Execution Chart

We display below the execution chart for this examination (boot time has been removed).

Trace from the execution

Waiting for the VM to be ready (probing ssh)
...........
=====================================================================
Generated by BenchKit 2-3254
Executing tool itstools
Input is PhaseVariation-PT-D30CS010, examination is ReachabilityDeadlock
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r050-smll-149440871800143
=====================================================================

--------------------
content from stdout:

=== Data for post analysis generated by BenchKit (invocation template)

The expected result is a vector of booleans
BOOL_VECTOR

here is the order used to build the result vector(from text file)
FORMULA_NAME PhaseVariation-PT-D30CS010-ReachabilityDeadlock-0

=== Now, execution of the tool begins

BK_START 1496336276931


Using solver YICES2 to compute partial order matrices.
Built C files in :
/home/mcc/execution
its-ctl command run as :

/home/mcc/BenchKit/eclipse/plugins/fr.lip6.move.gal.itstools.binaries_1.0.0.201705302212/bin/its-ctl-linux64 --gc-threshold 2000000 --quiet -i /home/mcc/execution/ReachabilityDeadlock.pnml.gal -t CGAL -ctl DEADLOCK
No direction supplied, using forward translation only.
Presburger conditions satisfied. Using coverability to approximate state space in K-Induction.
// Phase 1: matrix 30977 rows 2702 cols
invariant : 1'cell___21_7__A_ + 1'cell___21_7__B_ + 1'pool__21_7_= 1
invariant : 1'cell___25_7__A_ + 1'cell___25_7__B_ + 1'pool__25_7_= 1
invariant : 1'cell___8_4__A_ + 1'cell___8_4__B_ + 1'pool__8_4_= 1
invariant : 1'cell___25_4__A_ + 1'cell___25_4__B_ + 1'pool__25_4_= 1
invariant : 1'cell___9_9__A_ + 1'cell___9_9__B_ + 1'pool__9_9_= 1
invariant : 1'cell___19_30__A_ + 1'cell___19_30__B_ + 1'pool__19_30_= 1
invariant : 1'cell___1_5__A_ + 1'cell___1_5__B_ + 1'pool__1_5_= 1
invariant : 1'cell___10_12__A_ + 1'cell___10_12__B_ + 1'pool__10_12_= 1
invariant : 1'cell___16_1__A_ + 1'cell___16_1__B_ + 1'pool__16_1_= 1
invariant : 1'cell___30_24__A_ + 1'cell___30_24__B_ + 1'pool__30_24_= 1
invariant : 1'cell___24_13__A_ + 1'cell___24_13__B_ + 1'pool__24_13_= 1
invariant : 1'cell___6_12__A_ + 1'cell___6_12__B_ + 1'pool__6_12_= 1
invariant : 1'cell___13_23__A_ + 1'cell___13_23__B_ + 1'pool__13_23_= 1
invariant : 1'cell___29_12__A_ + 1'cell___29_12__B_ + 1'pool__29_12_= 1
invariant : 1'cell___16_30__A_ + 1'cell___16_30__B_ + 1'pool__16_30_= 1
invariant : 1'cell___28_3__A_ + 1'cell___28_3__B_ + 1'pool__28_3_= 1
invariant : 1'cell___1_26__A_ + 1'cell___1_26__B_ + 1'pool__1_26_= 1
invariant : 1'cell___20_29__A_ + 1'cell___20_29__B_ + 1'pool__20_29_= 1
invariant : 1'cell___22_6__A_ + 1'cell___22_6__B_ + 1'pool__22_6_= 1
invariant : 1'cell___11_25__A_ + 1'cell___11_25__B_ + 1'pool__11_25_= 1
invariant : 1'cell___3_2__A_ + 1'cell___3_2__B_ + 1'pool__3_2_= 1
invariant : 1'cell___21_9__A_ + 1'cell___21_9__B_ + 1'pool__21_9_= 1
invariant : 1'cell___24_3__A_ + 1'cell___24_3__B_ + 1'pool__24_3_= 1
invariant : 1'cell___7_6__A_ + 1'cell___7_6__B_ + 1'pool__7_6_= 1
invariant : 1'cell___11_2__A_ + 1'cell___11_2__B_ + 1'pool__11_2_= 1
invariant : 1'cell___17_21__A_ + 1'cell___17_21__B_ + 1'pool__17_21_= 1
invariant : 1'cell___29_9__A_ + 1'cell___29_9__B_ + 1'pool__29_9_= 1
invariant : 1'cell___19_27__A_ + 1'cell___19_27__B_ + 1'pool__19_27_= 1
invariant : 1'cell___27_11__A_ + 1'cell___27_11__B_ + 1'pool__27_11_= 1
invariant : 1'cell___1_23__A_ + 1'cell___1_23__B_ + 1'pool__1_23_= 1
invariant : 1'cell___23_13__A_ + 1'cell___23_13__B_ + 1'pool__23_13_= 1
invariant : 1'cell___8_10__A_ + 1'cell___8_10__B_ + 1'pool__8_10_= 1
invariant : 1'cell___2_9__A_ + 1'cell___2_9__B_ + 1'pool__2_9_= 1
invariant : 1'cell___9_21__A_ + 1'cell___9_21__B_ + 1'pool__9_21_= 1
invariant : 1'cell___11_24__A_ + 1'cell___11_24__B_ + 1'pool__11_24_= 1
invariant : 1'cell___28_17__A_ + 1'cell___28_17__B_ + 1'pool__28_17_= 1
invariant : 1'cell___30_10__A_ + 1'cell___30_10__B_ + 1'pool__30_10_= 1
invariant : 1'cell___19_10__A_ + 1'cell___19_10__B_ + 1'pool__19_10_= 1
invariant : 1'cell___20_30__A_ + 1'cell___20_30__B_ + 1'pool__20_30_= 1
invariant : 1'cell___7_11__A_ + 1'cell___7_11__B_ + 1'pool__7_11_= 1
invariant : 1'cell___24_25__A_ + 1'cell___24_25__B_ + 1'pool__24_25_= 1
invariant : 1'cell___3_23__A_ + 1'cell___3_23__B_ + 1'pool__3_23_= 1
invariant : 1'cell___24_1__A_ + 1'cell___24_1__B_ + 1'pool__24_1_= 1
invariant : 1'cell___3_3__A_ + 1'cell___3_3__B_ + 1'pool__3_3_= 1
invariant : 1'cell___28_5__A_ + 1'cell___28_5__B_ + 1'pool__28_5_= 1
invariant : 1'cell___15_30__A_ + 1'cell___15_30__B_ + 1'pool__15_30_= 1
invariant : 1'cell___6_14__A_ + 1'cell___6_14__B_ + 1'pool__6_14_= 1
invariant : 1'cell___8_6__A_ + 1'cell___8_6__B_ + 1'pool__8_6_= 1
invariant : 1'cell___15_3__A_ + 1'cell___15_3__B_ + 1'pool__15_3_= 1
invariant : 1'cell___2_16__A_ + 1'cell___2_16__B_ + 1'pool__2_16_= 1
invariant : 1'cell___20_1__A_ + 1'cell___20_1__B_ + 1'pool__20_1_= 1
invariant : 1'cell___18_20__A_ + 1'cell___18_20__B_ + 1'pool__18_20_= 1
invariant : 1'cell___19_23__A_ + 1'cell___19_23__B_ + 1'pool__19_23_= 1
invariant : 1'cell___10_18__A_ + 1'cell___10_18__B_ + 1'pool__10_18_= 1
invariant : 1'cell___25_1__A_ + 1'cell___25_1__B_ + 1'pool__25_1_= 1
invariant : 1'cell___3_26__A_ + 1'cell___3_26__B_ + 1'pool__3_26_= 1
invariant : 1'cell___30_19__A_ + 1'cell___30_19__B_ + 1'pool__30_19_= 1
invariant : 1'cell___18_29__A_ + 1'cell___18_29__B_ + 1'pool__18_29_= 1
invariant : 1'cell___1_9__A_ + 1'cell___1_9__B_ + 1'pool__1_9_= 1
invariant : 1'cell___8_13__A_ + 1'cell___8_13__B_ + 1'pool__8_13_= 1
invariant : 1'cell___8_21__A_ + 1'cell___8_21__B_ + 1'pool__8_21_= 1
invariant : 1'cell___27_19__A_ + 1'cell___27_19__B_ + 1'pool__27_19_= 1
invariant : 1'cell___15_11__A_ + 1'cell___15_11__B_ + 1'pool__15_11_= 1
invariant : 1'cell___20_27__A_ + 1'cell___20_27__B_ + 1'pool__20_27_= 1
invariant : 1'cell___18_18__A_ + 1'cell___18_18__B_ + 1'pool__18_18_= 1
invariant : 1'cell___16_7__A_ + 1'cell___16_7__B_ + 1'pool__16_7_= 1
invariant : 1'cell___27_7__A_ + 1'cell___27_7__B_ + 1'pool__27_7_= 1
invariant : 1'cell___3_19__A_ + 1'cell___3_19__B_ + 1'pool__3_19_= 1
invariant : 1'cell___14_2__A_ + 1'cell___14_2__B_ + 1'pool__14_2_= 1
invariant : 1'cell___9_11__A_ + 1'cell___9_11__B_ + 1'pool__9_11_= 1
invariant : 1'cell___1_4__A_ + 1'cell___1_4__B_ + 1'pool__1_4_= 1
invariant : 1'cell___6_26__A_ + 1'cell___6_26__B_ + 1'pool__6_26_= 1
invariant : 1'cell___13_7__A_ + 1'cell___13_7__B_ + 1'pool__13_7_= 1
invariant : 1'cell___18_2__A_ + 1'cell___18_2__B_ + 1'pool__18_2_= 1
invariant : 1'cell___15_24__A_ + 1'cell___15_24__B_ + 1'pool__15_24_= 1
invariant : 1'cell___13_30__A_ + 1'cell___13_30__B_ + 1'pool__13_30_= 1
invariant : 1'cell___17_19__A_ + 1'cell___17_19__B_ + 1'pool__17_19_= 1
invariant : 1'cell___26_17__A_ + 1'cell___26_17__B_ + 1'pool__26_17_= 1
invariant : 1'cell___8_26__A_ + 1'cell___8_26__B_ + 1'pool__8_26_= 1
invariant : 1'cell___22_7__A_ + 1'cell___22_7__B_ + 1'pool__22_7_= 1
invariant : 1'cell___4_13__A_ + 1'cell___4_13__B_ + 1'pool__4_13_= 1
invariant : 1'cell___12_30__A_ + 1'cell___12_30__B_ + 1'pool__12_30_= 1
invariant : 1'cell___1_11__A_ + 1'cell___1_11__B_ + 1'pool__1_11_= 1
invariant : 1'cell___26_5__A_ + 1'cell___26_5__B_ + 1'pool__26_5_= 1
