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)
..................
/home/mcc/execution
total 324K
-rw-r--r-- 1 mcc users 5.0K May 15 18:54 CTLCardinality.txt
-rw-r--r-- 1 mcc users 22K May 15 18:54 CTLCardinality.xml
-rw-r--r-- 1 mcc users 6.5K May 15 18:54 CTLFireability.txt
-rw-r--r-- 1 mcc users 29K May 15 18:54 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.0K May 15 18:50 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 5.9K May 15 18:50 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 3.5K May 15 18:54 LTLCardinality.txt
-rw-r--r-- 1 mcc users 13K May 15 18:54 LTLCardinality.xml
-rw-r--r-- 1 mcc users 3.4K May 15 18:54 LTLFireability.txt
-rw-r--r-- 1 mcc users 13K May 15 18:54 LTLFireability.xml
-rw-r--r-- 1 mcc users 5.2K May 15 18:54 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 22K May 15 18:54 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 112 May 15 18:54 ReachabilityDeadlock.txt
-rw-r--r-- 1 mcc users 350 May 15 18:54 ReachabilityDeadlock.xml
-rw-r--r-- 1 mcc users 8.2K May 15 18:54 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 34K May 15 18:54 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 2.0K May 15 18:54 UpperBounds.txt
-rw-r--r-- 1 mcc users 4.3K May 15 18:54 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 May 15 18:50 equiv_col
-rw-r--r-- 1 mcc users 3 May 15 18:50 instance
-rw-r--r-- 1 mcc users 6 May 15 18:50 iscolored
-rw-r--r-- 1 mcc users 87K May 15 18:50 model.pnml
=====================================================================
Generated by BenchKit 2-3637
Executing tool smart
Input is PhilosophersDyn-PT-03, examination is UpperBounds
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 1
Run identifier is r110-csrt-152666466800870
=====================================================================

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

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

The expected result is a vector of positive values
NUM_VECTOR

here is the order used to build the result vector(from text file)
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-00
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-01
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-02
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-03
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-04
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-05
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-06
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-07
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-08
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-09
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-10
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-11
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-12
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-13
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-14
FORMULA_NAME PhilosophersDyn-PT-03-UpperBounds-15

=== Now, execution of the tool begins

BK_START 1527006263708

======================================================
========== this is Smart for the MCC'2018 ============
======================================================
Running PhilosophersDyn (PT), instance 03
Examination UpperBounds
Parser /home/mcc/BenchKit/bin/parser/UpperBoundParse.jar
Model checker /home/mcc/BenchKit/bin/upper_bound/smart

