -> undef98, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 3:
Transitions:
<l1, l1, 4 <= undef30 /\ x0^0 = undef22 /\ x1^0 = undef27 /\ x2^0 = undef28 /\ x3^0 = undef29 /\ x4^0 = undef30 /\ undef22 = undef820 /\ undef27 = undef825 /\ undef28 = undef826 /\ undef29 = undef827 /\ undef30 = undef828, {x0^0 -> undef820, x1^0 -> undef825, x2^0 -> undef826, x3^0 -> undef827, x4^0 -> -4 + undef828, x5^0 -> undef831, x6^0 -> undef832, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 4:
Transitions:
Variables:

Graph 5:
Transitions:
<l27, l27, 2 <= undef745 /\ x0^0 = undef736 /\ x1^0 = undef741 /\ x2^0 = undef742 /\ x3^0 = undef743 /\ x4^0 = undef744 /\ x5^0 = undef745, {x0^0 -> undef736, x1^0 -> undef741, x2^0 -> undef742, x3^0 -> undef743, x4^0 -> undef744, x5^0 -> -1 + undef745, x6^0 -> undef747, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 6:
Transitions:
Variables:

Graph 7:
Transitions:
<l19, l20, x0^0 = undef505 /\ x1^0 = undef510 /\ x3^0 = undef512, {x0^0 -> undef505, x1^0 -> undef510, x2^0 -> undef516, x3^0 -> -1 + undef512, x4^0 -> undef517, x5^0 -> undef518, x6^0 -> undef506, rest remain the same}>
<l20, l22, 1 <= undef638 /\ x0^0 = undef631 /\ x1^0 = undef636 /\ x2^0 = undef637 /\ x3^0 = undef638, {x0^0 -> undef631, x1^0 -> undef636, x2^0 -> undef637, x3^0 -> undef638, x4^0 -> undef642, x5^0 -> undef643, x6^0 -> undef644, rest remain the same}>
<l22, l19, 1 <= undef569 /\ x0^0 = undef568 /\ x1^0 = undef573 /\ x2^0 = undef574 /\ x3^0 = undef575, {x0^0 -> undef568, x1^0 -> undef573, x2^0 -> undef574, x3^0 -> undef575, x4^0 -> undef579, x5^0 -> undef580, x6^0 -> undef581, rest remain the same}>
<l22, l19, 1 + undef590 <= 0 /\ x0^0 = undef589 /\ x1^0 = undef594 /\ x2^0 = undef595 /\ x3^0 = undef596, {x0^0 -> undef589, x1^0 -> undef594, x2^0 -> undef595, x3^0 -> undef596, x4^0 -> undef600, x5^0 -> undef601, x6^0 -> undef602, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 8:
Transitions:
<l17, l18, x0^0 = undef442 /\ x1^0 = undef447 /\ x2^0 = undef448 /\ x3^0 = undef449 /\ x4^0 = undef450, {x0^0 -> undef442, x1^0 -> undef447, x2^0 -> undef448, x3^0 -> undef449, x4^0 -> -32 + undef450, x5^0 -> undef453, x6^0 -> undef454, rest remain the same}>
<l18, l17, 32 <= undef492 /\ x0^0 = undef484 /\ x1^0 = undef489 /\ x2^0 = undef490 /\ x3^0 = undef491 /\ x4^0 = undef492, {x0^0 -> undef484, x1^0 -> undef489, x2^0 -> undef490, x3^0 -> undef491, x4^0 -> undef492, x5^0 -> undef495, x6^0 -> undef496, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 9:
Transitions:
<l15, l16, x0^0 = undef379 /\ x1^0 = undef384 /\ x2^0 = undef385 /\ x3^0 = undef386 /\ x4^0 = undef387 /\ x5^0 = undef388, {x0^0 -> undef379, x1^0 -> undef384, x2^0 -> undef385, x3^0 -> undef386, x4^0 -> undef387, x5^0 -> -4 + undef388, x6^0 -> undef390, rest remain the same}>
<l16, l15, 4 <= undef430 /\ x0^0 = undef421 /\ x1^0 = undef426 /\ x2^0 = undef427 /\ x3^0 = undef428 /\ x4^0 = undef429 /\ x5^0 = undef430, {x0^0 -> undef421, x1^0 -> undef426, x2^0 -> undef427, x3^0 -> undef428, x4^0 -> undef429, x5^0 -> undef430, x6^0 -> undef432, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 10:
Transitions:
Variables:

