About the Execution of LoLA for S_QuasiCertifProtocol-PT-22
| Execution Summary | |||||
| Max Memory Used (MB) |
Time wait (ms) | CPU Usage (ms) | I/O Wait (ms) | Computed Result | Execution Status |
| 704.000 | 12173.00 | 23702.00 | 47.70 | TFTTFTFTTTTTFTTF | normal |
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)
...............................
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Generated by BenchKit 2-3254
Executing tool lola
Input is S_QuasiCertifProtocol-PT-22, examination is ReachabilityCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r138-smll-149479231800277
=====================================================================
--------------------
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 QuasiCertifProtocol-COL-22-ReachabilityCardinality-0
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-1
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-10
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-11
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-12
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-13
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-14
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-15
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-2
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-3
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-4
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-5
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-6
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-7
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-8
FORMULA_NAME QuasiCertifProtocol-COL-22-ReachabilityCardinality-9
=== Now, execution of the tool begins
BK_START 1496391455703
Time: 3600 - MCC
----- Start make prepare stdout -----
===========================================================================================
S_QuasiCertifProtocol-PT-22: translating PT Petri net model.pnml into LoLA format
===========================================================================================
translating PT Petri net complete
checking for too many tokens
===========================================================================================
S_QuasiCertifProtocol-PT-22: translating PT formula ReachabilityCardinality into LoLA format
===========================================================================================
translating formula complete
touch formulae;
----- Start make result stdout -----
ReachabilityCardinality @ S_QuasiCertifProtocol-PT-22 @ 3540 seconds
----- Start make result stdout -----
lola: LoLA will run for 3540 seconds at most (--timelimit)
lola: NET
lola: reading net from model.pnml.lola
lola: finished parsing
lola: closed net file model.pnml.lola
lola: 2322/65536 symbol table entries, 0 collisions
lola: preprocessing...
lola: finding significant places
lola: 1966 places, 356 transitions, 355 significant places
lola: computing forward-conflicting sets
lola: computing back-conflicting sets
lola: 471 transition conflict sets
lola: TASK
lola: reading formula from QuasiCertifProtocol-COL-22-ReachabilityCardinality.task
lola: E (F ((((1 <= AstopOK) OR (3 <= s4_0 + s4_1 + s4_2 + s4_3 + s4_4 + s4_5 + s4_6 + s4_7 + s4_8 + s4_9 + s4_22 + s4_21 + s4_20 + s4_19 + s4_18 + s4_17 + s4_16 + s4_15 + s4_14 + s4_13 + s4_12 + s4_11 + s4_10) OR (s2_9 + s2_8 + s2_7 + s2_6 + s2_5 + s2_4 + s2_3 + s2_2 + s2_1 + s2_0 + s2_22 + s2_21 + s2_20 + s2_19 + s2_18 + s2_17 + s2_16 + s2_15 + s2_14 + s2_13 + s2_12 + s2_11 + s2_10 <= s3_8 + s3_7 + s3_6 + s3_5 + s3_4 + s3_3 + s3_2 + s3_1 + s3_0 + s3_10 + s3_11 + s3_12 + s3_13 + s3_14 + s3_15 + s3_16 + s3_17 + s3_18 + s3_19 + s3_20 + s3_21 + s3_22 + s3_9)) AND (s5_22 + s5_21 + s5_20 + s5_19 + s5_18 + s5_17 + s5_16 + s5_15 + s5_14 + s5_13 + s5_12 + s5_11 + s5_10 + s5_0 + s5_1 + s5_2 + s5_3 + s5_4 + s5_5 + s5_6 + s5_7 + s5_8 + s5_9 + 1 <= n4_10 + n4_11 + n4_12 + n4_13 + n4_14 + n4_15 + n4_16 + n4_17 + n4_18 + n4_19 + n4_20 + n4_21 + n4_22 + n4_0 + n4_1 + n4_2 + n4_3 + n4_4 + n4_5 + n4_6 + n4_7 + n4_8 + n4_9)))) : E (F ((3 <= a3))) : E (F (((2 <= n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_12_10 + n7_1_10 + n7_19_0 + n7_13_10 + n7_9_0 + n7_2_10 + n7_20_10 + n7_8_0 + n7_8_9 + n7_8_8 + n7_8_7 + n7_8_6 + n7_8_5 + n7_8_4 + n7_8_3 + n7_8_2 + n7_8_1 + n7_19_10 + n7_19_11 + n7_19_12 + n7_19_13 + n7_19_14 + n7_19_15 + n7_19_16 + n7_19_17 + n7_19_18 + n7_19_19 + n7_19_20 + n7_19_21 + n7_19_22 + n7_20_11 + n7_20_12 + n7_20_13 + n7_20_14 + n7_20_15 + n7_20_16 + n7_20_17 + n7_20_18 + n7_20_19 + n7_20_20 + n7_20_21 + n7_20_22 + n7_2_11 + n7_2_12 + n7_2_13 + n7_2_14 + n7_2_15 + n7_2_16 + n7_2_17 + n7_2_18 + n7_2_19 + n7_2_20 + n7_2_21 + n7_2_22 + n7_9_1 + n7_9_2 + n7_9_3 + n7_9_4 + n7_9_5 + n7_9_6 + n7_9_7 + n7_9_8 + n7_9_9 + n7_19_9 + n7_19_8 + n7_13_11 + n7_13_12 + n7_13_13 + n7_13_14 + n7_13_15 + n7_13_16 + n7_13_17 + n7_13_18 + n7_13_19 + n7_13_20 + n7_13_21 + n7_13_22 + n7_7_10 + n7_7_11 + n7_7_12 + n7_7_13 + n7_7_14 + n7_7_15 + n7_7_16 + n7_7_17 + n7_7_18 + n7_7_19 + n7_7_20 + n7_7_21 + n7_7_22 + n7_19_7 + n7_19_6 + n7_19_5 + n7_19_4 + n7_19_3 + n7_19_2 + n7_19_1 + n7_18_10 + n7_18_11 + n7_18_12 + n7_18_13 + n7_18_14 + n7_18_15 + n7_18_16 + n7_18_17 + n7_18_18 + n7_18_19 + n7_18_20 + n7_18_21 + n7_18_22 + n7_1_11 + n7_1_12 + n7_1_13 + n7_1_14 + n7_1_15 + n7_1_16 + n7_1_17 + n7_1_18 + n7_1_19 + n7_1_20 + n7_1_21 + n7_1_22 + n7_8_22 + n7_8_21 + n7_8_20 + n7_8_19 + n7_8_18 + n7_8_17 + n7_20_0 + n7_20_1 + n7_20_2 + n7_20_3 + n7_20_4 + n7_20_5 + n7_20_6 + n7_20_7 + n7_20_8 + n7_20_9 + n7_8_16 + n7_8_15 + n7_12_11 + n7_12_12 + n7_12_13 + n7_12_14 + n7_12_15 + n7_12_16 + n7_12_17 + n7_12_18 + n7_12_19 + n7_21_0 + n7_21_1 + n7_21_2 + n7_21_3 + n7_21_4 + n7_21_5 + n7_21_6 + n7_21_7 + n7_21_8 + n7_21_9 + n7_12_20 + n7_12_21 + n7_12_22 + n7_6_10 + n7_6_11 + n7_6_12 + n7_6_13 + n7_6_14 + n7_6_15 + n7_6_16 + n7_6_17 + n7_6_18 + n7_6_19 + n7_6_20 + n7_6_21 + n7_6_22 + n7_8_14 + n7_8_13 + n7_8_12 + n7_8_11 + n7_14_22 + n7_14_21 + n7_14_20 + n7_14_19 + n7_14_18 + n7_14_17 + n7_14_16 + n7_14_15 + n7_14_14 + n7_14_13 + n7_14_12 + n7_14_11 + n7_22_1 + n7_22_2 + n7_22_3 + n7_22_4 + n7_22_5 + n7_22_6 + n7_22_7 + n7_22_8 + n7_22_9 + n7_17_10 + n7_17_11 + n7_17_12 + n7_17_13 + n7_17_14 + n7_17_15 + n7_17_16 + n7_17_17 + n7_17_18 + n7_17_19 + n7_17_20 + n7_17_21 + n7_17_22 + n7_0_11 + n7_0_12 + n7_0_13 + n7_0_14 + n7_0_15 + n7_0_16 + n7_0_17 + n7_0_18 + n7_0_19 + n7_0_20 + n7_0_21 + n7_0_22 + n7_10_1 + n7_10_2 + n7_10_3 + n7_10_4 + n7_10_5 + n7_10_6 + n7_10_7 + n7_10_8 + n7_10_9 + n7_11_11 + n7_11_12 + n7_11_13 + n7_11_14 + n7_11_15 + n7_11_16 + n7_11_17 + n7_11_18 + n7_11_19 + n7_11_0 + n7_11_1 + n7_11_2 + n7_11_3 + n7_11_4 + n7_11_5 + n7_11_6 + n7_11_7 + n7_11_8 + n7_11_9 + n7_11_20 + n7_11_21 + n7_11_22 + n7_5_11 + n7_5_12 + n7_5_13 + n7_5_14 + n7_5_15 + n7_5_16 + n7_5_17 + n7_5_18 + n7_5_19 + n7_5_20 + n7_5_21 + n7_5_22 + n7_7_9 + n7_7_8 + n7_7_7 + n7_7_6 + n7_7_5 + n7_7_4 + n7_7_3 + n7_7_2 + n7_7_1 + n7_18_9 + n7_18_8 + n7_18_7 + n7_18_6 + n7_0_0 + n7_0_1 + n7_0_2 + n7_0_3 + n7_0_4 + n7_0_5 + n7_0_6 + n7_0_7 + n7_0_8 + n7_0_9 + n7_18_5 + n7_18_4 + n7_18_3 + n7_18_2 + n7_18_1 + n7_12_0 + n7_12_1 + n7_12_2 + n7_12_3 + n7_12_4 + n7_12_5 + n7_12_6 + n7_12_7 + n7_12_8 + n7_12_9 + n7_1_0 + n7_1_1 + n7_1_2 + n7_1_3 + n7_1_4 + n7_1_5 + n7_1_6 + n7_1_7 + n7_1_8 + n7_1_9 + n7_16_11 + n7_16_12 + n7_16_13 + n7_16_14 + n7_16_15 + n7_16_16 + n7_16_17 + n7_16_18 + n7_16_19 + n7_16_20 + n7_16_21 + n7_16_22 + n7_13_0 + n7_13_1 + n7_13_2 + n7_13_3 + n7_13_4 + n7_13_5 + n7_13_6 + n7_13_7 + n7_13_8 + n7_13_9 + n7_2_0 + n7_2_1 + n7_2_2 + n7_2_3 + n7_2_4 + n7_2_5 + n7_2_6 + n7_2_7 + n7_2_8 + n7_2_9 + n7_14_0 + n7_14_1 + n7_14_2 + n7_14_3 + n7_14_4 + n7_14_5 + n7_14_6 + n7_14_7 + n7_14_8 + n7_14_9 + n7_10_10 + n7_10_11 + n7_10_12 + n7_10_13 + n7_10_14 + n7_10_15 + n7_10_16 + n7_10_17 + n7_10_18 + n7_10_19 + n7_10_20 + n7_10_21 + n7_10_22 + n7_22_10 + n7_22_11 + n7_22_12 + n7_22_13 + n7_22_14 + n7_22_15 + n7_22_16 + n7_22_17 + n7_22_18 + n7_22_19 + n7_22_20 + n7_22_21 + n7_22_22 + n7_4_11 + n7_4_12 + n7_4_13 + n7_4_14 + n7_4_15 + n7_4_16 + n7_4_17 + n7_4_18 + n7_4_19 + n7_4_20 + n7_4_21 + n7_4_22 + n7_3_0 + n7_3_1 + n7_3_2 + n7_3_3 + n7_3_4 + n7_3_5 + n7_3_6 + n7_3_7 + n7_3_8 + n7_3_9 + n7_6_9 + n7_15_1 + n7_15_2 + n7_15_3 + n7_15_4 + n7_15_5 + n7_15_6 + n7_15_7 + n7_15_8 + n7_15_9 + n7_6_8 + n7_6_7 + n7_6_6 + n7_6_5 + n7_6_4 + n7_6_3 + n7_6_2 + n7_6_1 + n7_4_0 + n7_4_1 + n7_4_2 + n7_4_3 + n7_4_4 + n7_4_5 + n7_4_6 + n7_4_7 + n7_4_8 + n7_4_9 + n7_3_22 + n7_3_21 + n7_3_20 + n7_15_10 + n7_15_11 + n7_15_12 + n7_15_13 + n7_15_14 + n7_15_15 + n7_15_16 + n7_15_17 + n7_15_18 + n7_15_19 + n7_15_20 + n7_15_21 + n7_15_22 + n7_9_10 + n7_9_11 + n7_9_12 + n7_9_13 + n7_9_14 + n7_9_15 + n7_9_16 + n7_9_17 + n7_9_18 + n7_9_19 + n7_9_20 + n7_9_21 + n7_9_22 + n7_16_0 + n7_16_1 + n7_16_2 + n7_16_3 + n7_16_4 + n7_16_5 + n7_16_6 + n7_16_7 + n7_16_8 + n7_16_9 + n7_3_19 + n7_3_18 + n7_3_17 + n7_3_16 + n7_3_15 + n7_3_14 + n7_3_13 + n7_3_12 + n7_3_11 + n7_5_0 + n7_5_1 + n7_5_2 + n7_5_3 + n7_5_4 + n7_5_5 + n7_5_6 + n7_5_7 + n7_5_8 + n7_5_9) OR ((3 <= SstopOK_9 + SstopOK_10 + SstopOK_11 + SstopOK_12 + SstopOK_13 + SstopOK_14 + SstopOK_15 + SstopOK_16 + SstopOK_17 + SstopOK_18 + SstopOK_19 + SstopOK_8 + SstopOK_21 + SstopOK_22 + SstopOK_5 + SstopOK_4 + SstopOK_3 + SstopOK_2 + SstopOK_0 + SstopOK_1 + SstopOK_6 + SstopOK_7 + SstopOK_20) AND (2 <= Cstart_10 + Cstart_11 + Cstart_12 + Cstart_13 + Cstart_14 + Cstart_15 + Cstart_16 + Cstart_17 + Cstart_18 + Cstart_19 + Cstart_20 + Cstart_21 + Cstart_22 + Cstart_0 + Cstart_1 + Cstart_2 + Cstart_3 + Cstart_4 + Cstart_5 + Cstart_6 + Cstart_7 + Cstart_8 + Cstart_9) AND (Cstart_10 + Cstart_11 + Cstart_12 + Cstart_13 + Cstart_14 + Cstart_15 + Cstart_16 + Cstart_17 + Cstart_18 + Cstart_19 + Cstart_20 + Cstart_21 + Cstart_22 + Cstart_0 + Cstart_1 + Cstart_2 + Cstart_3 + Cstart_4 + Cstart_5 + Cstart_6 + Cstart_7 + Cstart_8 + Cstart_9 + 1 <= Astart))))) : A (G (())) : E (F (((CstopAbort <= n1_9 + n1_8 + n1_7 + n1_6 + n1_5 + n1_4 + n1_3 + n1_2 + n1_1 + n1_0 + n1_10 + n1_11 + n1_12 + n1_13 + n1_14 + n1_15 + n1_16 + n1_17 + n1_18 + n1_19 + n1_20 + n1_21 + n1_22) AND (2 <= c1_8 + c1_7 + c1_6 + c1_5 + c1_4 + c1_3 + c1_2 + c1_1 + c1_0 + c1_22 + c1_21 + c1_20 + c1_19 + c1_18 + c1_17 + c1_16 + c1_15 + c1_14 + c1_13 + c1_12 + c1_11 + c1_10 + c1_9)))) : E (F (((AstopAbort <= 2) AND ((a5 <= n6_0 + n6_1 + n6_2 + n6_3 + n6_4 + n6_5 + n6_6 + n6_7 + n6_8 + n6_9 + n6_22 + n6_21 + n6_20 + n6_19 + n6_18 + n6_17 + n6_16 + n6_15 + n6_14 + n6_13 + n6_12 + n6_11 + n6_10) OR (Sstart_9 + Sstart_8 + Sstart_7 + Sstart_6 + Sstart_5 + Sstart_4 + Sstart_3 + Sstart_2 + Sstart_1 + Sstart_0 + Sstart_10 + Sstart_11 + Sstart_12 + Sstart_13 + Sstart_14 + Sstart_15 + Sstart_16 + Sstart_17 + Sstart_18 + Sstart_19 + Sstart_20 + Sstart_21 + Sstart_22 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 + n9_1_21 + n9_1_22 + n9_13_22 + n9_13_21 + n9_13_20 + n9_13_19 + n9_13_18 + n9_13_17 + n9_13_16 + n9_13_15 + n9_13_14 + n9_13_13 + n9_13_12 + n9_18_10 + n9_18_11 + n9_18_12 + n9_18_13 + n9_18_14 + n9_18_15 + n9_18_16 + n9_18_17 + n9_18_18 + n9_18_19 + n9_18_20 + n9_18_21 + n9_18_22 + n9_21_0 + n9_21_1 + n9_21_2 + n9_21_3 + n9_21_4 + n9_21_5 + n9_21_6 + n9_21_7 + n9_21_8 + n9_21_9 + n9_13_11 + n9_6_11 + n9_6_12 + n9_6_13 + n9_6_14 + n9_6_15 + n9_6_16 + n9_6_17 + n9_6_18 + n9_6_19 + n9_6_20 + n9_6_21 + n9_6_22 + n9_13_10 + n9_22_0 + n9_22_1 + n9_22_2 + n9_22_3 + n9_22_4 + n9_22_5 + n9_22_6 + n9_22_7 + n9_22_8 + n9_22_9 + n9_12_10 + n9_12_11 + n9_12_12 + n9_12_13 + n9_12_14 + n9_12_15 + n9_12_16 + n9_12_17 + n9_12_18 + n9_12_19 + n9_12_20 + n9_12_21 + n9_12_22 + n9_0_10 + n9_0_11 + n9_0_12 + n9_0_13 + n9_0_14 + n9_0_15 + n9_0_16 + n9_0_17 + n9_0_18 + n9_0_19 + n9_0_20 + n9_0_21 + n9_0_22 + n9_10_0 + n9_10_1 + n9_10_2 + n9_10_3 + n9_10_4 + n9_10_5 + n9_10_6 + n9_10_7 + n9_10_8 + n9_10_9 + n9_17_10 + n9_17_11 + n9_17_12 + n9_17_13 + n9_17_14 + n9_17_15 + n9_17_16 + n9_17_17 + n9_17_18 + n9_17_19 + n9_17_20 + n9_17_21 + n9_17_22 + n9_0_0 + n9_0_1 + n9_0_2 + n9_0_3 + n9_0_4 + n9_0_5 + n9_0_6 + n9_0_7 + n9_0_8 + n9_0_9 + n9_11_0 + n9_11_1 + n9_11_2 + n9_11_3 + n9_11_4 + n9_11_5 + n9_11_6 + n9_11_7 + n9_11_8 + n9_11_9 + n9_5_10 + n9_5_11 + n9_5_12 + n9_5_13 + n9_5_14 + n9_5_15 + n9_5_16 + n9_5_17 + n9_5_18 + n9_5_19 + n9_5_20 + n9_5_21 + n9_5_22 + n9_1_0 + n9_1_1 + n9_1_2 + n9_1_3 + n9_1_4 + n9_1_5 + n9_1_6 + n9_1_7 + n9_1_8 + n9_1_9 + n9_12_0 + n9_12_1 + n9_12_2 + n9_12_3 + n9_12_4 + n9_12_5 + n9_12_6 + n9_12_7 + n9_12_8 + n9_12_9 + n9_11_10 + n9_11_11 + n9_11_12 + n9_11_13 + n9_11_14 + n9_11_15 + n9_11_16 + n9_11_17 + n9_11_18 + n9_11_19 + n9_11_20 + n9_11_21 + n9_11_22 + n9_2_0 + n9_2_1 + n9_2_2 + n9_2_3 + n9_2_4 + n9_2_5 + n9_2_6 + n9_2_7 + n9_2_8 + n9_2_9 + n9_13_0 + n9_13_1 + n9_13_2 + n9_13_3 + n9_13_4 + n9_13_5 + n9_13_6 + n9_13_7 + n9_13_8 + n9_13_9 + n9_3_0 + n9_3_1 + n9_3_2 + n9_3_3 + n9_3_4 + n9_3_5 + n9_3_6 + n9_3_7 + n9_3_8 + n9_3_9 + n9_16_10 + n9_16_11 + n9_16_12 + n9_16_13 + n9_16_14 + n9_16_15 + n9_16_16 + n9_16_17 + n9_16_18 + n9_16_19 + n9_16_20 + n9_16_21 + n9_16_22 + n9_14_0 + n9_14_1 + n9_14_2 + n9_14_3 + n9_14_4 + n9_14_5 + n9_14_6 + n9_14_7 + n9_14_8 + n9_14_9 + n9_4_10 + n9_4_11 + n9_4_12 + n9_4_13 + n9_4_14 + n9_4_15 + n9_4_16 + n9_4_17 + n9_4_18 + n9_4_19 + n9_4_20 + n9_4_21 + n9_4_22 + n9_4_0 + n9_4_1 + n9_4_2 + n9_4_3 + n9_4_4 + n9_4_5 + n9_4_6 + n9_4_7 + n9_4_8 + n9_4_9 + n9_15_0 + n9_15_1 + n9_15_2 + n9_15_3 + n9_15_4 + n9_15_5 + n9_15_6 + n9_15_7 + n9_15_8 + n9_15_9 + n9_9_10 + n9_9_11 + n9_9_12 + n9_9_13 + n9_9_14 + n9_9_15 + n9_9_16 + n9_9_17 + n9_9_18 + n9_9_19 + n9_9_20 + n9_9_21 + n9_9_22 + n9_10_10 + n9_10_11 + n9_10_12 + n9_10_13 + n9_10_14 + n9_10_15 + n9_10_16 + n9_10_17 + n9_10_18 + n9_10_19 + n9_10_20 + n9_10_21 + n9_10_22 + n9_22_10 + n9_22_11 + n9_22_12 + n9_22_13 + n9_22_14 + n9_22_15 + n9_22_16 + n9_22_17 + n9_22_18 + n9_22_19 + n9_22_20 + n9_22_21 + n9_22_22 + n9_20_22 + n9_20_21 + n9_20_20 + n9_20_19 + n9_20_18 + n9_20_17 + n9_20_16 + n9_20_15 + n9_20_14 + n9_5_0 + n9_5_1 + n9_5_2 + n9_5_3 + n9_5_4 + n9_5_5 + n9_5_6 + n9_5_7 + n9_5_8 + n9_5_9 + n9_16_0 + n9_16_1 + n9_16_2 + n9_16_3 + n9_16_4 + n9_16_5 + n9_16_6 + n9_16_7 + n9_16_8 + n9_16_9 + n9_20_13 + n9_20_12 + n9_20_11 + n9_7_22 + n9_7_21 + n9_7_20 + n9_7_19 + n9_7_18 + n9_7_17 + n9_7_16 + n9_7_15 + n9_7_14 + n9_7_13 + n9_6_0 + n9_6_1 + n9_6_2 + n9_6_3 + n9_6_4 + n9_6_5 + n9_6_6 + n9_6_7 + n9_6_8 + n9_6_9 + n9_17_0 + n9_17_1 + n9_17_2 + n9_17_3 + n9_17_4 + n9_17_5 + n9_17_6 + n9_17_7 + n9_17_8 + n9_17_9 + n9_15_10 + n9_15_11 + n9_15_12 + n9_15_13 + n9_15_14 + n9_15_15 + n9_15_16 + n9_15_17 + n9_15_18 + n9_15_19 + n9_15_20 + n9_15_21 + n9_15_22 + n9_3_10 + n9_3_11 + n9_3_12 + n9_3_13 + n9_3_14 + n9_3_15 + n9_3_16 + n9_3_17 + n9_3_18 + n9_3_19 + n9_3_20 + n9_3_21 + n9_3_22 + n9_7_12 + n9_7_11 + n9_7_0 + n9_7_1 + n9_7_2 + n9_7_3 + n9_7_4 + n9_7_5 + n9_7_6 + n9_7_7 + n9_7_8 + n9_7_9 + n9_18_0 + n9_18_1 + n9_18_2 + n9_18_3 + n9_18_4 + n9_18_5 + n9_18_6 + n9_18_7 + n9_18_8 + n9_18_9 + n9_8_10 + n9_8_11 + n9_8_12 + n9_8_13 + n9_8_14 + n9_8_15 + n9_8_16 + n9_8_17 + n9_8_18 + n9_8_19 + n9_8_20 + n9_8_21 + n9_8_22 + n9_21_10 + n9_21_11 + n9_21_12 + n9_21_13 + n9_21_14 + n9_21_15 + n9_21_16 + n9_21_17 + n9_21_18 + n9_21_19 + n9_21_20 + n9_21_21 + n9_21_22 + n9_8_0 + n9_8_1 + n9_8_2 + n9_8_3 + n9_8_4 + n9_8_5 + n9_8_6 + n9_8_7 + n9_8_8 + n9_8_9 + n9_19_0 + n9_19_1 + n9_19_2 + n9_19_3 + n9_19_4 + n9_19_5 + n9_19_6 + n9_19_7 + n9_19_8 + n9_19_9 + n9_9_0 + n9_9_1 + n9_9_2 + n9_9_3 + n9_9_4 + n9_9_5 + n9_9_6 + n9_9_7 + n9_9_8 + n9_9_9 + n9_14_10 + n9_14_11 + n9_14_12 + n9_14_13 + n9_14_14 + n9_14_15 + n9_14_16 + n9_14_17 + n9_14_18 + n9_14_19 + n9_14_20 + n9_14_21 + n9_14_22 + n9_2_10 + n9_2_11 + n9_2_12 + n9_2_13 + n9_2_14 + n9_2_15 + n9_2_16 + n9_2_17 + n9_2_18 + n9_2_19 + n9_2_20 + n9_2_21 + n9_2_22)) AND (malicious_reservoir <= s4_0 + s4_1 + s4_2 + s4_3 + s4_4 + s4_5 + s4_6 + s4_7 + s4_8 + s4_9 + s4_22 + s4_21 + s4_20 + s4_19 + s4_18 + s4_17 + s4_16 + s4_15 + s4_14 + s4_13 + s4_12 + s4_11 + s4_10)))) : A (G ((CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + CstopOK_16 + CstopOK_17 + CstopOK_18 + CstopOK_19 + CstopOK_20 + CstopOK_21 + CstopOK_22 <= 2))) : A (G (((n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_12_10 + n7_1_10 + n7_19_0 + n7_13_10 + n7_9_0 + n7_2_10 + n7_20_10 + n7_8_0 + n7_8_9 + n7_8_8 + n7_8_7 + n7_8_6 + n7_8_5 + n7_8_4 + n7_8_3 + n7_8_2 + n7_8_1 + n7_19_10 + n7_19_11 + n7_19_12 + n7_19_13 + n7_19_14 + n7_19_15 + n7_19_16 + n7_19_17 + n7_19_18 + n7_19_19 + n7_19_20 + n7_19_21 + n7_19_22 + n7_20_11 + n7_20_12 + n7_20_13 + n7_20_14 + n7_20_15 + n7_20_16 + n7_20_17 + n7_20_18 + n7_20_19 + n7_20_20 + n7_20_21 + n7_20_22 + n7_2_11 + n7_2_12 + n7_2_13 + n7_2_14 + n7_2_15 + n7_2_16 + n7_2_17 + n7_2_18 + n7_2_19 + n7_2_20 + n7_2_21 + n7_2_22 + n7_9_1 + n7_9_2 + n7_9_3 + n7_9_4 + n7_9_5 + n7_9_6 + n7_9_7 + n7_9_8 + n7_9_9 + n7_19_9 + n7_19_8 + n7_13_11 + n7_13_12 + n7_13_13 + n7_13_14 + n7_13_15 + n7_13_16 + n7_13_17 + n7_13_18 + n7_13_19 + n7_13_20 + n7_13_21 + n7_13_22 + n7_7_10 + n7_7_11 + n7_7_12 + n7_7_13 + n7_7_14 + n7_7_15 + n7_7_16 + n7_7_17 + n7_7_18 + n7_7_19 + n7_7_20 + n7_7_21 + n7_7_22 + n7_19_7 + n7_19_6 + n7_19_5 + n7_19_4 + n7_19_3 + n7_19_2 + n7_19_1 + n7_18_10 + n7_18_11 + n7_18_12 + n7_18_13 + n7_18_14 + n7_18_15 + n7_18_16 + n7_18_17 + n7_18_18 + n7_18_19 + n7_18_20 + n7_18_21 + n7_18_22 + n7_1_11 + n7_1_12 + n7_1_13 + n7_1_14 + n7_1_15 + n7_1_16 + n7_1_17 + n7_1_18 + n7_1_19 + n7_1_20 + n7_1_21 + n7_1_22 + n7_8_22 + n7_8_21 + n7_8_20 + n7_8_19 + n7_8_18 + n7_8_17 + n7_20_0 + n7_20_1 + n7_20_2 + n7_20_3 + n7_20_4 + n7_20_5 + n7_20_6 + n7_20_7 + n7_20_8 + n7_20_9 + n7_8_16 + n7_8_15 + n7_12_11 + n7_12_12 + n7_12_13 + n7_12_14 + n7_12_15 + n7_12_16 + n7_12_17 + n7_12_18 + n7_12_19 + n7_21_0 + n7_21_1 + n7_21_2 + n7_21_3 + n7_21_4 + n7_21_5 + n7_21_6 + n7_21_7 + n7_21_8 + n7_21_9 + n7_12_20 + n7_12_21 + n7_12_22 + n7_6_10 + n7_6_11 + n7_6_12 + n7_6_13 + n7_6_14 + n7_6_15 + n7_6_16 + n7_6_17 + n7_6_18 + n7_6_19 + n7_6_20 + n7_6_21 + n7_6_22 + n7_8_14 + n7_8_13 + n7_8_12 + n7_8_11 + n7_14_22 + n7_14_21 + n7_14_20 + n7_14_19 + n7_14_18 + n7_14_17 + n7_14_16 + n7_14_15 + n7_14_14 + n7_14_13 + n7_14_12 + n7_14_11 + n7_22_1 + n7_22_2 + n7_22_3 + n7_22_4 + n7_22_5 + n7_22_6 + n7_22_7 + n7_22_8 + n7_22_9 + n7_17_10 + n7_17_11 + n7_17_12 + n7_17_13 + n7_17_14 + n7_17_15 + n7_17_16 + n7_17_17 + n7_17_18 + n7_17_19 + n7_17_20 + n7_17_21 + n7_17_22 + n7_0_11 + n7_0_12 + n7_0_13 + n7_0_14 + n7_0_15 + n7_0_16 + n7_0_17 + n7_0_18 + n7_0_19 + n7_0_20 + n7_0_21 + n7_0_22 + n7_10_1 + n7_10_2 + n7_10_3 + n7_10_4 + n7_10_5 + n7_10_6 + n7_10_7 + n7_10_8 + n7_10_9 + n7_11_11 + n7_11_12 + n7_11_13 + n7_11_14 + n7_11_15 + n7_11_16 + n7_11_17 + n7_11_18 + n7_11_19 + n7_11_0 + n7_11_1 + n7_11_2 + n7_11_3 + n7_11_4 + n7_11_5 + n7_11_6 + n7_11_7 + n7_11_8 + n7_11_9 + n7_11_20 + n7_11_21 + n7_11_22 + n7_5_11 + n7_5_12 + n7_5_13 + n7_5_14 + n7_5_15 + n7_5_16 + n7_5_17 + n7_5_18 + n7_5_19 + n7_5_20 + n7_5_21 + n7_5_22 + n7_7_9 + n7_7_8 + n7_7_7 + n7_7_6 + n7_7_5 + n7_7_4 + n7_7_3 + n7_7_2 + n7_7_1 + n7_18_9 + n7_18_8 + n7_18_7 + n7_18_6 + n7_0_0 + n7_0_1 + n7_0_2 + n7_0_3 + n7_0_4 + n7_0_5 + n7_0_6 + n7_0_7 + n7_0_8 + n7_0_9 + n7_18_5 + n7_18_4 + n7_18_3 + n7_18_2 + n7_18_1 + n7_12_0 + n7_12_1 + n7_12_2 + n7_12_3 + n7_12_4 + n7_12_5 + n7_12_6 + n7_12_7 + n7_12_8 + n7_12_9 + n7_1_0 + n7_1_1 + n7_1_2 + n7_1_3 + n7_1_4 + n7_1_5 + n7_1_6 + n7_1_7 + n7_1_8 + n7_1_9 + n7_16_11 + n7_16_12 + n7_16_13 + n7_16_14 + n7_16_15 + n7_16_16 + n7_16_17 + n7_16_18 + n7_16_19 + n7_16_20 + n7_16_21 + n7_16_22 + n7_13_0 + n7_13_1 + n7_13_2 + n7_13_3 + n7_13_4 + n7_13_5 + n7_13_6 + n7_13_7 + n7_13_8 + n7_13_9 + n7_2_0 + n7_2_1 + n7_2_2 + n7_2_3 + n7_2_4 + n7_2_5 + n7_2_6 + n7_2_7 + n7_2_8 + n7_2_9 + n7_14_0 + n7_14_1 + n7_14_2 + n7_14_3 + n7_14_4 + n7_14_5 + n7_14_6 + n7_14_7 + n7_14_8 + n7_14_9 + n7_10_10 + n7_10_11 + n7_10_12 + n7_10_13 + n7_10_14 + n7_10_15 + n7_10_16 + n7_10_17 + n7_10_18 + n7_10_19 + n7_10_20 + n7_10_21 + n7_10_22 + n7_22_10 + n7_22_11 + n7_22_12 + n7_22_13 + n7_22_14 + n7_22_15 + n7_22_16 + n7_22_17 + n7_22_18 + n7_22_19 + n7_22_20 + n7_22_21 + n7_22_22 + n7_4_11 + n7_4_12 + n7_4_13 + n7_4_14 + n7_4_15 + n7_4_16 + n7_4_17 + n7_4_18 + n7_4_19 + n7_4_20 + n7_4_21 + n7_4_22 + n7_3_0 + n7_3_1 + n7_3_2 + n7_3_3 + n7_3_4 + n7_3_5 + n7_3_6 + n7_3_7 + n7_3_8 + n7_3_9 + n7_6_9 + n7_15_1 + n7_15_2 + n7_15_3 + n7_15_4 + n7_15_5 + n7_15_6 + n7_15_7 + n7_15_8 + n7_15_9 + n7_6_8 + n7_6_7 + n7_6_6 + n7_6_5 + n7_6_4 + n7_6_3 + n7_6_2 + n7_6_1 + n7_4_0 + n7_4_1 + n7_4_2 + n7_4_3 + n7_4_4 + n7_4_5 + n7_4_6 + n7_4_7 + n7_4_8 + n7_4_9 + n7_3_22 + n7_3_21 + n7_3_20 + n7_15_10 + n7_15_11 + n7_15_12 + n7_15_13 + n7_15_14 + n7_15_15 + n7_15_16 + n7_15_17 + n7_15_18 + n7_15_19 + n7_15_20 + n7_15_21 + n7_15_22 + n7_9_10 + n7_9_11 + n7_9_12 + n7_9_13 + n7_9_14 + n7_9_15 + n7_9_16 + n7_9_17 + n7_9_18 + n7_9_19 + n7_9_20 + n7_9_21 + n7_9_22 + n7_16_0 + n7_16_1 + n7_16_2 + n7_16_3 + n7_16_4 + n7_16_5 + n7_16_6 + n7_16_7 + n7_16_8 + n7_16_9 + n7_3_19 + n7_3_18 + n7_3_17 + n7_3_16 + n7_3_15 + n7_3_14 + n7_3_13 + n7_3_12 + n7_3_11 + n7_5_0 + n7_5_1 + n7_5_2 + n7_5_3 + n7_5_4 + n7_5_5 + n7_5_6 + n7_5_7 + n7_5_8 + n7_5_9 <= s2_9 + s2_8 + s2_7 + s2_6 + s2_5 + s2_4 + s2_3 + s2_2 + s2_1 + s2_0 + s2_22 + s2_21 + s2_20 + s2_19 + s2_18 + s2_17 + s2_16 + s2_15 + s2_14 + s2_13 + s2_12 + s2_11 + s2_10) OR (a1 <= s4_0 + s4_1 + s4_2 + s4_3 + s4_4 + s4_5 + s4_6 + s4_7 + s4_8 + s4_9 + s4_22 + s4_21 + s4_20 + s4_19 + s4_18 + s4_17 + s4_16 + s4_15 + s4_14 + s4_13 + s4_12 + s4_11 + s4_10) OR (3 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 + n9_1_21 + n9_1_22 + n9_13_22 + n9_13_21 + n9_13_20 + n9_13_19 + n9_13_18 + n9_13_17 + n9_13_16 + n9_13_15 + n9_13_14 + n9_13_13 + n9_13_12 + n9_18_10 + n9_18_11 + n9_18_12 + n9_18_13 + n9_18_14 + n9_18_15 + n9_18_16 + n9_18_17 + n9_18_18 + n9_18_19 + n9_18_20 + n9_18_21 + n9_18_22 + n9_21_0 + n9_21_1 + n9_21_2 + n9_21_3 + n9_21_4 + n9_21_5 + n9_21_6 + n9_21_7 + n9_21_8 + n9_21_9 + n9_13_11 + n9_6_11 + n9_6_12 + n9_6_13 + n9_6_14 + n9_6_15 + n9_6_16 + n9_6_17 + n9_6_18 + n9_6_19 + n9_6_20 + n9_6_21 + n9_6_22 + n9_13_10 + n9_22_0 + n9_22_1 + n9_22_2 + n9_22_3 + n9_22_4 + n9_22_5 + n9_22_6 + n9_22_7 + n9_22_8 + n9_22_9 + n9_12_10 + n9_12_11 + n9_12_12 + n9_12_13 + n9_12_14 + n9_12_15 + n9_12_16 + n9_12_17 + n9_12_18 + n9_12_19 + n9_12_20 + n9_12_21 + n9_12_22 + n9_0_10 + n9_0_11 + n9_0_12 + n9_0_13 + n9_0_14 + n9_0_15 + n9_0_16 + n9_0_17 + n9_0_18 + n9_0_19 + n9_0_20 + n9_0_21 + n9_0_22 + n9_10_0 + n9_10_1 + n9_10_2 + n9_10_3 + n9_10_4 + n9_10_5 + n9_10_6 + n9_10_7 + n9_10_8 + n9_10_9 + n9_17_10 + n9_17_11 + n9_17_12 + n9_17_13 + n9_17_14 + n9_17_15 + n9_17_16 + n9_17_17 + n9_17_18 + n9_17_19 + n9_17_20 + n9_17_21 + n9_17_22 + n9_0_0 + n9_0_1 + n9_0_2 + n9_0_3 + n9_0_4 + n9_0_5 + n9_0_6 + n9_0_7 + n9_0_8 + n9_0_9 + n9_11_0 + n9_11_1 + n9_11_2 + n9_11_3 + n9_11_4 + n9_11_5 + n9_11_6 + n9_11_7 + n9_11_8 + n9_11_9 + n9_5_10 + n9_5_11 + n9_5_12 + n9_5_13 + n9_5_14 + n9_5_15 + n9_5_16 + n9_5_17 + n9_5_18 + n9_5_19 + n9_5_20 + n9_5_21 + n9_5_22 + n9_1_0 + n9_1_1 + n9_1_2 + n9_1_3 + n9_1_4 + n9_1_5 + n9_1_6 + n9_1_7 + n9_1_8 + n9_1_9 + n9_12_0 + n9_12_1 + n9_12_2 + n9_12_3 + n9_12_4 + n9_12_5 + n9_12_6 + n9_12_7 + n9_12_8 + n9_12_9 + n9_11_10 + n9_11_11 + n9_11_12 + n9_11_13 + n9_11_14 + n9_11_15 + n9_11_16 + n9_11_17 + n9_11_18 + n9_11_19 + n9_11_20 + n9_11_21 + n9_11_22 + n9_2_0 + n9_2_1 + n9_2_2 + n9_2_3 + n9_2_4 + n9_2_5 + n9_2_6 + n9_2_7 + n9_2_8 + n9_2_9 + n9_13_0 + n9_13_1 + n9_13_2 + n9_13_3 + n9_13_4 + n9_13_5 + n9_13_6 + n9_13_7 + n9_13_8 + n9_13_9 + n9_3_0 + n9_3_1 + n9_3_2 + n9_3_3 + n9_3_4 + n9_3_5 + n9_3_6 + n9_3_7 + n9_3_8 + n9_3_9 + n9_16_10 + n9_16_11 + n9_16_12 + n9_16_13 + n9_16_14 + n9_16_15 + n9_16_16 + n9_16_17 + n9_16_18 + n9_16_19 + n9_16_20 + n9_16_21 + n9_16_22 + n9_14_0 + n9_14_1 + n9_14_2 + n9_14_3 + n9_14_4 + n9_14_5 + n9_14_6 + n9_14_7 + n9_14_8 + n9_14_9 + n9_4_10 + n9_4_11 + n9_4_12 + n9_4_13 + n9_4_14 + n9_4_15 + n9_4_16 + n9_4_17 + n9_4_18 + n9_4_19 + n9_4_20 + n9_4_21 + n9_4_22 + n9_4_0 + n9_4_1 + n9_4_2 + n9_4_3 + n9_4_4 + n9_4_5 + n9_4_6 + n9_4_7 + n9_4_8 + n9_4_9 + n9_15_0 + n9_15_1 + n9_15_2 + n9_15_3 + n9_15_4 + n9_15_5 + n9_15_6 + n9_15_7 + n9_15_8 + n9_15_9 + n9_9_10 + n9_9_11 + n9_9_12 + n9_9_13 + n9_9_14 + n9_9_15 + n9_9_16 + n9_9_17 + n9_9_18 + n9_9_19 + n9_9_20 + n9_9_21 + n9_9_22 + n9_10_10 + n9_10_11 + n9_10_12 + n9_10_13 + n9_10_14 + n9_10_15 + n9_10_16 + n9_10_17 + n9_10_18 + n9_10_19 + n9_10_20 + n9_10_21 + n9_10_22 + n9_22_10 + n9_22_11 + n9_22_12 + n9_22_13 + n9_22_14 + n9_22_15 + n9_22_16 + n9_22_17 + n9_22_18 + n9_22_19 + n9_22_20 + n9_22_21 + n9_22_22 + n9_20_22 + n9_20_21 + n9_20_20 + n9_20_19 + n9_20_18 + n9_20_17 + n9_20_16 + n9_20_15 + n9_20_14 + n9_5_0 + n9_5_1 + n9_5_2 + n9_5_3 + n9_5_4 + n9_5_5 + n9_5_6 + n9_5_7 + n9_5_8 + n9_5_9 + n9_16_0 + n9_16_1 + n9_16_2 + n9_16_3 + n9_16_4 + n9_16_5 + n9_16_6 + n9_16_7 + n9_16_8 + n9_16_9 + n9_20_13 + n9_20_12 + n9_20_11 + n9_7_22 + n9_7_21 + n9_7_20 + n9_7_19 + n9_7_18 + n9_7_17 + n9_7_16 + n9_7_15 + n9_7_14 + n9_7_13 + n9_6_0 + n9_6_1 + n9_6_2 + n9_6_3 + n9_6_4 + n9_6_5 + n9_6_6 + n9_6_7 + n9_6_8 + n9_6_9 + n9_17_0 + n9_17_1 + n9_17_2 + n9_17_3 + n9_17_4 + n9_17_5 + n9_17_6 + n9_17_7 + n9_17_8 + n9_17_9 + n9_15_10 + n9_15_11 + n9_15_12 + n9_15_13 + n9_15_14 + n9_15_15 + n9_15_16 + n9_15_17 + n9_15_18 + n9_15_19 + n9_15_20 + n9_15_21 + n9_15_22 + n9_3_10 + n9_3_11 + n9_3_12 + n9_3_13 + n9_3_14 + n9_3_15 + n9_3_16 + n9_3_17 + n9_3_18 + n9_3_19 + n9_3_20 + n9_3_21 + n9_3_22 + n9_7_12 + n9_7_11 + n9_7_0 + n9_7_1 + n9_7_2 + n9_7_3 + n9_7_4 + n9_7_5 + n9_7_6 + n9_7_7 + n9_7_8 + n9_7_9 + n9_18_0 + n9_18_1 + n9_18_2 + n9_18_3 + n9_18_4 + n9_18_5 + n9_18_6 + n9_18_7 + n9_18_8 + n9_18_9 + n9_8_10 + n9_8_11 + n9_8_12 + n9_8_13 + n9_8_14 + n9_8_15 + n9_8_16 + n9_8_17 + n9_8_18 + n9_8_19 + n9_8_20 + n9_8_21 + n9_8_22 + n9_21_10 + n9_21_11 + n9_21_12 + n9_21_13 + n9_21_14 + n9_21_15 + n9_21_16 + n9_21_17 + n9_21_18 + n9_21_19 + n9_21_20 + n9_21_21 + n9_21_22 + n9_8_0 + n9_8_1 + n9_8_2 + n9_8_3 + n9_8_4 + n9_8_5 + n9_8_6 + n9_8_7 + n9_8_8 + n9_8_9 + n9_19_0 + n9_19_1 + n9_19_2 + n9_19_3 + n9_19_4 + n9_19_5 + n9_19_6 + n9_19_7 + n9_19_8 + n9_19_9 + n9_9_0 + n9_9_1 + n9_9_2 + n9_9_3 + n9_9_4 + n9_9_5 + n9_9_6 + n9_9_7 + n9_9_8 + n9_9_9 + n9_14_10 + n9_14_11 + n9_14_12 + n9_14_13 + n9_14_14 + n9_14_15 + n9_14_16 + n9_14_17 + n9_14_18 + n9_14_19 + n9_14_20 + n9_14_21 + n9_14_22 + n9_2_10 + n9_2_11 + n9_2_12 + n9_2_13 + n9_2_14 + n9_2_15 + n9_2_16 + n9_2_17 + n9_2_18 + n9_2_19 + n9_2_20 + n9_2_21 + n9_2_22)))) : E (F ((1 <= AstopOK))) : A (G ((CstopAbort <= Cstart_10 + Cstart_11 + Cstart_12 + Cstart_13 + Cstart_14 + Cstart_15 + Cstart_16 + Cstart_17 + Cstart_18 + Cstart_19 + Cstart_20 + Cstart_21 + Cstart_22 + Cstart_0 + Cstart_1 + Cstart_2 + Cstart_3 + Cstart_4 + Cstart_5 + Cstart_6 + Cstart_7 + Cstart_8 + Cstart_9))) : E (F (((n6_0 + n6_1 + n6_2 + n6_3 + n6_4 + n6_5 + n6_6 + n6_7 + n6_8 + n6_9 + n6_22 + n6_21 + n6_20 + n6_19 + n6_18 + n6_17 + n6_16 + n6_15 + n6_14 + n6_13 + n6_12 + n6_11 + n6_10 <= a3) AND (3 <= CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + CstopOK_16 + CstopOK_17 + CstopOK_18 + CstopOK_19 + CstopOK_20 + CstopOK_21 + CstopOK_22)))) : E (F ((a5 + 1 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 + n9_1_21 + n9_1_22 + n9_13_22 + n9_13_21 + n9_13_20 + n9_13_19 + n9_13_18 + n9_13_17 + n9_13_16 + n9_13_15 + n9_13_14 + n9_13_13 + n9_13_12 + n9_18_10 + n9_18_11 + n9_18_12 + n9_18_13 + n9_18_14 + n9_18_15 + n9_18_16 + n9_18_17 + n9_18_18 + n9_18_19 + n9_18_20 + n9_18_21 + n9_18_22 + n9_21_0 + n9_21_1 + n9_21_2 + n9_21_3 + n9_21_4 + n9_21_5 + n9_21_6 + n9_21_7 + n9_21_8 + n9_21_9 + n9_13_11 + n9_6_11 + n9_6_12 + n9_6_13 + n9_6_14 + n9_6_15 + n9_6_16 + n9_6_17 + n9_6_18 + n9_6_19 + n9_6_20 + n9_6_21 + n9_6_22 + n9_13_10 + n9_22_0 + n9_22_1 + n9_22_2 + n9_22_3 + n9_22_4 + n9_22_5 + n9_22_6 + n9_22_7 + n9_22_8 + n9_22_9 + n9_12_10 + n9_12_11 + n9_12_12 + n9_12_13 + n9_12_14 + n9_12_15 + n9_12_16 + n9_12_17 + n9_12_18 + n9_12_19 + n9_12_20 + n9_12_21 + n9_12_22 + n9_0_10 + n9_0_11 + n9_0_12 + n9_0_13 + n9_0_14 + n9_0_15 + n9_0_16 + n9_0_17 + n9_0_18 + n9_0_19 + n9_0_20 + n9_0_21 + n9_0_22 + n9_10_0 + n9_10_1 + n9_10_2 + n9_10_3 + n9_10_4 + n9_10_5 + n9_10_6 + n9_10_7 + n9_10_8 + n9_10_9 + n9_17_10 + n9_17_11 + n9_17_12 + n9_17_13 + n9_17_14 + n9_17_15 + n9_17_16 + n9_17_17 + n9_17_18 + n9_17_19 + n9_17_20 + n9_17_21 + n9_17_22 + n9_0_0 + n9_0_1 + n9_0_2 + n9_0_3 + n9_0_4 + n9_0_5 + n9_0_6 + n9_0_7 + n9_0_8 + n9_0_9 + n9_11_0 + n9_11_1 + n9_11_2 + n9_11_3 + n9_11_4 + n9_11_5 + n9_11_6 + n9_11_7 + n9_11_8 + n9_11_9 + n9_5_10 + n9_5_11 + n9_5_12 + n9_5_13 + n9_5_14 + n9_5_15 + n9_5_16 + n9_5_17 + n9_5_18 + n9_5_19 + n9_5_20 + n9_5_21 + n9_5_22 + n9_1_0 + n9_1_1 + n9_1_2 + n9_1_3 + n9_1_4 + n9_1_5 + n9_1_6 + n9_1_7 + n9_1_8 + n9_1_9 + n9_12_0 + n9_12_1 + n9_12_2 + n9_12_3 + n9_12_4 + n9_12_5 + n9_12_6 + n9_12_7 + n9_12_8 + n9_12_9 + n9_11_10 + n9_11_11 + n9_11_12 + n9_11_13 + n9_11_14 + n9_11_15 + n9_11_16 + n9_11_17 + n9_11_18 + n9_11_19 + n9_11_20 + n9_11_21 + n9_11_22 + n9_2_0 + n9_2_1 + n9_2_2 + n9_2_3 + n9_2_4 + n9_2_5 + n9_2_6 + n9_2_7 + n9_2_8 + n9_2_9 + n9_13_0 + n9_13_1 + n9_13_2 + n9_13_3 + n9_13_4 + n9_13_5 + n9_13_6 + n9_13_7 + n9_13_8 + n9_13_9 + n9_3_0 + n9_3_1 + n9_3_2 + n9_3_3 + n9_3_4 + n9_3_5 + n9_3_6 + n9_3_7 + n9_3_8 + n9_3_9 + n9_16_10 + n9_16_11 + n9_16_12 + n9_16_13 + n9_16_14 + n9_16_15 + n9_16_16 + n9_16_17 + n9_16_18 + n9_16_19 + n9_16_20 + n9_16_21 + n9_16_22 + n9_14_0 + n9_14_1 + n9_14_2 + n9_14_3 + n9_14_4 + n9_14_5 + n9_14_6 + n9_14_7 + n9_14_8 + n9_14_9 + n9_4_10 + n9_4_11 + n9_4_12 + n9_4_13 + n9_4_14 + n9_4_15 + n9_4_16 + n9_4_17 + n9_4_18 + n9_4_19 + n9_4_20 + n9_4_21 + n9_4_22 + n9_4_0 + n9_4_1 + n9_4_2 + n9_4_3 + n9_4_4 + n9_4_5 + n9_4_6 + n9_4_7 + n9_4_8 + n9_4_9 + n9_15_0 + n9_15_1 + n9_15_2 + n9_15_3 + n9_15_4 + n9_15_5 + n9_15_6 + n9_15_7 + n9_15_8 + n9_15_9 + n9_9_10 + n9_9_11 + n9_9_12 + n9_9_13 + n9_9_14 + n9_9_15 + n9_9_16 + n9_9_17 + n9_9_18 + n9_9_19 + n9_9_20 + n9_9_21 + n9_9_22 + n9_10_10 + n9_10_11 + n9_10_12 + n9_10_13 + n9_10_14 + n9_10_15 + n9_10_16 + n9_10_17 + n9_10_18 + n9_10_19 + n9_10_20 + n9_10_21 + n9_10_22 + n9_22_10 + n9_22_11 + n9_22_12 + n9_22_13 + n9_22_14 + n9_22_15 + n9_22_16 + n9_22_17 + n9_22_18 + n9_22_19 + n9_22_20 + n9_22_21 + n9_22_22 + n9_20_22 + n9_20_21 + n9_20_20 + n9_20_19 + n9_20_18 + n9_20_17 + n9_20_16 + n9_20_15 + n9_20_14 + n9_5_0 + n9_5_1 + n9_5_2 + n9_5_3 + n9_5_4 + n9_5_5 + n9_5_6 + n9_5_7 + n9_5_8 + n9_5_9 + n9_16_0 + n9_16_1 + n9_16_2 + n9_16_3 + n9_16_4 + n9_16_5 + n9_16_6 + n9_16_7 + n9_16_8 + n9_16_9 + n9_20_13 + n9_20_12 + n9_20_11 + n9_7_22 + n9_7_21 + n9_7_20 + n9_7_19 + n9_7_18 + n9_7_17 + n9_7_16 + n9_7_15 + n9_7_14 + n9_7_13 + n9_6_0 + n9_6_1 + n9_6_2 + n9_6_3 + n9_6_4 + n9_6_5 + n9_6_6 + n9_6_7 + n9_6_8 + n9_6_9 + n9_17_0 + n9_17_1 + n9_17_2 + n9_17_3 + n9_17_4 + n9_17_5 + n9_17_6 + n9_17_7 + n9_17_8 + n9_17_9 + n9_15_10 + n9_15_11 + n9_15_12 + n9_15_13 + n9_15_14 + n9_15_15 + n9_15_16 + n9_15_17 + n9_15_18 + n9_15_19 + n9_15_20 + n9_15_21 + n9_15_22 + n9_3_10 + n9_3_11 + n9_3_12 + n9_3_13 + n9_3_14 + n9_3_15 + n9_3_16 + n9_3_17 + n9_3_18 + n9_3_19 + n9_3_20 + n9_3_21 + n9_3_22 + n9_7_12 + n9_7_11 + n9_7_0 + n9_7_1 + n9_7_2 + n9_7_3 + n9_7_4 + n9_7_5 + n9_7_6 + n9_7_7 + n9_7_8 + n9_7_9 + n9_18_0 + n9_18_1 + n9_18_2 + n9_18_3 + n9_18_4 + n9_18_5 + n9_18_6 + n9_18_7 + n9_18_8 + n9_18_9 + n9_8_10 + n9_8_11 + n9_8_12 + n9_8_13 + n9_8_14 + n9_8_15 + n9_8_16 + n9_8_17 + n9_8_18 + n9_8_19 + n9_8_20 + n9_8_21 + n9_8_22 + n9_21_10 + n9_21_11 + n9_21_12 + n9_21_13 + n9_21_14 + n9_21_15 + n9_21_16 + n9_21_17 + n9_21_18 + n9_21_19 + n9_21_20 + n9_21_21 + n9_21_22 + n9_8_0 + n9_8_1 + n9_8_2 + n9_8_3 + n9_8_4 + n9_8_5 + n9_8_6 + n9_8_7 + n9_8_8 + n9_8_9 + n9_19_0 + n9_19_1 + n9_19_2 + n9_19_3 + n9_19_4 + n9_19_5 + n9_19_6 + n9_19_7 + n9_19_8 + n9_19_9 + n9_9_0 + n9_9_1 + n9_9_2 + n9_9_3 + n9_9_4 + n9_9_5 + n9_9_6 + n9_9_7 + n9_9_8 + n9_9_9 + n9_14_10 + n9_14_11 + n9_14_12 + n9_14_13 + n9_14_14 + n9_14_15 + n9_14_16 + n9_14_17 + n9_14_18 + n9_14_19 + n9_14_20 + n9_14_21 + n9_14_22 + n9_2_10 + n9_2_11 + n9_2_12 + n9_2_13 + n9_2_14 + n9_2_15 + n9_2_16 + n9_2_17 + n9_2_18 + n9_2_19 + n9_2_20 + n9_2_21 + n9_2_22))) : A (G ((n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_12_10 + n7_1_10 + n7_19_0 + n7_13_10 + n7_9_0 + n7_2_10 + n7_20_10 + n7_8_0 + n7_8_9 + n7_8_8 + n7_8_7 + n7_8_6 + n7_8_5 + n7_8_4 + n7_8_3 + n7_8_2 + n7_8_1 + n7_19_10 + n7_19_11 + n7_19_12 + n7_19_13 + n7_19_14 + n7_19_15 + n7_19_16 + n7_19_17 + n7_19_18 + n7_19_19 + n7_19_20 + n7_19_21 + n7_19_22 + n7_20_11 + n7_20_12 + n7_20_13 + n7_20_14 + n7_20_15 + n7_20_16 + n7_20_17 + n7_20_18 + n7_20_19 + n7_20_20 + n7_20_21 + n7_20_22 + n7_2_11 + n7_2_12 + n7_2_13 + n7_2_14 + n7_2_15 + n7_2_16 + n7_2_17 + n7_2_18 + n7_2_19 + n7_2_20 + n7_2_21 + n7_2_22 + n7_9_1 + n7_9_2 + n7_9_3 + n7_9_4 + n7_9_5 + n7_9_6 + n7_9_7 + n7_9_8 + n7_9_9 + n7_19_9 + n7_19_8 + n7_13_11 + n7_13_12 + n7_13_13 + n7_13_14 + n7_13_15 + n7_13_16 + n7_13_17 + n7_13_18 + n7_13_19 + n7_13_20 + n7_13_21 + n7_13_22 + n7_7_10 + n7_7_11 + n7_7_12 + n7_7_13 + n7_7_14 + n7_7_15 + n7_7_16 + n7_7_17 + n7_7_18 + n7_7_19 + n7_7_20 + n7_7_21 + n7_7_22 + n7_19_7 + n7_19_6 + n7_19_5 + n7_19_4 + n7_19_3 + n7_19_2 + n7_19_1 + n7_18_10 + n7_18_11 + n7_18_12 + n7_18_13 + n7_18_14 + n7_18_15 + n7_18_16 + n7_18_17 + n7_18_18 + n7_18_19 + n7_18_20 + n7_18_21 + n7_18_22 + n7_1_11 + n7_1_12 + n7_1_13 + n7_1_14 + n7_1_15 + n7_1_16 + n7_1_17 + n7_1_18 + n7_1_19 + n7_1_20 + n7_1_21 + n7_1_22 + n7_8_22 + n7_8_21 + n7_8_20 + n7_8_19 + n7_8_18 + n7_8_17 + n7_20_0 + n7_20_1 + n7_20_2 + n7_20_3 + n7_20_4 + n7_20_5 + n7_20_6 + n7_20_7 + n7_20_8 + n7_20_9 + n7_8_16 + n7_8_15 + n7_12_11 + n7_12_12 + n7_12_13 + n7_12_14 + n7_12_15 + n7_12_16 + n7_12_17 + n7_12_18 + n7_12_19 + n7_21_0 + n7_21_1 + n7_21_2 + n7_21_3 + n7_21_4 + n7_21_5 + n7_21_6 + n7_21_7 + n7_21_8 + n7_21_9 + n7_12_20 + n7_12_21 + n7_12_22 + n7_6_10 + n7_6_11 + n7_6_12 + n7_6_13 + n7_6_14 + n7_6_15 + n7_6_16 + n7_6_17 + n7_6_18 + n7_6_19 + n7_6_20 + n7_6_21 + n7_6_22 + n7_8_14 + n7_8_13 + n7_8_12 + n7_8_11 + n7_14_22 + n7_14_21 + n7_14_20 + n7_14_19 + n7_14_18 + n7_14_17 + n7_14_16 + n7_14_15 + n7_14_14 + n7_14_13 + n7_14_12 + n7_14_11 + n7_22_1 + n7_22_2 + n7_22_3 + n7_22_4 + n7_22_5 + n7_22_6 + n7_22_7 + n7_22_8 + n7_22_9 + n7_17_10 + n7_17_11 + n7_17_12 + n7_17_13 + n7_17_14 + n7_17_15 + n7_17_16 + n7_17_17 + n7_17_18 + n7_17_19 + n7_17_20 + n7_17_21 + n7_17_22 + n7_0_11 + n7_0_12 + n7_0_13 + n7_0_14 + n7_0_15 + n7_0_16 + n7_0_17 + n7_0_18 + n7_0_19 + n7_0_20 + n7_0_21 + n7_0_22 + n7_10_1 + n7_10_2 + n7_10_3 + n7_10_4 + n7_10_5 + n7_10_6 + n7_10_7 + n7_10_8 + n7_10_9 + n7_11_11 + n7_11_12 + n7_11_13 + n7_11_14 + n7_11_15 + n7_11_16 + n7_11_17 + n7_11_18 + n7_11_19 + n7_11_0 + n7_11_1 + n7_11_2 + n7_11_3 + n7_11_4 + n7_11_5 + n7_11_6 + n7_11_7 + n7_11_8 + n7_11_9 + n7_11_20 + n7_11_21 + n7_11_22 + n7_5_11 + n7_5_12 + n7_5_13 + n7_5_14 + n7_5_15 + n7_5_16 + n7_5_17 + n7_5_18 + n7_5_19 + n7_5_20 + n7_5_21 + n7_5_22 + n7_7_9 + n7_7_8 + n7_7_7 + n7_7_6 + n7_7_5 + n7_7_4 + n7_7_3 + n7_7_2 + n7_7_1 + n7_18_9 + n7_18_8 + n7_18_7 + n7_18_6 + n7_0_0 + n7_0_1 + n7_0_2 + n7_0_3 + n7_0_4 + n7_0_5 + n7_0_6 + n7_0_7 + n7_0_8 + n7_0_9 + n7_18_5 + n7_18_4 + n7_18_3 + n7_18_2 + n7_18_1 + n7_12_0 + n7_12_1 + n7_12_2 + n7_12_3 + n7_12_4 + n7_12_5 + n7_12_6 + n7_12_7 + n7_12_8 + n7_12_9 + n7_1_0 + n7_1_1 + n7_1_2 + n7_1_3 + n7_1_4 + n7_1_5 + n7_1_6 + n7_1_7 + n7_1_8 + n7_1_9 + n7_16_11 + n7_16_12 + n7_16_13 + n7_16_14 + n7_16_15 + n7_16_16 + n7_16_17 + n7_16_18 + n7_16_19 + n7_16_20 + n7_16_21 + n7_16_22 + n7_13_0 + n7_13_1 + n7_13_2 + n7_13_3 + n7_13_4 + n7_13_5 + n7_13_6 + n7_13_7 + n7_13_8 + n7_13_9 + n7_2_0 + n7_2_1 + n7_2_2 + n7_2_3 + n7_2_4 + n7_2_5 + n7_2_6 + n7_2_7 + n7_2_8 + n7_2_9 + n7_14_0 + n7_14_1 + n7_14_2 + n7_14_3 + n7_14_4 + n7_14_5 + n7_14_6 + n7_14_7 + n7_14_8 + n7_14_9 + n7_10_10 + n7_10_11 + n7_10_12 + n7_10_13 + n7_10_14 + n7_10_15 + n7_10_16 + n7_10_17 + n7_10_18 + n7_10_19 + n7_10_20 + n7_10_21 + n7_10_22 + n7_22_10 + n7_22_11 + n7_22_12 + n7_22_13 + n7_22_14 + n7_22_15 + n7_22_16 + n7_22_17 + n7_22_18 + n7_22_19 + n7_22_20 + n7_22_21 + n7_22_22 + n7_4_11 + n7_4_12 + n7_4_13 + n7_4_14 + n7_4_15 + n7_4_16 + n7_4_17 + n7_4_18 + n7_4_19 + n7_4_20 + n7_4_21 + n7_4_22 + n7_3_0 + n7_3_1 + n7_3_2 + n7_3_3 + n7_3_4 + n7_3_5 + n7_3_6 + n7_3_7 + n7_3_8 + n7_3_9 + n7_6_9 + n7_15_1 + n7_15_2 + n7_15_3 + n7_15_4 + n7_15_5 + n7_15_6 + n7_15_7 + n7_15_8 + n7_15_9 + n7_6_8 + n7_6_7 + n7_6_6 + n7_6_5 + n7_6_4 + n7_6_3 + n7_6_2 + n7_6_1 + n7_4_0 + n7_4_1 + n7_4_2 + n7_4_3 + n7_4_4 + n7_4_5 + n7_4_6 + n7_4_7 + n7_4_8 + n7_4_9 + n7_3_22 + n7_3_21 + n7_3_20 + n7_15_10 + n7_15_11 + n7_15_12 + n7_15_13 + n7_15_14 + n7_15_15 + n7_15_16 + n7_15_17 + n7_15_18 + n7_15_19 + n7_15_20 + n7_15_21 + n7_15_22 + n7_9_10 + n7_9_11 + n7_9_12 + n7_9_13 + n7_9_14 + n7_9_15 + n7_9_16 + n7_9_17 + n7_9_18 + n7_9_19 + n7_9_20 + n7_9_21 + n7_9_22 + n7_16_0 + n7_16_1 + n7_16_2 + n7_16_3 + n7_16_4 + n7_16_5 + n7_16_6 + n7_16_7 + n7_16_8 + n7_16_9 + n7_3_19 + n7_3_18 + n7_3_17 + n7_3_16 + n7_3_15 + n7_3_14 + n7_3_13 + n7_3_12 + n7_3_11 + n7_5_0 + n7_5_1 + n7_5_2 + n7_5_3 + n7_5_4 + n7_5_5 + n7_5_6 + n7_5_7 + n7_5_8 + n7_5_9 <= 2))) : E (F ((((1 <= s6_22 + s6_21 + s6_20 + s6_19 + s6_18 + s6_17 + s6_16 + s6_15 + s6_14 + s6_13 + s6_12 + s6_11 + s6_10 + s6_0 + s6_1 + s6_2 + s6_3 + s6_4 + s6_5 + s6_6 + s6_7 + s6_8 + s6_9) OR ((2 <= a3))) AND ((malicious_reservoir + 1 <= s6_22 + s6_21 + s6_20 + s6_19 + s6_18 + s6_17 + s6_16 + s6_15 + s6_14 + s6_13 + s6_12 + s6_11 + s6_10 + s6_0 + s6_1 + s6_2 + s6_3 + s6_4 + s6_5 + s6_6 + s6_7 + s6_8 + s6_9) OR (n1_9 + n1_8 + n1_7 + n1_6 + n1_5 + n1_4 + n1_3 + n1_2 + n1_1 + n1_0 + n1_10 + n1_11 + n1_12 + n1_13 + n1_14 + n1_15 + n1_16 + n1_17 + n1_18 + n1_19 + n1_20 + n1_21 + n1_22 + 1 <= n8_14_10 + n8_11_0 + n8_5_10 + n8_21_0 + n8_0_0 + n8_22_10 + n8_10_10 + n8_12_0 + n8_1_0 + n8_8_10 + n8_7_0 + n8_6_0 + n8_19_10 + n8_17_0 + n8_16_0 + n8_9_10 + n8_18_10 + n8_15_0 + n8_20_10 + n8_4_10 + n8_3_0 + n8_2_0 + n8_13_0 + n8_13_1 + n8_13_2 + n8_13_3 + n8_13_4 + n8_13_5 + n8_13_6 + n8_13_7 + n8_13_8 + n8_13_9 + n8_2_1 + n8_2_2 + n8_2_3 + n8_2_4 + n8_2_5 + n8_2_6 + n8_2_7 + n8_2_8 + n8_2_9 + n8_14_0 + n8_14_1 + n8_14_2 + n8_14_3 + n8_14_4 + n8_14_5 + n8_14_6 + n8_14_7 + n8_14_8 + n8_14_9 + n8_13_10 + n8_13_11 + n8_13_12 + n8_13_13 + n8_13_14 + n8_13_15 + n8_13_16 + n8_13_17 + n8_13_18 + n8_13_19 + n8_13_20 + n8_13_21 + n8_13_22 + n8_3_1 + n8_3_2 + n8_3_3 + n8_3_4 + n8_3_5 + n8_3_6 + n8_3_7 + n8_3_8 + n8_3_9 + n8_4_11 + n8_4_12 + n8_4_13 + n8_4_14 + n8_4_15 + n8_4_16 + n8_4_17 + n8_4_18 + n8_4_19 + n8_4_20 + n8_4_21 + n8_4_22 + n8_20_22 + n8_20_21 + n8_20_20 + n8_20_19 + n8_20_18 + n8_20_17 + n8_20_16 + n8_20_15 + n8_20_14 + n8_20_13 + n8_20_12 + n8_20_11 + n8_15_1 + n8_15_2 + n8_15_3 + n8_15_4 + n8_15_5 + n8_15_6 + n8_15_7 + n8_15_8 + n8_15_9 + n8_4_0 + n8_4_1 + n8_4_2 + n8_4_3 + n8_4_4 + n8_4_5 + n8_4_6 + n8_4_7 + n8_4_8 + n8_4_9 + n8_18_11 + n8_18_12 + n8_18_13 + n8_18_14 + n8_18_15 + n8_18_16 + n8_18_17 + n8_18_18 + n8_18_19 + n8_18_20 + n8_18_21 + n8_18_22 + n8_9_11 + n8_9_12 + n8_9_13 + n8_9_14 + n8_9_15 + n8_9_16 + n8_9_17 + n8_9_18 + n8_9_19 + n8_9_20 + n8_9_21 + n8_9_22 + n8_19_22 + n8_19_21 + n8_16_1 + n8_16_2 + n8_16_3 + n8_16_4 + n8_16_5 + n8_16_6 + n8_16_7 + n8_16_8 + n8_16_9 + n8_5_0 + n8_5_1 + n8_5_2 + n8_5_3 + n8_5_4 + n8_5_5 + n8_5_6 + n8_5_7 + n8_5_8 + n8_5_9 + n8_19_20 + n8_19_19 + n8_17_1 + n8_17_2 + n8_17_3 + n8_17_4 + n8_17_5 + n8_17_6 + n8_17_7 + n8_17_8 + n8_17_9 + n8_12_10 + n8_12_11 + n8_12_12 + n8_12_13 + n8_12_14 + n8_12_15 + n8_12_16 + n8_12_17 + n8_12_18 + n8_12_19 + n8_12_20 + n8_12_21 + n8_12_22 + n8_19_18 + n8_19_17 + n8_19_16 + n8_19_15 + n8_19_14 + n8_19_13 + n8_19_12 + n8_19_11 + n8_6_1 + n8_6_2 + n8_6_3 + n8_6_4 + n8_6_5 + n8_6_6 + n8_6_7 + n8_6_8 + n8_6_9 + n8_3_10 + n8_3_11 + n8_3_12 + n8_3_13 + n8_3_14 + n8_3_15 + n8_3_16 + n8_3_17 + n8_3_18 + n8_3_19 + n8_3_20 + n8_3_21 + n8_3_22 + n8_18_0 + n8_18_1 + n8_18_2 + n8_18_3 + n8_18_4 + n8_18_5 + n8_18_6 + n8_18_7 + n8_18_8 + n8_18_9 + n8_7_1 + n8_7_2 + n8_7_3 + n8_7_4 + n8_7_5 + n8_7_6 + n8_7_7 + n8_7_8 + n8_7_9 + n8_17_10 + n8_17_11 + n8_17_12 + n8_17_13 + n8_17_14 + n8_17_15 + n8_17_16 + n8_17_17 + n8_17_18 + n8_17_19 + n8_17_20 + n8_17_21 + n8_17_22 + n8_8_11 + n8_8_12 + n8_8_13 + n8_8_14 + n8_8_15 + n8_8_16 + n8_8_17 + n8_8_18 + n8_8_19 + n8_8_20 + n8_8_21 + n8_8_22 + n8_1_9 + n8_1_8 + n8_1_7 + n8_1_6 + n8_1_5 + n8_1_4 + n8_1_3 + n8_19_0 + n8_19_1 + n8_19_2 + n8_19_3 + n8_19_4 + n8_19_5 + n8_19_6 + n8_19_7 + n8_19_8 + n8_19_9 + n8_1_2 + n8_1_1 + n8_12_9 + n8_12_8 + n8_8_0 + n8_8_1 + n8_8_2 + n8_8_3 + n8_8_4 + n8_8_5 + n8_8_6 + n8_8_7 + n8_8_8 + n8_8_9 + n8_12_7 + n8_12_6 + n8_12_5 + n8_9_0 + n8_9_1 + n8_9_2 + n8_9_3 + n8_9_4 + n8_9_5 + n8_9_6 + n8_9_7 + n8_9_8 + n8_9_9 + n8_11_10 + n8_11_11 + n8_11_12 + n8_11_13 + n8_11_14 + n8_11_15 + n8_11_16 + n8_11_17 + n8_11_18 + n8_11_19 + n8_11_20 + n8_11_21 + n8_11_22 + n8_12_4 + n8_2_10 + n8_2_11 + n8_2_12 + n8_2_13 + n8_2_14 + n8_2_15 + n8_2_16 + n8_2_17 + n8_2_18 + n8_2_19 + n8_2_20 + n8_2_21 + n8_2_22 + n8_12_3 + n8_12_2 + n8_12_1 + n8_16_10 + n8_16_11 + n8_16_12 + n8_16_13 + n8_16_14 + n8_16_15 + n8_16_16 + n8_16_17 + n8_16_18 + n8_16_19 + n8_16_20 + n8_16_21 + n8_16_22 + n8_7_10 + n8_7_11 + n8_7_12 + n8_7_13 + n8_7_14 + n8_7_15 + n8_7_16 + n8_7_17 + n8_7_18 + n8_7_19 + n8_7_20 + n8_7_21 + n8_7_22 + n8_10_11 + n8_10_12 + n8_10_13 + n8_10_14 + n8_10_15 + n8_10_16 + n8_10_17 + n8_10_18 + n8_10_19 + n8_10_20 + n8_10_21 + n8_10_22 + n8_22_11 + n8_22_12 + n8_22_13 + n8_22_14 + n8_22_15 + n8_22_16 + n8_22_17 + n8_22_18 + n8_22_19 + n8_22_20 + n8_22_21 + n8_22_22 + n8_1_10 + n8_1_11 + n8_1_12 + n8_1_13 + n8_1_14 + n8_1_15 + n8_1_16 + n8_1_17 + n8_1_18 + n8_1_19 + n8_1_20 + n8_1_21 + n8_1_22 + n8_20_0 + n8_20_1 + n8_20_2 + n8_20_3 + n8_20_4 + n8_20_5 + n8_20_6 + n8_20_7 + n8_20_8 + n8_20_9 + n8_0_9 + n8_0_8 + n8_0_7 + n8_0_6 + n8_0_5 + n8_0_4 + n8_0_3 + n8_0_2 + n8_15_10 + n8_15_11 + n8_15_12 + n8_15_13 + n8_15_14 + n8_15_15 + n8_15_16 + n8_15_17 + n8_15_18 + n8_15_19 + n8_15_20 + n8_15_21 + n8_15_22 + n8_0_1 + n8_5_22 + n8_21_1 + n8_21_2 + n8_21_3 + n8_21_4 + n8_21_5 + n8_21_6 + n8_21_7 + n8_21_8 + n8_21_9 + n8_6_10 + n8_6_11 + n8_6_12 + n8_6_13 + n8_6_14 + n8_6_15 + n8_6_16 + n8_6_17 + n8_6_18 + n8_6_19 + n8_6_20 + n8_6_21 + n8_6_22 + n8_5_21 + n8_5_20 + n8_5_19 + n8_5_18 + n8_5_17 + n8_5_16 + n8_5_15 + n8_5_14 + n8_5_13 + n8_5_12 + n8_5_11 + n8_11_9 + n8_11_8 + n8_11_7 + n8_11_6 + n8_11_5 + n8_11_4 + n8_11_3 + n8_11_2 + n8_11_1 + n8_14_22 + n8_14_21 + n8_14_20 + n8_14_19 + n8_14_18 + n8_22_0 + n8_22_1 + n8_22_2 + n8_22_3 + n8_22_4 + n8_22_5 + n8_22_6 + n8_22_7 + n8_22_8 + n8_22_9 + n8_14_17 + n8_14_16 + n8_14_15 + n8_14_14 + n8_14_13 + n8_14_12 + n8_14_11 + n8_21_10 + n8_21_11 + n8_21_12 + n8_21_13 + n8_21_14 + n8_21_15 + n8_21_16 + n8_21_17 + n8_21_18 + n8_21_19 + n8_21_20 + n8_21_21 + n8_21_22 + n8_0_10 + n8_0_11 + n8_0_12 + n8_0_13 + n8_0_14 + n8_0_15 + n8_0_16 + n8_0_17 + n8_0_18 + n8_0_19 + n8_0_20 + n8_0_21 + n8_0_22 + n8_10_0 + n8_10_1 + n8_10_2 + n8_10_3 + n8_10_4 + n8_10_5 + n8_10_6 + n8_10_7 + n8_10_8 + n8_10_9))))) : E (F (((3 <= CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + CstopOK_16 + CstopOK_17 + CstopOK_18 + CstopOK_19 + CstopOK_20 + CstopOK_21 + CstopOK_22) AND (1 <= a3) AND (2 <= s3_8 + s3_7 + s3_6 + s3_5 + s3_4 + s3_3 + s3_2 + s3_1 + s3_0 + s3_10 + s3_11 + s3_12 + s3_13 + s3_14 + s3_15 + s3_16 + s3_17 + s3_18 + s3_19 + s3_20 + s3_21 + s3_22 + s3_9) AND (SstopAbort <= n4_10 + n4_11 + n4_12 + n4_13 + n4_14 + n4_15 + n4_16 + n4_17 + n4_18 + n4_19 + n4_20 + n4_21 + n4_22 + n4_0 + n4_1 + n4_2 + n4_3 + n4_4 + n4_5 + n4_6 + n4_7 + n4_8 + n4_9) AND ((n5_10 + n5_11 + n5_12 + n5_13 + n5_14 + n5_15 + n5_16 + n5_17 + n5_18 + n5_19 + n5_20 + n5_21 + n5_22 + n5_0 + n5_1 + n5_2 + n5_3 + n5_4 + n5_5 + n5_6 + n5_7 + n5_8 + n5_9 <= n2_22 + n2_21 + n2_20 + n2_19 + n2_18 + n2_17 + n2_16 + n2_15 + n2_14 + n2_13 + n2_12 + n2_11 + n2_10 + n2_0 + n2_1 + n2_2 + n2_3 + n2_4 + n2_5 + n2_6 + n2_7 + n2_8 + n2_9) OR (2 <= n1_9 + n1_8 + n1_7 + n1_6 + n1_5 + n1_4 + n1_3 + n1_2 + n1_1 + n1_0 + n1_10 + n1_11 + n1_12 + n1_13 + n1_14 + n1_15 + n1_16 + n1_17 + n1_18 + n1_19 + n1_20 + n1_21 + n1_22))))) : E (F ((2 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 + n9_1_21 + n9_1_22 + n9_13_22 + n9_13_21 + n9_13_20 + n9_13_19 + n9_13_18 + n9_13_17 + n9_13_16 + n9_13_15 + n9_13_14 + n9_13_13 + n9_13_12 + n9_18_10 + n9_18_11 + n9_18_12 + n9_18_13 + n9_18_14 + n9_18_15 + n9_18_16 + n9_18_17 + n9_18_18 + n9_18_19 + n9_18_20 + n9_18_21 + n9_18_22 + n9_21_0 + n9_21_1 + n9_21_2 + n9_21_3 + n9_21_4 + n9_21_5 + n9_21_6 + n9_21_7 + n9_21_8 + n9_21_9 + n9_13_11 + n9_6_11 + n9_6_12 + n9_6_13 + n9_6_14 + n9_6_15 + n9_6_16 + n9_6_17 + n9_6_18 + n9_6_19 + n9_6_20 + n9_6_21 + n9_6_22 + n9_13_10 + n9_22_0 + n9_22_1 + n9_22_2 + n9_22_3 + n9_22_4 + n9_22_5 + n9_22_6 + n9_22_7 + n9_22_8 + n9_22_9 + n9_12_10 + n9_12_11 + n9_12_12 + n9_12_13 + n9_12_14 + n9_12_15 + n9_12_16 + n9_12_17 + n9_12_18 + n9_12_19 + n9_12_20 + n9_12_21 + n9_12_22 + n9_0_10 + n9_0_11 + n9_0_12 + n9_0_13 + n9_0_14 + n9_0_15 + n9_0_16 + n9_0_17 + n9_0_18 + n9_0_19 + n9_0_20 + n9_0_21 + n9_0_22 + n9_10_0 + n9_10_1 + n9_10_2 + n9_10_3 + n9_10_4 + n9_10_5 + n9_10_6 + n9_10_7 + n9_10_8 + n9_10_9 + n9_17_10 + n9_17_11 + n9_17_12 + n9_17_13 + n9_17_14 + n9_17_15 + n9_17_16 + n9_17_17 + n9_17_18 + n9_17_19 + n9_17_20 + n9_17_21 + n9_17_22 + n9_0_0 + n9_0_1 + n9_0_2 + n9_0_3 + n9_0_4 + n9_0_5 + n9_0_6 + n9_0_7 + n9_0_8 + n9_0_9 + n9_11_0 + n9_11_1 + n9_11_2 + n9_11_3 + n9_11_4 + n9_11_5 + n9_11_6 + n9_11_7 + n9_11_8 + n9_11_9 + n9_5_10 + n9_5_11 + n9_5_12 + n9_5_13 + n9_5_14 + n9_5_15 + n9_5_16 + n9_5_17 + n9_5_18 + n9_5_19 + n9_5_20 + n9_5_21 + n9_5_22 + n9_1_0 + n9_1_1 + n9_1_2 + n9_1_3 + n9_1_4 + n9_1_5 + n9_1_6 + n9_1_7 + n9_1_8 + n9_1_9 + n9_12_0 + n9_12_1 + n9_12_2 + n9_12_3 + n9_12_4 + n9_12_5 + n9_12_6 + n9_12_7 + n9_12_8 + n9_12_9 + n9_11_10 + n9_11_11 + n9_11_12 + n9_11_13 + n9_11_14 + n9_11_15 + n9_11_16 + n9_11_17 + n9_11_18 + n9_11_19 + n9_11_20 + n9_11_21 + n9_11_22 + n9_2_0 + n9_2_1 + n9_2_2 + n9_2_3 + n9_2_4 + n9_2_5 + n9_2_6 + n9_2_7 + n9_2_8 + n9_2_9 + n9_13_0 + n9_13_1 + n9_13_2 + n9_13_3 + n9_13_4 + n9_13_5 + n9_13_6 + n9_13_7 + n9_13_8 + n9_13_9 + n9_3_0 + n9_3_1 + n9_3_2 + n9_3_3 + n9_3_4 + n9_3_5 + n9_3_6 + n9_3_7 + n9_3_8 + n9_3_9 + n9_16_10 + n9_16_11 + n9_16_12 + n9_16_13 + n9_16_14 + n9_16_15 + n9_16_16 + n9_16_17 + n9_16_18 + n9_16_19 + n9_16_20 + n9_16_21 + n9_16_22 + n9_14_0 + n9_14_1 + n9_14_2 + n9_14_3 + n9_14_4 + n9_14_5 + n9_14_6 + n9_14_7 + n9_14_8 + n9_14_9 + n9_4_10 + n9_4_11 + n9_4_12 + n9_4_13 + n9_4_14 + n9_4_15 + n9_4_16 + n9_4_17 + n9_4_18 + n9_4_19 + n9_4_20 + n9_4_21 + n9_4_22 + n9_4_0 + n9_4_1 + n9_4_2 + n9_4_3 + n9_4_4 + n9_4_5 + n9_4_6 + n9_4_7 + n9_4_8 + n9_4_9 + n9_15_0 + n9_15_1 + n9_15_2 + n9_15_3 + n9_15_4 + n9_15_5 + n9_15_6 + n9_15_7 + n9_15_8 + n9_15_9 + n9_9_10 + n9_9_11 + n9_9_12 + n9_9_13 + n9_9_14 + n9_9_15 + n9_9_16 + n9_9_17 + n9_9_18 + n9_9_19 + n9_9_20 + n9_9_21 + n9_9_22 + n9_10_10 + n9_10_11 + n9_10_12 + n9_10_13 + n9_10_14 + n9_10_15 + n9_10_16 + n9_10_17 + n9_10_18 + n9_10_19 + n9_10_20 + n9_10_21 + n9_10_22 + n9_22_10 + n9_22_11 + n9_22_12 + n9_22_13 + n9_22_14 + n9_22_15 + n9_22_16 + n9_22_17 + n9_22_18 + n9_22_19 + n9_22_20 + n9_22_21 + n9_22_22 + n9_20_22 + n9_20_21 + n9_20_20 + n9_20_19 + n9_20_18 + n9_20_17 + n9_20_16 + n9_20_15 + n9_20_14 + n9_5_0 + n9_5_1 + n9_5_2 + n9_5_3 + n9_5_4 + n9_5_5 + n9_5_6 + n9_5_7 + n9_5_8 + n9_5_9 + n9_16_0 + n9_16_1 + n9_16_2 + n9_16_3 + n9_16_4 + n9_16_5 + n9_16_6 + n9_16_7 + n9_16_8 + n9_16_9 + n9_20_13 + n9_20_12 + n9_20_11 + n9_7_22 + n9_7_21 + n9_7_20 + n9_7_19 + n9_7_18 + n9_7_17 + n9_7_16 + n9_7_15 + n9_7_14 + n9_7_13 + n9_6_0 + n9_6_1 + n9_6_2 + n9_6_3 + n9_6_4 + n9_6_5 + n9_6_6 + n9_6_7 + n9_6_8 + n9_6_9 + n9_17_0 + n9_17_1 + n9_17_2 + n9_17_3 + n9_17_4 + n9_17_5 + n9_17_6 + n9_17_7 + n9_17_8 + n9_17_9 + n9_15_10 + n9_15_11 + n9_15_12 + n9_15_13 + n9_15_14 + n9_15_15 + n9_15_16 + n9_15_17 + n9_15_18 + n9_15_19 + n9_15_20 + n9_15_21 + n9_15_22 + n9_3_10 + n9_3_11 + n9_3_12 + n9_3_13 + n9_3_14 + n9_3_15 + n9_3_16 + n9_3_17 + n9_3_18 + n9_3_19 + n9_3_20 + n9_3_21 + n9_3_22 + n9_7_12 + n9_7_11 + n9_7_0 + n9_7_1 + n9_7_2 + n9_7_3 + n9_7_4 + n9_7_5 + n9_7_6 + n9_7_7 + n9_7_8 + n9_7_9 + n9_18_0 + n9_18_1 + n9_18_2 + n9_18_3 + n9_18_4 + n9_18_5 + n9_18_6 + n9_18_7 + n9_18_8 + n9_18_9 + n9_8_10 + n9_8_11 + n9_8_12 + n9_8_13 + n9_8_14 + n9_8_15 + n9_8_16 + n9_8_17 + n9_8_18 + n9_8_19 + n9_8_20 + n9_8_21 + n9_8_22 + n9_21_10 + n9_21_11 + n9_21_12 + n9_21_13 + n9_21_14 + n9_21_15 + n9_21_16 + n9_21_17 + n9_21_18 + n9_21_19 + n9_21_20 + n9_21_21 + n9_21_22 + n9_8_0 + n9_8_1 + n9_8_2 + n9_8_3 + n9_8_4 + n9_8_5 + n9_8_6 + n9_8_7 + n9_8_8 + n9_8_9 + n9_19_0 + n9_19_1 + n9_19_2 + n9_19_3 + n9_19_4 + n9_19_5 + n9_19_6 + n9_19_7 + n9_19_8 + n9_19_9 + n9_9_0 + n9_9_1 + n9_9_2 + n9_9_3 + n9_9_4 + n9_9_5 + n9_9_6 + n9_9_7 + n9_9_8 + n9_9_9 + n9_14_10 + n9_14_11 + n9_14_12 + n9_14_13 + n9_14_14 + n9_14_15 + n9_14_16 + n9_14_17 + n9_14_18 + n9_14_19 + n9_14_20 + n9_14_21 + n9_14_22 + n9_2_10 + n9_2_11 + n9_2_12 + n9_2_13 + n9_2_14 + n9_2_15 + n9_2_16 + n9_2_17 + n9_2_18 + n9_2_19 + n9_2_20 + n9_2_21 + n9_2_22)))
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 221 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((((1 <= AstopOK) OR (3 <= s4_0 + s4_1 + s4_2 + s4_3 + s4_4 + s4_5 + s4_6 + s4_7 + s4_8 + s4_9 + s4_22 + s4_21 + s4_20 + s4_19 + s4_18 + s4_17 + s4_16 + s4_15 + s4_14 + s4_13 + s4_12 + s4_11 + s4_10) OR (s2_9 + s2_8 + s2_7 + s2_6 + s2_5 + s2_4 + s2_3 + s2_2 + s2_1 + s2_0 + s2_22 + s2_21 + s2_20 + s2_19 + s2_18 + s2_17 + s2_16 + s2_15 + s2_14 + s2_13 + s2_12 + s2_11 + s2_10 <= s3_8 + s3_7 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 6 literals and 3 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality.sara
lola: state equation: calling and running sara
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 1 will run for 235 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((3 <= a3)))
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality.sara.