PNML FILE: model.pnml
Petri model created: 30 places, 84 transitions, 564 arcs.
Bounds file is: UpperBounds.xml
P8 --> T84 : 1
Pre[0,6]: 1
T84: P8' := P8 - 1
IM[0,6]: -1
T84: P2' := P2 + 1
IM[0,25]: 1
T84: P10' := P10 + 1
IM[0,24]: 1
P11 --> T83 : 1
Pre[1,20]: 1
P5 --> T83 : 1
Pre[1,16]: 1
P20 --> T83 : 1
Pre[1,15]: 1
P23 --> T83 : 1
Pre[1,17]: 1
T83: P11' := P11 - 1
IM[1,20]: -1
T83: P30' := P30 + 1
IM[1,19]: 1
T83: P5' := P5 - 1
IM[1,16]: -1
T83: P18' := P18 + 1
IM[1,14]: 1
T83: P20' := P20 - 1
IM[1,15]: -1
T83: P23' := P23 - 1
IM[1,17]: -1
P16 --> T82 : 1
Pre[2,9]: 1
P22 --> T82 : 1
Pre[2,3]: 1
P15 --> T82 : 1
Pre[2,8]: 1
T82: P27' := P27 + 1
IM[2,2]: 1
T82: P22' := P22 - 1
IM[2,3]: -1
T82: P15' := P15 - 1
IM[2,8]: -1
P27 --> T81 : 1
Pre[3,2]: 1
P16 --> T81 : 1
Pre[3,9]: 1
P14 --> T81 : 1
Pre[3,1]: 1
T81: P4' := P4 + 1
IM[3,4]: 1
T81: P27' := P27 - 1
IM[3,2]: -1
T81: P15' := P15 + 2
IM[3,8]: 2
T81: P14' := P14 - 1
IM[3,1]: -1
P5 --> T80 : 1
Pre[4,16]: 1
P13 --> T80 : 1
Pre[4,12]: 1
P1 --> T80 : 1
Pre[4,18]: 1
P9 --> T80 : 1
Pre[4,5]: 1
T80: P4' := P4 + 1
IM[4,4]: 1
T80: P26' := P26 + 1
IM[4,11]: 1
T80: P1' := P1 - 1
IM[4,18]: -1
T80: P23' := P23 + 1
IM[4,17]: 1
T80: P9' := P9 - 1
IM[4,5]: -1
P23 --> T79 : 1
Pre[5,17]: 1
P9 --> T79 : 1
Pre[5,5]: 1
P15 --> T79 : 1
Pre[5,8]: 1
P5 --> T79 : 1
Pre[5,16]: 1
T79: P9' := P9 - 1
IM[5,5]: -1
T79: P4' := P4 + 1
IM[5,4]: 1
T79: P16' := P16 + 1
IM[5,9]: 1
P13 --> T78 : 1
Pre[6,12]: 1
P8 --> T78 : 1
Pre[6,6]: 1
P7 --> T78 : 1
Pre[6,13]: 1
P1 --> T78 : 1
Pre[6,18]: 1
T78: P29' := P29 + 1
IM[6,7]: 1
T78: P13' := P13 - 1
IM[6,12]: -1
T78: P8' := P8 - 1
IM[6,6]: -1
T78: P7' := P7 - 1
IM[6,13]: -1
P13 --> T77 : 1
Pre[7,12]: 1
P2 --> T77 : 1
Pre[7,25]: 1
T77: P13' := P13 - 1
IM[7,12]: -1
T77: P12' := P12 + 1
IM[7,23]: 1
T77: P2' := P2 - 1
IM[7,25]: -1
P17 --> T76 : 2
Pre[8,21]: 2
P11 --> T76 : 1
Pre[8,20]: 1
P5 --> T76 : 1
Pre[8,16]: 1
T76: P17' := P17 - 1
IM[8,21]: -1
T76: P30' := P30 + 1
IM[8,19]: 1
T76: P11' := P11 - 1
IM[8,20]: -1
T76: P5' := P5 - 1
IM[8,16]: -1
P17 --> T75 : 1
Pre[9,21]: 1
P30 --> T75 : 1
Pre[9,19]: 1
P5 --> T75 : 2
Pre[9,16]: 2
T75: P17' := P17 + 1
IM[9,21]: 1
T75: P30' := P30 - 1
IM[9,19]: -1
T75: P11' := P11 + 1
IM[9,20]: 1
P23 --> T74 : 1
Pre[10,17]: 1
P15 --> T74 : 1
Pre[10,8]: 1
P26 --> T74 : 1
Pre[10,11]: 1
P4 --> T74 : 1
Pre[10,4]: 1
T74: P9' := P9 + 1
IM[10,5]: 1
T74: P23' := P23 - 1
IM[10,17]: -1
T74: P15' := P15 - 1
IM[10,8]: -1
T74: P1' := P1 + 1
IM[10,18]: 1
T74: P26' := P26 - 1
IM[10,11]: -1
T74: P4' := P4 - 1
IM[10,4]: -1
P13 --> T73 : 1
Pre[11,12]: 1
P30 --> T73 : 1
Pre[11,19]: 1
P15 --> T73 : 1
Pre[11,8]: 1
P18 --> T73 : 1
Pre[11,14]: 1
T73: P11' := P11 + 1
IM[11,20]: 1
T73: P30' := P30 - 1
IM[11,19]: -1
T73: P20' := P20 + 1
IM[11,15]: 1
T73: P23' := P23 + 1
IM[11,17]: 1
T73: P18' := P18 - 1
IM[11,14]: -1
P17 --> T72 : 1
Pre[12,21]: 1
P19 --> T72 : 1
Pre[12,26]: 1
P24 --> T72 : 1
Pre[12,28]: 1
T72: P11' := P11 + 1
IM[12,20]: 1
T72: P5' := P5 + 2
IM[12,16]: 2
T72: P19' := P19 - 1
IM[12,26]: -1
T72: P24' := P24 - 1
IM[12,28]: -1
P18 --> T71 : 1
Pre[13,14]: 1
P3 --> T71 : 1
Pre[13,22]: 1
P12 --> T71 : 1
Pre[13,23]: 1
T71: P13' := P13 + 1
IM[13,12]: 1
T71: P3' := P3 - 1
IM[13,22]: -1
T71: P8' := P8 + 1
IM[13,6]: 1
T71: P12' := P12 - 1
IM[13,23]: -1
T71: P15' := P15 + 1
IM[13,8]: 1
P16 --> T70 : 1
Pre[14,9]: 1
P15 --> T70 : 2
Pre[14,8]: 2
P9 --> T70 : 1
Pre[14,5]: 1
T70: P4' := P4 + 1
IM[14,4]: 1
T70: P16' := P16 + 1
IM[14,9]: 1
T70: P9' := P9 - 1
IM[14,5]: -1
P25 --> T69 : 1
Pre[15,29]: 1
P5 --> T69 : 1
Pre[15,16]: 1
T69: P24' := P24 + 1
IM[15,28]: 1
T69: P25' := P25 - 1
IM[15,29]: -1
T69: P5' := P5 - 1
IM[15,16]: -1
P13 --> T68 : 1
Pre[16,12]: 1
P8 --> T68 : 1
Pre[16,6]: 1
P7 --> T68 : 2
Pre[16,13]: 2
T68: P13' := P13 - 1
IM[16,12]: -1
T68: P29' := P29 + 1
IM[16,7]: 1
T68: P8' := P8 - 1
IM[16,6]: -1
T68: P7' := P7 - 1
IM[16,13]: -1
P3 --> T67 : 1
Pre[17,22]: 1
P12 --> T67 : 1
Pre[17,23]: 1
P20 --> T67 : 1
Pre[17,15]: 1
T67: P3' := P3 - 1
IM[17,22]: -1
T67: P13' := P13 + 1
IM[17,12]: 1
T67: P12' := P12 - 1
IM[17,23]: -1
T67: P5' := P5 + 1
IM[17,16]: 1
T67: P8' := P8 + 1
IM[17,6]: 1
P28 --> T66 : 1
Pre[18,10]: 1