Graph 11:
Transitions:
<l12, l12, 2 <= undef305 /\ x0^0 = undef295 /\ x1^0 = undef300 /\ x2^0 = undef301 /\ x3^0 = undef302 /\ x4^0 = undef303 /\ x5^0 = undef304 /\ x6^0 = undef305, {x0^0 -> undef295, x1^0 -> undef300, x2^0 -> undef301, x3^0 -> undef302, x4^0 -> undef303, x5^0 -> undef304, x6^0 -> -1 + undef305, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0

Graph 12:
Transitions:
Variables:

Graph 13:
Transitions:
Variables:

Precedence: 
Graph 0

Graph 1
<l0, l7, x0^0 = undef883 /\ x1^0 = undef888 /\ undef526 = undef883 /\ undef531 = undef888, {x0^0 -> undef526, x1^0 -> undef531, x2^0 -> undef531, x3^0 -> undef537, x4^0 -> undef538, x5^0 -> undef539, x6^0 -> undef527, rest remain the same}>
<l0, l6, true, {all remain the same}>
<l0, l8, true, {all remain the same}>
<l0, l7, true, {all remain the same}>
<l0, l7, x0^0 = undef526 /\ x1^0 = undef531, {x0^0 -> undef526, x1^0 -> undef531, x2^0 -> undef531, x3^0 -> undef537, x4^0 -> undef538, x5^0 -> undef539, x6^0 -> undef527, rest remain the same}>

Graph 2
<l0, l4, true, {all remain the same}>
<l0, l5, true, {all remain the same}>
<l0, l5, x0^0 = undef190 /\ x1^0 = undef195 /\ x2^0 = undef196, {x0^0 -> undef190, x1^0 -> undef195, x2^0 -> undef196, x3^0 -> undef196, x4^0 -> undef201, x5^0 -> undef202, x6^0 -> undef203, rest remain the same}>
<l7, l5, undef238 <= 0 /\ x0^0 = undef232 /\ x1^0 = undef237 /\ x2^0 = undef238 /\ undef190 = undef232 /\ undef195 = undef237 /\ undef196 = undef238, {x0^0 -> undef190, x1^0 -> undef195, x2^0 -> undef196, x3^0 -> undef196, x4^0 -> undef201, x5^0 -> undef202, x6^0 -> undef203, rest remain the same}>
<l8, l5, x0^0 = undef127 /\ x1^0 = undef132 /\ x2^0 = undef133 /\ undef127 = undef190 /\ undef129 = 0 /\ undef132 = undef195 /\ undef133 = undef196, {x0^0 -> undef190, x1^0 -> undef195, x2^0 -> undef196, x3^0 -> undef196, x4^0 -> undef201, x5^0 -> undef202, x6^0 -> undef203, rest remain the same}>

Graph 3
<l0, l1, true, {all remain the same}>
<l0, l1, x0^0 = undef820 /\ x1^0 = undef825 /\ x2^0 = undef826 /\ x3^0 = undef827 /\ x4^0 = undef828, {x0^0 -> undef820, x1^0 -> undef825, x2^0 -> undef826, x3^0 -> undef827, x4^0 -> -4 + undef828, x5^0 -> undef831, x6^0 -> undef832, rest remain the same}>
<l5, l1, undef71 <= 31 /\ x0^0 = undef64 /\ x1^0 = undef69 /\ x2^0 = undef70 /\ x3^0 = undef71, {x0^0 -> undef64, x1^0 -> undef69, x2^0 -> undef70, x3^0 -> undef71, x4^0 -> undef71, x5^0 -> undef75, x6^0 -> undef76, rest remain the same}>

Graph 4
<l0, l2, true, {all remain the same}>
<l1, l2, undef9 <= 3 /\ x0^0 = undef1 /\ x1^0 = undef6 /\ x2^0 = undef7 /\ x3^0 = undef8 /\ x4^0 = undef9, {x0^0 -> undef1, x1^0 -> undef6, x2^0 -> undef7, x3^0 -> undef8, x4^0 -> undef9, x5^0 -> undef12, x6^0 -> undef13, rest remain the same}>

Graph 5
<l0, l27, true, {all remain the same}>
<l2, l27, 1 <= undef807 /\ x0^0 = undef799 /\ x1^0 = undef804 /\ x2^0 = undef805 /\ x3^0 = undef806 /\ x4^0 = undef807, {x0^0 -> undef799, x1^0 -> undef804, x2^0 -> undef805, x3^0 -> undef806, x4^0 -> undef807, x5^0 -> undef807, x6^0 -> undef810, rest remain the same}>