invariant : 1'cell___10_10__A_ + 1'cell___10_10__B_ + 1'pool__10_10_= 1
invariant : 1'cell___29_28__A_ + 1'cell___29_28__B_ + 1'pool__29_28_= 1
invariant : 1'cell___10_2__A_ + 1'cell___10_2__B_ + 1'pool__10_2_= 1
invariant : 1'cell___1_27__A_ + 1'cell___1_27__B_ + 1'pool__1_27_= 1
invariant : 1'cell___3_22__A_ + 1'cell___3_22__B_ + 1'pool__3_22_= 1
invariant : 1'cell___19_8__A_ + 1'cell___19_8__B_ + 1'pool__19_8_= 1
invariant : 1'cell___27_20__A_ + 1'cell___27_20__B_ + 1'pool__27_20_= 1
invariant : 1'cell___21_25__A_ + 1'cell___21_25__B_ + 1'pool__21_25_= 1
invariant : 1'cell___24_18__A_ + 1'cell___24_18__B_ + 1'pool__24_18_= 1
invariant : 1'cell___1_7__A_ + 1'cell___1_7__B_ + 1'pool__1_7_= 1
invariant : 1'cell___24_29__A_ + 1'cell___24_29__B_ + 1'pool__24_29_= 1
invariant : 1'cell___10_6__A_ + 1'cell___10_6__B_ + 1'pool__10_6_= 1
invariant : 1'cell___1_19__A_ + 1'cell___1_19__B_ + 1'pool__1_19_= 1
invariant : 1'cell___2_23__A_ + 1'cell___2_23__B_ + 1'pool__2_23_= 1
invariant : 1'cell___1_6__A_ + 1'cell___1_6__B_ + 1'pool__1_6_= 1
invariant : 1'cell___2_18__A_ + 1'cell___2_18__B_ + 1'pool__2_18_= 1
invariant : 1'cell___27_29__A_ + 1'cell___27_29__B_ + 1'pool__27_29_= 1
invariant : 1'cell___25_23__A_ + 1'cell___25_23__B_ + 1'pool__25_23_= 1
invariant : 1'cell___4_24__A_ + 1'cell___4_24__B_ + 1'pool__4_24_= 1
invariant : 1'cell___18_17__A_ + 1'cell___18_17__B_ + 1'pool__18_17_= 1
invariant : 1'cell___1_1__A_ + 1'cell___1_1__B_ + 1'pool__1_1_= 1
invariant : 1'cell___29_29__A_ + 1'cell___29_29__B_ + 1'pool__29_29_= 1
invariant : 1'cell___17_6__A_ + 1'cell___17_6__B_ + 1'pool__17_6_= 1
invariant : 1'cell___26_11__A_ + 1'cell___26_11__B_ + 1'pool__26_11_= 1
invariant : 1'cell___26_2__A_ + 1'cell___26_2__B_ + 1'pool__26_2_= 1
invariant : 1'cell___8_15__A_ + 1'cell___8_15__B_ + 1'pool__8_15_= 1
invariant : 1'cell___15_5__A_ + 1'cell___15_5__B_ + 1'pool__15_5_= 1
invariant : 1'cell___2_28__A_ + 1'cell___2_28__B_ + 1'pool__2_28_= 1
invariant : 1'cell___21_5__A_ + 1'cell___21_5__B_ + 1'pool__21_5_= 1
invariant : 1'cell___22_24__A_ + 1'cell___22_24__B_ + 1'pool__22_24_= 1
invariant : 1'cell___1_17__A_ + 1'cell___1_17__B_ + 1'pool__1_17_= 1
invariant : 1'cell___2_27__A_ + 1'cell___2_27__B_ + 1'pool__2_27_= 1
invariant : 1'cell___14_19__A_ + 1'cell___14_19__B_ + 1'pool__14_19_= 1
invariant : 1'cell___1_25__A_ + 1'cell___1_25__B_ + 1'pool__1_25_= 1
invariant : 1'cell___15_20__A_ + 1'cell___15_20__B_ + 1'pool__15_20_= 1
invariant : 1'cell___3_16__A_ + 1'cell___3_16__B_ + 1'pool__3_16_= 1
invariant : 1'cell___16_26__A_ + 1'cell___16_26__B_ + 1'pool__16_26_= 1
invariant : 1'cell___7_29__A_ + 1'cell___7_29__B_ + 1'pool__7_29_= 1
invariant : 1'cell___8_24__A_ + 1'cell___8_24__B_ + 1'pool__8_24_= 1
invariant : 1'cell___6_16__A_ + 1'cell___6_16__B_ + 1'pool__6_16_= 1
invariant : 1'cell___15_25__A_ + 1'cell___15_25__B_ + 1'pool__15_25_= 1
invariant : 1'cell___28_20__A_ + 1'cell___28_20__B_ + 1'pool__28_20_= 1
invariant : 1'cell___27_14__A_ + 1'cell___27_14__B_ + 1'pool__27_14_= 1
invariant : 1'cell___24_8__A_ + 1'cell___24_8__B_ + 1'pool__24_8_= 1
invariant : 1'cell___8_19__A_ + 1'cell___8_19__B_ + 1'pool__8_19_= 1
invariant : 1'cell___30_9__A_ + 1'cell___30_9__B_ + 1'pool__30_9_= 1
invariant : 1'cell___25_29__A_ + 1'cell___25_29__B_ + 1'pool__25_29_= 1
invariant : 1'cell___7_25__A_ + 1'cell___7_25__B_ + 1'pool__7_25_= 1
invariant : 1'cell___10_14__A_ + 1'cell___10_14__B_ + 1'pool__10_14_= 1
invariant : 1'cell___13_22__A_ + 1'cell___13_22__B_ + 1'pool__13_22_= 1
invariant : 1'cell___25_12__A_ + 1'cell___25_12__B_ + 1'pool__25_12_= 1
invariant : 1'cell___5_21__A_ + 1'cell___5_21__B_ + 1'pool__5_21_= 1
invariant : 1'cell___15_23__A_ + 1'cell___15_23__B_ + 1'pool__15_23_= 1
invariant : 1'cell___6_17__A_ + 1'cell___6_17__B_ + 1'pool__6_17_= 1
invariant : 1'cell___17_18__A_ + 1'cell___17_18__B_ + 1'pool__17_18_= 1
invariant : 1'cell___25_18__A_ + 1'cell___25_18__B_ + 1'pool__25_18_= 1
invariant : 1'cell___1_10__A_ + 1'cell___1_10__B_ + 1'pool__1_10_= 1
invariant : 1'cell___12_5__A_ + 1'cell___12_5__B_ + 1'pool__12_5_= 1
invariant : 1'cell___12_11__A_ + 1'cell___12_11__B_ + 1'pool__12_11_= 1
invariant : 1'cell___26_8__A_ + 1'cell___26_8__B_ + 1'pool__26_8_= 1
invariant : 1'cell___28_28__A_ + 1'cell___28_28__B_ + 1'pool__28_28_= 1
invariant : 1'cell___14_30__A_ + 1'cell___14_30__B_ + 1'pool__14_30_= 1
invariant : 1'cell___19_16__A_ + 1'cell___19_16__B_ + 1'pool__19_16_= 1
invariant : 1'cell___17_10__A_ + 1'cell___17_10__B_ + 1'pool__17_10_= 1
invariant : 1'cell___9_12__A_ + 1'cell___9_12__B_ + 1'pool__9_12_= 1
invariant : 1'cell___11_16__A_ + 1'cell___11_16__B_ + 1'pool__11_16_= 1
invariant : 1'cell___30_18__A_ + 1'cell___30_18__B_ + 1'pool__30_18_= 1
invariant : 1'cell___14_21__A_ + 1'cell___14_21__B_ + 1'pool__14_21_= 1
invariant : 1'cell___24_21__A_ + 1'cell___24_21__B_ + 1'pool__24_21_= 1
invariant : 1'cell___29_7__A_ + 1'cell___29_7__B_ + 1'pool__29_7_= 1
invariant : 1'cell___3_24__A_ + 1'cell___3_24__B_ + 1'pool__3_24_= 1
invariant : 1'cell___7_3__A_ + 1'cell___7_3__B_ + 1'pool__7_3_= 1
invariant : 1'cell___11_8__A_ + 1'cell___11_8__B_ + 1'pool__11_8_= 1
invariant : 1'cell___20_18__A_ + 1'cell___20_18__B_ + 1'pool__20_18_= 1
invariant : 1'cell___15_1__A_ + 1'cell___15_1__B_ + 1'pool__15_1_= 1
invariant : 1'cell___23_12__A_ + 1'cell___23_12__B_ + 1'pool__23_12_= 1
invariant : 1'cell___3_25__A_ + 1'cell___3_25__B_ + 1'pool__3_25_= 1
invariant : 1'cell___12_18__A_ + 1'cell___12_18__B_ + 1'pool__12_18_= 1
invariant : 1'cell___8_29__A_ + 1'cell___8_29__B_ + 1'pool__8_29_= 1
invariant : 1'cell___13_1__A_ + 1'cell___13_1__B_ + 1'pool__13_1_= 1
invariant : 1'cell___9_18__A_ + 1'cell___9_18__B_ + 1'pool__9_18_= 1
invariant : 1'cell___15_17__A_ + 1'cell___15_17__B_ + 1'pool__15_17_= 1
invariant : 1'cell___9_29__A_ + 1'cell___9_29__B_ + 1'pool__9_29_= 1
invariant : 1'cell___12_12__A_ + 1'cell___12_12__B_ + 1'pool__12_12_= 1
invariant : 1'cell___24_11__A_ + 1'cell___24_11__B_ + 1'pool__24_11_= 1
invariant : 1'cell___19_14__A_ + 1'cell___19_14__B_ + 1'pool__19_14_= 1
invariant : 1'cell___3_18__A_ + 1'cell___3_18__B_ + 1'pool__3_18_= 1
invariant : 1'cell___25_20__A_ + 1'cell___25_20__B_ + 1'pool__25_20_= 1
invariant : 1'cell___25_30__A_ + 1'cell___25_30__B_ + 1'pool__25_30_= 1
invariant : 1'cell___25_24__A_ + 1'cell___25_24__B_ + 1'pool__25_24_= 1
invariant : 1'cell___19_19__A_ + 1'cell___19_19__B_ + 1'pool__19_19_= 1
invariant : 1'cell___19_5__A_ + 1'cell___19_5__B_ + 1'pool__19_5_= 1
invariant : 1'cell___17_30__A_ + 1'cell___17_30__B_ + 1'pool__17_30_= 1
invariant : 1'cell___5_7__A_ + 1'cell___5_7__B_ + 1'pool__5_7_= 1
invariant : 1'cell___24_26__A_ + 1'cell___24_26__B_ + 1'pool__24_26_= 1
invariant : 1'cell___21_2__A_ + 1'cell___21_2__B_ + 1'pool__21_2_= 1
invariant : 1'cell___30_26__A_ + 1'cell___30_26__B_ + 1'pool__30_26_= 1
invariant : 1'cell___7_26__A_ + 1'cell___7_26__B_ + 1'pool__7_26_= 1
invariant : 1'cell___18_5__A_ + 1'cell___18_5__B_ + 1'pool__18_5_= 1
invariant : 1'cell___17_5__A_ + 1'cell___17_5__B_ + 1'pool__17_5_= 1
invariant : 1'cell___22_9__A_ + 1'cell___22_9__B_ + 1'pool__22_9_= 1
invariant : 1'cell___30_28__A_ + 1'cell___30_28__B_ + 1'pool__30_28_= 1
invariant : 1'cell___25_22__A_ + 1'cell___25_22__B_ + 1'pool__25_22_= 1
invariant : 1'cell___8_20__A_ + 1'cell___8_20__B_ + 1'pool__8_20_= 1