P14 --> T66 : 1
Pre[18,1]: 1
P27 --> T66 : 1
Pre[18,2]: 1
T66: P14' := P14 - 1
IM[18,1]: -1
T66: P5' := P5 + 1
IM[18,16]: 1
T66: P15' := P15 + 1
IM[18,8]: 1
T66: P27' := P27 - 1
IM[18,2]: -1
T66: P4' := P4 + 1
IM[18,4]: 1
P23 --> T65 : 1
Pre[19,17]: 1
P5 --> T65 : 1
Pre[19,16]: 1
P30 --> T65 : 1
Pre[19,19]: 1
P15 --> T65 : 1
Pre[19,8]: 1
T65: P30' := P30 - 1
IM[19,19]: -1
T65: P11' := P11 + 1
IM[19,20]: 1
T65: P17' := P17 + 1
IM[19,21]: 1
P9 --> T64 : 1
Pre[20,5]: 1
P29 --> T64 : 1
Pre[20,7]: 1
P30 --> T64 : 1
Pre[20,19]: 1
T64: P9' := P9 - 1
IM[20,5]: -1
T64: P26' := P26 + 1
IM[20,11]: 1
T64: P13' := P13 + 1
IM[20,12]: 1
T64: P29' := P29 - 1
IM[20,7]: -1
T64: P8' := P8 + 1
IM[20,6]: 1
T64: P4' := P4 + 1
IM[20,4]: 1
T64: P15' := P15 + 1
IM[20,8]: 1
T64: P18' := P18 + 1
IM[20,14]: 1
P15 --> T63 : 1
Pre[21,8]: 1
P18 --> T63 : 1
Pre[21,14]: 1
P26 --> T63 : 1
Pre[21,11]: 1
P4 --> T63 : 1
Pre[21,4]: 1
T63: P7' := P7 + 1
IM[21,13]: 1
T63: P15' := P15 - 1
IM[21,8]: -1
T63: P9' := P9 + 1
IM[21,5]: 1
T63: P18' := P18 - 1
IM[21,14]: -1
T63: P26' := P26 - 1
IM[21,11]: -1
T63: P4' := P4 - 1
IM[21,4]: -1
P1 --> T62 : 1
Pre[22,18]: 1
P18 --> T62 : 1
Pre[22,14]: 1
P8 --> T62 : 1
Pre[22,6]: 1
P13 --> T62 : 1
Pre[22,12]: 1
T62: P1' := P1 - 1
IM[22,18]: -1
T62: P18' := P18 - 1
IM[22,14]: -1
T62: P23' := P23 + 1
IM[22,17]: 1
T62: P8' := P8 - 1
IM[22,6]: -1
T62: P29' := P29 + 1
IM[22,7]: 1
T62: P13' := P13 - 1
IM[22,12]: -1
P28 --> T61 : 1
Pre[23,10]: 1
P15 --> T61 : 1
Pre[23,8]: 1
P4 --> T61 : 1
Pre[23,4]: 1
P18 --> T61 : 1
Pre[23,14]: 1
T61: P28' := P28 - 1
IM[23,10]: -1
T61: P20' := P20 + 1
IM[23,15]: 1
T61: P15' := P15 - 1
IM[23,8]: -1
T61: P9' := P9 + 1
IM[23,5]: 1
T61: P4' := P4 - 1
IM[23,4]: -1
T61: P18' := P18 - 1
IM[23,14]: -1
P20 --> T60 : 1
Pre[24,15]: 1
P5 --> T60 : 1
Pre[24,16]: 1
P13 --> T60 : 1
Pre[24,12]: 1
P29 --> T60 : 1
Pre[24,7]: 1
T60: P7' := P7 + 1
IM[24,13]: 1
T60: P8' := P8 + 1
IM[24,6]: 1
T60: P29' := P29 - 1
IM[24,7]: -1
P4 --> T59 : 1
Pre[25,4]: 1
P16 --> T59 : 2
Pre[25,9]: 2
P15 --> T59 : 1
Pre[25,8]: 1
T59: P4' := P4 - 1
IM[25,4]: -1
T59: P9' := P9 + 1
IM[25,5]: 1
T59: P16' := P16 - 1
IM[25,9]: -1
T59: P15' := P15 - 1
IM[25,8]: -1
P16 --> T58 : 1
Pre[26,9]: 1
P15 --> T58 : 2
Pre[26,8]: 2
P29 --> T58 : 1
Pre[26,7]: 1
T58: P18' := P18 + 1
IM[26,14]: 1
T58: P16' := P16 - 1
IM[26,9]: -1
T58: P26' := P26 + 1
IM[26,11]: 1
T58: P29' := P29 - 1
IM[26,7]: -1
T58: P8' := P8 + 1
IM[26,6]: 1
P13 --> T57 : 2
Pre[27,12]: 2
P7 --> T57 : 1
Pre[27,13]: 1
P29 --> T57 : 1
Pre[27,7]: 1
T57: P7' := P7 + 1
IM[27,13]: 1
T57: P8' := P8 + 1
IM[27,6]: 1
T57: P29' := P29 - 1
IM[27,7]: -1
P1 --> T56 : 1
Pre[28,18]: 1
P20 --> T56 : 1
Pre[28,15]: 1
P11 --> T56 : 1
Pre[28,20]: 1
P5 --> T56 : 1
Pre[28,16]: 1
T56: P1' := P1 - 1
IM[28,18]: -1
T56: P20' := P20 - 1
IM[28,15]: -1
T56: P7' := P7 + 1
IM[28,13]: 1
T56: P30' := P30 + 1
IM[28,19]: 1
T56: P11' := P11 - 1
IM[28,20]: -1
T56: P5' := P5 - 1
IM[28,16]: -1
P29 --> T55 : 1
Pre[29,7]: 1
P30 --> T55 : 1
Pre[29,19]: 1
P9 --> T55 : 1
Pre[29,5]: 1
T55: P11' := P11 + 1
IM[29,20]: 1
T55: P4' := P4 + 1
IM[29,4]: 1
T55: P30' := P30 - 1
IM[29,19]: -1
T55: P15' := P15 + 1
IM[29,8]: 1
T55: P23' := P23 + 1
IM[29,17]: 1
T55: P28' := P28 + 1
IM[29,10]: 1
T55: P9' := P9 - 1
IM[29,5]: -1
T55: P5' := P5 + 1
IM[29,16]: 1
P5 --> T54 : 1
Pre[30,16]: 1
P20 --> T54 : 1
Pre[30,15]: 1
P13 --> T54 : 1
Pre[30,12]: 1
P9 --> T54 : 1
Pre[30,5]: 1
T54: P18' := P18 + 1
IM[30,14]: 1
T54: P20' := P20 - 1
IM[30,15]: -1
T54: P4' := P4 + 1
IM[30,4]: 1
T54: P9' := P9 - 1
IM[30,5]: -1
T54: P28' := P28 + 1
IM[30,10]: 1
P5 --> T53 : 1
Pre[31,16]: 1
P29 --> T53 : 1
Pre[31,7]: 1
P15 --> T53 : 1
Pre[31,8]: 1
P23 --> T53 : 1
Pre[31,17]: 1
T53: P8' := P8 + 1
IM[31,6]: 1
T53: P29' := P29 - 1
IM[31,7]: -1
T53: P23' := P23 - 1
IM[31,17]: -1
T53: P1' := P1 + 1
IM[31,18]: 1
T53: P18' := P18 + 1
IM[31,14]: 1
P15 --> T52 : 1
Pre[32,8]: 1
P23 --> T52 : 1
Pre[32,17]: 1
P4 --> T52 : 1
Pre[32,4]: 1
P16 --> T52 : 1
Pre[32,9]: 1
T52: P15' := P15 - 1
IM[32,8]: -1
T52: P9' := P9 + 1
IM[32,5]: 1
T52: P4' := P4 - 1
IM[32,4]: -1
T52: P16' := P16 - 1
IM[32,9]: -1
P30 --> T51 : 1
Pre[33,19]: 1
P13 --> T51 : 2
