About the Execution of 2019-Gold for Sudoku-PT-AN13
Execution Summary | |||||
Max Memory Used (MB) |
Time wait (ms) | CPU Usage (ms) | I/O Wait (ms) | Computed Result | Execution Status |
15919.140 | 3594407.00 | 3628506.00 | 1008.10 | TTTTFFF?F?FT?FTF | normal |
Execution Chart
We display below the execution chart for this examination (boot time has been removed).
Trace from the execution
Formatting '/data/fko/mcc2020-input.r238-oct2-159033569000103.qcow2', fmt=qcow2 size=4294967296 backing_file=/data/fko/mcc2020-input.qcow2 cluster_size=65536 lazy_refcounts=off refcount_bits=16
Waiting for the VM to be ready (probing ssh)
...................
=====================================================================
Generated by BenchKit 2-4028
Executing tool win2019
Input is Sudoku-PT-AN13, examination is LTLCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r238-oct2-159033569000103
=====================================================================
--------------------
preparation of the directory to be used:
/home/mcc/execution
total 20M
-rw-r--r-- 1 mcc users 3.5K May 14 04:03 CTLCardinality.txt
-rw-r--r-- 1 mcc users 18K May 14 04:03 CTLCardinality.xml
-rw-r--r-- 1 mcc users 1.4M May 13 21:45 CTLFireability.txt
-rw-r--r-- 1 mcc users 4.8M May 13 21:45 CTLFireability.xml
-rw-r--r-- 1 mcc users 374K May 14 10:06 LTLCardinality.txt
-rw-r--r-- 1 mcc users 1.2M May 14 10:06 LTLCardinality.xml
-rw-r--r-- 1 mcc users 1.1M May 14 10:06 LTLFireability.txt
-rw-r--r-- 1 mcc users 3.8M May 14 10:06 LTLFireability.xml
-rw-r--r-- 1 mcc users 1 May 12 20:42 NewModel
-rw-r--r-- 1 mcc users 4.0K May 13 15:08 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 18K May 13 15:08 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 1.3M May 13 10:35 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 4.5M May 13 10:35 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 1.6K May 13 16:53 UpperBounds.txt
-rw-r--r-- 1 mcc users 3.3K May 13 16:53 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 May 12 20:42 equiv_col
-rw-r--r-- 1 mcc users 5 May 12 20:42 instance
-rw-r--r-- 1 mcc users 6 May 12 20:42 iscolored
-rw-r--r-- 1 mcc users 1.2M May 12 20:42 model.pnml
--------------------
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 Sudoku-PT-AN13-00
FORMULA_NAME Sudoku-PT-AN13-01
FORMULA_NAME Sudoku-PT-AN13-02
FORMULA_NAME Sudoku-PT-AN13-03
FORMULA_NAME Sudoku-PT-AN13-04
FORMULA_NAME Sudoku-PT-AN13-05
FORMULA_NAME Sudoku-PT-AN13-06
FORMULA_NAME Sudoku-PT-AN13-07
FORMULA_NAME Sudoku-PT-AN13-08
FORMULA_NAME Sudoku-PT-AN13-09
FORMULA_NAME Sudoku-PT-AN13-10
FORMULA_NAME Sudoku-PT-AN13-11
FORMULA_NAME Sudoku-PT-AN13-12
FORMULA_NAME Sudoku-PT-AN13-13
FORMULA_NAME Sudoku-PT-AN13-14
FORMULA_NAME Sudoku-PT-AN13-15
=== Now, execution of the tool begins
BK_START 1590591406171
info: Time: 3600 - MCC
vrfy: Checking LTLCardinality @ Sudoku-PT-AN13 @ 3570 seconds
FORMULA Sudoku-PT-AN13-00 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-01 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-03 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-14 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-05 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-10 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-13 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-02 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-06 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-11 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-08 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-15 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-04 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
FORMULA Sudoku-PT-AN13-07 CANNOT_COMPUTE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
vrfy: finished
info: timeLeft: -24
rslt: Output for LTLCardinality @ Sudoku-PT-AN13
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"package_version": "2.0",
"svn_version": "3189M"
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"--xmlformula",
"--formula=LTLCardinality.xml",
"--mcc",
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"--encoder=simplecompressed",
"--check=modelchecking",
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"--preference=force_ltl",
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],
"starttime": "Wed May 27 14:56:46 2020
",
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"processed": "A (F (G ((Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12 <= 2))))",
"processed_size": 1953,
"rewrites": 99
},
"result":
{
"edges": 159,
"markings": 158,
"produced_by": "LTL model checker",
"value": false
},
"task":
{
"buchi":
{
"states": 2
},
"compoundnumber": 15,
"search":
{
"store":
{
"encoder": "simple compression",
"type": "prefix"
},
"stubborn":
{
"type": "ltl preserving/insertion"
},
"type": "product automaton/dfs"
},
"type": "LTL",
"workflow": "product automaton"
}
}
],
"exit":
{
"error": null,
"memory": 166432,
"runtime": 3572.000000,
"signal": "User defined signal 2",
"timelimitreached": true
},
"files":
{
"JSON": "LTLCardinality.json",
"formula": "LTLCardinality.xml",
"net": "model.pnml"
},
"formula":
{
"skeleton": "TRUE : TRUE : A(X(TRUE)) : TRUE : A(F(G(**))) : A(X(**)) : A(F(**)) : A(X(X((** U X(TRUE))))) : A((G(**) OR G(F(*)))) : A(F(G(**))) : A(X(X(**))) : A((** OR (G(**) AND F(**)))) : (** AND A((X(**) U (** AND G(**))))) : A(F(G(((* AND G(**)) R X(F(*)))))) : TRUE : A(G(F(**)))"
},
"net":
{
"arcs": 8788,
"conflict_clusters": 2198,
"places": 2704,
"places_significant": 2197,
"singleton_clusters": 0,
"transitions": 2197
},
"result":
{
"interim_value": "yes yes yes yes no no no unknown no unknown no yes unknown no yes no ",
"preliminary_value": "yes yes yes yes no no no unknown no unknown no yes unknown no yes no "
},
"task":
{
"type": "compound"
}
}
lola: LoLA will run for 3570 seconds at most (--timelimit)
lola: NET
lola: input: PNML file (--pnml)
lola: reading net from model.pnml
lola: reading pnml
lola: PNML file contains place/transition net
lola: finished parsing
lola: closed net file model.pnml
lola: 4901/268435456 symbol table entries, 0 collisions
lola: preprocessing...
lola: Size of bit vector: 86528
lola: finding significant places
lola: 2704 places, 2197 transitions, 2197 significant places
lola: compute conflict clusters
lola: computed conflict clusters
lola: Computing conflicting sets
lola: Computing back conflicting sets
lola: TASK
lola: Reading formula in XML format (--xmlformula)
lola: reading pnml
lola: reading formula from LTLCardinality.xml
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_10_0 + Cells_10_1 + Cells_10_2 + Cells_10_3 + Cells_10_4 + Cells_10_5 + Cells_10_6 + Cells_10_7 + Cells_10_8 + Cells_10_9 + Cells_11_0 + Cells_11_1 + Cells_11_2 + Cells_11_3 + Cells_11_4 + Cells_11_5 + Cells_11_6 + Cells_11_7 + Cells_11_8 + Cells_11_9 + Cells_10_10 + Cells_10_11 + Cells_10_12 + Cells_12_0 + Cells_12_1 + Cells_12_2 + Cells_12_3 + Cells_12_4 + Cells_12_5 + Cells_12_6 + Cells_12_7 + Cells_12_9 + Cells_5_10 + Cells_5_11 + Cells_5_12 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_0_0 + Cells_0_1 + Cells_0_2 + Cells_0_3 + Cells_0_4 + Cells_0_5 + Cells_0_6 + Cells_1_10 + Cells_1_11 + Cells_1_12 + Cells_1_7 + Cells_1_8 + Cells_2_0 + Cells_2_1 + Cells_3_3 + Cells_3_4 + Cells_3_5 + Cells_3_6 + Cells_3_7 + Cells_3_8 + Cells_3_9 + Cells_4_0 + Cells_4_1 + Cells_4_2 + Cells_4_3 + Cells_4_8 + Cells_4_9 + Cells_5_2 + Cells_7_8 + Cells_7_0 + Cells_7_1 + Cells_7_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_9 + Cells_6_9 + Cells_6_8 + Cells_6_7 + Cells_6_6 + Cells_6_5 + Cells_6_4 + Cells_6_3 + Cells_6_2 + Cells_6_1 + Cells_6_0 + Cells_5_9 + Cells_5_8 + Cells_5_7 + Cells_5_6 + Cells_5_5 + Cells_5_4 + Cells_5_3 + Cells_5_1 + Cells_5_0 + Cells_4_7 + Cells_4_6 + Cells_4_5 + Cells_4_4 + Cells_0_12 + Cells_0_11 + Cells_0_10 + Cells_3_2 + Cells_8_0 + Cells_8_1 + Cells_8_2 + Cells_8_3 + Cells_8_4 + Cells_8_5 + Cells_8_6 + Cells_8_7 + Cells_8_8 + Cells_8_9 + Cells_3_1 + Cells_3_0 + Cells_2_9 + Cells_2_8 + Cells_2_7 + Cells_2_6 + Cells_2_5 + Cells_2_4 + Cells_2_3 + Cells_2_2 + Cells_1_9 + Cells_1_6 + Cells_1_5 + Cells_1_4 + Cells_1_3 + Cells_1_2 + Cells_1_1 + Cells_1_0 + Cells_9_10 + Cells_9_11 + Cells_9_12 + Cells_9_0 + Cells_9_1 + Cells_9_2 + Cells_9_3 + Cells_9_4 + Cells_9_5 + Cells_9_6 + Cells_9_7 + Cells_9_8 + Cells_9_9 + Cells_0_9 + Cells_0_8 + Cells_0_7 + Cells_2_12 + Cells_2_11 + Cells_2_10 + Cells_12_8 + Cells_8_10 + Cells_8_11 + Cells_8_12)
lola: after: (0 <= 0)
lola: LP says that atomic proposition is always false: (2 <= Cells_8_2)
lola: LP says that atomic proposition is always false: (2 <= Board_10_11_7)
lola: LP says that atomic proposition is always false: (3 <= Board_12_0_8)
lola: LP says that atomic proposition is always false: (2 <= Rows_5_4)
lola: A (G (((0 <= 0) OR X (X (()))))) : A (G ((0 <= Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4_0 + Board_0_4_1 + Board_0_4_2 + Board_0_4_3 + Board_0_4_4 + Board_0_4_5 + Board_0_4_6 + Board_0_4_7 + Board_0_4_8 + Board_0_4_9 + Board_5_1_10 + Board_5_1_11 + Board_5_1_12 + Board_12_8_10 + Board_12_8_11 + Board_12_8_12 + Board_4_5_0 + Board_4_5_1 + Board_4_5_2 + Board_4_5_3 + Board_4_5_4 + Board_4_5_5 + Board_4_5_6 + Board_4_5_7 + Board_4_5_8 + Board_4_5_9 + Board_6_12_0 + Board_6_12_1 + Board_6_12_2 + Board_6_12_3 + Board_6_12_4 + Board_6_12_5 + Board_6_12_6 + Board_6_12_7 + Board_6_12_8 + Board_6_12_9 + Board_6_5_10 + Board_6_5_11 + Board_6_5_12 + Board_1_10_0 + Board_1_10_1 + Board_1_10_2 + Board_1_10_3 + Board_1_10_4 + Board_1_10_5 + Board_1_10_6 + Board_1_10_7 + Board_1_10_8 + Board_1_10_9 + Board_8_6_0 + Board_8_6_1 + Board_8_6_2 + Board_8_6_3 + Board_8_6_4 + Board_8_6_5 + Board_8_6_6 + Board_8_6_7 + Board_8_6_8 + Board_8_6_9 + Board_2_12_10 + Board_2_12_11 + Board_2_12_12 + Board_12_9_0 + Board_12_9_1 + Board_12_9_2 + Board_12_9_3 + Board_12_9_4 + Board_12_9_5 + Board_12_9_6 + Board_12_9_7 + Board_12_9_8 + Board_12_9_9 + Board_0_5_0 + Board_0_5_1 + Board_0_5_2 + Board_0_5_3 + Board_0_5_4 + Board_0_5_5 + Board_0_5_6 + Board_0_5_7 + Board_0_5_8 + Board_0_5_9 + Board_7_9_10 + Board_7_9_11 + Board_7_9_12 + Board_4_6_0 + Board_4_6_1 + Board_4_6_2 + Board_4_6_3 + Board_4_6_4 + Board_4_6_5 + Board_4_6_6 + Board_4_6_7 + Board_4_6_8 + Board_4_6_9 + Board_7_11_10 + Board_7_11_11 + Board_7_11_12 + Board_3_3_10 + Board_3_3_11 + Board_3_3_12 + Board_1_11_0 + Board_1_11_1 + Board_1_11_2 + Board_1_11_3 + Board_1_11_4 + Board_1_11_5 + 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Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9))) OR NOT(((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + 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+ Board_3_10_5 + Board_3_10_6 + Board_3_10_7 + Board_3_10_8 + Board_12_2_4 + Board_0_4_10 + Board_0_4_11 + Board_12_2_3 + Board_4_12_10 + Board_4_12_11 + Board_12_2_2 + Board_3_6_0 + Board_3_6_1 + Board_3_6_2 + Board_3_6_3 + Board_3_6_4 + Board_3_6_5 + Board_3_6_6 + Board_3_6_7 + Board_3_6_8 + Board_12_2_1 + Board_11_6_10 + Board_11_6_11 + Board_12_2_0 + Board_9_9_10 + Board_9_9_11 + Board_1_8_11 + Board_7_7_0 + Board_7_7_1 + Board_7_7_2 + Board_7_7_3 + Board_7_7_4 + Board_7_7_5 + Board_7_7_6 + Board_7_7_7 + Board_7_7_8 + Board_7_7_9 + Board_1_8_10 + Board_9_9_12 + Board_1_8_12 + Board_11_6_12 + Board_3_6_9 + Board_4_12_12 + Board_0_4_12 + Board_3_10_9 + Board_8_5_12 + Board_8_12_9 + Board_10_2_12 + Board_11_9_9 + Board_12_2_9 + Board_12_1_9 + Board_9_11_12 + Board_5_3_12 + Board_1_10_10 + Board_1_10_11 + Board_1_10_12 + Board_11_12_12 + Board_7_1_12 + Board_3_11_9 + Board_3_6_12 + Board_3_5_9 + Board_8_11_9 + Board_11_8_9 + Board_12_0_9 + Board_11_10_9 + Board_2_2_12 + Board_6_10_12 + Board_3_7_9 + Board_6_7_10 + Board_6_7_11 + Board_6_7_12 + Board_6_8_12 + Board_12_0_12 + Board_1_11_12 + Board_11_7_9 + Board_1_9_12 + Board_3_3_9 + Board_0_5_12 + Board_0_12_9 + Board_8_0_9 + Board_7_8_9 + Board_10_3_12 + Board_2_1_12 + Board_12_3_9 + Board_3_12_0 + Board_3_12_1 + Board_3_12_2 + Board_3_12_3 + Board_3_12_4 + Board_3_12_5 + Board_3_12_6 + Board_3_12_7 + Board_3_12_8 + Board_3_12_9 + Board_11_11_0 + Board_11_11_1 + Board_11_11_2 + Board_11_11_3 + Board_11_11_4 + Board_11_11_5 + Board_11_11_6 + Board_11_11_7 + Board_11_11_8 + Board_11_11_9 + Board_4_0_9 + Board_2_9_9 + Board_2_9_8 + Board_2_9_7 + Board_2_9_6 + Board_2_9_5 + Board_2_9_4 + Board_2_9_3 + Board_2_9_2 + Board_2_9_1 + Board_3_8_9 + Board_2_9_0 + Board_1_12_12 + Board_3_5_12 + Board_7_0_10 + Board_7_0_11 + Board_7_0_12 + Board_5_12_9 + Board_5_12_8 + Board_5_12_7 + Board_11_11_12 + Board_5_12_6 + Board_5_12_5 + Board_5_12_4 + Board_5_12_3 + Board_5_12_2 + Board_5_12_1 + Board_5_12_0 + Board_0_6_12 + Board_10_4_12 + Board_8_1_9 + Board_7_9_0 + Board_7_9_1 + Board_7_9_2 + Board_7_9_3 + Board_7_9_4 + Board_7_9_5 + Board_7_9_6 + Board_7_9_7 + Board_7_9_8 + Board_7_9_9 + Board_12_4_0 + Board_12_4_1 + Board_12_4_2 + Board_12_4_3 + Board_12_4_4 + Board_12_4_5 + Board_12_4_6 + Board_12_4_7 + Board_12_4_8 + Board_12_4_9 + Board_10_1_10 + Board_10_1_11 + Board_10_1_12 + Board_0_0_0 + Board_0_0_1 + Board_0_0_2 + Board_0_0_3 + Board_0_0_4 + Board_0_0_5 + Board_0_0_6 + Board_0_0_7 + Board_0_0_8 + Board_0_0_9 + Board_4_9_10 + Board_4_9_11 + Board_4_9_12 + Board_8_4_10 + Board_8_4_11 + Board_8_4_12 + Board_0_3_10 + Board_0_3_11 + Board_0_3_12 + Board_4_11_10 + Board_4_11_11 + Board_4_11_12 + Board_11_12_0 + Board_11_12_1 + Board_11_12_2 + Board_11_12_3 + Board_11_12_4 + Board_11_12_5 + Board_11_12_6 + Board_11_12_7 + Board_11_12_8 + Board_11_12_9 + Board_11_3_9 + Board_5_11_9 + Board_10_10_12 + Board_11_2_9 + Board_6_12_12 + Board_5_10_9 + Board_4_1_9 + Board_3_9_0 + Board_3_9_1 + Board_3_9_2 + Board_3_9_3 + Board_3_9_4 + Board_3_9_5 + Board_3_9_6 + Board_3_9_7 + Board_3_9_8 + Board_3_9_9 + Board_11_5_10 + Board_11_5_11 + Board_11_5_12 + Board_10_9_9 + Board_11_1_9 + Board_9_8_12 + Board_10_5_12 + Board_10_8_9 + Board_11_0_9 + Board_10_12_9 + Board_10_11_12 + Board_8_2_9 + Board_1_7_10 + Board_1_7_11 + Board_1_7_12 + Board_12_5_0 + Board_12_5_1 + Board_12_5_2 + Board_12_5_3 + Board_12_5_4 + Board_12_5_5 + Board_12_5_6 + Board_12_5_7 + Board_12_5_8 + Board_12_5_9 + Board_9_10_10 + Board_9_10_11 + Board_9_10_12 + Board_0_1_0 + Board_0_1_1 + Board_0_1_2 + Board_0_1_3 + Board_0_1_4 + Board_0_1_5 + Board_0_1_6 + Board_0_1_7 + Board_0_1_8 + Board_0_1_9 + Board_5_2_10 + Board_5_2_11 + Board_5_2_12 + Board_12_9_10 + Board_12_9_11 + Board_12_9_12 + Board_10_7_9 + Board_10_6_9 + Board_4_2_9 + Board_6_6_10 + Board_6_6_11 + Board_6_6_12 + Board_7_11_9 + Board_12_10_12 + Board_7_10_9 + Board_12_12_9 + Board_12_11_12 + Board_8_3_9 + Board_2_0_10 + Board_2_0_11 + Board_2_0_12 + Board_12_6_0 + Board_12_6_1 + Board_12_6_2 + Board_12_6_3 + Board_12_6_4 + Board_12_6_5 + Board_12_6_6 + Board_12_6_7 + Board_12_6_8 + Board_12_6_9 + Board_0_2_0 + Board_0_2_1 + Board_0_2_2 + Board_0_2_3 + Board_0_2_4 + Board_0_2_5 + Board_0_2_6 + Board_0_2_7 + Board_0_2_8 + Board_0_2_9 + Board_4_3_0 + Board_4_3_1 + Board_4_3_2 + Board_4_3_3 + Board_4_3_4 + Board_4_3_5 + Board_4_3_6 + Board_4_3_7 + Board_4_3_8 + Board_4_3_9 + Board_6_10_0 + Board_6_10_1 + Board_6_10_2 + Board_6_10_3 + Board_6_10_4 + Board_6_10_5 + Board_6_10_6 + Board_6_10_7 + Board_6_10_8 + Board_6_10_9 + Board_7_12_10 + Board_7_12_11 + Board_7_12_12 + Board_3_4_10 + Board_3_4_11 + Board_3_4_12 + Board_11_10_10 + Board_11_10_11 + Board_11_10_12 + Board_8_4_0 + Board_8_4_1 + Board_8_4_2 + Board_8_4_3 + Board_8_4_4 + Board_8_4_5 + Board_8_4_6 + Board_8_4_7 + Board_8_4_8 + Board_8_4_9 + Board_12_7_0 + Board_12_7_1 + Board_12_7_2 + Board_12_7_3 + Board_12_7_4 + Board_12_7_5 + Board_12_7_6 + Board_12_7_7 + Board_12_7_8 + Board_12_7_9 + Board_10_0_10 + Board_10_0_11 + Board_10_0_12 + Board_0_3_0 + Board_0_3_1 + Board_0_3_2 + Board_0_3_3 + Board_0_3_4 + Board_0_3_5 + Board_0_3_6 + Board_0_3_7 + Board_0_3_8 + Board_0_3_9 + Board_4_8_10 + Board_4_8_11 + Board_4_8_12 + Board_8_3_10 + Board_8_3_11 + Board_8_3_12 + Board_0_2_10 + Board_0_2_11 + Board_0_2_12 + Board_4_10_10 + Board_4_10_11 + Board_4_10_12 + Board_4_4_0 + Board_4_4_1 + Board_4_4_2 + Board_4_4_3 + Board_4_4_4 + Board_4_4_5 + Board_4_4_6 + Board_4_4_7 + Board_4_4_8 + Board_4_4_9 + Board_6_11_0 + Board_6_11_1 + Board_6_11_2 + Board_6_11_3 + Board_6_11_4 + Board_6_11_5 + Board_6_11_6 + Board_6_11_7 + Board_6_11_8 + Board_6_11_9 + Board_11_4_10 + Board_11_4_11 + Board_11_4_12))))))))) : A (G ((((0 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9) OR G (((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 + 1 <= 0) OR G ((3 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12))))) U G ((Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + 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Board_1_10_12 + Board_11_12_12 + Board_7_1_12 + Board_3_11_9 + Board_3_6_12 + Board_3_5_9 + Board_8_11_9 + Board_11_8_9 + Board_12_0_9 + Board_11_10_9 + Board_2_2_12 + Board_6_10_12 + Board_3_7_9 + Board_6_7_10 + Board_6_7_11 + Board_6_7_12 + Board_6_8_12 + Board_12_0_12 + Board_1_11_12 + Board_11_7_9 + Board_1_9_12 + Board_3_3_9 + Board_0_5_12 + Board_0_12_9 + Board_8_0_9 + Board_7_8_9 + Board_10_3_12 + Board_2_1_12 + Board_12_3_9 + Board_3_12_0 + Board_3_12_1 + Board_3_12_2 + Board_3_12_3 + Board_3_12_4 + Board_3_12_5 + Board_3_12_6 + Board_3_12_7 + Board_3_12_8 + Board_3_12_9 + Board_11_11_0 + Board_11_11_1 + Board_11_11_2 + Board_11_11_3 + Board_11_11_4 + Board_11_11_5 + Board_11_11_6 + Board_11_11_7 + Board_11_11_8 + Board_11_11_9 + Board_4_0_9 + Board_2_9_9 + Board_2_9_8 + Board_2_9_7 + Board_2_9_6 + Board_2_9_5 + Board_2_9_4 + Board_2_9_3 + Board_2_9_2 + Board_2_9_1 + Board_3_8_9 + Board_2_9_0 + Board_1_12_12 + Board_3_5_12 + Board_7_0_10 + Board_7_0_11 + Board_7_0_12 + Board_5_12_9 + Board_5_12_8 + Board_5_12_7 + Board_11_11_12 + Board_5_12_6 + Board_5_12_5 + Board_5_12_4 + Board_5_12_3 + Board_5_12_2 + Board_5_12_1 + Board_5_12_0 + Board_0_6_12 + Board_10_4_12 + Board_8_1_9 + Board_7_9_0 + Board_7_9_1 + Board_7_9_2 + Board_7_9_3 + Board_7_9_4 + Board_7_9_5 + Board_7_9_6 + Board_7_9_7 + Board_7_9_8 + Board_7_9_9 + Board_12_4_0 + Board_12_4_1 + Board_12_4_2 + Board_12_4_3 + Board_12_4_4 + Board_12_4_5 + Board_12_4_6 + Board_12_4_7 + Board_12_4_8 + Board_12_4_9 + Board_10_1_10 + Board_10_1_11 + Board_10_1_12 + Board_0_0_0 + Board_0_0_1 + Board_0_0_2 + Board_0_0_3 + Board_0_0_4 + Board_0_0_5 + Board_0_0_6 + Board_0_0_7 + Board_0_0_8 + Board_0_0_9 + Board_4_9_10 + Board_4_9_11 + Board_4_9_12 + Board_8_4_10 + Board_8_4_11 + Board_8_4_12 + Board_0_3_10 + Board_0_3_11 + Board_0_3_12 + Board_4_11_10 + Board_4_11_11 + Board_4_11_12 + Board_11_12_0 + Board_11_12_1 + Board_11_12_2 + Board_11_12_3 + Board_11_12_4 + Board_11_12_5 + Board_11_12_6 + Board_11_12_7 + Board_11_12_8 + Board_11_12_9 + Board_11_3_9 + Board_5_11_9 + Board_10_10_12 + Board_11_2_9 + Board_6_12_12 + Board_5_10_9 + Board_4_1_9 + Board_3_9_0 + Board_3_9_1 + Board_3_9_2 + Board_3_9_3 + Board_3_9_4 + Board_3_9_5 + Board_3_9_6 + Board_3_9_7 + Board_3_9_8 + Board_3_9_9 + Board_11_5_10 + Board_11_5_11 + Board_11_5_12 + Board_10_9_9 + Board_11_1_9 + Board_9_8_12 + Board_10_5_12 + Board_10_8_9 + Board_11_0_9 + Board_10_12_9 + Board_10_11_12 + Board_8_2_9 + Board_1_7_10 + Board_1_7_11 + Board_1_7_12 + Board_12_5_0 + Board_12_5_1 + Board_12_5_2 + Board_12_5_3 + Board_12_5_4 + Board_12_5_5 + Board_12_5_6 + Board_12_5_7 + Board_12_5_8 + Board_12_5_9 + Board_9_10_10 + Board_9_10_11 + Board_9_10_12 + Board_0_1_0 + Board_0_1_1 + Board_0_1_2 + Board_0_1_3 + Board_0_1_4 + Board_0_1_5 + Board_0_1_6 + Board_0_1_7 + Board_0_1_8 + Board_0_1_9 + Board_5_2_10 + Board_5_2_11 + Board_5_2_12 + Board_12_9_10 + Board_12_9_11 + Board_12_9_12 + Board_10_7_9 + Board_10_6_9 + Board_4_2_9 + Board_6_6_10 + Board_6_6_11 + Board_6_6_12 + Board_7_11_9 + Board_12_10_12 + Board_7_10_9 + Board_12_12_9 + Board_12_11_12 + Board_8_3_9 + Board_2_0_10 + Board_2_0_11 + Board_2_0_12 + Board_12_6_0 + Board_12_6_1 + Board_12_6_2 + Board_12_6_3 + Board_12_6_4 + Board_12_6_5 + Board_12_6_6 + Board_12_6_7 + Board_12_6_8 + Board_12_6_9 + Board_0_2_0 + Board_0_2_1 + Board_0_2_2 + Board_0_2_3 + Board_0_2_4 + Board_0_2_5 + Board_0_2_6 + Board_0_2_7 + Board_0_2_8 + Board_0_2_9 + Board_4_3_0 + Board_4_3_1 + Board_4_3_2 + Board_4_3_3 + Board_4_3_4 + Board_4_3_5 + Board_4_3_6 + Board_4_3_7 + Board_4_3_8 + Board_4_3_9 + Board_6_10_0 + Board_6_10_1 + Board_6_10_2 + Board_6_10_3 + Board_6_10_4 + Board_6_10_5 + Board_6_10_6 + Board_6_10_7 + Board_6_10_8 + Board_6_10_9 + Board_7_12_10 + Board_7_12_11 + Board_7_12_12 + Board_3_4_10 + Board_3_4_11 + Board_3_4_12 + Board_11_10_10 + Board_11_10_11 + Board_11_10_12 + Board_8_4_0 + Board_8_4_1 + Board_8_4_2 + Board_8_4_3 + Board_8_4_4 + Board_8_4_5 + Board_8_4_6 + Board_8_4_7 + Board_8_4_8 + Board_8_4_9 + Board_12_7_0 + Board_12_7_1 + Board_12_7_2 + Board_12_7_3 + Board_12_7_4 + Board_12_7_5 + Board_12_7_6 + Board_12_7_7 + Board_12_7_8 + Board_12_7_9 + Board_10_0_10 + Board_10_0_11 + Board_10_0_12 + Board_0_3_0 + Board_0_3_1 + Board_0_3_2 + Board_0_3_3 + Board_0_3_4 + Board_0_3_5 + Board_0_3_6 + Board_0_3_7 + Board_0_3_8 + Board_0_3_9 + Board_4_8_10 + Board_4_8_11 + Board_4_8_12 + Board_8_3_10 + Board_8_3_11 + Board_8_3_12 + Board_0_2_10 + Board_0_2_11 + Board_0_2_12 + Board_4_10_10 + Board_4_10_11 + Board_4_10_12 + Board_4_4_0 + Board_4_4_1 + Board_4_4_2 + Board_4_4_3 + Board_4_4_4 + Board_4_4_5 + Board_4_4_6 + Board_4_4_7 + Board_4_4_8 + Board_4_4_9 + Board_6_11_0 + Board_6_11_1 + Board_6_11_2 + Board_6_11_3 + Board_6_11_4 + Board_6_11_5 + Board_6_11_6 + Board_6_11_7 + Board_6_11_8 + Board_6_11_9 + Board_11_4_10 + Board_11_4_11 + Board_11_4_12 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12)) U ((2 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + Columns_1_8 + Columns_1_9 + Columns_5_8 + Columns_5_7 + Columns_5_6 + Columns_5_5 + Columns_5_4 + Columns_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_2_0 + Columns_2_1 + Columns_2_2 + Columns_2_3 + Columns_2_4 + Columns_2_5 + Columns_2_6 + Columns_2_7 + Columns_2_8 + Columns_2_9 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_3_0 + Columns_3_1 + Columns_3_2 + Columns_3_3 + Columns_3_4 + Columns_3_5 + Columns_3_6 + Columns_3_7 + Columns_3_8 + Columns_3_9 + Columns_4_0 + Columns_4_1 + Columns_4_2 + Columns_4_3 + Columns_4_4 + Columns_4_5 + Columns_4_6 + Columns_4_7 + Columns_4_8 + Columns_4_9 + Columns_5_9 + Columns_0_10 + Columns_0_11 + Columns_0_12 + Columns_6_9 + Columns_7_0 + Columns_7_1 + Columns_7_2 + Columns_7_3 + Columns_7_4 + Columns_7_5 + Columns_7_6 + Columns_7_7 + Columns_7_8 + Columns_7_9 + Columns_8_0 + Columns_8_1 + Columns_8_2 + Columns_8_3 + Columns_8_4 + Columns_8_5 + Columns_8_6 + Columns_8_7 + Columns_8_8 + Columns_8_9 + Columns_9_0 + Columns_9_1 + Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9) AND X ((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4_0 + Board_0_4_1 + Board_0_4_2 + Board_0_4_3 + Board_0_4_4 + Board_0_4_5 + Board_0_4_6 + Board_0_4_7 + Board_0_4_8 + Board_0_4_9 + Board_5_1_10 + Board_5_1_11 + Board_5_1_12 + Board_12_8_10 + Board_12_8_11 + Board_12_8_12 + Board_4_5_0 + Board_4_5_1 + Board_4_5_2 + Board_4_5_3 + Board_4_5_4 + Board_4_5_5 + 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Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12)))) U F ((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + Columns_11_1 + Columns_11_2 + Columns_11_3 + Columns_11_4 + Columns_11_5 + Columns_11_6 + Columns_11_7 + Columns_11_8 + Columns_11_9 + Columns_11_10 + Columns_11_11 + Columns_11_12 + Columns_12_0 + Columns_12_1 + Columns_12_2 + Columns_12_3 + Columns_12_4 + Columns_12_5 + Columns_12_6 + Columns_12_7 + Columns_12_8 + Columns_12_9 + Columns_5_10 + Columns_5_11 + Columns_5_12 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_6_8 + Columns_6_7 + Columns_6_6 + Columns_6_5 + Columns_6_4 + Columns_6_3 + Columns_6_2 + Columns_6_1 + Columns_6_0 + Columns_2_10 + Columns_2_11 + Columns_2_12 + Columns_0_0 + Columns_0_1 + Columns_0_2 + Columns_0_3 + Columns_0_4 + Columns_0_5 + Columns_0_6 + Columns_0_7 + Columns_0_8 + Columns_0_9 + Columns_1_0 + Columns_1_1 + Columns_1_2 + Columns_1_3 + Columns_1_4 + Columns_1_5 + Columns_1_6 + Columns_1_7 + 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Columns_9_2 + Columns_9_3 + Columns_9_4 + Columns_9_5 + Columns_9_6 + Columns_9_7 + Columns_9_8 + Columns_9_9 <= 1)))) : A (X (X (((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4_0 + Board_0_4_1 + Board_0_4_2 + Board_0_4_3 + Board_0_4_4 + Board_0_4_5 + Board_0_4_6 + Board_0_4_7 + Board_0_4_8 + Board_0_4_9 + Board_5_1_10 + Board_5_1_11 + Board_5_1_12 + Board_12_8_10 + Board_12_8_11 + Board_12_8_12 + Board_4_5_0 + Board_4_5_1 + Board_4_5_2 + Board_4_5_3 + Board_4_5_4 + Board_4_5_5 + Board_4_5_6 + Board_4_5_7 + Board_4_5_8 + Board_4_5_9 + Board_6_12_0 + Board_6_12_1 + Board_6_12_2 + Board_6_12_3 + Board_6_12_4 + Board_6_12_5 + Board_6_12_6 + 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Board_11_5_12 + Board_10_9_9 + Board_11_1_9 + Board_9_8_12 + Board_10_5_12 + Board_10_8_9 + Board_11_0_9 + Board_10_12_9 + Board_10_11_12 + Board_8_2_9 + Board_1_7_10 + Board_1_7_11 + Board_1_7_12 + Board_12_5_0 + Board_12_5_1 + Board_12_5_2 + Board_12_5_3 + Board_12_5_4 + Board_12_5_5 + Board_12_5_6 + Board_12_5_7 + Board_12_5_8 + Board_12_5_9 + Board_9_10_10 + Board_9_10_11 + Board_9_10_12 + Board_0_1_0 + Board_0_1_1 + Board_0_1_2 + Board_0_1_3 + Board_0_1_4 + Board_0_1_5 + Board_0_1_6 + Board_0_1_7 + Board_0_1_8 + Board_0_1_9 + Board_5_2_10 + Board_5_2_11 + Board_5_2_12 + Board_12_9_10 + Board_12_9_11 + Board_12_9_12 + Board_10_7_9 + Board_10_6_9 + Board_4_2_9 + Board_6_6_10 + Board_6_6_11 + Board_6_6_12 + Board_7_11_9 + Board_12_10_12 + Board_7_10_9 + Board_12_12_9 + Board_12_11_12 + Board_8_3_9 + Board_2_0_10 + Board_2_0_11 + Board_2_0_12 + Board_12_6_0 + Board_12_6_1 + Board_12_6_2 + Board_12_6_3 + Board_12_6_4 + Board_12_6_5 + Board_12_6_6 + Board_12_6_7 + Board_12_6_8 + Board_12_6_9 + Board_0_2_0 + Board_0_2_1 + Board_0_2_2 + Board_0_2_3 + Board_0_2_4 + Board_0_2_5 + Board_0_2_6 + Board_0_2_7 + Board_0_2_8 + Board_0_2_9 + Board_4_3_0 + Board_4_3_1 + Board_4_3_2 + Board_4_3_3 + Board_4_3_4 + Board_4_3_5 + Board_4_3_6 + Board_4_3_7 + Board_4_3_8 + Board_4_3_9 + Board_6_10_0 + Board_6_10_1 + Board_6_10_2 + Board_6_10_3 + Board_6_10_4 + Board_6_10_5 + Board_6_10_6 + Board_6_10_7 + Board_6_10_8 + Board_6_10_9 + Board_7_12_10 + Board_7_12_11 + Board_7_12_12 + Board_3_4_10 + Board_3_4_11 + Board_3_4_12 + Board_11_10_10 + Board_11_10_11 + Board_11_10_12 + Board_8_4_0 + Board_8_4_1 + Board_8_4_2 + Board_8_4_3 + Board_8_4_4 + Board_8_4_5 + Board_8_4_6 + Board_8_4_7 + Board_8_4_8 + Board_8_4_9 + Board_12_7_0 + Board_12_7_1 + Board_12_7_2 + Board_12_7_3 + Board_12_7_4 + Board_12_7_5 + Board_12_7_6 + Board_12_7_7 + Board_12_7_8 + Board_12_7_9 + Board_10_0_10 + Board_10_0_11 + Board_10_0_12 + Board_0_3_0 + Board_0_3_1 + Board_0_3_2 + Board_0_3_3 + Board_0_3_4 + Board_0_3_5 + Board_0_3_6 + Board_0_3_7 + Board_0_3_8 + Board_0_3_9 + Board_4_8_10 + Board_4_8_11 + Board_4_8_12 + Board_8_3_10 + Board_8_3_11 + Board_8_3_12 + Board_0_2_10 + Board_0_2_11 + Board_0_2_12 + Board_4_10_10 + Board_4_10_11 + Board_4_10_12 + Board_4_4_0 + Board_4_4_1 + Board_4_4_2 + Board_4_4_3 + Board_4_4_4 + Board_4_4_5 + Board_4_4_6 + Board_4_4_7 + Board_4_4_8 + Board_4_4_9 + Board_6_11_0 + Board_6_11_1 + Board_6_11_2 + Board_6_11_3 + Board_6_11_4 + Board_6_11_5 + Board_6_11_6 + Board_6_11_7 + Board_6_11_8 + Board_6_11_9 + Board_11_4_10 + Board_11_4_11 + Board_11_4_12 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows_3_2 + Rows_3_3 + Rows_3_4 + Rows_3_5 + Rows_3_6 + Rows_3_7 + Rows_3_8 + Rows_3_9 + Rows_8_10 + Rows_8_11 + Rows_8_12 + Rows_4_0 + Rows_4_1 + Rows_4_2 + Rows_4_3 + Rows_4_4 + Rows_4_5 + Rows_4_6 + Rows_4_7 + Rows_4_8 + Rows_4_9 + Rows_12_10 + Rows_12_11 + Rows_12_12 + Rows_5_0 + Rows_5_1 + Rows_5_2 + Rows_5_3 + Rows_5_4 + Rows_5_5 + Rows_5_6 + Rows_5_7 + Rows_5_8 + Rows_6_0 + Rows_6_1 + Rows_6_2 + Rows_6_3 + Rows_6_4 + Rows_6_5 + Rows_6_6 + Rows_6_7 + Rows_6_8 + Rows_6_9 + Rows_7_10 + Rows_7_11 + Rows_7_12 + Rows_7_0 + Rows_7_1 + Rows_7_2 + Rows_7_3 + Rows_7_4 + Rows_7_5 + Rows_7_6 + Rows_7_7 + Rows_7_8 + Rows_7_9 + Rows_11_10 + Rows_11_11 + Rows_11_12 + Rows_8_0 + Rows_8_1 + Rows_8_2 + Rows_8_3 + Rows_8_4 + Rows_8_5 + Rows_8_6 + Rows_8_7 + Rows_8_8 + Rows_8_9 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_10_10 + Rows_10_11 + Rows_11_0 + Rows_11_1 + Rows_11_2 + Rows_11_3 + Rows_11_4 + Rows_11_5 + Rows_11_6 + Rows_11_7 + Rows_11_8 + Rows_12_0 + Rows_12_1 + Rows_12_2 + Rows_12_3 + Rows_12_4 + Rows_12_5 + Rows_12_6 + Rows_12_7 + Rows_12_8 + Rows_5_10 + Rows_5_11 + Rows_5_12 + Rows_12_9 + Rows_11_9 + Rows_10_12 + Rows_10_9 + Rows_10_8 + Rows_10_7 + Rows_10_6 + Rows_10_5 + Rows_10_4 + Rows_10_3 + Rows_10_2 + Rows_10_1 + Rows_10_0 + Rows_9_9 + Rows_4_12 + Rows_9_8 + Rows_9_7 + Rows_9_6 + Rows_9_5 + Rows_9_4 + Rows_9_3 + Rows_9_2 + Rows_9_1 + Rows_9_0 + Rows_5_9 + Rows_1_9 + Rows_1_8 + Rows_1_7 + Rows_1_6 + Rows_1_5 + Rows_1_4 + Rows_1_3 + Rows_1_2 + Rows_1_1 + Rows_1_0 + Rows_3_10 + Rows_3_11 + Rows_3_12) U F ((X ((0 <= 0)) U X (NOT(G ((1 <= 0)))))))))) : A ((G ((1 <= Cells_7_11)) OR G (F (NOT((X ((2 <= Cells_8_2)) U (Rows_5_7 <= Columns_8_5))))))) : A ((((1 <= Columns_11_7) OR X (X ((1 <= Columns_11_7)))) U F (((2 <= Board_10_11_7) U X (G ((Rows_3_12 <= Cells_5_8))))))) : A (X ((X ((Cells_8_12 <= Rows_9_1)) OR F (NOT(((Columns_6_5 <= Rows_11_2) U (Board_12_0_8 <= 2))))))) : A ((G ((Cells_4_1 <= 0)) U (1 <= Cells_7_6))) : A (((Cells_8_4 <= Rows_10_7) AND (X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3)))))) : A (G (F (G (NOT((((Cells_12_2 <= Rows_6_1) OR NOT(G ((Columns_2_2 <= Rows_10_3)))) U X (G ((Columns_0_6 <= Cells_1_2))))))))) : A (G (NOT(((Columns_2_9 + 1 <= Board_6_1_6) AND X ((2 <= Rows_5_4)))))) : A (G (NOT(F (G (NOT((((1 <= Cells_4_11) OR F ((Rows_9_2 <= Board_8_6_3))) U ((Rows_9_2 <= Board_8_6_3) OR (Rows_6_5 <= Board_5_5_10)))))))))
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:142
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:525
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:374
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:350
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:169
lola: rewrite Frontend/Parser/formula_rewrite.k:374
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:169
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:115
lola: rewrite Frontend/Parser/formula_rewrite.k:422
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:163
lola: rewrite Frontend/Parser/formula_rewrite.k:282
lola: rewrite Frontend/Parser/formula_rewrite.k:410
lola: rewrite Frontend/Parser/formula_rewrite.k:169
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:145
lola: rewrite Frontend/Parser/formula_rewrite.k:185
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:185
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:380
lola: rewrite Frontend/Parser/formula_rewrite.k:422
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:279
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:121
lola: rewrite Frontend/Parser/formula_rewrite.k:431
lola: rewrite Frontend/Parser/formula_rewrite.k:536
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:338
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:374
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:145
lola: rewrite Frontend/Parser/formula_rewrite.k:117
lola: rewrite Frontend/Parser/formula_rewrite.k:282
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:338
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:341
lola: rewrite Frontend/Parser/formula_rewrite.k:315
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:434
lola: rewrite Frontend/Parser/formula_rewrite.k:350
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 217 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: TRUE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
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: 0 markings, 0 edges
lola: ========================================
lola: subprocess 1 will run for 232 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: TRUE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
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: 0 markings, 0 edges
lola: ========================================