Graph 6
<l0, l26, true, {all remain the same}>
<l0, l26, true, {x0^0 -> undef705, x1^0 -> undef706, x2^0 -> undef707, x3^0 -> undef695, x4^0 -> undef696, x5^0 -> undef697, x6^0 -> undef698, rest remain the same}>
<l2, l26, undef786 <= 0 /\ x0^0 = undef778 /\ x1^0 = undef783 /\ x2^0 = undef784 /\ x3^0 = undef785 /\ x4^0 = undef786, {x0^0 -> undef705, x1^0 -> undef706, x2^0 -> undef707, x3^0 -> undef695, x4^0 -> undef696, x5^0 -> undef697, x6^0 -> undef698, rest remain the same}>
<l27, l26, undef724 <= 1 /\ x0^0 = undef715 /\ x1^0 = undef720 /\ x2^0 = undef721 /\ x3^0 = undef722 /\ x4^0 = undef723 /\ x5^0 = undef724, {x0^0 -> undef705, x1^0 -> undef706, x2^0 -> undef707, x3^0 -> undef695, x4^0 -> undef696, x5^0 -> undef697, x6^0 -> undef698, rest remain the same}>

Graph 7
<l0, l20, x0^0 = undef862 /\ x1^0 = undef867 /\ undef673 = undef862 /\ undef678 = undef867, {x0^0 -> undef673, x1^0 -> undef678, x2^0 -> -1 - undef674 - undef684 - undef685 - undef686, x3^0 -> undef678, x4^0 -> undef675, x5^0 -> undef676, x6^0 -> undef677, rest remain the same}>
<l0, l19, true, {all remain the same}>
<l0, l22, true, {all remain the same}>
<l0, l20, true, {all remain the same}>
<l0, l20, x0^0 = undef673 /\ x1^0 = undef678, {x0^0 -> undef673, x1^0 -> undef678, x2^0 -> -1 - undef674 - undef684 - undef685 - undef686, x3^0 -> undef678, x4^0 -> undef675, x5^0 -> undef676, x6^0 -> undef677, rest remain the same}>

Graph 8
<l0, l17, true, {all remain the same}>
<l0, l18, true, {all remain the same}>
<l0, l18, x0^0 = undef610 /\ x1^0 = undef615 /\ x2^0 = undef616 /\ x3^0 = undef617, {x0^0 -> undef610, x1^0 -> undef615, x2^0 -> undef616, x3^0 -> undef617, x4^0 -> undef617, x5^0 -> undef621, x6^0 -> undef622, rest remain the same}>
<l20, l18, undef659 <= 0 /\ x0^0 = undef652 /\ x1^0 = undef657 /\ x2^0 = undef658 /\ x3^0 = undef659 /\ undef610 = undef652 /\ undef615 = undef657 /\ undef616 = undef658 /\ undef617 = undef659, {x0^0 -> undef610, x1^0 -> undef615, x2^0 -> undef616, x3^0 -> undef617, x4^0 -> undef617, x5^0 -> undef621, x6^0 -> undef622, rest remain the same}>
<l22, l18, x0^0 = undef547 /\ x1^0 = undef552 /\ x2^0 = undef553 /\ x3^0 = undef554 /\ undef547 = undef610 /\ undef548 = 0 /\ undef552 = undef615 /\ undef553 = undef616 /\ undef554 = undef617, {x0^0 -> undef610, x1^0 -> undef615, x2^0 -> undef616, x3^0 -> undef617, x4^0 -> undef617, x5^0 -> undef621, x6^0 -> undef622, rest remain the same}>

Graph 9
<l0, l15, true, {all remain the same}>
<l0, l16, true, {all remain the same}>
<l18, l16, undef471 <= 31 /\ x0^0 = undef463 /\ x1^0 = undef468 /\ x2^0 = undef469 /\ x3^0 = undef470 /\ x4^0 = undef471, {x0^0 -> undef463, x1^0 -> undef468, x2^0 -> undef469, x3^0 -> undef470, x4^0 -> undef471, x5^0 -> undef471, x6^0 -> undef474, rest remain the same}>

Graph 10
<l0, l14, true, {all remain the same}>
<l16, l14, undef409 <= 3 /\ x0^0 = undef400 /\ x1^0 = undef405 /\ x2^0 = undef406 /\ x3^0 = undef407 /\ x4^0 = undef408 /\ x5^0 = undef409, {x0^0 -> undef400, x1^0 -> undef405, x2^0 -> undef406, x3^0 -> undef407, x4^0 -> undef408, x5^0 -> undef409, x6^0 -> undef411, rest remain the same}>

Graph 11
<l0, l12, true, {all remain the same}>
<l14, l12, 1 <= undef367 /\ x0^0 = undef358 /\ x1^0 = undef363 /\ x2^0 = undef364 /\ x3^0 = undef365 /\ x4^0 = undef366 /\ x5^0 = undef367, {x0^0 -> undef358, x1^0 -> undef363, x2^0 -> undef364, x3^0 -> undef365, x4^0 -> undef366, x5^0 -> undef367, x6^0 -> undef367, rest remain the same}>