Pre[33,12]: 2
P7 --> T51 : 1
Pre[33,13]: 1
T51: P30' := P30 - 1
IM[33,19]: -1
T51: P7' := P7 - 1
IM[33,13]: -1
T51: P1' := P1 + 1
IM[33,18]: 1
T51: P11' := P11 + 1
IM[33,20]: 1
T51: P20' := P20 + 1
IM[33,15]: 1
P29 --> T50 : 1
Pre[34,7]: 1
P30 --> T50 : 1
Pre[34,19]: 1
P9 --> T50 : 1
Pre[34,5]: 1
T50: P11' := P11 + 1
IM[34,20]: 1
T50: P29' := P29 - 1
IM[34,7]: -1
T50: P13' := P13 + 1
IM[34,12]: 1
T50: P30' := P30 - 1
IM[34,19]: -1
T50: P20' := P20 + 1
IM[34,15]: 1
T50: P1' := P1 + 1
IM[34,18]: 1
T50: P5' := P5 + 1
IM[34,16]: 1
T50: P8' := P8 + 1
IM[34,6]: 1
P28 --> T49 : 1
Pre[35,10]: 1
P17 --> T49 : 1
Pre[35,21]: 1
P11 --> T49 : 1
Pre[35,20]: 1
P5 --> T49 : 1
Pre[35,16]: 1
T49: P17' := P17 - 1
IM[35,21]: -1
T49: P11' := P11 - 1
IM[35,20]: -1
T49: P5' := P5 - 1
IM[35,16]: -1
T49: P30' := P30 + 1
IM[35,19]: 1
P7 --> T48 : 1
Pre[36,13]: 1
P8 --> T48 : 1
Pre[36,6]: 1
P13 --> T48 : 1
Pre[36,12]: 1
P26 --> T48 : 1
Pre[36,11]: 1
T48: P7' := P7 - 1
IM[36,13]: -1
T48: P8' := P8 - 1
IM[36,6]: -1
T48: P13' := P13 - 1
IM[36,12]: -1
T48: P29' := P29 + 1
IM[36,7]: 1
P7 --> T47 : 1
Pre[37,13]: 1
P12 --> T47 : 1
Pre[37,23]: 1
P3 --> T47 : 1
Pre[37,22]: 1
T47: P12' := P12 - 1
IM[37,23]: -1
T47: P3' := P3 - 1
IM[37,22]: -1
T47: P8' := P8 + 1
IM[37,6]: 1
T47: P13' := P13 + 2
IM[37,12]: 2
P13 --> T46 : 1
Pre[38,12]: 1
P7 --> T46 : 1
Pre[38,13]: 1
P10 --> T46 : 1
Pre[38,24]: 1
T46: P13' := P13 - 1
IM[38,12]: -1
T46: P3' := P3 + 1
IM[38,22]: 1
T46: P10' := P10 - 1
IM[38,24]: -1
P26 --> T45 : 1
Pre[39,11]: 1
P30 --> T45 : 1
Pre[39,19]: 1
P15 --> T45 : 1
Pre[39,8]: 1
P13 --> T45 : 1
Pre[39,12]: 1
T45: P26' := P26 - 1
IM[39,11]: -1
T45: P30' := P30 - 1
IM[39,19]: -1
T45: P11' := P11 + 1
IM[39,20]: 1
T45: P1' := P1 + 1
IM[39,18]: 1
T45: P28' := P28 + 1
IM[39,10]: 1
P16 --> T44 : 1
Pre[40,9]: 1
P15 --> T44 : 2
Pre[40,8]: 2
P30 --> T44 : 1
Pre[40,19]: 1
T44: P16' := P16 - 1
IM[40,9]: -1
T44: P11' := P11 + 1
IM[40,20]: 1
T44: P30' := P30 - 1
IM[40,19]: -1
T44: P28' := P28 + 1
IM[40,10]: 1
T44: P23' := P23 + 1
IM[40,17]: 1
P28 --> T43 : 1
Pre[41,10]: 1
P15 --> T43 : 1
Pre[41,8]: 1
P30 --> T43 : 1
Pre[41,19]: 1
P5 --> T43 : 1
Pre[41,16]: 1
T43: P17' := P17 + 1
IM[41,21]: 1
T43: P11' := P11 + 1
IM[41,20]: 1
T43: P30' := P30 - 1
IM[41,19]: -1
P30 --> T42 : 1
Pre[42,19]: 1
P9 --> T42 : 1
Pre[42,5]: 1
P29 --> T42 : 1
Pre[42,7]: 1
T42: P9' := P9 - 1
IM[42,5]: -1
T42: P18' := P18 + 1
IM[42,14]: 1
T42: P15' := P15 + 1
IM[42,8]: 1
T42: P29' := P29 - 1
IM[42,7]: -1
T42: P8' := P8 + 1
IM[42,6]: 1
T42: P4' := P4 + 1
IM[42,4]: 1
T42: P13' := P13 + 1
IM[42,12]: 1
T42: P26' := P26 + 1
IM[42,11]: 1
P6 --> T41 : 1
Pre[43,27]: 1
P1 --> T41 : 1
Pre[43,18]: 1
P13 --> T41 : 1
Pre[43,12]: 1
T41: P6' := P6 - 1
IM[43,27]: -1
T41: P13' := P13 - 1
IM[43,12]: -1
T41: P19' := P19 + 1
IM[43,26]: 1
P11 --> T40 : 1
Pre[44,20]: 1
P5 --> T40 : 1
Pre[44,16]: 1
P23 --> T40 : 1
Pre[44,17]: 1
P28 --> T40 : 1
Pre[44,10]: 1
T40: P11' := P11 - 1
IM[44,20]: -1
T40: P5' := P5 - 1
IM[44,16]: -1
T40: P23' := P23 - 1
IM[44,17]: -1
T40: P28' := P28 - 1
IM[44,10]: -1
T40: P16' := P16 + 1
IM[44,9]: 1
T40: P30' := P30 + 1
IM[44,19]: 1
P19 --> T39 : 1
Pre[45,26]: 1
P24 --> T39 : 1
Pre[45,28]: 1
P1 --> T39 : 1
Pre[45,18]: 1
T39: P11' := P11 + 1
IM[45,20]: 1
T39: P19' := P19 - 1
IM[45,26]: -1
T39: P24' := P24 - 1
IM[45,28]: -1
T39: P13' := P13 + 1
IM[45,12]: 1
T39: P5' := P5 + 1
IM[45,16]: 1
P13 --> T38 : 2
Pre[46,12]: 2
P7 --> T38 : 1
Pre[46,13]: 1
P9 --> T38 : 1
Pre[46,5]: 1
T38: P7' := P7 - 1
IM[46,13]: -1
T38: P26' := P26 + 1
IM[46,11]: 1
T38: P9' := P9 - 1
IM[46,5]: -1
T38: P18' := P18 + 1
IM[46,14]: 1
T38: P4' := P4 + 1
IM[46,4]: 1
P22 --> T37 : 1
Pre[47,3]: 1
P13 --> T37 : 1
Pre[47,12]: 1
P26 --> T37 : 1
Pre[47,11]: 1
T37: P22' := P22 - 1
IM[47,3]: -1
T37: P27' := P27 + 1
IM[47,2]: 1
T37: P13' := P13 - 1
IM[47,12]: -1
P8 --> T36 : 1
Pre[48,6]: 1
P13 --> T36 : 1
Pre[48,12]: 1
P26 --> T36 : 1
Pre[48,11]: 1
P20 --> T36 : 1
Pre[48,15]: 1
T36: P8' := P8 - 1
IM[48,6]: -1
T36: P29' := P29 + 1
IM[48,7]: 1
T36: P13' := P13 - 1
IM[48,12]: -1
T36: P26' := P26 - 1
IM[48,11]: -1
T36: P28' := P28 + 1
IM[48,10]: 1
T36: P20' := P20 - 1
IM[48,15]: -1
P23 --> T35 : 1