invariant : 1'cell___30_1__A_ + 1'cell___30_1__B_ + 1'pool__30_1_= 1
invariant : 1'cell___16_6__A_ + 1'cell___16_6__B_ + 1'pool__16_6_= 1
invariant : 1'cell___7_10__A_ + 1'cell___7_10__B_ + 1'pool__7_10_= 1
invariant : 1'cell___5_16__A_ + 1'cell___5_16__B_ + 1'pool__5_16_= 1
invariant : 1'cell___5_8__A_ + 1'cell___5_8__B_ + 1'pool__5_8_= 1
invariant : 1'cell___11_27__A_ + 1'cell___11_27__B_ + 1'pool__11_27_= 1
invariant : 1'cell___26_6__A_ + 1'cell___26_6__B_ + 1'pool__26_6_= 1
invariant : 1'cell___21_26__A_ + 1'cell___21_26__B_ + 1'pool__21_26_= 1
invariant : 1'cell___26_14__A_ + 1'cell___26_14__B_ + 1'pool__26_14_= 1
invariant : 1'cell___15_12__A_ + 1'cell___15_12__B_ + 1'pool__15_12_= 1
invariant : 1'cell___20_14__A_ + 1'cell___20_14__B_ + 1'pool__20_14_= 1
invariant : 1'cell___17_27__A_ + 1'cell___17_27__B_ + 1'pool__17_27_= 1
invariant : 1'cell___25_10__A_ + 1'cell___25_10__B_ + 1'pool__25_10_= 1
invariant : 1'cell___4_9__A_ + 1'cell___4_9__B_ + 1'pool__4_9_= 1
invariant : 1'cell___11_7__A_ + 1'cell___11_7__B_ + 1'pool__11_7_= 1
invariant : 1'cell___18_1__A_ + 1'cell___18_1__B_ + 1'pool__18_1_= 1
invariant : 1'cell___26_23__A_ + 1'cell___26_23__B_ + 1'pool__26_23_= 1
invariant : 1'cell___13_5__A_ + 1'cell___13_5__B_ + 1'pool__13_5_= 1
invariant : 1'cell___6_9__A_ + 1'cell___6_9__B_ + 1'pool__6_9_= 1
invariant : 1'cell___13_14__A_ + 1'cell___13_14__B_ + 1'pool__13_14_= 1
invariant : 1'cell___18_6__A_ + 1'cell___18_6__B_ + 1'pool__18_6_= 1
invariant : 1'cell___2_13__A_ + 1'cell___2_13__B_ + 1'pool__2_13_= 1
invariant : 1'cell___17_14__A_ + 1'cell___17_14__B_ + 1'pool__17_14_= 1
invariant : 1'cell___30_30__A_ + 1'cell___30_30__B_ + 1'pool__30_30_= 1
invariant : 1'cell___5_5__A_ + 1'cell___5_5__B_ + 1'pool__5_5_= 1
invariant : 1'cell___21_10__A_ + 1'cell___21_10__B_ + 1'pool__21_10_= 1
invariant : 1'cell___24_5__A_ + 1'cell___24_5__B_ + 1'pool__24_5_= 1
invariant : 1'cell___12_3__A_ + 1'cell___12_3__B_ + 1'pool__12_3_= 1
invariant : 1'cell___28_2__A_ + 1'cell___28_2__B_ + 1'pool__28_2_= 1
invariant : 1'cell___14_6__A_ + 1'cell___14_6__B_ + 1'pool__14_6_= 1
invariant : 1'cell___22_18__A_ + 1'cell___22_18__B_ + 1'pool__22_18_= 1
invariant : 1'cell___6_19__A_ + 1'cell___6_19__B_ + 1'pool__6_19_= 1
invariant : 1'cell___17_23__A_ + 1'cell___17_23__B_ + 1'pool__17_23_= 1
invariant : 1'cell___29_4__A_ + 1'cell___29_4__B_ + 1'pool__29_4_= 1
invariant : 1'cell___5_15__A_ + 1'cell___5_15__B_ + 1'pool__5_15_= 1
invariant : 1'cell___27_5__A_ + 1'cell___27_5__B_ + 1'pool__27_5_= 1
invariant : 1'cell___29_21__A_ + 1'cell___29_21__B_ + 1'pool__29_21_= 1
invariant : 1'cell___18_3__A_ + 1'cell___18_3__B_ + 1'pool__18_3_= 1
invariant : 1'cell___2_14__A_ + 1'cell___2_14__B_ + 1'pool__2_14_= 1
invariant : 1'cell___27_27__A_ + 1'cell___27_27__B_ + 1'pool__27_27_= 1
invariant : 1'cell___22_21__A_ + 1'cell___22_21__B_ + 1'pool__22_21_= 1
invariant : 1'cell___27_30__A_ + 1'cell___27_30__B_ + 1'pool__27_30_= 1
invariant : 1'cell___23_6__A_ + 1'cell___23_6__B_ + 1'pool__23_6_= 1
invariant : 1'cell___21_29__A_ + 1'cell___21_29__B_ + 1'pool__21_29_= 1
invariant : 1'cell___16_25__A_ + 1'cell___16_25__B_ + 1'pool__16_25_= 1
invariant : 1'cell___25_11__A_ + 1'cell___25_11__B_ + 1'pool__25_11_= 1
invariant : 1'cell___1_20__A_ + 1'cell___1_20__B_ + 1'pool__1_20_= 1
invariant : 1'cell___18_10__A_ + 1'cell___18_10__B_ + 1'pool__18_10_= 1
invariant : 1'cell___7_18__A_ + 1'cell___7_18__B_ + 1'pool__7_18_= 1
invariant : 1'cell___14_20__A_ + 1'cell___14_20__B_ + 1'pool__14_20_= 1
invariant : 1'cell___8_17__A_ + 1'cell___8_17__B_ + 1'pool__8_17_= 1
invariant : 1'cell___22_22__A_ + 1'cell___22_22__B_ + 1'pool__22_22_= 1
invariant : 1'cell___28_23__A_ + 1'cell___28_23__B_ + 1'pool__28_23_= 1
invariant : 1'cell___2_22__A_ + 1'cell___2_22__B_ + 1'pool__2_22_= 1
invariant : 1'cell___6_30__A_ + 1'cell___6_30__B_ + 1'pool__6_30_= 1
invariant : 1'cell___21_24__A_ + 1'cell___21_24__B_ + 1'pool__21_24_= 1
invariant : 1'cell___22_19__A_ + 1'cell___22_19__B_ + 1'pool__22_19_= 1
invariant : 1'cell___23_21__A_ + 1'cell___23_21__B_ + 1'pool__23_21_= 1
invariant : 1'cell___13_4__A_ + 1'cell___13_4__B_ + 1'pool__13_4_= 1
invariant : 1'cell___9_5__A_ + 1'cell___9_5__B_ + 1'pool__9_5_= 1
invariant : 1'cell___5_6__A_ + 1'cell___5_6__B_ + 1'pool__5_6_= 1
invariant : 1'cell___3_1__A_ + 1'cell___3_1__B_ + 1'pool__3_1_= 1
invariant : 1'cell___9_15__A_ + 1'cell___9_15__B_ + 1'pool__9_15_= 1
invariant : 1'cell___24_4__A_ + 1'cell___24_4__B_ + 1'pool__24_4_= 1
invariant : 1'cell___14_3__A_ + 1'cell___14_3__B_ + 1'pool__14_3_= 1
invariant : 1'cell___14_9__A_ + 1'cell___14_9__B_ + 1'pool__14_9_= 1
invariant : 1'cell___26_7__A_ + 1'cell___26_7__B_ + 1'pool__26_7_= 1
invariant : 1'cell___2_11__A_ + 1'cell___2_11__B_ + 1'pool__2_11_= 1
invariant : 1'cell___23_23__A_ + 1'cell___23_23__B_ + 1'pool__23_23_= 1
invariant : 1'cell___25_28__A_ + 1'cell___25_28__B_ + 1'pool__25_28_= 1
invariant : 1'cell___29_18__A_ + 1'cell___29_18__B_ + 1'pool__29_18_= 1
invariant : 1'cell___16_23__A_ + 1'cell___16_23__B_ + 1'pool__16_23_= 1
invariant : 1'cell___3_9__A_ + 1'cell___3_9__B_ + 1'pool__3_9_= 1
invariant : 1'cell___27_9__A_ + 1'cell___27_9__B_ + 1'pool__27_9_= 1
invariant : 1'cell___10_29__A_ + 1'cell___10_29__B_ + 1'pool__10_29_= 1
invariant : 1'cell___14_8__A_ + 1'cell___14_8__B_ + 1'pool__14_8_= 1
invariant : 1'cell___24_24__A_ + 1'cell___24_24__B_ + 1'pool__24_24_= 1
invariant : 1'cell___17_8__A_ + 1'cell___17_8__B_ + 1'pool__17_8_= 1
invariant : 1'cell___29_27__A_ + 1'cell___29_27__B_ + 1'pool__29_27_= 1
invariant : 1'cell___1_14__A_ + 1'cell___1_14__B_ + 1'pool__1_14_= 1
invariant : 1'cell___4_18__A_ + 1'cell___4_18__B_ + 1'pool__4_18_= 1
invariant : 1'cell___1_12__A_ + 1'cell___1_12__B_ + 1'pool__1_12_= 1
invariant : 1'cell___21_18__A_ + 1'cell___21_18__B_ + 1'pool__21_18_= 1
invariant : 1'cell___7_13__A_ + 1'cell___7_13__B_ + 1'pool__7_13_= 1
invariant : 1'cell___11_11__A_ + 1'cell___11_11__B_ + 1'pool__11_11_= 1
invariant : 1'cell___22_8__A_ + 1'cell___22_8__B_ + 1'pool__22_8_= 1
invariant : 1'cell___11_6__A_ + 1'cell___11_6__B_ + 1'pool__11_6_= 1
invariant : 1'cell___23_9__A_ + 1'cell___23_9__B_ + 1'pool__23_9_= 1
invariant : 1'cell___4_28__A_ + 1'cell___4_28__B_ + 1'pool__4_28_= 1
invariant : 1'cell___12_4__A_ + 1'cell___12_4__B_ + 1'pool__12_4_= 1
invariant : 1'cell___22_30__A_ + 1'cell___22_30__B_ + 1'pool__22_30_= 1
invariant : 1'cell___23_15__A_ + 1'cell___23_15__B_ + 1'pool__23_15_= 1
invariant : 1'cell___15_13__A_ + 1'cell___15_13__B_ + 1'pool__15_13_= 1
invariant : 1'cell___22_14__A_ + 1'cell___22_14__B_ + 1'pool__22_14_= 1
invariant : 1'cell___10_20__A_ + 1'cell___10_20__B_ + 1'pool__10_20_= 1
invariant : 1'cell___12_17__A_ + 1'cell___12_17__B_ + 1'pool__12_17_= 1
invariant : 1'cell___16_24__A_ + 1'cell___16_24__B_ + 1'pool__16_24_= 1
invariant : 1'cell___2_19__A_ + 1'cell___2_19__B_ + 1'pool__2_19_= 1
invariant : 1'cell___27_22__A_ + 1'cell___27_22__B_ + 1'pool__27_22_= 1
invariant : 1'cell___3_8__A_ + 1'cell___3_8__B_ + 1'pool__3_8_= 1
invariant : 1'cell___8_30__A_ + 1'cell___8_30__B_ + 1'pool__8_30_= 1
invariant : 1'cell___28_6__A_ + 1'cell___28_6__B_ + 1'pool__28_6_= 1
invariant : 1'cell___17_2__A_ + 1'cell___17_2__B_ + 1'pool__17_2_= 1
invariant : 1'cell___13_16__A_ + 1'cell___13_16__B_ + 1'pool__13_16_= 1