Graph 12
<l0, l11, true, {all remain the same}>
<l0, l11, true, {x0^0 -> undef264, x1^0 -> undef265, x2^0 -> undef266, x3^0 -> undef254, x4^0 -> undef255, x5^0 -> undef256, x6^0 -> undef257, rest remain the same}>
<l12, l11, undef284 <= 1 /\ x0^0 = undef274 /\ x1^0 = undef279 /\ x2^0 = undef280 /\ x3^0 = undef281 /\ x4^0 = undef282 /\ x5^0 = undef283 /\ x6^0 = undef284, {x0^0 -> undef264, x1^0 -> undef265, x2^0 -> undef266, x3^0 -> undef254, x4^0 -> undef255, x5^0 -> undef256, x6^0 -> undef257, rest remain the same}>
<l14, l11, undef346 <= 0 /\ x0^0 = undef337 /\ x1^0 = undef342 /\ x2^0 = undef343 /\ x3^0 = undef344 /\ x4^0 = undef345 /\ x5^0 = undef346, {x0^0 -> undef264, x1^0 -> undef265, x2^0 -> undef266, x3^0 -> undef254, x4^0 -> undef255, x5^0 -> undef256, x6^0 -> undef257, rest remain the same}>

Graph 13
<l0, l30, true, {x0^0 -> undef852, x1^0 -> undef853, x2^0 -> undef854, x3^0 -> undef842, x4^0 -> undef843, x5^0 -> undef844, x6^0 -> undef845, rest remain the same}>
<l0, l30, true, {all remain the same}>

Map Locations to Subgraph:
( 0 , 0 )
( 1 , 3 )
( 2 , 4 )
( 4 , 2 )
( 5 , 2 )
( 6 , 1 )
( 7 , 1 )
( 8 , 1 )
( 11 , 12 )
( 12 , 11 )
( 14 , 10 )
( 15 , 9 )
( 16 , 9 )
( 17 , 8 )
( 18 , 8 )
( 19 , 7 )
( 20 , 7 )
( 22 , 7 )
( 26 , 6 )
( 27 , 5 )
( 30 , 13 )

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

Proving termination of subgraph 0
Proving termination of subgraph 1
Checking unfeasibility...
Time used: 0.020535

Checking conditional termination of SCC {l6, l7, l8}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.004035s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.014145s
[28453 : 28454]
[28453 : 28455]
Successful child: 28454
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l6, l7, 0 <= 121 + x2^0 /\ x0^0 = undef106 /\ x1^0 = undef111 /\ x2^0 = undef112, {x0^0 -> undef106, x1^0 -> undef111, x2^0 -> -1 + undef112, x3^0 -> undef117, x4^0 -> undef118, x5^0 -> undef119, x6^0 -> undef107, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l6, 1 <= undef150 /\ 0 <= 121 + x2^0 /\ x0^0 = undef148 /\ x1^0 = undef153 /\ x2^0 = undef154, {x0^0 -> undef148, x1^0 -> undef153, x2^0 -> undef154, x3^0 -> undef159, x4^0 -> undef160, x5^0 -> undef161, x6^0 -> undef149, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l6, 1 + undef171 <= 0 /\ 0 <= 121 + x2^0 /\ x0^0 = undef169 /\ x1^0 = undef174 /\ x2^0 = undef175, {x0^0 -> undef169, x1^0 -> undef174, x2^0 -> undef175, x3^0 -> undef180, x4^0 -> undef181, x5^0 -> undef182, x6^0 -> undef170, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l6, l7, 0 <= 121 + x2^0 /\ x0^0 = undef106 /\ x1^0 = undef111 /\ x2^0 = undef112, {x0^0 -> undef106, x1^0 -> undef111, x2^0 -> -1 + undef112, x3^0 -> undef117, x4^0 -> undef118, x5^0 -> undef119, x6^0 -> undef107, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l6, 1 <= undef150 /\ 0 <= 121 + x2^0 /\ x0^0 = undef148 /\ x1^0 = undef153 /\ x2^0 = undef154, {x0^0 -> undef148, x1^0 -> undef153, x2^0 -> undef154, x3^0 -> undef159, x4^0 -> undef160, x5^0 -> undef161, x6^0 -> undef149, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l8, l6, 1 + undef171 <= 0 /\ 0 <= 121 + x2^0 /\ x0^0 = undef169 /\ x1^0 = undef174 /\ x2^0 = undef175, {x0^0 -> undef169, x1^0 -> undef174, x2^0 -> undef175, x3^0 -> undef180, x4^0 -> undef181, x5^0 -> undef182, x6^0 -> undef170, rest remain the same}>
Ranking function: 121 + x2^0
New Graphs: 
[28453 : 28459]
[28453 : 28460]
INVARIANTS: 
6: 
8: 
Quasi-INVARIANTS to narrow Graph: 
6: 0 <= 121 + x2^0 , 
8: 0 <= 121 + x2^0 , 
Narrowing transition: 
<l6, l7, x0^0 = undef106 /\ x1^0 = undef111 /\ x2^0 = undef112, {x0^0 -> undef106, x1^0 -> undef111, x2^0 -> -1 + undef112, x3^0 -> undef117, x4^0 -> undef118, x5^0 -> undef119, x6^0 -> undef107, rest remain the same}>