Pre[49,17]: 1
P15 --> T35 : 1
Pre[49,8]: 1
P6 --> T35 : 1
Pre[49,27]: 1
T35: P15' := P15 - 1
IM[49,8]: -1
T35: P19' := P19 + 1
IM[49,26]: 1
T35: P6' := P6 - 1
IM[49,27]: -1
P11 --> T34 : 1
Pre[50,20]: 1
P1 --> T34 : 1
Pre[50,18]: 1
P28 --> T34 : 1
Pre[50,10]: 1
P5 --> T34 : 1
Pre[50,16]: 1
T34: P11' := P11 - 1
IM[50,20]: -1
T34: P1' := P1 - 1
IM[50,18]: -1
T34: P28' := P28 - 1
IM[50,10]: -1
T34: P26' := P26 + 1
IM[50,11]: 1
T34: P5' := P5 - 1
IM[50,16]: -1
T34: P30' := P30 + 1
IM[50,19]: 1
P28 --> T33 : 1
Pre[51,10]: 1
P5 --> T33 : 1
Pre[51,16]: 1
P22 --> T33 : 1
Pre[51,3]: 1
T33: P5' := P5 - 1
IM[51,16]: -1
T33: P22' := P22 - 1
IM[51,3]: -1
T33: P27' := P27 + 1
IM[51,2]: 1
P5 --> T32 : 1
Pre[52,16]: 1
P29 --> T32 : 1
Pre[52,7]: 1
P15 --> T32 : 1
Pre[52,8]: 1
P28 --> T32 : 1
Pre[52,10]: 1
T32: P20' := P20 + 1
IM[52,15]: 1
T32: P26' := P26 + 1
IM[52,11]: 1
T32: P29' := P29 - 1
IM[52,7]: -1
T32: P8' := P8 + 1
IM[52,6]: 1
T32: P28' := P28 - 1
IM[52,10]: -1
P8 --> T31 : 1
Pre[53,6]: 1
P13 --> T31 : 1
Pre[53,12]: 1
P20 --> T31 : 1
Pre[53,15]: 1
P7 --> T31 : 1
Pre[53,13]: 1
T31: P8' := P8 - 1
IM[53,6]: -1
T31: P29' := P29 + 1
IM[53,7]: 1
T31: P13' := P13 - 1
IM[53,12]: -1
T31: P7' := P7 - 1
IM[53,13]: -1
P26 --> T30 : 1
Pre[54,11]: 1
P13 --> T30 : 1
Pre[54,12]: 1
P8 --> T30 : 1
Pre[54,6]: 1
P18 --> T30 : 1
Pre[54,14]: 1
T30: P26' := P26 - 1
IM[54,11]: -1
T30: P29' := P29 + 1
IM[54,7]: 1
T30: P16' := P16 + 1
IM[54,9]: 1
T30: P13' := P13 - 1
IM[54,12]: -1
T30: P8' := P8 - 1
IM[54,6]: -1
T30: P18' := P18 - 1
IM[54,14]: -1
P13 --> T29 : 1
Pre[55,12]: 1
P15 --> T29 : 1
Pre[55,8]: 1
P29 --> T29 : 1
Pre[55,7]: 1
P18 --> T29 : 1
Pre[55,14]: 1
T29: P7' := P7 + 1
IM[55,13]: 1
T29: P29' := P29 - 1
IM[55,7]: -1
T29: P8' := P8 + 1
IM[55,6]: 1
P4 --> T28 : 1
Pre[56,4]: 1
T28: P4' := P4 - 1
IM[56,4]: -1
T28: P21' := P21 + 1
IM[56,0]: 1
T28: P22' := P22 + 1
IM[56,3]: 1
P28 --> T27 : 1
Pre[57,10]: 1
P15 --> T27 : 1
Pre[57,8]: 1
P9 --> T27 : 1
Pre[57,5]: 1
P5 --> T27 : 1
Pre[57,16]: 1
T27: P4' := P4 + 1
IM[57,4]: 1
T27: P9' := P9 - 1
IM[57,5]: -1
T27: P16' := P16 + 1
IM[57,9]: 1
P28 --> T26 : 1
Pre[58,10]: 1
P16 --> T26 : 1
Pre[58,9]: 1
P15 --> T26 : 1
Pre[58,8]: 1
P4 --> T26 : 1
Pre[58,4]: 1
T26: P16' := P16 - 1
IM[58,9]: -1
T26: P9' := P9 + 1
IM[58,5]: 1
T26: P15' := P15 - 1
IM[58,8]: -1
T26: P4' := P4 - 1
IM[58,4]: -1
P13 --> T25 : 1
Pre[59,12]: 1
P15 --> T25 : 1
Pre[59,8]: 1
P26 --> T25 : 1
Pre[59,11]: 1
P9 --> T25 : 1
Pre[59,5]: 1
T25: P4' := P4 + 1
IM[59,4]: 1
T25: P9' := P9 - 1
IM[59,5]: -1
T25: P16' := P16 + 1
IM[59,9]: 1
P5 --> T24 : 1
Pre[60,16]: 1
P13 --> T24 : 1
Pre[60,12]: 1
P20 --> T24 : 1
Pre[60,15]: 1
P30 --> T24 : 1
Pre[60,19]: 1
T24: P11' := P11 + 1
IM[60,20]: 1
T24: P17' := P17 + 1
IM[60,21]: 1
T24: P30' := P30 - 1
IM[60,19]: -1
P18 --> T23 : 1
Pre[61,14]: 1
P7 --> T23 : 1
Pre[61,13]: 1
P13 --> T23 : 1
Pre[61,12]: 1
P8 --> T23 : 1
Pre[61,6]: 1
T23: P7' := P7 - 1
IM[61,13]: -1
T23: P29' := P29 + 1
IM[61,7]: 1
T23: P13' := P13 - 1
IM[61,12]: -1
T23: P8' := P8 - 1
IM[61,6]: -1
P23 --> T22 : 1
Pre[62,17]: 1
P11 --> T22 : 1
Pre[62,20]: 1
P17 --> T22 : 1
Pre[62,21]: 1
P5 --> T22 : 1
Pre[62,16]: 1
T22: P30' := P30 + 1
IM[62,19]: 1
T22: P11' := P11 - 1
IM[62,20]: -1
T22: P17' := P17 - 1
IM[62,21]: -1
T22: P5' := P5 - 1
IM[62,16]: -1
P19 --> T21 : 1
Pre[63,26]: 1
P23 --> T21 : 1
Pre[63,17]: 1
P24 --> T21 : 1
Pre[63,28]: 1
T21: P19' := P19 - 1
IM[63,26]: -1
T21: P5' := P5 + 1
IM[63,16]: 1
T21: P15' := P15 + 1
IM[63,8]: 1
T21: P11' := P11 + 1
IM[63,20]: 1
T21: P24' := P24 - 1
IM[63,28]: -1
P20 --> T20 : 1
Pre[64,15]: 1
P10 --> T20 : 1
Pre[64,24]: 1
P5 --> T20 : 1
Pre[64,16]: 1
T20: P10' := P10 - 1
IM[64,24]: -1
T20: P5' := P5 - 1
IM[64,16]: -1
T20: P3' := P3 + 1
IM[64,22]: 1
P9 --> T19 : 1
Pre[65,5]: 1
P30 --> T19 : 1
Pre[65,19]: 1
P29 --> T19 : 1
Pre[65,7]: 1
T19: P13' := P13 + 1
IM[65,12]: 1
T19: P8' := P8 + 1
IM[65,6]: 1
T19: P30' := P30 - 1
IM[65,19]: -1
T19: P1' := P1 + 1
IM[65,18]: 1
T19: P11' := P11 + 1
IM[65,20]: 1
T19: P29' := P29 - 1
IM[65,7]: -1
T19: P20' := P20 + 1
IM[65,15]: 1
T19: P5' := P5 + 1
IM[65,16]: 1
P11 --> T18 : 1
Pre[66,20]: 1
P5 --> T18 : 1
Pre[66,16]: 1
P17 --> T18 : 1