lola: subprocess 2 will run for 248 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: TRUE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
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: 0 markings, 0 edges
lola: ========================================
lola: subprocess 3 will run for 267 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: TRUE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
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: 0 markings, 0 edges
lola: ========================================
lola: subprocess 4 will run for 290 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X ((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X ((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + ... (shortened)
lola: processed formula length: 34731
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 3 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 157 markings, 157 edges
lola: ========================================
lola: subprocess 5 will run for 316 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X (X (((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (X (((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4... (shortened)
lola: processed formula length: 34241
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 6 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: 170223 markings, 173209 edges, 34045 markings/sec, 0 secs
lola: 324091 markings, 335889 edges, 30774 markings/sec, 5 secs
lola: 472977 markings, 499450 edges, 29777 markings/sec, 10 secs
lola: 621879 markings, 669718 edges, 29780 markings/sec, 15 secs
lola: 759626 markings, 833984 edges, 27549 markings/sec, 20 secs
lola: 883264 markings, 987912 edges, 24728 markings/sec, 25 secs
lola: 994387 markings, 1132152 edges, 22225 markings/sec, 30 secs
lola: 1107295 markings, 1285219 edges, 22582 markings/sec, 35 secs
lola: 1223000 markings, 1450117 edges, 23141 markings/sec, 40 secs
lola: 1318391 markings, 1592510 edges, 19078 markings/sec, 45 secs
lola: 1414070 markings, 1742821 edges, 19136 markings/sec, 50 secs
lola: 1509033 markings, 1899162 edges, 18993 markings/sec, 55 secs
lola: 1601674 markings, 2062405 edges, 18528 markings/sec, 60 secs
lola: 1683264 markings, 2215162 edges, 16318 markings/sec, 65 secs
lola: 1755294 markings, 2358331 edges, 14406 markings/sec, 70 secs
lola: 1821338 markings, 2498317 edges, 13209 markings/sec, 75 secs
lola: 1886706 markings, 2648014 edges, 13074 markings/sec, 80 secs
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 6 will run for 339 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X (X ((Cells_8_12 <= Rows_9_1))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (X ((Cells_8_12 <= Rows_9_1))))
lola: processed formula length: 36
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 4 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 386 markings, 386 edges
lola: ========================================
lola: subprocess 7 will run for 377 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: ((Cells_8_4 <= Rows_10_7) AND A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3))))))
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 7 will run for 377 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (Cells_8_4 <= Rows_10_7)
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: (Cells_8_4 <= Rows_10_7)
lola: processed formula length: 24
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 1 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: 0 markings, 0 edges
lola: ========================================
lola: subprocess 8 will run for 424 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3)))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3)))))
lola: processed formula length: 113
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 6 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: 77823 markings, 469689 edges, 15565 markings/sec, 0 secs
lola: 143423 markings, 940174 edges, 13120 markings/sec, 5 secs
lola: 202879 markings, 1410904 edges, 11891 markings/sec, 10 secs
lola: 279403 markings, 1879215 edges, 15305 markings/sec, 15 secs
lola: 343672 markings, 2348300 edges, 12854 markings/sec, 20 secs
lola: 405061 markings, 2817924 edges, 12278 markings/sec, 25 secs
lola: 458373 markings, 3287164 edges, 10662 markings/sec, 30 secs
lola: 525351 markings, 3755935 edges, 13396 markings/sec, 35 secs
lola: 580961 markings, 4226311 edges, 11122 markings/sec, 40 secs
lola: 637489 markings, 4695707 edges, 11306 markings/sec, 45 secs
lola: 687441 markings, 5164609 edges, 9990 markings/sec, 50 secs
lola: 754863 markings, 5633953 edges, 13484 markings/sec, 55 secs
lola: 820625 markings, 6105500 edges, 13152 markings/sec, 60 secs
lola: 885791 markings, 6576206 edges, 13033 markings/sec, 65 secs
lola: 956390 markings, 7045098 edges, 14120 markings/sec, 70 secs
lola: 1021885 markings, 7514109 edges, 13099 markings/sec, 75 secs
lola: 1086399 markings, 7982125 edges, 12903 markings/sec, 80 secs
lola: 1141593 markings, 8451618 edges, 11039 markings/sec, 85 secs
lola: 1204651 markings, 8920002 edges, 12612 markings/sec, 90 secs
lola: 1262775 markings, 9389652 edges, 11625 markings/sec, 95 secs
lola: 1319441 markings, 9858294 edges, 11333 markings/sec, 100 secs
lola: 1371637 markings, 10327195 edges, 10439 markings/sec, 105 secs
lola: 1420735 markings, 10796098 edges, 9820 markings/sec, 110 secs
lola: 1478061 markings, 11265778 edges, 11465 markings/sec, 115 secs
lola: 1528021 markings, 11735556 edges, 9992 markings/sec, 120 secs
lola: 1579505 markings, 12204929 edges, 10297 markings/sec, 125 secs
lola: 1630261 markings, 12673676 edges, 10151 markings/sec, 130 secs
lola: 1685822 markings, 13142164 edges, 11112 markings/sec, 135 secs
lola: 1736279 markings, 13610493 edges, 10091 markings/sec, 140 secs
lola: 1787007 markings, 14077959 edges, 10146 markings/sec, 145 secs
lola: 1832807 markings, 14546511 edges, 9160 markings/sec, 150 secs
lola: 1878261 markings, 15015556 edges, 9091 markings/sec, 155 secs
lola: 1929081 markings, 15483990 edges, 10164 markings/sec, 160 secs
lola: 1973467 markings, 15948530 edges, 8877 markings/sec, 165 secs
lola: 2019695 markings, 16416356 edges, 9246 markings/sec, 170 secs
lola: 2062069 markings, 16885215 edges, 8475 markings/sec, 175 secs
lola: 2100938 markings, 17359870 edges, 7774 markings/sec, 180 secs
lola: 2172473 markings, 17834055 edges, 14307 markings/sec, 185 secs
lola: 2229739 markings, 18305196 edges, 11453 markings/sec, 190 secs
lola: 2291947 markings, 18776095 edges, 12442 markings/sec, 195 secs
lola: 2346633 markings, 19245792 edges, 10937 markings/sec, 200 secs
lola: 2412735 markings, 19717276 edges, 13220 markings/sec, 205 secs
lola: 2486803 markings, 20185959 edges, 14814 markings/sec, 210 secs
lola: 2552137 markings, 20656181 edges, 13067 markings/sec, 215 secs
lola: 2615715 markings, 21125599 edges, 12716 markings/sec, 220 secs
lola: 2676771 markings, 21593532 edges, 12211 markings/sec, 225 secs
lola: 2733471 markings, 22063280 edges, 11340 markings/sec, 230 secs
lola: 2782891 markings, 22531494 edges, 9884 markings/sec, 235 secs
lola: 2830091 markings, 22999356 edges, 9440 markings/sec, 240 secs
lola: 2874325 markings, 23467383 edges, 8847 markings/sec, 245 secs
lola: 2929933 markings, 23937383 edges, 11122 markings/sec, 250 secs
lola: 2993853 markings, 24407524 edges, 12784 markings/sec, 255 secs
lola: 3054265 markings, 24876671 edges, 12082 markings/sec, 260 secs
lola: 3105605 markings, 25346280 edges, 10268 markings/sec, 265 secs
lola: 3168271 markings, 25814274 edges, 12533 markings/sec, 270 secs
lola: 3218909 markings, 26283126 edges, 10128 markings/sec, 275 secs
lola: 3267757 markings, 26753157 edges, 9770 markings/sec, 280 secs
lola: 3312279 markings, 27221078 edges, 8904 markings/sec, 285 secs
lola: 3355623 markings, 27688990 edges, 8669 markings/sec, 290 secs
lola: 3396173 markings, 28155269 edges, 8110 markings/sec, 295 secs
lola: 3449294 markings, 28624810 edges, 10624 markings/sec, 300 secs
lola: 3513579 markings, 29094444 edges, 12857 markings/sec, 305 secs
lola: 3572631 markings, 29565953 edges, 11810 markings/sec, 310 secs
lola: 3631505 markings, 30035560 edges, 11775 markings/sec, 315 secs
lola: 3682583 markings, 30506357 edges, 10216 markings/sec, 320 secs
lola: 3757863 markings, 30977192 edges, 15056 markings/sec, 325 secs
lola: 3828905 markings, 31445889 edges, 14208 markings/sec, 330 secs
lola: 3887423 markings, 31916550 edges, 11704 markings/sec, 335 secs
lola: 3959679 markings, 32383410 edges, 14451 markings/sec, 340 secs
lola: 4017385 markings, 32852086 edges, 11541 markings/sec, 345 secs
lola: 4068425 markings, 33321601 edges, 10208 markings/sec, 350 secs
lola: 4117975 markings, 33788896 edges, 9910 markings/sec, 355 secs
lola: 4163660 markings, 34257434 edges, 9137 markings/sec, 360 secs
lola: 4204457 markings, 34725303 edges, 8159 markings/sec, 365 secs
lola: 4271811 markings, 35196467 edges, 13471 markings/sec, 370 secs
lola: local time limit reached - aborting
lola:
preliminary result: yes yes unknown yes unknown no unknown unknown unknown unknown no unknown unknown unknown yes unknown
lola: caught signal User defined signal 1 - aborting LoLA
lola:
preliminary result: yes yes unknown yes unknown no unknown unknown unknown unknown no unknown unknown unknown yes unknown
lola: memory consumption: 1109340 KB
lola: time consumption: 551 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: memory consumption: 1109340 KB
lola: time consumption: 551 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes unknown yes unknown no unknown unknown unknown unknown no unknown unknown unknown yes unknown
lola: memory consumption: 166800 KB
lola: time consumption: 554 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 8 will run for 374 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F (G ((((Rows_6_1 + 1 <= Cells_12_2) AND G ((Columns_2_2 <= Rows_10_3))) R X (F ((Cells_1_2 + 1 <= Columns_0_6)))))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (F (G ((((Rows_6_1 + 1 <= Cells_12_2) AND G ((Columns_2_2 <= Rows_10_3))) R X (F ((Cells_1_2 + 1 <= Columns_0_6)))))))
lola: processed formula length: 120
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 2 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 158 markings, 159 edges
lola: ========================================
lola: subprocess 9 will run for 427 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X (TRUE))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (TRUE))
lola: processed formula length: 12
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 3 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: LTL model checker
lola: The net satisfies the given formula (language of the product automaton is empty).