LOG: Narrow transition size 1
It's unfeasible. Removing transition: 
<l7, l8, 1 <= undef217 /\ x0^0 = undef211 /\ x1^0 = undef216 /\ x2^0 = undef217, {x0^0 -> undef211, x1^0 -> undef216, x2^0 -> undef217, x3^0 -> undef222, x4^0 -> undef223, x5^0 -> undef224, x6^0 -> undef212, rest remain the same}>
Narrowing transition: 
<l8, l6, 1 <= undef150 /\ x0^0 = undef148 /\ x1^0 = undef153 /\ x2^0 = undef154, {x0^0 -> undef148, x1^0 -> undef153, x2^0 -> undef154, x3^0 -> undef159, x4^0 -> undef160, x5^0 -> undef161, x6^0 -> undef149, rest remain the same}>

LOG: Narrow transition size 1
Narrowing transition: 
<l8, l6, 1 + undef171 <= 0 /\ x0^0 = undef169 /\ x1^0 = undef174 /\ x2^0 = undef175, {x0^0 -> undef169, x1^0 -> undef174, x2^0 -> undef175, x3^0 -> undef180, x4^0 -> undef181, x5^0 -> undef182, x6^0 -> undef170, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l6, l7, 122 + x2^0 <= 0 /\ x0^0 = undef106 /\ x1^0 = undef111 /\ x2^0 = undef112, {x0^0 -> undef106, x1^0 -> undef111, x2^0 -> -1 + undef112, x3^0 -> undef117, x4^0 -> undef118, x5^0 -> undef119, x6^0 -> undef107, rest remain the same}>
<l8, l6, 1 <= undef150 /\ 122 + x2^0 <= 0 /\ x0^0 = undef148 /\ x1^0 = undef153 /\ x2^0 = undef154, {x0^0 -> undef148, x1^0 -> undef153, x2^0 -> undef154, x3^0 -> undef159, x4^0 -> undef160, x5^0 -> undef161, x6^0 -> undef149, rest remain the same}>
<l8, l6, 1 + undef171 <= 0 /\ 122 + x2^0 <= 0 /\ x0^0 = undef169 /\ x1^0 = undef174 /\ x2^0 = undef175, {x0^0 -> undef169, x1^0 -> undef174, x2^0 -> undef175, x3^0 -> undef180, x4^0 -> undef181, x5^0 -> undef182, x6^0 -> undef170, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0
Proving termination of subgraph 2
Checking unfeasibility...
Time used: 0.012642

Checking conditional termination of SCC {l4, l5}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.002567s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008731s
[28453 : 28461]
[28453 : 28462]
Successful child: 28461
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l4, l5, 0 <= 126 + x3^0 /\ x0^0 = undef43 /\ x1^0 = undef48 /\ x2^0 = undef49 /\ x3^0 = undef50, {x0^0 -> undef43, x1^0 -> undef48, x2^0 -> undef49, x3^0 -> -32 + undef50, x4^0 -> undef54, x5^0 -> undef55, x6^0 -> undef56, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l4, l5, 0 <= 126 + x3^0 /\ x0^0 = undef43 /\ x1^0 = undef48 /\ x2^0 = undef49 /\ x3^0 = undef50, {x0^0 -> undef43, x1^0 -> undef48, x2^0 -> undef49, x3^0 -> -32 + undef50, x4^0 -> undef54, x5^0 -> undef55, x6^0 -> undef56, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Ranking function: 126 + x3^0
New Graphs: 

LOG: CALL check - Post:0 <= 126 + x3^0 - Process 1
* Exit transition: <l0, l4, true, {all remain the same}>
* Postcondition  : 0 <= 126 + x3^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001158s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.001225s
INVARIANTS: 
4: 
Quasi-INVARIANTS to narrow Graph: 
4: 0 <= 126 + x3^0 , 
Narrowing transition: 
<l4, l5, x0^0 = undef43 /\ x1^0 = undef48 /\ x2^0 = undef49 /\ x3^0 = undef50, {x0^0 -> undef43, x1^0 -> undef48, x2^0 -> undef49, x3^0 -> -32 + undef50, x4^0 -> undef54, x5^0 -> undef55, x6^0 -> undef56, rest remain the same}>