Pre[66,21]: 1
P20 --> T18 : 1
Pre[66,15]: 1
T18: P11' := P11 - 1
IM[66,20]: -1
T18: P5' := P5 - 1
IM[66,16]: -1
T18: P17' := P17 - 1
IM[66,21]: -1
T18: P30' := P30 + 1
IM[66,19]: 1
P13 --> T17 : 1
Pre[67,12]: 1
P18 --> T17 : 1
Pre[67,14]: 1
P15 --> T17 : 1
Pre[67,8]: 1
P9 --> T17 : 1
Pre[67,5]: 1
T17: P4' := P4 + 1
IM[67,4]: 1
T17: P9' := P9 - 1
IM[67,5]: -1
T17: P16' := P16 + 1
IM[67,9]: 1
P9 --> T16 : 1
Pre[68,5]: 1
P30 --> T16 : 1
Pre[68,19]: 1
P29 --> T16 : 1
Pre[68,7]: 1
T16: P9' := P9 - 1
IM[68,5]: -1
T16: P23' := P23 + 1
IM[68,17]: 1
T16: P15' := P15 + 1
IM[68,8]: 1
T16: P11' := P11 + 1
IM[68,20]: 1
T16: P28' := P28 + 1
IM[68,10]: 1
T16: P30' := P30 - 1
IM[68,19]: -1
T16: P4' := P4 + 1
IM[68,4]: 1
T16: P5' := P5 + 1
IM[68,16]: 1
P5 --> T15 : 2
Pre[69,16]: 2
P9 --> T15 : 1
Pre[69,5]: 1
P17 --> T15 : 1
Pre[69,21]: 1
T15: P23' := P23 + 1
IM[69,17]: 1
T15: P9' := P9 - 1
IM[69,5]: -1
T15: P4' := P4 + 1
IM[69,4]: 1
T15: P17' := P17 - 1
IM[69,21]: -1
T15: P28' := P28 + 1
IM[69,10]: 1
P1 --> T14 : 1
Pre[70,18]: 1
P13 --> T14 : 1
Pre[70,12]: 1
P5 --> T14 : 1
Pre[70,16]: 1
P30 --> T14 : 1
Pre[70,19]: 1
T14: P11' := P11 + 1
IM[70,20]: 1
T14: P17' := P17 + 1
IM[70,21]: 1
T14: P30' := P30 - 1
IM[70,19]: -1
P26 --> T13 : 1
Pre[71,11]: 1
P15 --> T13 : 1
Pre[71,8]: 1
P16 --> T13 : 1
Pre[71,9]: 1
P4 --> T13 : 1
Pre[71,4]: 1
T13: P15' := P15 - 1
IM[71,8]: -1
T13: P9' := P9 + 1
IM[71,5]: 1
T13: P16' := P16 - 1
IM[71,9]: -1
T13: P4' := P4 - 1
IM[71,4]: -1
P15 --> T12 : 1
Pre[72,8]: 1
P18 --> T12 : 1
Pre[72,14]: 1
P10 --> T12 : 1
Pre[72,24]: 1
T12: P15' := P15 - 1
IM[72,8]: -1
T12: P3' := P3 + 1
IM[72,22]: 1
T12: P10' := P10 - 1
IM[72,24]: -1
P15 --> T11 : 1
Pre[73,8]: 1
P23 --> T11 : 1
Pre[73,17]: 1
P28 --> T11 : 1
Pre[73,10]: 1
P4 --> T11 : 1
Pre[73,4]: 1
T11: P9' := P9 + 1
IM[73,5]: 1
T11: P15' := P15 - 1
IM[73,8]: -1
T11: P17' := P17 + 1
IM[73,21]: 1
T11: P23' := P23 - 1
IM[73,17]: -1
T11: P28' := P28 - 1
IM[73,10]: -1
T11: P4' := P4 - 1
IM[73,4]: -1
P17 --> T10 : 1
Pre[74,21]: 1
P6 --> T10 : 1
Pre[74,27]: 1
P5 --> T10 : 1
Pre[74,16]: 1
T10: P6' := P6 - 1
IM[74,27]: -1
T10: P5' := P5 - 1
IM[74,16]: -1
T10: P19' := P19 + 1
IM[74,26]: 1
P17 --> T9 : 1
Pre[75,21]: 1
P1 --> T9 : 1
Pre[75,18]: 1
P11 --> T9 : 1
Pre[75,20]: 1
P5 --> T9 : 1
Pre[75,16]: 1
T9: P17' := P17 - 1
IM[75,21]: -1
T9: P11' := P11 - 1
IM[75,20]: -1
T9: P5' := P5 - 1
IM[75,16]: -1
T9: P30' := P30 + 1
IM[75,19]: 1
P18 --> T8 : 1
Pre[76,14]: 1
P15 --> T8 : 1
Pre[76,8]: 1
P16 --> T8 : 1
Pre[76,9]: 1
P4 --> T8 : 1
Pre[76,4]: 1
T8: P15' := P15 - 1
IM[76,8]: -1
T8: P16' := P16 - 1
IM[76,9]: -1
T8: P4' := P4 - 1
IM[76,4]: -1
T8: P9' := P9 + 1
IM[76,5]: 1
P26 --> T7 : 1
Pre[77,11]: 1
P15 --> T7 : 1
Pre[77,8]: 1
P13 --> T7 : 1
Pre[77,12]: 1
P29 --> T7 : 1
Pre[77,7]: 1
T7: P8' := P8 + 1
IM[77,6]: 1
T7: P7' := P7 + 1
IM[77,13]: 1
T7: P29' := P29 - 1
IM[77,7]: -1
P26 --> T6 : 1
Pre[78,11]: 1
P27 --> T6 : 1
Pre[78,2]: 1
P14 --> T6 : 1
Pre[78,1]: 1
T6: P27' := P27 - 1
IM[78,2]: -1
T6: P4' := P4 + 1
IM[78,4]: 1
T6: P14' := P14 - 1
IM[78,1]: -1
T6: P13' := P13 + 1
IM[78,12]: 1
T6: P15' := P15 + 1
IM[78,8]: 1
P8 --> T5 : 1
Pre[79,6]: 1
P20 --> T5 : 1
Pre[79,15]: 1
P1 --> T5 : 1
Pre[79,18]: 1
P13 --> T5 : 1
Pre[79,12]: 1
T5: P8' := P8 - 1
IM[79,6]: -1
T5: P20' := P20 - 1
IM[79,15]: -1
T5: P1' := P1 - 1
IM[79,18]: -1
T5: P29' := P29 + 1
IM[79,7]: 1
T5: P17' := P17 + 1
IM[79,21]: 1
T5: P13' := P13 - 1
IM[79,12]: -1
P5 --> T4 : 2
Pre[80,16]: 2
P17 --> T4 : 1
Pre[80,21]: 1
P29 --> T4 : 1
Pre[80,7]: 1
T4: P8' := P8 + 1
IM[80,6]: 1
T4: P17' := P17 - 1
IM[80,21]: -1
T4: P29' := P29 - 1
IM[80,7]: -1
T4: P1' := P1 + 1
IM[80,18]: 1
T4: P20' := P20 + 1
IM[80,15]: 1
P15 --> T3 : 1
Pre[81,8]: 1
P21 --> T3 : 1
Pre[81,0]: 1
T3: P15' := P15 - 1
IM[81,8]: -1
T3: P21' := P21 - 1
IM[81,0]: -1
T3: P14' := P14 + 1
IM[81,1]: 1
P11 --> T2 : 1
Pre[82,20]: 1
T2: P11' := P11 - 1
IM[82,20]: -1
T2: P6' := P6 + 1
IM[82,27]: 1
T2: P25' := P25 + 1
IM[82,29]: 1
P5 --> T1 : 1
Pre[83,16]: 1
P1 --> T1 : 1
Pre[83,18]: 1
P29 --> T1 : 1
Pre[83,7]: 1
P13 --> T1 : 1
Pre[83,12]: 1
T1: P8' := P8 + 1
IM[83,6]: 1
T1: P7' := P7 + 1
IM[83,13]: 1
T1: P29' := P29 - 1
IM[83,7]: -1