invariant : 1'cell___24_9__A_ + 1'cell___24_9__B_ + 1'pool__24_9_= 1
invariant : 1'cell___27_28__A_ + 1'cell___27_28__B_ + 1'pool__27_28_= 1
invariant : 1'cell___15_21__A_ + 1'cell___15_21__B_ + 1'pool__15_21_= 1
invariant : 1'cell___10_13__A_ + 1'cell___10_13__B_ + 1'pool__10_13_= 1
invariant : 1'cell___24_10__A_ + 1'cell___24_10__B_ + 1'pool__24_10_= 1
invariant : 1'cell___13_17__A_ + 1'cell___13_17__B_ + 1'pool__13_17_= 1
invariant : 1'cell___29_3__A_ + 1'cell___29_3__B_ + 1'pool__29_3_= 1
invariant : 1'cell___18_28__A_ + 1'cell___18_28__B_ + 1'pool__18_28_= 1
invariant : 1'cell___24_2__A_ + 1'cell___24_2__B_ + 1'pool__24_2_= 1
invariant : 1'cell___5_9__A_ + 1'cell___5_9__B_ + 1'pool__5_9_= 1
invariant : 1'cell___13_15__A_ + 1'cell___13_15__B_ + 1'pool__13_15_= 1
invariant : 1'cell___29_5__A_ + 1'cell___29_5__B_ + 1'pool__29_5_= 1
invariant : 1'cell___3_27__A_ + 1'cell___3_27__B_ + 1'pool__3_27_= 1
invariant : 1'cell___9_13__A_ + 1'cell___9_13__B_ + 1'pool__9_13_= 1
invariant : 1'cell___25_2__A_ + 1'cell___25_2__B_ + 1'pool__25_2_= 1
invariant : 1'cell___12_9__A_ + 1'cell___12_9__B_ + 1'pool__12_9_= 1
invariant : 1'cell___8_28__A_ + 1'cell___8_28__B_ + 1'pool__8_28_= 1
invariant : 1'cell___24_28__A_ + 1'cell___24_28__B_ + 1'pool__24_28_= 1
invariant : 1'cell___2_10__A_ + 1'cell___2_10__B_ + 1'pool__2_10_= 1
invariant : 1'cell___22_16__A_ + 1'cell___22_16__B_ + 1'pool__22_16_= 1
invariant : 1'cell___11_22__A_ + 1'cell___11_22__B_ + 1'pool__11_22_= 1
invariant : 1'cell___14_27__A_ + 1'cell___14_27__B_ + 1'pool__14_27_= 1
invariant : 1'cell___12_2__A_ + 1'cell___12_2__B_ + 1'pool__12_2_= 1
invariant : 1'cell___22_27__A_ + 1'cell___22_27__B_ + 1'pool__22_27_= 1
invariant : 1'cell___28_10__A_ + 1'cell___28_10__B_ + 1'pool__28_10_= 1
invariant : 1'cell___23_4__A_ + 1'cell___23_4__B_ + 1'pool__23_4_= 1
invariant : 1'cell___19_1__A_ + 1'cell___19_1__B_ + 1'pool__19_1_= 1
invariant : 1'cell___22_5__A_ + 1'cell___22_5__B_ + 1'pool__22_5_= 1
invariant : 1'cell___17_9__A_ + 1'cell___17_9__B_ + 1'pool__17_9_= 1
invariant : 1'cell___30_11__A_ + 1'cell___30_11__B_ + 1'pool__30_11_= 1
invariant : 1'cell___4_19__A_ + 1'cell___4_19__B_ + 1'pool__4_19_= 1
invariant : 1'cell___5_27__A_ + 1'cell___5_27__B_ + 1'pool__5_27_= 1
invariant : 1'cell___9_20__A_ + 1'cell___9_20__B_ + 1'pool__9_20_= 1
invariant : 1'cell___9_30__A_ + 1'cell___9_30__B_ + 1'pool__9_30_= 1
invariant : 1'cell___25_13__A_ + 1'cell___25_13__B_ + 1'pool__25_13_= 1
invariant : 1'cell___2_7__A_ + 1'cell___2_7__B_ + 1'pool__2_7_= 1
invariant : 1'cell___11_29__A_ + 1'cell___11_29__B_ + 1'pool__11_29_= 1
invariant : 1'cell___2_25__A_ + 1'cell___2_25__B_ + 1'pool__2_25_= 1
invariant : 1'cell___28_8__A_ + 1'cell___28_8__B_ + 1'pool__28_8_= 1
invariant : 1'cell___6_20__A_ + 1'cell___6_20__B_ + 1'pool__6_20_= 1
invariant : 1'cell___1_28__A_ + 1'cell___1_28__B_ + 1'pool__1_28_= 1
invariant : 1'cell___21_13__A_ + 1'cell___21_13__B_ + 1'pool__21_13_= 1
invariant : 1'cell___17_12__A_ + 1'cell___17_12__B_ + 1'pool__17_12_= 1
invariant : 1'cell___16_20__A_ + 1'cell___16_20__B_ + 1'pool__16_20_= 1
invariant : 1'cell___27_25__A_ + 1'cell___27_25__B_ + 1'pool__27_25_= 1
invariant : 1'cell___6_28__A_ + 1'cell___6_28__B_ + 1'pool__6_28_= 1
invariant : 1'cell___28_11__A_ + 1'cell___28_11__B_ + 1'pool__28_11_= 1
invariant : 1'cell___7_7__A_ + 1'cell___7_7__B_ + 1'pool__7_7_= 1
invariant : 1'cell___28_25__A_ + 1'cell___28_25__B_ + 1'pool__28_25_= 1
invariant : 1'cell___18_16__A_ + 1'cell___18_16__B_ + 1'pool__18_16_= 1
invariant : 1'cell___6_24__A_ + 1'cell___6_24__B_ + 1'pool__6_24_= 1
invariant : 1'cell___18_30__A_ + 1'cell___18_30__B_ + 1'pool__18_30_= 1
invariant : 1'cell___25_27__A_ + 1'cell___25_27__B_ + 1'pool__25_27_= 1
invariant : 1'cell___10_5__A_ + 1'cell___10_5__B_ + 1'pool__10_5_= 1
invariant : 1'cell___16_15__A_ + 1'cell___16_15__B_ + 1'pool__16_15_= 1
invariant : 1'cell___23_10__A_ + 1'cell___23_10__B_ + 1'pool__23_10_= 1
invariant : 1'cell___13_21__A_ + 1'cell___13_21__B_ + 1'pool__13_21_= 1
invariant : 1'cell___30_21__A_ + 1'cell___30_21__B_ + 1'pool__30_21_= 1
invariant : 1'cell___7_30__A_ + 1'cell___7_30__B_ + 1'pool__7_30_= 1
invariant : 1'cell___15_19__A_ + 1'cell___15_19__B_ + 1'pool__15_19_= 1
invariant : 1'cell___29_16__A_ + 1'cell___29_16__B_ + 1'pool__29_16_= 1
invariant : 1'cell___12_7__A_ + 1'cell___12_7__B_ + 1'pool__12_7_= 1
invariant : 1'cell___29_1__A_ + 1'cell___29_1__B_ + 1'pool__29_1_= 1
invariant : 1'cell___15_22__A_ + 1'cell___15_22__B_ + 1'pool__15_22_= 1
invariant : 1'cell___9_22__A_ + 1'cell___9_22__B_ + 1'pool__9_22_= 1
invariant : 1'cell___5_25__A_ + 1'cell___5_25__B_ + 1'pool__5_25_= 1
invariant : 1'cell___7_14__A_ + 1'cell___7_14__B_ + 1'pool__7_14_= 1
invariant : 1'cell___22_13__A_ + 1'cell___22_13__B_ + 1'pool__22_13_= 1
invariant : 1'cell___30_7__A_ + 1'cell___30_7__B_ + 1'pool__30_7_= 1
invariant : 1'cell___19_7__A_ + 1'cell___19_7__B_ + 1'pool__19_7_= 1
invariant : 1'cell___20_19__A_ + 1'cell___20_19__B_ + 1'pool__20_19_= 1
invariant : 1'cell___17_20__A_ + 1'cell___17_20__B_ + 1'pool__17_20_= 1
invariant : 1'cell___17_13__A_ + 1'cell___17_13__B_ + 1'pool__17_13_= 1
invariant : 1'cell___12_1__A_ + 1'cell___12_1__B_ + 1'pool__12_1_= 1
invariant : 1'cell___23_1__A_ + 1'cell___23_1__B_ + 1'pool__23_1_= 1
invariant : 1'cell___1_22__A_ + 1'cell___1_22__B_ + 1'pool__1_22_= 1
invariant : 1'cell___20_6__A_ + 1'cell___20_6__B_ + 1'pool__20_6_= 1
invariant : 1'cell___28_22__A_ + 1'cell___28_22__B_ + 1'pool__28_22_= 1
invariant : 1'cell___5_11__A_ + 1'cell___5_11__B_ + 1'pool__5_11_= 1
invariant : 1'cell___3_12__A_ + 1'cell___3_12__B_ + 1'pool__3_12_= 1
invariant : 1'cell___9_25__A_ + 1'cell___9_25__B_ + 1'pool__9_25_= 1
invariant : 1'cell___7_15__A_ + 1'cell___7_15__B_ + 1'pool__7_15_= 1
invariant : 1'cell___16_29__A_ + 1'cell___16_29__B_ + 1'pool__16_29_= 1
invariant : 1'cell___6_8__A_ + 1'cell___6_8__B_ + 1'pool__6_8_= 1
invariant : 1'cell___17_4__A_ + 1'cell___17_4__B_ + 1'pool__17_4_= 1
invariant : 1'cell___23_11__A_ + 1'cell___23_11__B_ + 1'pool__23_11_= 1
invariant : 1'cell___20_2__A_ + 1'cell___20_2__B_ + 1'pool__20_2_= 1
invariant : 1'cell___20_3__A_ + 1'cell___20_3__B_ + 1'pool__20_3_= 1
invariant : 1'cell___20_8__A_ + 1'cell___20_8__B_ + 1'pool__20_8_= 1
invariant : 1'cell___22_29__A_ + 1'cell___22_29__B_ + 1'pool__22_29_= 1
invariant : 1'cell___3_29__A_ + 1'cell___3_29__B_ + 1'pool__3_29_= 1
invariant : 1'cell___27_8__A_ + 1'cell___27_8__B_ + 1'pool__27_8_= 1
invariant : 1'cell___28_24__A_ + 1'cell___28_24__B_ + 1'pool__28_24_= 1
invariant : 1'cell___2_26__A_ + 1'cell___2_26__B_ + 1'pool__2_26_= 1
invariant : 1'cell___4_2__A_ + 1'cell___4_2__B_ + 1'pool__4_2_= 1
invariant : 1'cell___11_15__A_ + 1'cell___11_15__B_ + 1'pool__11_15_= 1
invariant : 1'cell___18_15__A_ + 1'cell___18_15__B_ + 1'pool__18_15_= 1
invariant : 1'cell___15_14__A_ + 1'cell___15_14__B_ + 1'pool__15_14_= 1
invariant : 1'cell___6_18__A_ + 1'cell___6_18__B_ + 1'pool__6_18_= 1
invariant : 1'cell___16_22__A_ + 1'cell___16_22__B_ + 1'pool__16_22_= 1
invariant : 1'cell___18_12__A_ + 1'cell___18_12__B_ + 1'pool__18_12_= 1
invariant : 1'cell___11_12__A_ + 1'cell___11_12__B_ + 1'pool__11_12_= 1
invariant : 1'cell___1_16__A_ + 1'cell___1_16__B_ + 1'pool__1_16_= 1
invariant : 1'cell___26_20__A_ + 1'cell___26_20__B_ + 1'pool__26_20_= 1