lola: 2198 markings, 2197 edges
lola: ========================================
lola: subprocess 10 will run for 499 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F ((Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking eventual occurrence
lola: rewrite Frontend/Parser/formula_rewrite.k:749
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: (2 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_10_0 + Columns_10_1 + Columns_10_2 + Columns_10_3 + Columns_10_4 + Columns_10_5 + Columns_10_6 + Columns_10_7 + Columns_10_8 + Columns_10_9 + Columns_11_0 + C... (shortened)
lola: processed formula length: 2448
lola: 101 rewrites
lola: closed formula file LTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: state space / EG
lola: The predicate does not eventually occur.
lola: 157 markings, 156 edges
lola: ========================================
lola: subprocess 11 will run for 599 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (((1 <= Cells_7_6) OR (G ((Cells_4_1 <= 0)) AND F ((1 <= Cells_7_6)))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (((1 <= Cells_7_6) OR (G ((Cells_4_1 <= 0)) AND F ((1 <= Cells_7_6)))))
lola: processed formula length: 73
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 4 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: using ltl preserving stubborn set method with deletion algorithm (--stubborn=deletion)
lola: using ltl preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: LTL model checker
lola: The net satisfies the given formula (language of the product automaton is empty).
lola: 1 markings, 0 edges
lola: ========================================
lola: subprocess 12 will run for 748 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F (G ((Rows_3_12 <= Cells_5_8))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (F (G ((Rows_3_12 <= Cells_5_8))))
lola: processed formula length: 36
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 2 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: using ltl preserving stubborn set method with deletion algorithm (--stubborn=deletion)
lola: using ltl preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: SEARCH
lola: RUNNING
lola: 71261 markings, 425411 edges, 14252 markings/sec, 0 secs
lola: 122169 markings, 875874 edges, 10182 markings/sec, 5 secs
lola: 176888 markings, 1326663 edges, 10944 markings/sec, 10 secs
lola: 220244 markings, 1773748 edges, 8671 markings/sec, 15 secs
lola: 268044 markings, 2219485 edges, 9560 markings/sec, 20 secs
lola: 327812 markings, 2669857 edges, 11954 markings/sec, 25 secs
lola: 376332 markings, 3120786 edges, 9704 markings/sec, 30 secs
lola: 422402 markings, 3564223 edges, 9214 markings/sec, 35 secs
lola: 476725 markings, 4008494 edges, 10865 markings/sec, 40 secs
lola: 520730 markings, 4455194 edges, 8801 markings/sec, 45 secs
lola: 560042 markings, 4899772 edges, 7862 markings/sec, 50 secs
lola: 601642 markings, 5352385 edges, 8320 markings/sec, 55 secs
lola: 637412 markings, 5802100 edges, 7154 markings/sec, 60 secs
lola: 667508 markings, 6250751 edges, 6019 markings/sec, 65 secs
lola: 714757 markings, 6702168 edges, 9450 markings/sec, 70 secs
lola: 766462 markings, 7157466 edges, 10341 markings/sec, 75 secs
lola: 812290 markings, 7612739 edges, 9166 markings/sec, 80 secs
lola: 849718 markings, 8066466 edges, 7486 markings/sec, 85 secs
lola: 901363 markings, 8519074 edges, 10329 markings/sec, 90 secs
lola: 946612 markings, 8973331 edges, 9050 markings/sec, 95 secs
lola: 985358 markings, 9425572 edges, 7749 markings/sec, 100 secs
lola: 1032470 markings, 9879936 edges, 9422 markings/sec, 105 secs
lola: 1072535 markings, 10333786 edges, 8013 markings/sec, 110 secs
lola: 1111514 markings, 10788358 edges, 7796 markings/sec, 115 secs
lola: 1144608 markings, 11239455 edges, 6619 markings/sec, 120 secs
lola: 1176060 markings, 11688194 edges, 6290 markings/sec, 125 secs
lola: 1224258 markings, 12141911 edges, 9640 markings/sec, 130 secs
lola: 1263759 markings, 12593879 edges, 7900 markings/sec, 135 secs
lola: 1310476 markings, 13047365 edges, 9343 markings/sec, 140 secs
lola: 1352357 markings, 13500288 edges, 8376 markings/sec, 145 secs
lola: 1390394 markings, 13953436 edges, 7607 markings/sec, 150 secs
lola: 1434671 markings, 14400690 edges, 8855 markings/sec, 155 secs
lola: 1491180 markings, 14846436 edges, 11302 markings/sec, 160 secs
lola: 1545777 markings, 15293132 edges, 10919 markings/sec, 165 secs
lola: 1586828 markings, 15742183 edges, 8210 markings/sec, 170 secs
lola: 1624698 markings, 16199598 edges, 7574 markings/sec, 175 secs
lola: 1658223 markings, 16654784 edges, 6705 markings/sec, 180 secs
lola: 1691780 markings, 17109753 edges, 6711 markings/sec, 185 secs
lola: 1725683 markings, 17564429 edges, 6781 markings/sec, 190 secs
lola: 1758272 markings, 18019544 edges, 6518 markings/sec, 195 secs
lola: 1789759 markings, 18474046 edges, 6297 markings/sec, 200 secs
lola: 1818946 markings, 18926234 edges, 5837 markings/sec, 205 secs
lola: 1870376 markings, 19375849 edges, 10286 markings/sec, 210 secs
lola: 1924500 markings, 19830424 edges, 10825 markings/sec, 215 secs
lola: 1973375 markings, 20285057 edges, 9775 markings/sec, 220 secs
lola: 2017664 markings, 20738483 edges, 8858 markings/sec, 225 secs
lola: 2078159 markings, 21189879 edges, 12099 markings/sec, 230 secs
lola: 2120082 markings, 21643298 edges, 8385 markings/sec, 235 secs
lola: 2171072 markings, 22095727 edges, 10198 markings/sec, 240 secs
lola: 2214587 markings, 22549286 edges, 8703 markings/sec, 245 secs
lola: 2256921 markings, 23004435 edges, 8467 markings/sec, 250 secs
lola: 2290652 markings, 23456354 edges, 6746 markings/sec, 255 secs
lola: 2340625 markings, 23907498 edges, 9995 markings/sec, 260 secs
lola: 2383467 markings, 24360591 edges, 8568 markings/sec, 265 secs
lola: 2435148 markings, 24813207 edges, 10336 markings/sec, 270 secs
lola: 2480822 markings, 25265944 edges, 9135 markings/sec, 275 secs
lola: 2521051 markings, 25718519 edges, 8046 markings/sec, 280 secs
lola: 2572898 markings, 26165374 edges, 10369 markings/sec, 285 secs
lola: 2629380 markings, 26611570 edges, 11296 markings/sec, 290 secs
lola: 2680406 markings, 27059503 edges, 10205 markings/sec, 295 secs
lola: 2723131 markings, 27508361 edges, 8545 markings/sec, 300 secs
lola: 2763529 markings, 27964297 edges, 8080 markings/sec, 305 secs
lola: 2798358 markings, 28418585 edges, 6966 markings/sec, 310 secs
lola: 2839268 markings, 28874465 edges, 8182 markings/sec, 315 secs
lola: 2875995 markings, 29328990 edges, 7345 markings/sec, 320 secs
lola: 2911461 markings, 29784056 edges, 7093 markings/sec, 325 secs
lola: 2942005 markings, 30236918 edges, 6109 markings/sec, 330 secs
lola: 2995133 markings, 30691102 edges, 10626 markings/sec, 335 secs
lola: 3044277 markings, 31148127 edges, 9829 markings/sec, 340 secs
lola: 3089483 markings, 31603864 edges, 9041 markings/sec, 345 secs
lola: 3134282 markings, 32059710 edges, 8960 markings/sec, 350 secs
lola: 3172945 markings, 32513244 edges, 7733 markings/sec, 355 secs
lola: 3215835 markings, 32967575 edges, 8578 markings/sec, 360 secs
lola: 3267439 markings, 33423299 edges, 10321 markings/sec, 365 secs
lola: 3312882 markings, 33878051 edges, 9089 markings/sec, 370 secs
lola: 3353134 markings, 34330597 edges, 8050 markings/sec, 375 secs
lola: 3395306 markings, 34786429 edges, 8434 markings/sec, 380 secs
lola: 3441864 markings, 35241047 edges, 9312 markings/sec, 385 secs
lola: 3480663 markings, 35695872 edges, 7760 markings/sec, 390 secs
lola: 3519054 markings, 36149345 edges, 7678 markings/sec, 395 secs
lola: 3557440 markings, 36603432 edges, 7677 markings/sec, 400 secs
lola: 3590672 markings, 37053332 edges, 6646 markings/sec, 405 secs
lola: 3619833 markings, 37501124 edges, 5832 markings/sec, 410 secs
lola: 3651996 markings, 37950556 edges, 6433 markings/sec, 415 secs
lola: 3692818 markings, 38407809 edges, 8164 markings/sec, 420 secs
lola: 3729027 markings, 38864647 edges, 7242 markings/sec, 425 secs
lola: 3763345 markings, 39320100 edges, 6864 markings/sec, 430 secs
lola: 3795659 markings, 39773983 edges, 6463 markings/sec, 435 secs
lola: 3827581 markings, 40226866 edges, 6384 markings/sec, 440 secs
lola: 3867010 markings, 40684459 edges, 7886 markings/sec, 445 secs
lola: 3903185 markings, 41139900 edges, 7235 markings/sec, 450 secs
lola: 3935064 markings, 41591541 edges, 6376 markings/sec, 455 secs
lola: 3968020 markings, 42047098 edges, 6591 markings/sec, 460 secs
lola: 4003769 markings, 42503207 edges, 7150 markings/sec, 465 secs
lola: 4034157 markings, 42956573 edges, 6078 markings/sec, 470 secs
lola: 4065129 markings, 43411141 edges, 6194 markings/sec, 475 secs
lola: 4094187 markings, 43862467 edges, 5812 markings/sec, 480 secs
lola: 4119435 markings, 44309874 edges, 5050 markings/sec, 485 secs
lola: 4154870 markings, 44763060 edges, 7087 markings/sec, 490 secs
lola: 4189600 markings, 45218365 edges, 6946 markings/sec, 495 secs
lola: 4220221 markings, 45669810 edges, 6124 markings/sec, 500 secs
lola: 4257679 markings, 46126611 edges, 7492 markings/sec, 505 secs
lola: 4289399 markings, 46579439 edges, 6344 markings/sec, 510 secs
lola: 4322595 markings, 47034711 edges, 6639 markings/sec, 515 secs
lola: 4352826 markings, 47487270 edges, 6046 markings/sec, 520 secs
lola: 4386090 markings, 47935281 edges, 6653 markings/sec, 525 secs
lola: 4428525 markings, 48382766 edges, 8487 markings/sec, 530 secs
lola: 4471641 markings, 48831172 edges, 8623 markings/sec, 535 secs
lola: 4511369 markings, 49280009 edges, 7946 markings/sec, 540 secs
lola: 4545434 markings, 49727537 edges, 6813 markings/sec, 545 secs
lola: 4576420 markings, 50187103 edges, 6197 markings/sec, 550 secs
lola: 4604333 markings, 50643170 edges, 5583 markings/sec, 555 secs
lola: 4630841 markings, 51095386 edges, 5302 markings/sec, 560 secs
lola: 4660159 markings, 51553597 edges, 5864 markings/sec, 565 secs
lola: 4688018 markings, 52006375 edges, 5572 markings/sec, 570 secs
lola: 4714409 markings, 52461384 edges, 5278 markings/sec, 575 secs
lola: 4741382 markings, 52918053 edges, 5395 markings/sec, 580 secs
lola: 4767133 markings, 53371993 edges, 5150 markings/sec, 585 secs
lola: 4791434 markings, 53819680 edges, 4860 markings/sec, 590 secs
lola: 4848447 markings, 54271968 edges, 11403 markings/sec, 595 secs
lola: 4892729 markings, 54721448 edges, 8856 markings/sec, 600 secs