Decreasing places (index:name):

Increasing places (index:name):

Disabled transitions:

Done with translating model within variable-ordering code
Done generating initial forcegiven
Done generating initial soupsgiven
Done computing soupscore
Done generating soupsorder
Done computing soupscore
Done generating soupsorder
Done computing soupscore
Done generating soupsorder
Done computing soupscore
Done generating soupsorder
Done computing soupscore
Done generating soupsorder
Done computing soupscore
Done with building new variable-ordering
Finalized T84
Disabled? False
Enabling: 1<=P8
Firing: P8' := P8 - 1; P2' := P2 + 1; P10' := P10 + 1
Finalized T83
Disabled? False
Enabling: (1<=P11&1<=P5&1<=P20&1<=P23)
Firing: P11' := P11 - 1; P30' := P30 + 1; P5' := P5 - 1; P18' := P18 + 1; P20' := P20 - 1; P23' := P23 - 1
Finalized T82
Disabled? False
Enabling: (1<=P16&1<=P22&1<=P15)
Firing: P27' := P27 + 1; P22' := P22 - 1; P15' := P15 - 1
Finalized T81
Disabled? False
Enabling: (1<=P27&1<=P16&1<=P14)
Firing: P4' := P4 + 1; P27' := P27 - 1; P15' := P15 + 2; P14' := P14 - 1
Finalized T80
Disabled? False
Enabling: (1<=P5&1<=P13&1<=P1&1<=P9)
Firing: P4' := P4 + 1; P26' := P26 + 1; P1' := P1 - 1; P23' := P23 + 1; P9' := P9 - 1
Finalized T79
Disabled? False
Enabling: (1<=P23&1<=P9&1<=P15&1<=P5)
Firing: P9' := P9 - 1; P4' := P4 + 1; P16' := P16 + 1
Finalized T78
Disabled? False
Enabling: (1<=P13&1<=P8&1<=P7&1<=P1)
Firing: P29' := P29 + 1; P13' := P13 - 1; P8' := P8 - 1; P7' := P7 - 1
Finalized T77
Disabled? False
Enabling: (1<=P13&1<=P2)
Firing: P13' := P13 - 1; P12' := P12 + 1; P2' := P2 - 1
Finalized T76
Disabled? False
Enabling: (2<=P17&1<=P11&1<=P5)
Firing: P17' := P17 - 1; P30' := P30 + 1; P11' := P11 - 1; P5' := P5 - 1
Finalized T75
Disabled? False
Enabling: (1<=P17&1<=P30&2<=P5)
Firing: P17' := P17 + 1; P30' := P30 - 1; P11' := P11 + 1
Finalized T74
Disabled? False
Enabling: (1<=P23&1<=P15&1<=P26&1<=P4)
Firing: P9' := P9 + 1; P23' := P23 - 1; P15' := P15 - 1; P1' := P1 + 1; P26' := P26 - 1; P4' := P4 - 1
Finalized T73
Disabled? False
Enabling: (1<=P13&1<=P30&1<=P15&1<=P18)
Firing: P11' := P11 + 1; P30' := P30 - 1; P20' := P20 + 1; P23' := P23 + 1; P18' := P18 - 1
Finalized T72
Disabled? False
Enabling: (1<=P17&1<=P19&1<=P24)
Firing: P11' := P11 + 1; P5' := P5 + 2; P19' := P19 - 1; P24' := P24 - 1
Finalized T71
Disabled? False
Enabling: (1<=P18&1<=P3&1<=P12)
Firing: P13' := P13 + 1; P3' := P3 - 1; P8' := P8 + 1; P12' := P12 - 1; P15' := P15 + 1
Finalized T70
Disabled? False
Enabling: (1<=P16&2<=P15&1<=P9)
Firing: P4' := P4 + 1; P16' := P16 + 1; P9' := P9 - 1
Finalized T69
Disabled? False
Enabling: (1<=P25&1<=P5)
Firing: P24' := P24 + 1; P25' := P25 - 1; P5' := P5 - 1
Finalized T68
Disabled? False
Enabling: (1<=P13&1<=P8&2<=P7)
Firing: P13' := P13 - 1; P29' := P29 + 1; P8' := P8 - 1; P7' := P7 - 1
Finalized T67
Disabled? False
Enabling: (1<=P3&1<=P12&1<=P20)
Firing: P3' := P3 - 1; P13' := P13 + 1; P12' := P12 - 1; P5' := P5 + 1; P8' := P8 + 1
Finalized T66
Disabled? False
Enabling: (1<=P28&1<=P14&1<=P27)
Firing: P14' := P14 - 1; P5' := P5 + 1; P15' := P15 + 1; P27' := P27 - 1; P4' := P4 + 1
Finalized T65
Disabled? False
Enabling: (1<=P23&1<=P5&1<=P30&1<=P15)
Firing: P30' := P30 - 1; P11' := P11 + 1; P17' := P17 + 1
Finalized T64
Disabled? False
Enabling: (1<=P9&1<=P29&1<=P30)
Firing: P9' := P9 - 1; P26' := P26 + 1; P13' := P13 + 1; P29' := P29 - 1; P8' := P8 + 1; P4' := P4 + 1; P15' := P15 + 1; P18' := P18 + 1
Finalized T63
Disabled? False
Enabling: (1<=P15&1<=P18&1<=P26&1<=P4)
Firing: P7' := P7 + 1; P15' := P15 - 1; P9' := P9 + 1; P18' := P18 - 1; P26' := P26 - 1; P4' := P4 - 1
Finalized T62
Disabled? False
Enabling: (1<=P1&1<=P18&1<=P8&1<=P13)
Firing: P1' := P1 - 1; P18' := P18 - 1; P23' := P23 + 1; P8' := P8 - 1; P29' := P29 + 1; P13' := P13 - 1
Finalized T61
Disabled? False
Enabling: (1<=P28&1<=P15&1<=P4&1<=P18)
Firing: P28' := P28 - 1; P20' := P20 + 1; P15' := P15 - 1; P9' := P9 + 1; P4' := P4 - 1; P18' := P18 - 1
Finalized T60
Disabled? False
Enabling: (1<=P20&1<=P5&1<=P13&1<=P29)
Firing: P7' := P7 + 1; P8' := P8 + 1; P29' := P29 - 1
Finalized T59
Disabled? False
Enabling: (1<=P4&2<=P16&1<=P15)
Firing: P4' := P4 - 1; P9' := P9 + 1; P16' := P16 - 1; P15' := P15 - 1
Finalized T58
Disabled? False
Enabling: (1<=P16&2<=P15&1<=P29)
Firing: P18' := P18 + 1; P16' := P16 - 1; P26' := P26 + 1; P29' := P29 - 1; P8' := P8 + 1
Finalized T57
Disabled? False
Enabling: (2<=P13&1<=P7&1<=P29)
Firing: P7' := P7 + 1; P8' := P8 + 1; P29' := P29 - 1
Finalized T56
Disabled? False
Enabling: (1<=P1&1<=P20&1<=P11&1<=P5)
Firing: P1' := P1 - 1; P20' := P20 - 1; P7' := P7 + 1; P30' := P30 + 1; P11' := P11 - 1; P5' := P5 - 1
Finalized T55
Disabled? False
Enabling: (1<=P29&1<=P30&1<=P9)
Firing: P11' := P11 + 1; P4' := P4 + 1; P30' := P30 - 1; P15' := P15 + 1; P23' := P23 + 1; P28' := P28 + 1; P9' := P9 - 1; P5' := P5 + 1
Finalized T54
Disabled? False
Enabling: (1<=P5&1<=P20&1<=P13&1<=P9)
Firing: P18' := P18 + 1; P20' := P20 - 1; P4' := P4 + 1; P9' := P9 - 1; P28' := P28 + 1
Finalized T53
Disabled? False
Enabling: (1<=P5&1<=P29&1<=P15&1<=P23)
Firing: P8' := P8 + 1; P29' := P29 - 1; P23' := P23 - 1; P1' := P1 + 1; P18' := P18 + 1
Finalized T52
Disabled? False
Enabling: (1<=P15&1<=P23&1<=P4&1<=P16)
Firing: P15' := P15 - 1; P9' := P9 + 1; P4' := P4 - 1; P16' := P16 - 1
Finalized T51
Disabled? False
Enabling: (1<=P30&2<=P13&1<=P7)
Firing: P30' := P30 - 1; P7' := P7 - 1; P1' := P1 + 1; P11' := P11 + 1; P20' := P20 + 1
Finalized T50
Disabled? False
Enabling: (1<=P29&1<=P30&1<=P9)
Firing: P11' := P11 + 1; P29' := P29 - 1; P13' := P13 + 1; P30' := P30 - 1; P20' := P20 + 1; P1' := P1 + 1; P5' := P5 + 1; P8' := P8 + 1
Finalized T49
Disabled? False
Enabling: (1<=P28&1<=P17&1<=P11&1<=P5)
Firing: P17' := P17 - 1; P11' := P11 - 1; P5' := P5 - 1; P30' := P30 + 1
Finalized T48
Disabled? False
Enabling: (1<=P7&1<=P8&1<=P13&1<=P26)
Firing: P7' := P7 - 1; P8' := P8 - 1; P13' := P13 - 1; P29' := P29 + 1
Finalized T47
Disabled? False
Enabling: (1<=P7&1<=P12&1<=P3)
Firing: P12' := P12 - 1; P3' := P3 - 1; P8' := P8 + 1; P13' := P13 + 2
Finalized T46
Disabled? False
Enabling: (1<=P13&1<=P7&1<=P10)
Firing: P13' := P13 - 1; P3' := P3 + 1; P10' := P10 - 1
Finalized T45
Disabled? False
Enabling: (1<=P26&1<=P30&1<=P15&1<=P13)
Firing: P26' := P26 - 1; P30' := P30 - 1; P11' := P11 + 1; P1' := P1 + 1; P28' := P28 + 1
Finalized T44
Disabled? False
Enabling: (1<=P16&2<=P15&1<=P30)
Firing: P16' := P16 - 1; P11' := P11 + 1; P30' := P30 - 1; P28' := P28 + 1; P23' := P23 + 1
Finalized T43
Disabled? False
Enabling: (1<=P28&1<=P15&1<=P30&1<=P5)
Firing: P17' := P17 + 1; P11' := P11 + 1; P30' := P30 - 1
Finalized T42
Disabled? False
Enabling: (1<=P30&1<=P9&1<=P29)
Firing: P9' := P9 - 1; P18' := P18 + 1; P15' := P15 + 1; P29' := P29 - 1; P8' := P8 + 1; P4' := P4 + 1; P13' := P13 + 1; P26' := P26 + 1
Finalized T41
Disabled? False
Enabling: (1<=P6&1<=P1&1<=P13)
Firing: P6' := P6 - 1; P13' := P13 - 1; P19' := P19 + 1
Finalized T40
Disabled? False
Enabling: (1<=P11&1<=P5&1<=P23&1<=P28)
Firing: P11' := P11 - 1; P5' := P5 - 1; P23' := P23 - 1; P28' := P28 - 1; P16' := P16 + 1; P30' := P30 + 1
Finalized T39
Disabled? False
Enabling: (1<=P19&1<=P24&1<=P1)
Firing: P11' := P11 + 1; P19' := P19 - 1; P24' := P24 - 1; P13' := P13 + 1; P5' := P5 + 1
Finalized T38
Disabled? False
Enabling: (2<=P13&1<=P7&1<=P9)
Firing: P7' := P7 - 1; P26' := P26 + 1; P9' := P9 - 1; P18' := P18 + 1; P4' := P4 + 1
Finalized T37