invariant : 1'cell___7_8__A_ + 1'cell___7_8__B_ + 1'pool__7_8_= 1
invariant : 1'cell___3_5__A_ + 1'cell___3_5__B_ + 1'pool__3_5_= 1
invariant : 1'cell___20_17__A_ + 1'cell___20_17__B_ + 1'pool__20_17_= 1
invariant : 1'cell___1_3__A_ + 1'cell___1_3__B_ + 1'pool__1_3_= 1
invariant : 1'cell___4_12__A_ + 1'cell___4_12__B_ + 1'pool__4_12_= 1
invariant : 1'cell___24_16__A_ + 1'cell___24_16__B_ + 1'pool__24_16_= 1
invariant : 1'cell___15_10__A_ + 1'cell___15_10__B_ + 1'pool__15_10_= 1
invariant : 1'cell___22_11__A_ + 1'cell___22_11__B_ + 1'pool__22_11_= 1
invariant : 1'cell___22_25__A_ + 1'cell___22_25__B_ + 1'pool__22_25_= 1
invariant : 1'cell___5_4__A_ + 1'cell___5_4__B_ + 1'pool__5_4_= 1
invariant : 1'cell___13_29__A_ + 1'cell___13_29__B_ + 1'pool__13_29_= 1
invariant : 1'cell___24_17__A_ + 1'cell___24_17__B_ + 1'pool__24_17_= 1
invariant : 1'cell___15_6__A_ + 1'cell___15_6__B_ + 1'pool__15_6_= 1
invariant : 1'cell___9_19__A_ + 1'cell___9_19__B_ + 1'pool__9_19_= 1
invariant : 1'cell___13_24__A_ + 1'cell___13_24__B_ + 1'pool__13_24_= 1
invariant : 1'cell___3_6__A_ + 1'cell___3_6__B_ + 1'pool__3_6_= 1
invariant : 1'cell___5_1__A_ + 1'cell___5_1__B_ + 1'pool__5_1_= 1
invariant : 1'cell___9_1__A_ + 1'cell___9_1__B_ + 1'pool__9_1_= 1
invariant : 1'cell___10_7__A_ + 1'cell___10_7__B_ + 1'pool__10_7_= 1
invariant : 1'cell___30_3__A_ + 1'cell___30_3__B_ + 1'pool__30_3_= 1
invariant : 1'cell___7_12__A_ + 1'cell___7_12__B_ + 1'pool__7_12_= 1
invariant : 1'cell___29_25__A_ + 1'cell___29_25__B_ + 1'pool__29_25_= 1
invariant : 1'cell___11_23__A_ + 1'cell___11_23__B_ + 1'pool__11_23_= 1
invariant : 1'cell___21_20__A_ + 1'cell___21_20__B_ + 1'pool__21_20_= 1
invariant : 1'cell___16_9__A_ + 1'cell___16_9__B_ + 1'pool__16_9_= 1
invariant : 1'cell___17_17__A_ + 1'cell___17_17__B_ + 1'pool__17_17_= 1
invariant : 1'cell___21_8__A_ + 1'cell___21_8__B_ + 1'pool__21_8_= 1
invariant : 1'cell___13_27__A_ + 1'cell___13_27__B_ + 1'pool__13_27_= 1
invariant : 1'cell___21_16__A_ + 1'cell___21_16__B_ + 1'pool__21_16_= 1
invariant : 1'cell___10_17__A_ + 1'cell___10_17__B_ + 1'pool__10_17_= 1
invariant : 1'cell___11_3__A_ + 1'cell___11_3__B_ + 1'pool__11_3_= 1
invariant : 1'cell___22_2__A_ + 1'cell___22_2__B_ + 1'pool__22_2_= 1
invariant : 1'cell___15_8__A_ + 1'cell___15_8__B_ + 1'pool__15_8_= 1
invariant : 1'cell___25_25__A_ + 1'cell___25_25__B_ + 1'pool__25_25_= 1
invariant : 1'cell___23_25__A_ + 1'cell___23_25__B_ + 1'pool__23_25_= 1
invariant : 1'cell___7_22__A_ + 1'cell___7_22__B_ + 1'pool__7_22_= 1
invariant : 1'cell___28_14__A_ + 1'cell___28_14__B_ + 1'pool__28_14_= 1
invariant : 1'cell___21_1__A_ + 1'cell___21_1__B_ + 1'pool__21_1_= 1
invariant : 1'cell___23_27__A_ + 1'cell___23_27__B_ + 1'pool__23_27_= 1
invariant : 1'cell___10_19__A_ + 1'cell___10_19__B_ + 1'pool__10_19_= 1
invariant : 1'cell___9_8__A_ + 1'cell___9_8__B_ + 1'pool__9_8_= 1
invariant : 1'cell___25_6__A_ + 1'cell___25_6__B_ + 1'pool__25_6_= 1
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invariant : 1'cell___13_8__A_ + 1'cell___13_8__B_ + 1'pool__13_8_= 1
invariant : 1'cell___23_22__A_ + 1'cell___23_22__B_ + 1'pool__23_22_= 1
invariant : 1'cell___13_20__A_ + 1'cell___13_20__B_ + 1'pool__13_20_= 1
invariant : 1'cell___11_20__A_ + 1'cell___11_20__B_ + 1'pool__11_20_= 1
invariant : 1'cell___20_9__A_ + 1'cell___20_9__B_ + 1'pool__20_9_= 1
invariant : 1'cell___16_11__A_ + 1'cell___16_11__B_ + 1'pool__16_11_= 1
invariant : 1'cell___27_3__A_ + 1'cell___27_3__B_ + 1'pool__27_3_= 1
invariant : 1'cell___3_15__A_ + 1'cell___3_15__B_ + 1'pool__3_15_= 1
invariant : 1'cell___7_23__A_ + 1'cell___7_23__B_ + 1'pool__7_23_= 1
invariant : 1'cell___19_6__A_ + 1'cell___19_6__B_ + 1'pool__19_6_= 1
invariant : 1'cell___20_12__A_ + 1'cell___20_12__B_ + 1'pool__20_12_= 1
invariant : 1'cell___23_7__A_ + 1'cell___23_7__B_ + 1'pool__23_7_= 1
invariant : 1'cell___20_21__A_ + 1'cell___20_21__B_ + 1'pool__20_21_= 1
invariant : 1'cell___2_30__A_ + 1'cell___2_30__B_ + 1'pool__2_30_= 1
invariant : 1'cell___1_18__A_ + 1'cell___1_18__B_ + 1'pool__1_18_= 1
invariant : 1'cell___20_26__A_ + 1'cell___20_26__B_ + 1'pool__20_26_= 1
invariant : 1'cell___10_9__A_ + 1'cell___10_9__B_ + 1'pool__10_9_= 1
invariant : 1'cell___9_28__A_ + 1'cell___9_28__B_ + 1'pool__9_28_= 1
invariant : 1'cell___10_30__A_ + 1'cell___10_30__B_ + 1'pool__10_30_= 1
invariant : 1'cell___19_4__A_ + 1'cell___19_4__B_ + 1'pool__19_4_= 1
invariant : 1'cell___26_4__A_ + 1'cell___26_4__B_ + 1'pool__26_4_= 1
invariant : 1'cell___9_14__A_ + 1'cell___9_14__B_ + 1'pool__9_14_= 1
invariant : 1'cell___14_28__A_ + 1'cell___14_28__B_ + 1'pool__14_28_= 1
invariant : 1'cell___27_24__A_ + 1'cell___27_24__B_ + 1'pool__27_24_= 1
invariant : 1'cell___12_20__A_ + 1'cell___12_20__B_ + 1'pool__12_20_= 1
invariant : 1'cell___23_8__A_ + 1'cell___23_8__B_ + 1'pool__23_8_= 1
invariant : 1'cell___6_22__A_ + 1'cell___6_22__B_ + 1'pool__6_22_= 1
invariant : 1'cell___3_4__A_ + 1'cell___3_4__B_ + 1'pool__3_4_= 1
invariant : 1'cell___10_26__A_ + 1'cell___10_26__B_ + 1'pool__10_26_= 1
invariant : 1'cell___18_19__A_ + 1'cell___18_19__B_ + 1'pool__18_19_= 1
invariant : 1'cell___23_2__A_ + 1'cell___23_2__B_ + 1'pool__23_2_= 1
invariant : 1'cell___8_9__A_ + 1'cell___8_9__B_ + 1'pool__8_9_= 1
invariant : 1'cell___21_6__A_ + 1'cell___21_6__B_ + 1'pool__21_6_= 1
invariant : 1'cell___22_10__A_ + 1'cell___22_10__B_ + 1'pool__22_10_= 1
invariant : 1'cell___2_29__A_ + 1'cell___2_29__B_ + 1'pool__2_29_= 1
invariant : 1'cell___29_20__A_ + 1'cell___29_20__B_ + 1'pool__29_20_= 1
invariant : 1'cell___16_10__A_ + 1'cell___16_10__B_ + 1'pool__16_10_= 1
invariant : 1'cell___13_3__A_ + 1'cell___13_3__B_ + 1'pool__13_3_= 1
invariant : 1'cell___25_16__A_ + 1'cell___25_16__B_ + 1'pool__25_16_= 1
invariant : 1'cell___8_11__A_ + 1'cell___8_11__B_ + 1'pool__8_11_= 1
invariant : 1'cell___14_22__A_ + 1'cell___14_22__B_ + 1'pool__14_22_= 1
invariant : 1'cell___21_23__A_ + 1'cell___21_23__B_ + 1'pool__21_23_= 1
invariant : 1'cell___30_20__A_ + 1'cell___30_20__B_ + 1'pool__30_20_= 1
invariant : 1'cell___19_12__A_ + 1'cell___19_12__B_ + 1'pool__19_12_= 1
invariant : 1'cell___19_22__A_ + 1'cell___19_22__B_ + 1'pool__19_22_= 1
invariant : 1'cell___20_11__A_ + 1'cell___20_11__B_ + 1'pool__20_11_= 1
invariant : 1'cell___11_5__A_ + 1'cell___11_5__B_ + 1'pool__11_5_= 1
invariant : 1'cell___29_26__A_ + 1'cell___29_26__B_ + 1'pool__29_26_= 1
invariant : 1'cell___7_20__A_ + 1'cell___7_20__B_ + 1'pool__7_20_= 1
invariant : 1'cell___7_9__A_ + 1'cell___7_9__B_ + 1'pool__7_9_= 1
invariant : 1'cell___27_12__A_ + 1'cell___27_12__B_ + 1'pool__27_12_= 1
invariant : 1'cell___13_10__A_ + 1'cell___13_10__B_ + 1'pool__13_10_= 1
invariant : 1'cell___17_11__A_ + 1'cell___17_11__B_ + 1'pool__17_11_= 1
invariant : 1'cell___29_30__A_ + 1'cell___29_30__B_ + 1'pool__29_30_= 1
invariant : 1'cell___22_1__A_ + 1'cell___22_1__B_ + 1'pool__22_1_= 1
invariant : 1'cell___20_4__A_ + 1'cell___20_4__B_ + 1'pool__20_4_= 1
invariant : 1'cell___2_24__A_ + 1'cell___2_24__B_ + 1'pool__2_24_= 1
invariant : 1'cell___6_25__A_ + 1'cell___6_25__B_ + 1'pool__6_25_= 1
invariant : 1'cell___24_19__A_ + 1'cell___24_19__B_ + 1'pool__24_19_= 1
invariant : 1'cell___21_14__A_ + 1'cell___21_14__B_ + 1'pool__21_14_= 1
invariant : 1'cell___13_11__A_ + 1'cell___13_11__B_ + 1'pool__13_11_= 1
invariant : 1'cell___14_17__A_ + 1'cell___14_17__B_ + 1'pool__14_17_= 1