lola: 4930398 markings, 55173478 edges, 7534 markings/sec, 605 secs
lola: 4985982 markings, 55623657 edges, 11117 markings/sec, 610 secs
lola: 5033121 markings, 56078355 edges, 9428 markings/sec, 615 secs
lola: 5070473 markings, 56532246 edges, 7470 markings/sec, 620 secs
lola: 5109508 markings, 56984506 edges, 7807 markings/sec, 625 secs
lola: 5145610 markings, 57439169 edges, 7220 markings/sec, 630 secs
lola: 5178084 markings, 57891120 edges, 6495 markings/sec, 635 secs
lola: 5219761 markings, 58338378 edges, 8335 markings/sec, 640 secs
lola: 5264909 markings, 58790841 edges, 9030 markings/sec, 645 secs
lola: 5308057 markings, 59238707 edges, 8630 markings/sec, 650 secs
lola: 5355958 markings, 59688053 edges, 9580 markings/sec, 655 secs
lola: 5394517 markings, 60142161 edges, 7712 markings/sec, 660 secs
lola: 5429294 markings, 60592916 edges, 6955 markings/sec, 665 secs
lola: 5466128 markings, 61042006 edges, 7367 markings/sec, 670 secs
lola: 5518267 markings, 61490372 edges, 10428 markings/sec, 675 secs
lola: 5561578 markings, 61938144 edges, 8662 markings/sec, 680 secs
lola: 5606141 markings, 62389111 edges, 8913 markings/sec, 685 secs
lola: 5645562 markings, 62841368 edges, 7884 markings/sec, 690 secs
lola: 5682316 markings, 63289871 edges, 7351 markings/sec, 695 secs
lola: 5721484 markings, 63742045 edges, 7834 markings/sec, 700 secs
lola: 5752281 markings, 64194719 edges, 6159 markings/sec, 705 secs
lola: 5781324 markings, 64649864 edges, 5809 markings/sec, 710 secs
lola: 5808560 markings, 65100831 edges, 5447 markings/sec, 715 secs
lola: 5838053 markings, 65550810 edges, 5899 markings/sec, 720 secs
lola: 5892305 markings, 66000688 edges, 10850 markings/sec, 725 secs
lola: 5938064 markings, 66449104 edges, 9152 markings/sec, 730 secs
lola: 5990472 markings, 66897389 edges, 10482 markings/sec, 735 secs
lola: 6031014 markings, 67350901 edges, 8108 markings/sec, 740 secs
lola: local time limit reached - aborting
lola:
preliminary result: yes yes yes yes unknown no no unknown unknown unknown no yes unknown no yes unknown
lola: memory consumption: 2012636 KB
lola: time consumption: 1323 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes yes yes unknown no no unknown unknown unknown no yes unknown no yes unknown
lola: memory consumption: 2017300 KB
lola: time consumption: 1325 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 13 will run for 741 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A ((G ((1 <= Cells_7_11)) OR G (F ((Columns_8_5 + 1 <= Rows_5_7)))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A ((G ((1 <= Cells_7_11)) OR G (F ((Columns_8_5 + 1 <= Rows_5_7)))))
lola: processed formula length: 68
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 4 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: using ltl preserving stubborn set method with deletion algorithm (--stubborn=deletion)
lola: using ltl preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 187 markings, 187 edges
lola: ========================================
lola: subprocess 14 will run for 1111 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G (F (((Rows_9_2 <= Board_8_6_3) OR (Rows_6_5 <= Board_5_5_10)))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (G (F (((Rows_9_2 <= Board_8_6_3) OR (Rows_6_5 <= Board_5_5_10)))))
lola: processed formula length: 70
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 2 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: using ltl preserving stubborn set method with deletion algorithm (--stubborn=deletion)
lola: using ltl preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 378 markings, 378 edges
lola: ========================================
lola: subprocess 15 will run for 2221 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F (G ((Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (F (G ((Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_0 + Rows_0_1 + Rows_0_2 + Rows_0_3 + Rows_0_4 + Rows_0_5 + Rows_0_6 + Rows_0_7 + Rows_0_8 + Rows_0_9 + Rows_9_10 + Rows_9_11 + Rows_9_12 + Rows_2_0 + Rows_2_1 + Rows_2_2 + Rows_2_3 + Rows_2_4 + Rows_2_5 + Rows_2_6 + Rows_2_7 + Rows_2_8 + Rows_2_9 + Rows_3_0 + Rows_3_1 + Rows... (shortened)
lola: processed formula length: 1953
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 2 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: using ltl preserving stubborn set method with deletion algorithm (--stubborn=deletion)
lola: using ltl preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: SEARCH
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: LTL model checker
lola: The net does not satisfy the given formula (language of the product automaton is nonempty).
lola: 158 markings, 159 edges
lola: ========================================
lola: ========================================
lola: ...considering subproblem: A (X (X (((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (X (((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_8_5_0 + Board_8_5_1 + Board_8_5_2 + Board_8_5_3 + Board_8_5_4 + Board_8_5_5 + Board_8_5_6 + Board_8_5_7 + Board_8_5_8 + Board_8_5_9 + Board_1_6_10 + Board_1_6_11 + Board_1_6_12 + Board_12_8_0 + Board_12_8_1 + Board_12_8_2 + Board_12_8_3 + Board_12_8_4 + Board_12_8_5 + Board_12_8_6 + Board_12_8_7 + Board_12_8_8 + Board_12_8_9 + Board_0_4... (shortened)
lola: processed formula length: 34241
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 6 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: 174618 markings, 177765 edges, 34924 markings/sec, 0 secs
lola: 330730 markings, 342996 edges, 31222 markings/sec, 5 secs
lola: 475589 markings, 502303 edges, 28972 markings/sec, 10 secs
lola: 620666 markings, 668200 edges, 29015 markings/sec, 15 secs
lola: 757025 markings, 830718 edges, 27272 markings/sec, 20 secs
lola: 873688 markings, 975954 edges, 23333 markings/sec, 25 secs
lola: 986470 markings, 1121837 edges, 22556 markings/sec, 30 secs
lola: 1094133 markings, 1267282 edges, 21533 markings/sec, 35 secs
lola: 1207069 markings, 1426874 edges, 22587 markings/sec, 40 secs
lola: 1305156 markings, 1572013 edges, 19617 markings/sec, 45 secs
lola: 1395242 markings, 1712022 edges, 18017 markings/sec, 50 secs
lola: 1489824 markings, 1866973 edges, 18916 markings/sec, 55 secs
lola: 1581562 markings, 2026208 edges, 18348 markings/sec, 60 secs
lola: 1661096 markings, 2172731 edges, 15907 markings/sec, 65 secs
lola: 1737597 markings, 2323078 edges, 15300 markings/sec, 70 secs
lola: 1799795 markings, 2451790 edges, 12440 markings/sec, 75 secs
lola: 1868368 markings, 2604438 edges, 13715 markings/sec, 80 secs
lola: Child process aborted or communication problem between parent and child process
lola: ========================================
lola: ...considering subproblem: ((Cells_8_4 <= Rows_10_7) AND A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3))))))
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: ========================================
lola: ...considering subproblem: (Cells_8_4 <= Rows_10_7)
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: (Cells_8_4 <= Rows_10_7)
lola: processed formula length: 24
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 1 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: 0 markings, 0 edges
lola: ========================================
lola: ========================================
lola: ...considering subproblem: A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3)))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A ((X ((Board_8_6_12 <= Columns_6_3)) U ((Columns_7_8 + 1 <= Rows_11_10) AND G ((Board_8_6_12 <= Columns_6_3)))))
lola: processed formula length: 113
lola: 99 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 6 states
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Formula contains X operator; stubborn sets not applicable
lola: Formula contains X operator; stubborn sets not applicable
lola: SEARCH
lola: RUNNING
lola: 65813 markings, 391005 edges, 13163 markings/sec, 0 secs
lola: 129689 markings, 850852 edges, 12775 markings/sec, 5 secs
lola: 192609 markings, 1310960 edges, 12584 markings/sec, 10 secs
lola: 262169 markings, 1764706 edges, 13912 markings/sec, 15 secs
lola: 325351 markings, 2222746 edges, 12636 markings/sec, 20 secs
lola: 388553 markings, 2682170 edges, 12640 markings/sec, 25 secs
lola: 442537 markings, 3141178 edges, 10797 markings/sec, 30 secs
lola: 504857 markings, 3602486 edges, 12464 markings/sec, 35 secs
lola: 561789 markings, 4061178 edges, 11386 markings/sec, 40 secs
lola: 617257 markings, 4517889 edges, 11094 markings/sec, 45 secs
lola: 667857 markings, 4974450 edges, 10120 markings/sec, 50 secs
lola: 720285 markings, 5433070 edges, 10486 markings/sec, 55 secs
lola: 792407 markings, 5891636 edges, 14424 markings/sec, 60 secs
lola: 856023 markings, 6347140 edges, 12723 markings/sec, 65 secs
lola: 915079 markings, 6806760 edges, 11811 markings/sec, 70 secs
lola: 986811 markings, 7263740 edges, 14346 markings/sec, 75 secs
lola: 1050783 markings, 7720543 edges, 12794 markings/sec, 80 secs
lola: 1110447 markings, 8182393 edges, 11933 markings/sec, 85 secs
lola: 1163415 markings, 8640836 edges, 10594 markings/sec, 90 secs
lola: 1227874 markings, 9099233 edges, 12892 markings/sec, 95 secs
lola: 1282007 markings, 9554403 edges, 10827 markings/sec, 100 secs
lola: 1337130 markings, 10012316 edges, 11025 markings/sec, 105 secs
lola: 1386231 markings, 10470782 edges, 9820 markings/sec, 110 secs
lola: 1438365 markings, 10932264 edges, 10427 markings/sec, 115 secs
lola: 1492519 markings, 11394975 edges, 10831 markings/sec, 120 secs
lola: 1542483 markings, 11857507 edges, 9993 markings/sec, 125 secs
lola: 1591243 markings, 12318268 edges, 9752 markings/sec, 130 secs
lola: 1644703 markings, 12781099 edges, 10692 markings/sec, 135 secs
lola: 1696399 markings, 13239240 edges, 10339 markings/sec, 140 secs
lola: 1746000 markings, 13694221 edges, 9920 markings/sec, 145 secs
lola: 1793499 markings, 14152568 edges, 9500 markings/sec, 150 secs
lola: 1838061 markings, 14608184 edges, 8912 markings/sec, 155 secs
lola: 1884489 markings, 15066555 edges, 9286 markings/sec, 160 secs
lola: 1932231 markings, 15519322 edges, 9548 markings/sec, 165 secs
lola: 1976055 markings, 15978474 edges, 8765 markings/sec, 170 secs
lola: 2021383 markings, 16433800 edges, 9066 markings/sec, 175 secs
lola: 2062370 markings, 16889135 edges, 8197 markings/sec, 180 secs