Disabled? False
Enabling: (1<=P22&1<=P13&1<=P26)
Firing: P22' := P22 - 1; P27' := P27 + 1; P13' := P13 - 1
Finalized T36
Disabled? False
Enabling: (1<=P8&1<=P13&1<=P26&1<=P20)
Firing: P8' := P8 - 1; P29' := P29 + 1; P13' := P13 - 1; P26' := P26 - 1; P28' := P28 + 1; P20' := P20 - 1
Finalized T35
Disabled? False
Enabling: (1<=P23&1<=P15&1<=P6)
Firing: P15' := P15 - 1; P19' := P19 + 1; P6' := P6 - 1
Finalized T34
Disabled? False
Enabling: (1<=P11&1<=P1&1<=P28&1<=P5)
Firing: P11' := P11 - 1; P1' := P1 - 1; P28' := P28 - 1; P26' := P26 + 1; P5' := P5 - 1; P30' := P30 + 1
Finalized T33
Disabled? False
Enabling: (1<=P28&1<=P5&1<=P22)
Firing: P5' := P5 - 1; P22' := P22 - 1; P27' := P27 + 1
Finalized T32
Disabled? False
Enabling: (1<=P5&1<=P29&1<=P15&1<=P28)
Firing: P20' := P20 + 1; P26' := P26 + 1; P29' := P29 - 1; P8' := P8 + 1; P28' := P28 - 1
Finalized T31
Disabled? False
Enabling: (1<=P8&1<=P13&1<=P20&1<=P7)
Firing: P8' := P8 - 1; P29' := P29 + 1; P13' := P13 - 1; P7' := P7 - 1
Finalized T30
Disabled? False
Enabling: (1<=P26&1<=P13&1<=P8&1<=P18)
Firing: P26' := P26 - 1; P29' := P29 + 1; P16' := P16 + 1; P13' := P13 - 1; P8' := P8 - 1; P18' := P18 - 1
Finalized T29
Disabled? False
Enabling: (1<=P13&1<=P15&1<=P29&1<=P18)
Firing: P7' := P7 + 1; P29' := P29 - 1; P8' := P8 + 1
Finalized T28
Disabled? False
Enabling: 1<=P4
Firing: P4' := P4 - 1; P21' := P21 + 1; P22' := P22 + 1
Finalized T27
Disabled? False
Enabling: (1<=P28&1<=P15&1<=P9&1<=P5)
Firing: P4' := P4 + 1; P9' := P9 - 1; P16' := P16 + 1
Finalized T26
Disabled? False
Enabling: (1<=P28&1<=P16&1<=P15&1<=P4)
Firing: P16' := P16 - 1; P9' := P9 + 1; P15' := P15 - 1; P4' := P4 - 1
Finalized T25
Disabled? False
Enabling: (1<=P13&1<=P15&1<=P26&1<=P9)
Firing: P4' := P4 + 1; P9' := P9 - 1; P16' := P16 + 1
Finalized T24
Disabled? False
Enabling: (1<=P5&1<=P13&1<=P20&1<=P30)
Firing: P11' := P11 + 1; P17' := P17 + 1; P30' := P30 - 1
Finalized T23
Disabled? False
Enabling: (1<=P18&1<=P7&1<=P13&1<=P8)
Firing: P7' := P7 - 1; P29' := P29 + 1; P13' := P13 - 1; P8' := P8 - 1
Finalized T22
Disabled? False
Enabling: (1<=P23&1<=P11&1<=P17&1<=P5)
Firing: P30' := P30 + 1; P11' := P11 - 1; P17' := P17 - 1; P5' := P5 - 1
Finalized T21
Disabled? False
Enabling: (1<=P19&1<=P23&1<=P24)
Firing: P19' := P19 - 1; P5' := P5 + 1; P15' := P15 + 1; P11' := P11 + 1; P24' := P24 - 1
Finalized T20
Disabled? False
Enabling: (1<=P20&1<=P10&1<=P5)
Firing: P10' := P10 - 1; P5' := P5 - 1; P3' := P3 + 1
Finalized T19
Disabled? False
Enabling: (1<=P9&1<=P30&1<=P29)
Firing: P13' := P13 + 1; P8' := P8 + 1; P30' := P30 - 1; P1' := P1 + 1; P11' := P11 + 1; P29' := P29 - 1; P20' := P20 + 1; P5' := P5 + 1
Finalized T18
Disabled? False
Enabling: (1<=P11&1<=P5&1<=P17&1<=P20)
Firing: P11' := P11 - 1; P5' := P5 - 1; P17' := P17 - 1; P30' := P30 + 1
Finalized T17
Disabled? False
Enabling: (1<=P13&1<=P18&1<=P15&1<=P9)
Firing: P4' := P4 + 1; P9' := P9 - 1; P16' := P16 + 1
Finalized T16
Disabled? False
Enabling: (1<=P9&1<=P30&1<=P29)
Firing: P9' := P9 - 1; P23' := P23 + 1; P15' := P15 + 1; P11' := P11 + 1; P28' := P28 + 1; P30' := P30 - 1; P4' := P4 + 1; P5' := P5 + 1
Finalized T15
Disabled? False
Enabling: (2<=P5&1<=P9&1<=P17)
Firing: P23' := P23 + 1; P9' := P9 - 1; P4' := P4 + 1; P17' := P17 - 1; P28' := P28 + 1
Finalized T14
Disabled? False
Enabling: (1<=P1&1<=P13&1<=P5&1<=P30)
Firing: P11' := P11 + 1; P17' := P17 + 1; P30' := P30 - 1
Finalized T13
Disabled? False
Enabling: (1<=P26&1<=P15&1<=P16&1<=P4)
Firing: P15' := P15 - 1; P9' := P9 + 1; P16' := P16 - 1; P4' := P4 - 1
Finalized T12
Disabled? False
Enabling: (1<=P15&1<=P18&1<=P10)
Firing: P15' := P15 - 1; P3' := P3 + 1; P10' := P10 - 1
Finalized T11
Disabled? False
Enabling: (1<=P15&1<=P23&1<=P28&1<=P4)
Firing: P9' := P9 + 1; P15' := P15 - 1; P17' := P17 + 1; P23' := P23 - 1; P28' := P28 - 1; P4' := P4 - 1
Finalized T10
Disabled? False
Enabling: (1<=P17&1<=P6&1<=P5)
Firing: P6' := P6 - 1; P5' := P5 - 1; P19' := P19 + 1
Finalized T9
Disabled? False
Enabling: (1<=P17&1<=P1&1<=P11&1<=P5)
Firing: P17' := P17 - 1; P11' := P11 - 1; P5' := P5 - 1; P30' := P30 + 1
Finalized T8
Disabled? False
Enabling: (1<=P18&1<=P15&1<=P16&1<=P4)
Firing: P15' := P15 - 1; P16' := P16 - 1; P4' := P4 - 1; P9' := P9 + 1
Finalized T7
Disabled? False
Enabling: (1<=P26&1<=P15&1<=P13&1<=P29)
Firing: P8' := P8 + 1; P7' := P7 + 1; P29' := P29 - 1
Finalized T6
Disabled? False
Enabling: (1<=P26&1<=P27&1<=P14)
Firing: P27' := P27 - 1; P4' := P4 + 1; P14' := P14 - 1; P13' := P13 + 1; P15' := P15 + 1
Finalized T5
Disabled? False
Enabling: (1<=P8&1<=P20&1<=P1&1<=P13)
Firing: P8' := P8 - 1; P20' := P20 - 1; P1' := P1 - 1; P29' := P29 + 1; P17' := P17 + 1; P13' := P13 - 1
Finalized T4
Disabled? False
Enabling: (2<=P5&1<=P17&1<=P29)
Firing: P8' := P8 + 1; P17' := P17 - 1; P29' := P29 - 1; P1' := P1 + 1; P20' := P20 + 1
Finalized T3
Disabled? False
Enabling: (1<=P15&1<=P21)
Firing: P15' := P15 - 1; P21' := P21 - 1; P14' := P14 + 1
Finalized T2
Disabled? False
Enabling: 1<=P11
Firing: P11' := P11 - 1; P6' := P6 + 1; P25' := P25 + 1
Finalized T1
Disabled? False
Enabling: (1<=P5&1<=P1&1<=P29&1<=P13)
Firing: P8' := P8 + 1; P7' := P7 + 1; P29' := P29 - 1
FORMULA PhilosophersDyn-PT-03-UpperBounds-00 2 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-01 3 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-02 2 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-03 2 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-04 3 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-05 3 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-06 3 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-07 3 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-08 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-09 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-10 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-11 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-12 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-13 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-14 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS
FORMULA PhilosophersDyn-PT-03-UpperBounds-15 1 TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS

BK_STOP 1527006270839

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

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="PhilosophersDyn-PT-03"
export BK_EXAMINATION="UpperBounds"
export BK_TOOL="smart"
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/PhilosophersDyn-PT-03.tgz
mv PhilosophersDyn-PT-03 execution
cd execution
pwd
ls -lh

# this is for BenchKit: explicit launching of the test
echo "====================================================================="
echo " Generated by BenchKit 2-3637"
echo " Executing tool smart"
echo " Input is PhilosophersDyn-PT-03, examination is UpperBounds"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 1"
echo " Run identifier is r110-csrt-152666466800870"
echo "====================================================================="
echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "UpperBounds" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "UpperBounds" != "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 "UpperBounds.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property UpperBounds.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "UpperBounds.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 '' UpperBounds.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 ;