LOG: Narrow transition size 1
It's unfeasible. Removing transition: 
<l5, l4, 32 <= undef92 /\ x0^0 = undef85 /\ x1^0 = undef90 /\ x2^0 = undef91 /\ x3^0 = undef92, {x0^0 -> undef85, x1^0 -> undef90, x2^0 -> undef91, x3^0 -> undef92, x4^0 -> undef96, x5^0 -> undef97, x6^0 -> undef98, rest remain the same}>
invGraph after Narrowing: 
Transitions:
<l4, l5, 127 + x3^0 <= 0 /\ x0^0 = undef43 /\ x1^0 = undef48 /\ x2^0 = undef49 /\ x3^0 = undef50, {x0^0 -> undef43, x1^0 -> undef48, x2^0 -> undef49, x3^0 -> -32 + undef50, x4^0 -> undef54, x5^0 -> undef55, x6^0 -> undef56, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0
Proving termination of subgraph 3
Checking unfeasibility...
Time used: 0.00683

Checking conditional termination of SCC {l1}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.003602s
Ranking function: -1 + (1 / 4)*x4^0
New Graphs: 
Proving termination of subgraph 4
Analyzing SCC {l2}...
No cycles found.

Proving termination of subgraph 5
Checking unfeasibility...
Time used: 0.004865

Checking conditional termination of SCC {l27}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.003122s
Ranking function: -2 + x5^0
New Graphs: 
Proving termination of subgraph 6
Analyzing SCC {l26}...
No cycles found.

Proving termination of subgraph 7
Checking unfeasibility...
Time used: 0.019214

Checking conditional termination of SCC {l19, l20, l22}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.004790s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.018048s
[28453 : 28466]
[28453 : 28467]
Successful child: 28466
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l19, l20, 0 <= 102 + x3^0 /\ x0^0 = undef505 /\ x1^0 = undef510 /\ x3^0 = undef512, {x0^0 -> undef505, x1^0 -> undef510, x2^0 -> undef516, x3^0 -> -1 + undef512, x4^0 -> undef517, x5^0 -> undef518, x6^0 -> undef506, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l22, l19, 1 <= x3^0 /\ 1 <= undef569 /\ x0^0 = undef568 /\ x1^0 = undef573 /\ x2^0 = undef574 /\ x3^0 = undef575, {x0^0 -> undef568, x1^0 -> undef573, x2^0 -> undef574, x3^0 -> undef575, x4^0 -> undef579, x5^0 -> undef580, x6^0 -> undef581, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l22, l19, 1 <= x3^0 /\ 1 + undef590 <= 0 /\ x0^0 = undef589 /\ x1^0 = undef594 /\ x2^0 = undef595 /\ x3^0 = undef596, {x0^0 -> undef589, x1^0 -> undef594, x2^0 -> undef595, x3^0 -> undef596, x4^0 -> undef600, x5^0 -> undef601, x6^0 -> undef602, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l19, l20, 0 <= 102 + x3^0 /\ x0^0 = undef505 /\ x1^0 = undef510 /\ x3^0 = undef512, {x0^0 -> undef505, x1^0 -> undef510, x2^0 -> undef516, x3^0 -> -1 + undef512, x4^0 -> undef517, x5^0 -> undef518, x6^0 -> undef506, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l22, l19, 1 <= x3^0 /\ 1 <= undef569 /\ x0^0 = undef568 /\ x1^0 = undef573 /\ x2^0 = undef574 /\ x3^0 = undef575, {x0^0 -> undef568, x1^0 -> undef573, x2^0 -> undef574, x3^0 -> undef575, x4^0 -> undef579, x5^0 -> undef580, x6^0 -> undef581, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l22, l19, 1 <= x3^0 /\ 1 + undef590 <= 0 /\ x0^0 = undef589 /\ x1^0 = undef594 /\ x2^0 = undef595 /\ x3^0 = undef596, {x0^0 -> undef589, x1^0 -> undef594, x2^0 -> undef595, x3^0 -> undef596, x4^0 -> undef600, x5^0 -> undef601, x6^0 -> undef602, rest remain the same}>
Ranking function: 102 + x3^0
New Graphs: 
[28453 : 28471]
[28453 : 28472]
INVARIANTS: 
19: 
22: 
Quasi-INVARIANTS to narrow Graph: 
19: 0 <= 102 + x3^0 , 
22: 1 <= x3^0 , 
Narrowing transition: 
<l19, l20, x0^0 = undef505 /\ x1^0 = undef510 /\ x3^0 = undef512, {x0^0 -> undef505, x1^0 -> undef510, x2^0 -> undef516, x3^0 -> -1 + undef512, x4^0 -> undef517, x5^0 -> undef518, x6^0 -> undef506, rest remain the same}>