lola: 2100803 markings, 17357562 edges, 7687 markings/sec, 185 secs
lola: 2171245 markings, 17824171 edges, 14088 markings/sec, 190 secs
lola: 2228854 markings, 18294690 edges, 11522 markings/sec, 195 secs
lola: 2290685 markings, 18765318 edges, 12366 markings/sec, 200 secs
lola: 2345437 markings, 19235078 edges, 10950 markings/sec, 205 secs
lola: 2410771 markings, 19706174 edges, 13067 markings/sec, 210 secs
lola: 2484755 markings, 20175090 edges, 14797 markings/sec, 215 secs
lola: 2550769 markings, 20643869 edges, 13203 markings/sec, 220 secs
lola: 2614365 markings, 21113637 edges, 12719 markings/sec, 225 secs
lola: 2675757 markings, 21581733 edges, 12278 markings/sec, 230 secs
lola: 2732115 markings, 22051718 edges, 11272 markings/sec, 235 secs
lola: 2781639 markings, 22520427 edges, 9905 markings/sec, 240 secs
lola: 2829315 markings, 22989292 edges, 9535 markings/sec, 245 secs
lola: 2873487 markings, 23457948 edges, 8834 markings/sec, 250 secs
lola: 2928762 markings, 23928494 edges, 11055 markings/sec, 255 secs
lola: 2992694 markings, 24399370 edges, 12786 markings/sec, 260 secs
lola: 3053517 markings, 24870098 edges, 12165 markings/sec, 265 secs
lola: 3104783 markings, 25341291 edges, 10253 markings/sec, 270 secs
lola: 3167791 markings, 25810031 edges, 12602 markings/sec, 275 secs
lola: 3218409 markings, 26279519 edges, 10124 markings/sec, 280 secs
lola: 3266751 markings, 26743480 edges, 9668 markings/sec, 285 secs
lola: 3310745 markings, 27204202 edges, 8799 markings/sec, 290 secs
lola: 3354291 markings, 27670799 edges, 8709 markings/sec, 295 secs
lola: 3394969 markings, 28138850 edges, 8136 markings/sec, 300 secs
lola: 3446801 markings, 28608866 edges, 10366 markings/sec, 305 secs
lola: 3511285 markings, 29078643 edges, 12897 markings/sec, 310 secs
lola: 3571023 markings, 29550331 edges, 11948 markings/sec, 315 secs
lola: 3629681 markings, 30020246 edges, 11732 markings/sec, 320 secs
lola: 3679246 markings, 30487548 edges, 9913 markings/sec, 325 secs
lola: 3755377 markings, 30958971 edges, 15226 markings/sec, 330 secs
lola: 3826693 markings, 31423759 edges, 14263 markings/sec, 335 secs
lola: 3885077 markings, 31895239 edges, 11677 markings/sec, 340 secs
lola: 3957139 markings, 32362769 edges, 14412 markings/sec, 345 secs
lola: 4014587 markings, 32832005 edges, 11490 markings/sec, 350 secs
lola: 4066467 markings, 33302320 edges, 10376 markings/sec, 355 secs
lola: 4115967 markings, 33770555 edges, 9900 markings/sec, 360 secs
lola: 4162211 markings, 34239675 edges, 9249 markings/sec, 365 secs
lola: 4202321 markings, 34708557 edges, 8022 markings/sec, 370 secs
lola: 4269483 markings, 35180337 edges, 13432 markings/sec, 375 secs
lola: 4332445 markings, 35650261 edges, 12592 markings/sec, 380 secs
lola: 4390167 markings, 36119384 edges, 11544 markings/sec, 385 secs
lola: 4446343 markings, 36589510 edges, 11235 markings/sec, 390 secs
lola: 4503203 markings, 37057401 edges, 11372 markings/sec, 395 secs
lola: 4554265 markings, 37526794 edges, 10212 markings/sec, 400 secs
lola: 4599059 markings, 37996228 edges, 8959 markings/sec, 405 secs
lola: 4644074 markings, 38463660 edges, 9003 markings/sec, 410 secs
lola: 4686263 markings, 38931838 edges, 8438 markings/sec, 415 secs
lola: 4724297 markings, 39399658 edges, 7607 markings/sec, 420 secs
lola: 4776447 markings, 39869426 edges, 10430 markings/sec, 425 secs
lola: 4826737 markings, 40338661 edges, 10058 markings/sec, 430 secs
lola: 4872897 markings, 40808715 edges, 9232 markings/sec, 435 secs
lola: 4920895 markings, 41278785 edges, 9600 markings/sec, 440 secs
lola: 4965414 markings, 41748296 edges, 8904 markings/sec, 445 secs
lola: 5012866 markings, 42218244 edges, 9490 markings/sec, 450 secs
lola: 5068783 markings, 42689657 edges, 11183 markings/sec, 455 secs
lola: 5125941 markings, 43159127 edges, 11432 markings/sec, 460 secs
lola: 5176189 markings, 43629693 edges, 10050 markings/sec, 465 secs
lola: 5225537 markings, 44099658 edges, 9870 markings/sec, 470 secs
lola: 5277253 markings, 44567800 edges, 10343 markings/sec, 475 secs
lola: 5323455 markings, 45036506 edges, 9240 markings/sec, 480 secs
lola: 5367277 markings, 45505702 edges, 8764 markings/sec, 485 secs
lola: 5407991 markings, 45973573 edges, 8143 markings/sec, 490 secs
lola: 5448831 markings, 46440948 edges, 8168 markings/sec, 495 secs
lola: 5486051 markings, 46909021 edges, 7444 markings/sec, 500 secs
lola: 5520729 markings, 47376189 edges, 6936 markings/sec, 505 secs
lola: 5572973 markings, 47847681 edges, 10449 markings/sec, 510 secs
lola: 5623205 markings, 48317301 edges, 10046 markings/sec, 515 secs
lola: 5670859 markings, 48787171 edges, 9531 markings/sec, 520 secs
lola: 5715493 markings, 49256497 edges, 8927 markings/sec, 525 secs
lola: 5762403 markings, 49725836 edges, 9382 markings/sec, 530 secs
lola: 5808445 markings, 50193953 edges, 9208 markings/sec, 535 secs
lola: 5849931 markings, 50661679 edges, 8297 markings/sec, 540 secs
lola: 5890503 markings, 51130773 edges, 8114 markings/sec, 545 secs
lola: 5927433 markings, 51598605 edges, 7386 markings/sec, 550 secs
lola: 5965235 markings, 52065165 edges, 7560 markings/sec, 555 secs
lola: 6000697 markings, 52532991 edges, 7092 markings/sec, 560 secs
lola: 6033735 markings, 52998802 edges, 6608 markings/sec, 565 secs
lola: 6096037 markings, 53465203 edges, 12460 markings/sec, 570 secs
lola: 6163061 markings, 53934161 edges, 13405 markings/sec, 575 secs
lola: 6233669 markings, 54400953 edges, 14122 markings/sec, 580 secs
lola: 6302331 markings, 54874075 edges, 13732 markings/sec, 585 secs
lola: 6375481 markings, 55350674 edges, 14630 markings/sec, 590 secs
lola: 6438219 markings, 55827731 edges, 12548 markings/sec, 595 secs
lola: 6493305 markings, 56306461 edges, 11017 markings/sec, 600 secs
lola: 6557887 markings, 56784456 edges, 12916 markings/sec, 605 secs
lola: 6610823 markings, 57249853 edges, 10587 markings/sec, 610 secs
lola: 6661261 markings, 57717382 edges, 10088 markings/sec, 615 secs
lola: 6726631 markings, 58185307 edges, 13074 markings/sec, 620 secs
lola: 6789477 markings, 58658123 edges, 12569 markings/sec, 625 secs
lola: 6841105 markings, 59121436 edges, 10326 markings/sec, 630 secs
lola: 6898375 markings, 59580206 edges, 11454 markings/sec, 635 secs
lola: 6952577 markings, 60038403 edges, 10840 markings/sec, 640 secs
lola: 7001450 markings, 60497160 edges, 9775 markings/sec, 645 secs
lola: 7063045 markings, 60961652 edges, 12319 markings/sec, 650 secs
lola: 7123909 markings, 61426057 edges, 12173 markings/sec, 655 secs
lola: 7185062 markings, 61890618 edges, 12231 markings/sec, 660 secs
lola: 7242413 markings, 62355968 edges, 11470 markings/sec, 665 secs
lola: 7310345 markings, 62821453 edges, 13586 markings/sec, 670 secs
lola: 7365243 markings, 63289052 edges, 10980 markings/sec, 675 secs
lola: 7418275 markings, 63756392 edges, 10606 markings/sec, 680 secs
lola: 7469825 markings, 64216476 edges, 10310 markings/sec, 685 secs
lola: 7524472 markings, 64683250 edges, 10929 markings/sec, 690 secs
lola: 7570221 markings, 65151487 edges, 9150 markings/sec, 695 secs
lola: 7613133 markings, 65618504 edges, 8582 markings/sec, 700 secs
lola: 7661737 markings, 66086330 edges, 9721 markings/sec, 705 secs
lola: 7722121 markings, 66552712 edges, 12077 markings/sec, 710 secs
lola: 7772127 markings, 67023032 edges, 10001 markings/sec, 715 secs
lola: 7820384 markings, 67491136 edges, 9651 markings/sec, 720 secs
lola: 7866089 markings, 67951319 edges, 9141 markings/sec, 725 secs
lola: 7912829 markings, 68414096 edges, 9348 markings/sec, 730 secs
lola: 7958231 markings, 68881201 edges, 9080 markings/sec, 735 secs
lola: 8000511 markings, 69348159 edges, 8456 markings/sec, 740 secs
lola: 8036185 markings, 69815324 edges, 7135 markings/sec, 745 secs
lola: 8107199 markings, 70280525 edges, 14203 markings/sec, 750 secs
lola: 8173795 markings, 70747104 edges, 13319 markings/sec, 755 secs
lola: 8238082 markings, 71213203 edges, 12857 markings/sec, 760 secs
lola: 8305977 markings, 71676963 edges, 13579 markings/sec, 765 secs
lola: 8380407 markings, 72141682 edges, 14886 markings/sec, 770 secs
lola: 8443161 markings, 72607279 edges, 12551 markings/sec, 775 secs
lola: 8497591 markings, 73073525 edges, 10886 markings/sec, 780 secs
lola: 8560973 markings, 73539349 edges, 12676 markings/sec, 785 secs
lola: 8616521 markings, 74006389 edges, 11110 markings/sec, 790 secs
lola: 8669831 markings, 74472839 edges, 10662 markings/sec, 795 secs
lola: 8719541 markings, 74938517 edges, 9942 markings/sec, 800 secs
lola: 8783877 markings, 75404364 edges, 12867 markings/sec, 805 secs
lola: 8842219 markings, 75871064 edges, 11668 markings/sec, 810 secs
lola: 8897509 markings, 76336981 edges, 11058 markings/sec, 815 secs
lola: 8959311 markings, 76800552 edges, 12360 markings/sec, 820 secs
lola: 9023197 markings, 77266179 edges, 12777 markings/sec, 825 secs
lola: 9078665 markings, 77732041 edges, 11094 markings/sec, 830 secs
lola: 9132671 markings, 78197728 edges, 10801 markings/sec, 835 secs
lola: 9180059 markings, 78663713 edges, 9478 markings/sec, 840 secs
lola: 9237508 markings, 79129693 edges, 11490 markings/sec, 845 secs
lola: 9286679 markings, 79596053 edges, 9834 markings/sec, 850 secs
lola: 9333839 markings, 80062194 edges, 9432 markings/sec, 855 secs
lola: 9379515 markings, 80528249 edges, 9135 markings/sec, 860 secs
lola: 9444205 markings, 80995093 edges, 12938 markings/sec, 865 secs
lola: 9504833 markings, 81463607 edges, 12126 markings/sec, 870 secs
lola: 9557087 markings, 81929891 edges, 10451 markings/sec, 875 secs
lola: 9614891 markings, 82398489 edges, 11561 markings/sec, 880 secs
lola: 9668517 markings, 82865135 edges, 10725 markings/sec, 885 secs
lola: 9718777 markings, 83332480 edges, 10052 markings/sec, 890 secs
lola: 9782487 markings, 83795366 edges, 12742 markings/sec, 895 secs
lola: 9843949 markings, 84258515 edges, 12292 markings/sec, 900 secs
lola: 9906131 markings, 84718903 edges, 12436 markings/sec, 905 secs
lola: 9962938 markings, 85183484 edges, 11361 markings/sec, 910 secs
lola: 10028959 markings, 85645472 edges, 13204 markings/sec, 915 secs
lola: 10083441 markings, 86110687 edges, 10896 markings/sec, 920 secs
lola: 10135953 markings, 86575694 edges, 10502 markings/sec, 925 secs
lola: 10187549 markings, 87040151 edges, 10319 markings/sec, 930 secs
lola: 10240586 markings, 87507046 edges, 10607 markings/sec, 935 secs