invariant : 1'cell___13_9__A_ + 1'cell___13_9__B_ + 1'pool__13_9_= 1
invariant : 1'cell___2_12__A_ + 1'cell___2_12__B_ + 1'pool__2_12_= 1
invariant : 1'cell___9_24__A_ + 1'cell___9_24__B_ + 1'pool__9_24_= 1
invariant : 1'cell___18_7__A_ + 1'cell___18_7__B_ + 1'pool__18_7_= 1
invariant : 1'cell___2_5__A_ + 1'cell___2_5__B_ + 1'pool__2_5_= 1
invariant : 1'cell___14_23__A_ + 1'cell___14_23__B_ + 1'pool__14_23_= 1
invariant : 1'cell___26_9__A_ + 1'cell___26_9__B_ + 1'pool__26_9_= 1
invariant : 1'cell___11_30__A_ + 1'cell___11_30__B_ + 1'pool__11_30_= 1
invariant : 1'cell___24_30__A_ + 1'cell___24_30__B_ + 1'pool__24_30_= 1
invariant : 1'cell___13_6__A_ + 1'cell___13_6__B_ + 1'pool__13_6_= 1
invariant : 1'cell___20_16__A_ + 1'cell___20_16__B_ + 1'pool__20_16_= 1
invariant : 1'cell___17_16__A_ + 1'cell___17_16__B_ + 1'pool__17_16_= 1
invariant : 1'cell___6_7__A_ + 1'cell___6_7__B_ + 1'pool__6_7_= 1
invariant : 1'cell___20_13__A_ + 1'cell___20_13__B_ + 1'pool__20_13_= 1
invariant : 1'cell___21_19__A_ + 1'cell___21_19__B_ + 1'pool__21_19_= 1
invariant : 1'cell___12_15__A_ + 1'cell___12_15__B_ + 1'pool__12_15_= 1
invariant : 1'cell___23_5__A_ + 1'cell___23_5__B_ + 1'pool__23_5_= 1
invariant : 1'cell___30_29__A_ + 1'cell___30_29__B_ + 1'pool__30_29_= 1
invariant : 1'cell___28_4__A_ + 1'cell___28_4__B_ + 1'pool__28_4_= 1
invariant : 1'cell___13_2__A_ + 1'cell___13_2__B_ + 1'pool__13_2_= 1
invariant : 1'cell___16_2__A_ + 1'cell___16_2__B_ + 1'pool__16_2_= 1
invariant : 1'cell___18_13__A_ + 1'cell___18_13__B_ + 1'pool__18_13_= 1
invariant : 1'cell___28_12__A_ + 1'cell___28_12__B_ + 1'pool__28_12_= 1
invariant : 1'cell___25_19__A_ + 1'cell___25_19__B_ + 1'pool__25_19_= 1
invariant : 1'cell___15_7__A_ + 1'cell___15_7__B_ + 1'pool__15_7_= 1
invariant : 1'cell___27_6__A_ + 1'cell___27_6__B_ + 1'pool__27_6_= 1
invariant : 1'cell___4_15__A_ + 1'cell___4_15__B_ + 1'pool__4_15_= 1
invariant : 1'cell___21_3__A_ + 1'cell___21_3__B_ + 1'pool__21_3_= 1
invariant : 1'cell___26_25__A_ + 1'cell___26_25__B_ + 1'pool__26_25_= 1
invariant : 1'cell___5_20__A_ + 1'cell___5_20__B_ + 1'pool__5_20_= 1
invariant : 1'cell___7_19__A_ + 1'cell___7_19__B_ + 1'pool__7_19_= 1
invariant : 1'cell___21_27__A_ + 1'cell___21_27__B_ + 1'pool__21_27_= 1
invariant : 1'cell___4_23__A_ + 1'cell___4_23__B_ + 1'pool__4_23_= 1
invariant : 1'cell___7_28__A_ + 1'cell___7_28__B_ + 1'pool__7_28_= 1
invariant : 1'cell___8_16__A_ + 1'cell___8_16__B_ + 1'pool__8_16_= 1
invariant : 1'cell___14_25__A_ + 1'cell___14_25__B_ + 1'pool__14_25_= 1
invariant : 1'cell___1_15__A_ + 1'cell___1_15__B_ + 1'pool__1_15_= 1
invariant : 1'cell___26_15__A_ + 1'cell___26_15__B_ + 1'pool__26_15_= 1
invariant : 1'cell___8_18__A_ + 1'cell___8_18__B_ + 1'pool__8_18_= 1
invariant : 1'cell___14_12__A_ + 1'cell___14_12__B_ + 1'pool__14_12_= 1
invariant : 1'cell___5_2__A_ + 1'cell___5_2__B_ + 1'pool__5_2_= 1
invariant : 1'cell___14_14__A_ + 1'cell___14_14__B_ + 1'pool__14_14_= 1
invariant : 1'cell___9_3__A_ + 1'cell___9_3__B_ + 1'pool__9_3_= 1
invariant : 1'cell___9_16__A_ + 1'cell___9_16__B_ + 1'pool__9_16_= 1
invariant : 1'cell___11_21__A_ + 1'cell___11_21__B_ + 1'pool__11_21_= 1
invariant : 1'cell___12_10__A_ + 1'cell___12_10__B_ + 1'pool__12_10_= 1
invariant : 1'cell___12_27__A_ + 1'cell___12_27__B_ + 1'pool__12_27_= 1
invariant : 1'cell___18_14__A_ + 1'cell___18_14__B_ + 1'pool__18_14_= 1
invariant : 1'cell___13_12__A_ + 1'cell___13_12__B_ + 1'pool__13_12_= 1
invariant : 1'cell___23_24__A_ + 1'cell___23_24__B_ + 1'pool__23_24_= 1
invariant : 1'cell___5_26__A_ + 1'cell___5_26__B_ + 1'pool__5_26_= 1
invariant : 1'cell___30_23__A_ + 1'cell___30_23__B_ + 1'pool__30_23_= 1
invariant : 1'cell___6_4__A_ + 1'cell___6_4__B_ + 1'pool__6_4_= 1
invariant : 1'cell___26_22__A_ + 1'cell___26_22__B_ + 1'pool__26_22_= 1
invariant : 1'cell___28_16__A_ + 1'cell___28_16__B_ + 1'pool__28_16_= 1
invariant : 1'cell___26_10__A_ + 1'cell___26_10__B_ + 1'pool__26_10_= 1
invariant : 1'cell___30_8__A_ + 1'cell___30_8__B_ + 1'pool__30_8_= 1
invariant : 1'cell___30_4__A_ + 1'cell___30_4__B_ + 1'pool__30_4_= 1
invariant : 1'cell___19_11__A_ + 1'cell___19_11__B_ + 1'pool__19_11_= 1
invariant : 1'cell___18_11__A_ + 1'cell___18_11__B_ + 1'pool__18_11_= 1
invariant : 1'cell___14_1__A_ + 1'cell___14_1__B_ + 1'pool__14_1_= 1
invariant : 1'cell___3_10__A_ + 1'cell___3_10__B_ + 1'pool__3_10_= 1
invariant : 1'cell___25_3__A_ + 1'cell___25_3__B_ + 1'pool__25_3_= 1
invariant : 1'cell___15_28__A_ + 1'cell___15_28__B_ + 1'pool__15_28_= 1
invariant : 1'cell___16_28__A_ + 1'cell___16_28__B_ + 1'pool__16_28_= 1
invariant : 1'cell___8_25__A_ + 1'cell___8_25__B_ + 1'pool__8_25_= 1
invariant : 1'cell___19_21__A_ + 1'cell___19_21__B_ + 1'pool__19_21_= 1
invariant : 1'cell___20_28__A_ + 1'cell___20_28__B_ + 1'pool__20_28_= 1
invariant : 1'cell___16_17__A_ + 1'cell___16_17__B_ + 1'pool__16_17_= 1
invariant : 1'cell___23_19__A_ + 1'cell___23_19__B_ + 1'pool__23_19_= 1
invariant : 1'cell___4_7__A_ + 1'cell___4_7__B_ + 1'pool__4_7_= 1
invariant : 1'cell___20_23__A_ + 1'cell___20_23__B_ + 1'pool__20_23_= 1
invariant : 1'cell___21_17__A_ + 1'cell___21_17__B_ + 1'pool__21_17_= 1
invariant : 1'cell___26_1__A_ + 1'cell___26_1__B_ + 1'pool__26_1_= 1
invariant : 1'cell___6_13__A_ + 1'cell___6_13__B_ + 1'pool__6_13_= 1
invariant : 1'cell___5_17__A_ + 1'cell___5_17__B_ + 1'pool__5_17_= 1
invariant : 1'cell___16_3__A_ + 1'cell___16_3__B_ + 1'pool__16_3_= 1
invariant : 1'cell___24_27__A_ + 1'cell___24_27__B_ + 1'pool__24_27_= 1
invariant : 1'cell___13_18__A_ + 1'cell___13_18__B_ + 1'pool__13_18_= 1
invariant : 1'cell___28_1__A_ + 1'cell___28_1__B_ + 1'pool__28_1_= 1
invariant : 1'cell___6_10__A_ + 1'cell___6_10__B_ + 1'pool__6_10_= 1
invariant : 1'cell___14_18__A_ + 1'cell___14_18__B_ + 1'pool__14_18_= 1
invariant : 1'cell___7_1__A_ + 1'cell___7_1__B_ + 1'pool__7_1_= 1
invariant : 1'cell___11_10__A_ + 1'cell___11_10__B_ + 1'pool__11_10_= 1
invariant : 1'cell___28_9__A_ + 1'cell___28_9__B_ + 1'pool__28_9_= 1
invariant : 1'cell___4_14__A_ + 1'cell___4_14__B_ + 1'pool__4_14_= 1
invariant : 1'cell___21_22__A_ + 1'cell___21_22__B_ + 1'pool__21_22_= 1
invariant : 1'cell___27_15__A_ + 1'cell___27_15__B_ + 1'pool__27_15_= 1
invariant : 1'cell___9_26__A_ + 1'cell___9_26__B_ + 1'pool__9_26_= 1
invariant : 1'cell___9_6__A_ + 1'cell___9_6__B_ + 1'pool__9_6_= 1
invariant : 1'cell___18_24__A_ + 1'cell___18_24__B_ + 1'pool__18_24_= 1
invariant : 1'cell___20_20__A_ + 1'cell___20_20__B_ + 1'pool__20_20_= 1
invariant : 1'cell___12_19__A_ + 1'cell___12_19__B_ + 1'pool__12_19_= 1
invariant : 1'cell___5_30__A_ + 1'cell___5_30__B_ + 1'pool__5_30_= 1
invariant : 1'cell___10_22__A_ + 1'cell___10_22__B_ + 1'pool__10_22_= 1
invariant : 1'cell___29_13__A_ + 1'cell___29_13__B_ + 1'pool__29_13_= 1
invariant : 1'cell___11_1__A_ + 1'cell___11_1__B_ + 1'pool__11_1_= 1
invariant : 1'cell___5_29__A_ + 1'cell___5_29__B_ + 1'pool__5_29_= 1
invariant : 1'cell___8_27__A_ + 1'cell___8_27__B_ + 1'pool__8_27_= 1
invariant : 1'cell___13_19__A_ + 1'cell___13_19__B_ + 1'pool__13_19_= 1
invariant : 1'cell___23_18__A_ + 1'cell___23_18__B_ + 1'pool__23_18_= 1
invariant : 1'cell___17_1__A_ + 1'cell___17_1__B_ + 1'pool__17_1_= 1
invariant : 1'cell___3_13__A_ + 1'cell___3_13__B_ + 1'pool__3_13_= 1
invariant : 1'cell___4_1__A_ + 1'cell___4_1__B_ + 1'pool__4_1_= 1