sara: place or transition ordering is non-deterministic
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: no
lola: produced by: state equation
lola: The predicate is unreachable.
lola: ========================================
lola: subprocess 2 will run for 252 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F (((2 <= n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 4 literals and 2 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-2.sara
lola: state equation: calling and running sara
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 3 will run for 272 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: A (G (()))
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 3 rewrites
lola: formula mentions 0 of 1966 places; total mentions: 0
lola: closed formula file QuasiCertifProtocol-COL-22-ReachabilityCardinality.task
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: ========================================
lola: subprocess 4 will run for 294 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F (((CstopAbort <= n1_9 + n1_8 + n1_7 + n1_6 + n1_5 + n1_4 + n1_3 + n1_2 + n1_1 + n1_0 + n1_10 + n1_11 + n1_12 + n1_13 + n1_14 + n1_15 + n1_16 + n1_17 + n1_18 + n1_19 + n1_20 + n1_21 + n1_22) AND (2 <= c1_8 + c1_7 + c1_6 + c1_5 + c1_4 + c1_3 + c1_2 + c1_1 + c1_0 + c1_22 + c1_21 + c1_20 + c1_19 + c1_18 + c1_17 + c1_16 + c1_15 + c1_14 + c1_13 + c1_12 + c1_11 + c1_10 + c1_9))))
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 2 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-4.sara
lola: state equation: calling and running sara
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 5 will run for 321 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F (((AstopAbort <= 2) AND ((a5 <= n6_0 + n6_1 + n6_2 + n6_3 + n6_4 + n6_5 + n6_6 + n6_7 + n6_8 + n6_9 + n6_22 + n6_21 + n6_20 + n6_19 + n6_18 + n6_17 + n6_16 + n6_15 + n6_14 + n6_13 + n6_12 + n6_11 + n6_10) OR (Sstart_9 + Sstart_8 + Sstart_7 + Sstart_6 + Sstart_5 + Sstart_4 + Sstart_3 + Sstart_2 + Sstart_1 + Sstart_0 + Sstart_10 + Sstart_11 + Sstart_12 + Sstart_13 + Sstart_14 + Sstart_15 + Sst... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 6 literals and 2 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-5.sara
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 6 will run for 353 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: A (G ((CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + CstopOK_16 + CstopOK_17 + CstopOK_18 + CstopOK_19 + CstopOK_20 + CstopOK_21 + CstopOK_22 <= 2)))
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-6.sara
lola: state equation: calling and running sara
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: ========================================
lola: subprocess 7 will run for 393 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: A (G (((n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_12_10... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 3 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-7.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-7.sara.
sara: place or transition ordering is non-deterministic
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: yes
lola: produced by: state equation
lola: The predicate is invariant.
lola: ========================================
lola: subprocess 8 will run for 442 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((1 <= AstopOK)))
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-8.sara
lola: state equation: calling and running sara
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 9 will run for 505 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: A (G ((CstopAbort <= Cstart_10 + Cstart_11 + Cstart_12 + Cstart_13 + Cstart_14 + Cstart_15 + Cstart_16 + Cstart_17 + Cstart_18 + Cstart_19 + Cstart_20 + Cstart_21 + Cstart_22 + Cstart_0 + Cstart_1 + Cstart_2 + Cstart_3 + Cstart_4 + Cstart_5 + Cstart_6 + Cstart_7 + Cstart_8 + Cstart_9)))
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-9.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-9.sara.
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: ========================================
lola: subprocess 10 will run for 589 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F (((n6_0 + n6_1 + n6_2 + n6_3 + n6_4 + n6_5 + n6_6 + n6_7 + n6_8 + n6_9 + n6_22 + n6_21 + n6_20 + n6_19 + n6_18 + n6_17 + n6_16 + n6_15 + n6_14 + n6_13 + n6_12 + n6_11 + n6_10 <= a3) AND (3 <= CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + Cstop... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 2 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-10.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-10.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 11 will run for 707 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((a5 + 1 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 +... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-11.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-11.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 12 will run for 884 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: A (G ((n7_17_0 + n7_17_1 + n7_17_2 + n7_17_3 + n7_17_4 + n7_17_5 + n7_17_6 + n7_17_7 + n7_17_8 + n7_17_9 + n7_21_10 + n7_21_11 + n7_21_12 + n7_21_13 + n7_21_14 + n7_21_15 + n7_21_16 + n7_21_17 + n7_21_18 + n7_21_19 + n7_21_20 + n7_21_21 + n7_21_22 + n7_3_10 + n7_6_0 + n7_15_0 + n7_4_10 + n7_16_10 + n7_18_0 + n7_7_0 + n7_5_10 + n7_11_10 + n7_10_0 + n7_0_10 + n7_22_0 + n7_14_10 + n7_8_10 + n7_12_10 ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-12.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-12.sara.
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: ========================================
lola: subprocess 13 will run for 1179 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((((1 <= s6_22 + s6_21 + s6_20 + s6_19 + s6_18 + s6_17 + s6_16 + s6_15 + s6_14 + s6_13 + s6_12 + s6_11 + s6_10 + s6_0 + s6_1 + s6_2 + s6_3 + s6_4 + s6_5 + s6_6 + s6_7 + s6_8 + s6_9) OR ((2 <= a3))) AND ((malicious_reservoir + 1 <= s6_22 + s6_21 + s6_20 + s6_19 + s6_18 + s6_17 + s6_16 + s6_15 + s6_14 + s6_13 + s6_12 + s6_11 + s6_10 + s6_0 + s6_1 + s6_2 + s6_3 + s6_4 + s6_5 + s6_6 + s6_7 + s6_... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 8 literals and 4 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-13.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-13.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: subprocess 14 will run for 1769 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F (((3 <= CstopOK_0 + CstopOK_1 + CstopOK_2 + CstopOK_3 + CstopOK_4 + CstopOK_5 + CstopOK_6 + CstopOK_7 + CstopOK_8 + CstopOK_9 + CstopOK_10 + CstopOK_11 + CstopOK_12 + CstopOK_13 + CstopOK_14 + CstopOK_15 + CstopOK_16 + CstopOK_17 + CstopOK_18 + CstopOK_19 + CstopOK_20 + CstopOK_21 + CstopOK_22) AND (1 <= a3) AND (2 <= s3_8 + s3_7 + s3_6 + s3_5 + s3_4 + s3_3 + s3_2 + s3_1 + s3_0 + s3_10 + s3_1... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 10 literals and 2 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-14.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-14.sara.
sara: place or transition ordering is non-deterministic
lola: sara is running 0 secs || 628295 markings, 1466379 edges, 125659 markings/sec, 0 secs
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: no
lola: produced by: state equation
lola: The predicate is unreachable.
lola: ========================================
lola: subprocess 15 will run for 3528 seconds at most (--localtimelimit=-1)
lola: ========================================
lola: ...considering subproblem: E (F ((2 <= n9_19_10 + n9_19_11 + n9_19_12 + n9_19_13 + n9_19_14 + n9_19_15 + n9_19_16 + n9_19_17 + n9_19_18 + n9_19_19 + n9_19_20 + n9_19_21 + n9_19_22 + n9_7_10 + n9_20_10 + n9_6_10 + n9_20_9 + n9_20_8 + n9_20_7 + n9_20_6 + n9_20_5 + n9_20_4 + n9_20_3 + n9_20_2 + n9_20_1 + n9_20_0 + n9_1_10 + n9_1_11 + n9_1_12 + n9_1_13 + n9_1_14 + n9_1_15 + n9_1_16 + n9_1_17 + n9_1_18 + n9_1_19 + n9_1_20 + n9_1... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: STORE
lola: using a bit-perfect encoder (--encoder=bit)
lola: using 1420 bytes per marking, with 0 unused bits
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to QuasiCertifProtocol-COL-22-ReachabilityCardinality-15.sara
lola: state equation: calling and running sara
sara: try reading problem file QuasiCertifProtocol-COL-22-ReachabilityCardinality-15.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: ========================================
lola: RESULT
lola:
SUMMARY: yes no yes yes yes yes no yes yes no yes yes no yes no yes
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-0 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-1 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-2 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-3 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-4 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-5 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-6 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-7 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-8 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-9 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-10 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-11 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-12 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-13 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-14 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
FORMULA QuasiCertifProtocol-COL-22-ReachabilityCardinality-15 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT STATE_COMPRESSION STUBBORN_SETS TOPOLOGICAL USE_NUPN
----- Kill lola and sara stdout -----
----- Finished stdout -----
BK_STOP 1496391467876
--------------------
content from stderr:
----- Start make prepare stderr -----
----- Start make result stderr -----
----- Start make result stderr -----
----- Kill lola and sara stderr -----
----- Finished 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="S_QuasiCertifProtocol-PT-22"
export BK_EXAMINATION="ReachabilityCardinality"
export BK_TOOL="lola"
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/S_QuasiCertifProtocol-PT-22.tgz
mv S_QuasiCertifProtocol-PT-22 execution
# this is for BenchKit: explicit launching of the test
cd execution
echo "====================================================================="
echo " Generated by BenchKit 2-3254"
echo " Executing tool lola"
echo " Input is S_QuasiCertifProtocol-PT-22, examination is ReachabilityCardinality"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 4"
echo " Run identifier is r138-smll-149479231800277"
echo "====================================================================="
echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "ReachabilityCardinality" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "ReachabilityCardinality" != "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 "ReachabilityCardinality.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property ReachabilityCardinality.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "ReachabilityCardinality.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 '
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 ;