LOG: Narrow transition size 1
It's unfeasible. Removing transition: 
<l20, l22, 1 <= undef638 /\ x0^0 = undef631 /\ x1^0 = undef636 /\ x2^0 = undef637 /\ x3^0 = undef638, {x0^0 -> undef631, x1^0 -> undef636, x2^0 -> undef637, x3^0 -> undef638, x4^0 -> undef642, x5^0 -> undef643, x6^0 -> undef644, rest remain the same}>
Narrowing transition: 
<l22, l19, 1 <= undef569 /\ x0^0 = undef568 /\ x1^0 = undef573 /\ x2^0 = undef574 /\ x3^0 = undef575, {x0^0 -> undef568, x1^0 -> undef573, x2^0 -> undef574, x3^0 -> undef575, x4^0 -> undef579, x5^0 -> undef580, x6^0 -> undef581, rest remain the same}>

LOG: Narrow transition size 1
Narrowing transition: 
<l22, l19, 1 + undef590 <= 0 /\ x0^0 = undef589 /\ x1^0 = undef594 /\ x2^0 = undef595 /\ x3^0 = undef596, {x0^0 -> undef589, x1^0 -> undef594, x2^0 -> undef595, x3^0 -> undef596, x4^0 -> undef600, x5^0 -> undef601, x6^0 -> undef602, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l19, l20, 103 + x3^0 <= 0 /\ x0^0 = undef505 /\ x1^0 = undef510 /\ x3^0 = undef512, {x0^0 -> undef505, x1^0 -> undef510, x2^0 -> undef516, x3^0 -> -1 + undef512, x4^0 -> undef517, x5^0 -> undef518, x6^0 -> undef506, rest remain the same}>
<l22, l19, x3^0 <= 0 /\ 1 <= undef569 /\ x0^0 = undef568 /\ x1^0 = undef573 /\ x2^0 = undef574 /\ x3^0 = undef575, {x0^0 -> undef568, x1^0 -> undef573, x2^0 -> undef574, x3^0 -> undef575, x4^0 -> undef579, x5^0 -> undef580, x6^0 -> undef581, rest remain the same}>
<l22, l19, x3^0 <= 0 /\ 1 + undef590 <= 0 /\ x0^0 = undef589 /\ x1^0 = undef594 /\ x2^0 = undef595 /\ x3^0 = undef596, {x0^0 -> undef589, x1^0 -> undef594, x2^0 -> undef595, x3^0 -> undef596, x4^0 -> undef600, x5^0 -> undef601, x6^0 -> undef602, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0
Proving termination of subgraph 8
Checking unfeasibility...
Time used: 0.014549

Checking conditional termination of SCC {l17, l18}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.002946s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.009537s
[28453 : 28473]
[28453 : 28474]
Successful child: 28473
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l17, l18, 0 <= 98 + x4^0 /\ x0^0 = undef442 /\ x1^0 = undef447 /\ x2^0 = undef448 /\ x3^0 = undef449 /\ x4^0 = undef450, {x0^0 -> undef442, x1^0 -> undef447, x2^0 -> undef448, x3^0 -> undef449, x4^0 -> -32 + undef450, x5^0 -> undef453, x6^0 -> undef454, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l17, l18, 0 <= 98 + x4^0 /\ x0^0 = undef442 /\ x1^0 = undef447 /\ x2^0 = undef448 /\ x3^0 = undef449 /\ x4^0 = undef450, {x0^0 -> undef442, x1^0 -> undef447, x2^0 -> undef448, x3^0 -> undef449, x4^0 -> -32 + undef450, x5^0 -> undef453, x6^0 -> undef454, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Ranking function: 98 + x4^0
New Graphs: 

LOG: CALL check - Post:0 <= 98 + x4^0 - Process 2
* Exit transition: <l0, l17, true, {all remain the same}>
* Postcondition  : 0 <= 98 + x4^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001507s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.001570s
INVARIANTS: 
17: 
Quasi-INVARIANTS to narrow Graph: 
17: 0 <= 98 + x4^0 , 
Narrowing transition: 
<l17, l18, x0^0 = undef442 /\ x1^0 = undef447 /\ x2^0 = undef448 /\ x3^0 = undef449 /\ x4^0 = undef450, {x0^0 -> undef442, x1^0 -> undef447, x2^0 -> undef448, x3^0 -> undef449, x4^0 -> -32 + undef450, x5^0 -> undef453, x6^0 -> undef454, rest remain the same}>