invariant : 1'cell___21_12__A_ + 1'cell___21_12__B_ + 1'pool__21_12_= 1
invariant : 1'cell___22_20__A_ + 1'cell___22_20__B_ + 1'pool__22_20_= 1
invariant : 1'cell___3_28__A_ + 1'cell___3_28__B_ + 1'pool__3_28_= 1
invariant : 1'cell___5_24__A_ + 1'cell___5_24__B_ + 1'pool__5_24_= 1
invariant : 1'cell___8_2__A_ + 1'cell___8_2__B_ + 1'pool__8_2_= 1
invariant : 1'cell___14_4__A_ + 1'cell___14_4__B_ + 1'pool__14_4_= 1
invariant : 1'cell___13_13__A_ + 1'cell___13_13__B_ + 1'pool__13_13_= 1
invariant : 1'cell___3_17__A_ + 1'cell___3_17__B_ + 1'pool__3_17_= 1
invariant : 1'cell___2_3__A_ + 1'cell___2_3__B_ + 1'pool__2_3_= 1
invariant : 1'cell___3_14__A_ + 1'cell___3_14__B_ + 1'pool__3_14_= 1
invariant : 1'cell___6_23__A_ + 1'cell___6_23__B_ + 1'pool__6_23_= 1
invariant : 1'cell___5_13__A_ + 1'cell___5_13__B_ + 1'pool__5_13_= 1
invariant : 1'cell___6_15__A_ + 1'cell___6_15__B_ + 1'pool__6_15_= 1
invariant : 1'cell___27_1__A_ + 1'cell___27_1__B_ + 1'pool__27_1_= 1
invariant : 1'cell___20_7__A_ + 1'cell___20_7__B_ + 1'pool__20_7_= 1
invariant : 1'cell___5_12__A_ + 1'cell___5_12__B_ + 1'pool__5_12_= 1
invariant : 1'cell___30_5__A_ + 1'cell___30_5__B_ + 1'pool__30_5_= 1
invariant : 1'cell___29_6__A_ + 1'cell___29_6__B_ + 1'pool__29_6_= 1
invariant : 1'cell___14_26__A_ + 1'cell___14_26__B_ + 1'pool__14_26_= 1
invariant : 1'cell___9_4__A_ + 1'cell___9_4__B_ + 1'pool__9_4_= 1
invariant : 1'cell___16_5__A_ + 1'cell___16_5__B_ + 1'pool__16_5_= 1
invariant : 1'cell___22_23__A_ + 1'cell___22_23__B_ + 1'pool__22_23_= 1
invariant : 1'cell___26_27__A_ + 1'cell___26_27__B_ + 1'pool__26_27_= 1
invariant : 1'cell___3_20__A_ + 1'cell___3_20__B_ + 1'pool__3_20_= 1
invariant : 1'cell___16_18__A_ + 1'cell___16_18__B_ + 1'pool__16_18_= 1
invariant : 1'cell___5_19__A_ + 1'cell___5_19__B_ + 1'pool__5_19_= 1
invariant : 1'cell___28_13__A_ + 1'cell___28_13__B_ + 1'pool__28_13_= 1
invariant : 1'cell___17_26__A_ + 1'cell___17_26__B_ + 1'pool__17_26_= 1
invariant : 1'cell___14_10__A_ + 1'cell___14_10__B_ + 1'pool__14_10_= 1
invariant : 1'cell___10_27__A_ + 1'cell___10_27__B_ + 1'pool__10_27_= 1
invariant : 1'cell___1_2__A_ + 1'cell___1_2__B_ + 1'pool__1_2_= 1
invariant : 1'cell___14_15__A_ + 1'cell___14_15__B_ + 1'pool__14_15_= 1
invariant : 1'cell___14_5__A_ + 1'cell___14_5__B_ + 1'pool__14_5_= 1
invariant : 1'cell___28_29__A_ + 1'cell___28_29__B_ + 1'pool__28_29_= 1
invariant : 1'cell___14_24__A_ + 1'cell___14_24__B_ + 1'pool__14_24_= 1
invariant : 1'cell___27_4__A_ + 1'cell___27_4__B_ + 1'pool__27_4_= 1
invariant : 1'cell___11_4__A_ + 1'cell___11_4__B_ + 1'pool__11_4_= 1
invariant : 1'cell___12_26__A_ + 1'cell___12_26__B_ + 1'pool__12_26_= 1
invariant : 1'cell___11_17__A_ + 1'cell___11_17__B_ + 1'pool__11_17_= 1
invariant : 1'cell___2_17__A_ + 1'cell___2_17__B_ + 1'pool__2_17_= 1
invariant : 1'cell___29_14__A_ + 1'cell___29_14__B_ + 1'pool__29_14_= 1
invariant : 1'cell___8_1__A_ + 1'cell___8_1__B_ + 1'pool__8_1_= 1
invariant : 1'cell___15_16__A_ + 1'cell___15_16__B_ + 1'pool__15_16_= 1
invariant : 1'cell___26_13__A_ + 1'cell___26_13__B_ + 1'pool__26_13_= 1
invariant : 1'cell___30_12__A_ + 1'cell___30_12__B_ + 1'pool__30_12_= 1
invariant : 1'cell___27_23__A_ + 1'cell___27_23__B_ + 1'pool__27_23_= 1
invariant : 1'cell___26_29__A_ + 1'cell___26_29__B_ + 1'pool__26_29_= 1
invariant : 1'cell___13_26__A_ + 1'cell___13_26__B_ + 1'pool__13_26_= 1
invariant : 1'cell___17_24__A_ + 1'cell___17_24__B_ + 1'pool__17_24_= 1
invariant : 1'cell___10_8__A_ + 1'cell___10_8__B_ + 1'pool__10_8_= 1
invariant : 1'cell___10_11__A_ + 1'cell___10_11__B_ + 1'pool__10_11_= 1
invariant : 1'cell___14_29__A_ + 1'cell___14_29__B_ + 1'pool__14_29_= 1
invariant : 1'cell___28_7__A_ + 1'cell___28_7__B_ + 1'pool__28_7_= 1
invariant : 1'cell___8_7__A_ + 1'cell___8_7__B_ + 1'pool__8_7_= 1
invariant : 1'cell___30_15__A_ + 1'cell___30_15__B_ + 1'pool__30_15_= 1
invariant : 1'cell___12_25__A_ + 1'cell___12_25__B_ + 1'pool__12_25_= 1
invariant : 1'cell___2_1__A_ + 1'cell___2_1__B_ + 1'pool__2_1_= 1
invariant : 1'cell___18_4__A_ + 1'cell___18_4__B_ + 1'pool__18_4_= 1
invariant : 1'cell___20_22__A_ + 1'cell___20_22__B_ + 1'pool__20_22_= 1
invariant : 1'cell___23_20__A_ + 1'cell___23_20__B_ + 1'pool__23_20_= 1
invariant : 1'cell___3_30__A_ + 1'cell___3_30__B_ + 1'pool__3_30_= 1
invariant : 1'cell___30_14__A_ + 1'cell___30_14__B_ + 1'pool__30_14_= 1
invariant : 1'cell___11_18__A_ + 1'cell___11_18__B_ + 1'pool__11_18_= 1
invariant : 1'cell___29_17__A_ + 1'cell___29_17__B_ + 1'pool__29_17_= 1
invariant : 1'cell___10_23__A_ + 1'cell___10_23__B_ + 1'pool__10_23_= 1
invariant : 1'cell___30_16__A_ + 1'cell___30_16__B_ + 1'pool__30_16_= 1
invariant : 1'cell___29_19__A_ + 1'cell___29_19__B_ + 1'pool__29_19_= 1
invariant : 1'cell___19_13__A_ + 1'cell___19_13__B_ + 1'pool__19_13_= 1
invariant : 1'cell___10_4__A_ + 1'cell___10_4__B_ + 1'pool__10_4_= 1
invariant : 1'cell___2_15__A_ + 1'cell___2_15__B_ + 1'pool__2_15_= 1
invariant : 1'cell___9_27__A_ + 1'cell___9_27__B_ + 1'pool__9_27_= 1
invariant : 1'cell___22_12__A_ + 1'cell___22_12__B_ + 1'pool__22_12_= 1
invariant : 1'cell___11_13__A_ + 1'cell___11_13__B_ + 1'pool__11_13_= 1
invariant : 1'cell___18_21__A_ + 1'cell___18_21__B_ + 1'pool__18_21_= 1
invariant : 1'cell___24_22__A_ + 1'cell___24_22__B_ + 1'pool__24_22_= 1
invariant : 1'cell___14_7__A_ + 1'cell___14_7__B_ + 1'pool__14_7_= 1
invariant : 1'cell___16_8__A_ + 1'cell___16_8__B_ + 1'pool__16_8_= 1
invariant : 1'cell___28_15__A_ + 1'cell___28_15__B_ + 1'pool__28_15_= 1
invariant : 1'cell___7_27__A_ + 1'cell___7_27__B_ + 1'pool__7_27_= 1
invariant : 1'cell___17_25__A_ + 1'cell___17_25__B_ + 1'pool__17_25_= 1
invariant : 1'cell___22_15__A_ + 1'cell___22_15__B_ + 1'pool__22_15_= 1
invariant : 1'cell___16_13__A_ + 1'cell___16_13__B_ + 1'pool__16_13_= 1
invariant : 1'cell___10_3__A_ + 1'cell___10_3__B_ + 1'pool__10_3_= 1
invariant : 1'cell___27_18__A_ + 1'cell___27_18__B_ + 1'pool__27_18_= 1
invariant : 1'cell___21_11__A_ + 1'cell___21_11__B_ + 1'pool__21_11_= 1
invariant : 1'cell___17_29__A_ + 1'cell___17_29__B_ + 1'pool__17_29_= 1
invariant : 1'cell___13_25__A_ + 1'cell___13_25__B_ + 1'pool__13_25_= 1
invariant : 1'cell___24_23__A_ + 1'cell___24_23__B_ + 1'pool__24_23_= 1
invariant : 1'cell___18_27__A_ + 1'cell___18_27__B_ + 1'pool__18_27_= 1
invariant : 1'cell___18_9__A_ + 1'cell___18_9__B_ + 1'pool__18_9_= 1
invariant : 1'cell___28_27__A_ + 1'cell___28_27__B_ + 1'pool__28_27_= 1
invariant : 1'cell___7_21__A_ + 1'cell___7_21__B_ + 1'pool__7_21_= 1
invariant : 1'cell___23_3__A_ + 1'cell___23_3__B_ + 1'pool__23_3_= 1
invariant : 1'cell___6_29__A_ + 1'cell___6_29__B_ + 1'pool__6_29_= 1
invariant : 1'cell___19_18__A_ + 1'cell___19_18__B_ + 1'pool__19_18_= 1
invariant : 1'cell___6_1__A_ + 1'cell___6_1__B_ + 1'pool__6_1_= 1
invariant : 1'cell___12_14__A_ + 1'cell___12_14__B_ + 1'pool__12_14_= 1
invariant : 1'cell___22_28__A_ + 1'cell___22_28__B_ + 1'pool__22_28_= 1
invariant : 1'cell___14_13__A_ + 1'cell___14_13__B_ + 1'pool__14_13_= 1
invariant : 1'cell___25_9__A_ + 1'cell___25_9__B_ + 1'pool__25_9_= 1
invariant : 1'cell___26_21__A_ + 1'cell___26_21__B_ + 1'pool__26_21_= 1
invariant : 1'cell___25_15__A_ + 1'cell___25_15__B_ + 1'pool__25_15_= 1
invariant : 1'cell___24_14__A_ + 1'cell___24_14__B_ + 1'pool__24_14_= 1
Exit code :137

BK_TIME_CONFINEMENT_REACHED

--------------------
content from stderr:

+ export BINDIR=/home/mcc/BenchKit/
+ BINDIR=/home/mcc/BenchKit/
++ pwd
+ export MODEL=/home/mcc/execution
+ MODEL=/home/mcc/execution
+ [[ ReachabilityDeadlock = StateSpace ]]
+ /home/mcc/BenchKit//runeclipse.sh /home/mcc/execution ReachabilityDeadlock -its -ltsminpath /home/mcc/BenchKit//lts_install_dir/ -smt
+ ulimit -s 65536
+ java -Dosgi.requiredJavaVersion=1.6 -Xss8m -Xms40m -Xmx8192m -Declipse.pde.launch=true -Dfile.encoding=UTF-8 -classpath /home/mcc/BenchKit//eclipse/plugins/org.eclipse.equinox.launcher_1.3.201.v20161025-1711.jar org.eclipse.equinox.launcher.Main -application fr.lip6.move.gal.application.pnmcc -data /home/mcc/BenchKit//workspace -os linux -ws gtk -arch x86_64 -nl en_US -consoleLog -pnfolder /home/mcc/execution -examination ReachabilityDeadlock -yices2path /home/mcc/BenchKit//yices/bin/yices -its -ltsminpath /home/mcc/BenchKit//lts_install_dir/ -smt
Jun 01, 2017 4:57:58 PM fr.lip6.move.gal.application.MccTranslator transformPNML
INFO: Parsing pnml file : /home/mcc/execution/model.pnml
Jun 01, 2017 4:58:00 PM fr.lip6.move.gal.nupn.PTNetReader loadFromXML
INFO: Load time of PNML (sax parser for PT used): 1595 ms
Jun 01, 2017 4:58:00 PM fr.lip6.move.gal.pnml.togal.PTGALTransformer handlePage
INFO: Transformed 2702 places.
Jun 01, 2017 4:58:01 PM fr.lip6.move.gal.pnml.togal.PTGALTransformer handlePage
INFO: Transformed 30977 transitions.
Jun 01, 2017 4:58:02 PM fr.lip6.move.gal.logic.togal.ToGalTransformer toGal
WARNING: Unknown predicate type in boolean expression fr.lip6.move.gal.logic.impl.DeadlockImpl
Jun 01, 2017 4:58:05 PM fr.lip6.move.gal.instantiate.PropertySimplifier rewriteWithInitialState
INFO: Reachable property PhaseVariation-PT-D30CS010-ReachabilityDeadlock-0 is trivially true : it is verified in initial state.
Jun 01, 2017 4:58:06 PM fr.lip6.move.gal.instantiate.GALRewriter flatten
INFO: Flatten gal took : 4301 ms
Jun 01, 2017 4:58:06 PM fr.lip6.move.serialization.SerializationUtil systemToFile
INFO: Time to serialize gal into /home/mcc/execution/ReachabilityDeadlock.pnml.gal : 286 ms
Jun 01, 2017 4:59:44 PM fr.lip6.move.gal.gal2smt.bmc.KInductionSolver computeAndDeclareInvariants
INFO: Computed 901 place invariants in 29316 ms

Sequence of Actions to be Executed by the VM

This is useful if one wants to reexecute the tool in the VM from the submitted image disk.

set -x
# this is for BenchKit: configuration of major elements for the test
export BK_INPUT="PhaseVariation-PT-D30CS010"
export BK_EXAMINATION="ReachabilityDeadlock"
export BK_TOOL="itstools"
export BK_RESULT_DIR="/tmp/BK_RESULTS/OUTPUTS"
export BK_TIME_CONFINEMENT="3600"
export BK_MEMORY_CONFINEMENT="16384"

# this is specific to your benchmark or test

export BIN_DIR="$HOME/BenchKit/bin"

# remove the execution directoty if it exists (to avoid increse of .vmdk images)
if [ -d execution ] ; then
rm -rf execution
fi

tar xzf /home/mcc/BenchKit/INPUTS/PhaseVariation-PT-D30CS010.tgz
mv PhaseVariation-PT-D30CS010 execution

# this is for BenchKit: explicit launching of the test

cd execution
echo "====================================================================="
echo " Generated by BenchKit 2-3254"
echo " Executing tool itstools"
echo " Input is PhaseVariation-PT-D30CS010, examination is ReachabilityDeadlock"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 4"
echo " Run identifier is r050-smll-149440871800143"
echo "====================================================================="
echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "ReachabilityDeadlock" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "ReachabilityDeadlock" != "StateSpace" ] ; then
echo "The expected result is a vector of booleans"
echo BOOL_VECTOR
else
echo "no data necessary for post analysis"
fi
echo
if [ -f "ReachabilityDeadlock.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property ReachabilityDeadlock.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "ReachabilityDeadlock.xml" ] ; then # for cunf (txt files deleted;-)
echo echo "here is the order used to build the result vector(from xml file)"
for x in $(grep '' ReachabilityDeadlock.xml | cut -d '>' -f 2 | cut -d '<' -f 1 | sort -u) ; do
echo "FORMULA_NAME $x"
done
fi
echo
echo "=== Now, execution of the tool begins"
echo
echo -n "BK_START "
date -u +%s%3N
echo
timeout -s 9 $BK_TIME_CONFINEMENT bash -c "/home/mcc/BenchKit/BenchKit_head.sh 2> STDERR ; echo ; echo -n \"BK_STOP \" ; date -u +%s%3N"
if [ $? -eq 137 ] ; then
echo
echo "BK_TIME_CONFINEMENT_REACHED"
fi
echo
echo "--------------------"
echo "content from stderr:"
echo
cat STDERR ;