LOG: Narrow transition size 1
It's unfeasible. Removing transition: 
<l18, l17, 32 <= undef492 /\ x0^0 = undef484 /\ x1^0 = undef489 /\ x2^0 = undef490 /\ x3^0 = undef491 /\ x4^0 = undef492, {x0^0 -> undef484, x1^0 -> undef489, x2^0 -> undef490, x3^0 -> undef491, x4^0 -> undef492, x5^0 -> undef495, x6^0 -> undef496, rest remain the same}>
invGraph after Narrowing: 
Transitions:
<l17, l18, 99 + x4^0 <= 0 /\ x0^0 = undef442 /\ x1^0 = undef447 /\ x2^0 = undef448 /\ x3^0 = undef449 /\ x4^0 = undef450, {x0^0 -> undef442, x1^0 -> undef447, x2^0 -> undef448, x3^0 -> undef449, x4^0 -> -32 + undef450, x5^0 -> undef453, x6^0 -> undef454, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0
Proving termination of subgraph 9
Checking unfeasibility...
Time used: 0.011799

Checking conditional termination of SCC {l15, l16}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.003024s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.010746s
[28453 : 28486]
[28453 : 28487]
Successful child: 28486
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l15, l16, 0 <= 107 + x5^0 /\ x0^0 = undef379 /\ x1^0 = undef384 /\ x2^0 = undef385 /\ x3^0 = undef386 /\ x4^0 = undef387 /\ x5^0 = undef388, {x0^0 -> undef379, x1^0 -> undef384, x2^0 -> undef385, x3^0 -> undef386, x4^0 -> undef387, x5^0 -> -4 + undef388, x6^0 -> undef390, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
[ Termination Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l15, l16, 0 <= 107 + x5^0 /\ x0^0 = undef379 /\ x1^0 = undef384 /\ x2^0 = undef385 /\ x3^0 = undef386 /\ x4^0 = undef387 /\ x5^0 = undef388, {x0^0 -> undef379, x1^0 -> undef384, x2^0 -> undef385, x3^0 -> undef386, x4^0 -> undef387, x5^0 -> -4 + undef388, x6^0 -> undef390, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Ranking function: 107 + x5^0
New Graphs: 

LOG: CALL check - Post:0 <= 107 + x5^0 - Process 3
* Exit transition: <l0, l15, true, {all remain the same}>
* Postcondition  : 0 <= 107 + x5^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001606s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.001670s
INVARIANTS: 
15: 
Quasi-INVARIANTS to narrow Graph: 
15: 0 <= 107 + x5^0 , 
Narrowing transition: 
<l15, l16, x0^0 = undef379 /\ x1^0 = undef384 /\ x2^0 = undef385 /\ x3^0 = undef386 /\ x4^0 = undef387 /\ x5^0 = undef388, {x0^0 -> undef379, x1^0 -> undef384, x2^0 -> undef385, x3^0 -> undef386, x4^0 -> undef387, x5^0 -> -4 + undef388, x6^0 -> undef390, rest remain the same}>

LOG: Narrow transition size 1
It's unfeasible. Removing transition: 
<l16, l15, 4 <= undef430 /\ x0^0 = undef421 /\ x1^0 = undef426 /\ x2^0 = undef427 /\ x3^0 = undef428 /\ x4^0 = undef429 /\ x5^0 = undef430, {x0^0 -> undef421, x1^0 -> undef426, x2^0 -> undef427, x3^0 -> undef428, x4^0 -> undef429, x5^0 -> undef430, x6^0 -> undef432, rest remain the same}>
invGraph after Narrowing: 
Transitions:
<l15, l16, 108 + x5^0 <= 0 /\ x0^0 = undef379 /\ x1^0 = undef384 /\ x2^0 = undef385 /\ x3^0 = undef386 /\ x4^0 = undef387 /\ x5^0 = undef388, {x0^0 -> undef379, x1^0 -> undef384, x2^0 -> undef385, x3^0 -> undef386, x4^0 -> undef387, x5^0 -> -4 + undef388, x6^0 -> undef390, rest remain the same}>
Variables:
x0^0, x1^0, x2^0, x3^0, x4^0, x5^0, x6^0
Proving termination of subgraph 10
Analyzing SCC {l14}...
No cycles found.

Proving termination of subgraph 11
Checking unfeasibility...
Time used: 0.006206

Checking conditional termination of SCC {l12}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.004129s
Ranking function: -2 + x6^0
New Graphs: 
Proving termination of subgraph 12
Analyzing SCC {l11}...
No cycles found.

Proving termination of subgraph 13
Analyzing SCC {l30}...
No cycles found.

Program Terminates