lola: 10286143 markings, 87975450 edges, 9111 markings/sec, 940 secs
lola: 10329373 markings, 88439461 edges, 8646 markings/sec, 945 secs
lola: 10377088 markings, 88901342 edges, 9543 markings/sec, 950 secs
lola: 10435324 markings, 89360378 edges, 11647 markings/sec, 955 secs
lola: 10485501 markings, 89823473 edges, 10035 markings/sec, 960 secs
lola: 10532439 markings, 90284682 edges, 9388 markings/sec, 965 secs
lola: 10578759 markings, 90758605 edges, 9264 markings/sec, 970 secs
lola: 10625771 markings, 91224889 edges, 9402 markings/sec, 975 secs
lola: 10669237 markings, 91691912 edges, 8693 markings/sec, 980 secs
lola: 10713503 markings, 92167811 edges, 8853 markings/sec, 985 secs
lola: 10750905 markings, 92641238 edges, 7480 markings/sec, 990 secs
lola: 10813417 markings, 93109966 edges, 12502 markings/sec, 995 secs
lola: 10871721 markings, 93576071 edges, 11661 markings/sec, 1000 secs
lola: 10930175 markings, 94041627 edges, 11691 markings/sec, 1005 secs
lola: 10991603 markings, 94508728 edges, 12286 markings/sec, 1010 secs
lola: 11051595 markings, 94975921 edges, 11998 markings/sec, 1015 secs
lola: 11111573 markings, 95443797 edges, 11996 markings/sec, 1020 secs
lola: 11165161 markings, 95911051 edges, 10718 markings/sec, 1025 secs
lola: 11214515 markings, 96378873 edges, 9871 markings/sec, 1030 secs
lola: 11269513 markings, 96847124 edges, 11000 markings/sec, 1035 secs
lola: 11318155 markings, 97314717 edges, 9728 markings/sec, 1040 secs
lola: 11360265 markings, 97782567 edges, 8422 markings/sec, 1045 secs
lola: 11407577 markings, 98249831 edges, 9462 markings/sec, 1050 secs
lola: 11458565 markings, 98716068 edges, 10198 markings/sec, 1055 secs
lola: 11503301 markings, 99183768 edges, 8947 markings/sec, 1060 secs
lola: 11542981 markings, 99651008 edges, 7936 markings/sec, 1065 secs
lola: 11586447 markings, 100115085 edges, 8693 markings/sec, 1070 secs
lola: 11631725 markings, 100581377 edges, 9056 markings/sec, 1075 secs
lola: 11673757 markings, 101046526 edges, 8406 markings/sec, 1080 secs
lola: 11712585 markings, 101513028 edges, 7766 markings/sec, 1085 secs
lola: 11756081 markings, 101978534 edges, 8699 markings/sec, 1090 secs
lola: 11807249 markings, 102441144 edges, 10234 markings/sec, 1095 secs
lola: 11850579 markings, 102906075 edges, 8666 markings/sec, 1100 secs
lola: 11896817 markings, 103370004 edges, 9248 markings/sec, 1105 secs
lola: 11938595 markings, 103834454 edges, 8356 markings/sec, 1110 secs
lola: 11988715 markings, 104301135 edges, 10024 markings/sec, 1115 secs
lola: 12036745 markings, 104765922 edges, 9606 markings/sec, 1120 secs
lola: 12078517 markings, 105232677 edges, 8354 markings/sec, 1125 secs
lola: 12121223 markings, 105698316 edges, 8541 markings/sec, 1130 secs
lola: 12160941 markings, 106164450 edges, 7944 markings/sec, 1135 secs
lola: 12201333 markings, 106629992 edges, 8078 markings/sec, 1140 secs
lola: 12244105 markings, 107096816 edges, 8554 markings/sec, 1145 secs
lola: 12280887 markings, 107563892 edges, 7356 markings/sec, 1150 secs
lola: 12316723 markings, 108033910 edges, 7167 markings/sec, 1155 secs
lola: 12351135 markings, 108509922 edges, 6882 markings/sec, 1160 secs
lola: 12397387 markings, 108986635 edges, 9250 markings/sec, 1165 secs
lola: 12442173 markings, 109463109 edges, 8957 markings/sec, 1170 secs
lola: 12482579 markings, 109939384 edges, 8081 markings/sec, 1175 secs
lola: 12521613 markings, 110409405 edges, 7807 markings/sec, 1180 secs
lola: 12556345 markings, 110876932 edges, 6946 markings/sec, 1185 secs
lola: 12595627 markings, 111342201 edges, 7856 markings/sec, 1190 secs
lola: 12634559 markings, 111806061 edges, 7786 markings/sec, 1195 secs
lola: 12669891 markings, 112272455 edges, 7066 markings/sec, 1200 secs
lola: 12704269 markings, 112737723 edges, 6876 markings/sec, 1205 secs
lola: 12735813 markings, 113202449 edges, 6309 markings/sec, 1210 secs
lola: 12784171 markings, 113668506 edges, 9672 markings/sec, 1215 secs
lola: 12848302 markings, 114135770 edges, 12826 markings/sec, 1220 secs
lola: 12908939 markings, 114604312 edges, 12127 markings/sec, 1225 secs
lola: 12961857 markings, 115072187 edges, 10584 markings/sec, 1230 secs
lola: 13025737 markings, 115536646 edges, 12776 markings/sec, 1235 secs
lola: 13084215 markings, 116002539 edges, 11696 markings/sec, 1240 secs
lola: 13158181 markings, 116466979 edges, 14793 markings/sec, 1245 secs
lola: 13228549 markings, 116933129 edges, 14074 markings/sec, 1250 secs
lola: 13297348 markings, 117395494 edges, 13760 markings/sec, 1255 secs
lola: 13356063 markings, 117861210 edges, 11743 markings/sec, 1260 secs
lola: 13404351 markings, 118328229 edges, 9658 markings/sec, 1265 secs
lola: 13450499 markings, 118795176 edges, 9230 markings/sec, 1270 secs
lola: 13497727 markings, 119262777 edges, 9446 markings/sec, 1275 secs
lola: 13562997 markings, 119730354 edges, 13054 markings/sec, 1280 secs
lola: 13621977 markings, 120199039 edges, 11796 markings/sec, 1285 secs
lola: 13683127 markings, 120665091 edges, 12230 markings/sec, 1290 secs
lola: 13735235 markings, 121127001 edges, 10422 markings/sec, 1295 secs
lola: 13781633 markings, 121592835 edges, 9280 markings/sec, 1300 secs
lola: 13823663 markings, 122056131 edges, 8406 markings/sec, 1305 secs
lola: 13861349 markings, 122515533 edges, 7537 markings/sec, 1310 secs
lola: 13919279 markings, 122977942 edges, 11586 markings/sec, 1315 secs
lola: 13973811 markings, 123441973 edges, 10906 markings/sec, 1320 secs
lola: 14031065 markings, 123894498 edges, 11451 markings/sec, 1325 secs
lola: 14078481 markings, 124346269 edges, 9483 markings/sec, 1330 secs
lola: 14123353 markings, 124805066 edges, 8974 markings/sec, 1335 secs
lola: 14177915 markings, 125259712 edges, 10912 markings/sec, 1340 secs
lola: 14226467 markings, 125718684 edges, 9710 markings/sec, 1345 secs
lola: 14275509 markings, 126171469 edges, 9808 markings/sec, 1350 secs
lola: 14318523 markings, 126627164 edges, 8603 markings/sec, 1355 secs
lola: 14360299 markings, 127080045 edges, 8355 markings/sec, 1360 secs
lola: 14420229 markings, 127531683 edges, 11986 markings/sec, 1365 secs
lola: 14470045 markings, 127988088 edges, 9963 markings/sec, 1370 secs
lola: 14523564 markings, 128444230 edges, 10704 markings/sec, 1375 secs
lola: 14575389 markings, 128905749 edges, 10365 markings/sec, 1380 secs
lola: 14637797 markings, 129372877 edges, 12482 markings/sec, 1385 secs
lola: 14696591 markings, 129839572 edges, 11759 markings/sec, 1390 secs
lola: 14761103 markings, 130297160 edges, 12902 markings/sec, 1395 secs
lola: 14818493 markings, 130756035 edges, 11478 markings/sec, 1400 secs
lola: 14868257 markings, 131217526 edges, 9953 markings/sec, 1405 secs
lola: 14923259 markings, 131687730 edges, 11000 markings/sec, 1410 secs
lola: 14980033 markings, 132148382 edges, 11355 markings/sec, 1415 secs
lola: 15035861 markings, 132604431 edges, 11166 markings/sec, 1420 secs
lola: 15081525 markings, 133060217 edges, 9133 markings/sec, 1425 secs
lola: 15130673 markings, 133519720 edges, 9830 markings/sec, 1430 secs
lola: 15175299 markings, 133979394 edges, 8925 markings/sec, 1435 secs
lola: 15215161 markings, 134429161 edges, 7972 markings/sec, 1440 secs
lola: 15256093 markings, 134880550 edges, 8186 markings/sec, 1445 secs
lola: 15297239 markings, 135341921 edges, 8229 markings/sec, 1450 secs
lola: 15337031 markings, 135789665 edges, 7958 markings/sec, 1455 secs
lola: 15374339 markings, 136256342 edges, 7462 markings/sec, 1460 secs
lola: 15408931 markings, 136728556 edges, 6918 markings/sec, 1465 secs
lola: 15453225 markings, 137202917 edges, 8859 markings/sec, 1470 secs
lola: 15508291 markings, 137679593 edges, 11013 markings/sec, 1475 secs
lola: 15563479 markings, 138156154 edges, 11038 markings/sec, 1480 secs
lola: 15618609 markings, 138630506 edges, 11026 markings/sec, 1485 secs
lola: 15675213 markings, 139105445 edges, 11321 markings/sec, 1490 secs
lola: 15724497 markings, 139580513 edges, 9857 markings/sec, 1495 secs
lola: 15764343 markings, 140057389 edges, 7969 markings/sec, 1500 secs
lola: 15823673 markings, 140531920 edges, 11866 markings/sec, 1505 secs
lola: 15874147 markings, 141006175 edges, 10095 markings/sec, 1510 secs
lola: 15924471 markings, 141479847 edges, 10065 markings/sec, 1515 secs
lola: 15966174 markings, 141953732 edges, 8341 markings/sec, 1520 secs
lola: 16012898 markings, 142430172 edges, 9345 markings/sec, 1525 secs
lola: 16054735 markings, 142905103 edges, 8367 markings/sec, 1530 secs
lola: 16092291 markings, 143378755 edges, 7511 markings/sec, 1535 secs
lola: 16132071 markings, 143851478 edges, 7956 markings/sec, 1540 secs
lola: 16170177 markings, 144317470 edges, 7621 markings/sec, 1545 secs
lola: 16209249 markings, 144790907 edges, 7814 markings/sec, 1550 secs
lola: 16243791 markings, 145263957 edges, 6908 markings/sec, 1555 secs
lola: 16277077 markings, 145735263 edges, 6657 markings/sec, 1560 secs
lola: 16315077 markings, 146207886 edges, 7600 markings/sec, 1565 secs
lola: 16380259 markings, 146681349 edges, 13036 markings/sec, 1570 secs
lola: 16439569 markings, 147156221 edges, 11862 markings/sec, 1575 secs
lola: 16496679 markings, 147630659 edges, 11422 markings/sec, 1580 secs
lola: 16558661 markings, 148103612 edges, 12396 markings/sec, 1585 secs
lola: 16635009 markings, 148578371 edges, 15270 markings/sec, 1590 secs
lola: 16700699 markings, 149055108 edges, 13138 markings/sec, 1595 secs
lola: 16765211 markings, 149528790 edges, 12902 markings/sec, 1600 secs
lola: 16815719 markings, 150002247 edges, 10102 markings/sec, 1605 secs
lola: 16863155 markings, 150477036 edges, 9487 markings/sec, 1610 secs
lola: 16913711 markings, 150952165 edges, 10111 markings/sec, 1615 secs
lola: 16980163 markings, 151425993 edges, 13290 markings/sec, 1620 secs
lola: 17037393 markings, 151898991 edges, 11446 markings/sec, 1625 secs
lola: 17092173 markings, 152371331 edges, 10956 markings/sec, 1630 secs
lola: 17137125 markings, 152843327 edges, 8990 markings/sec, 1635 secs
lola: 17180147 markings, 153315648 edges, 8604 markings/sec, 1640 secs
lola: 17222471 markings, 153790182 edges, 8465 markings/sec, 1645 secs
lola: 17281015 markings, 154263846 edges, 11709 markings/sec, 1650 secs
lola: 17332350 markings, 154732810 edges, 10267 markings/sec, 1655 secs
lola: 17381767 markings, 155204330 edges, 9883 markings/sec, 1660 secs
lola: 17437095 markings, 155676352 edges, 11066 markings/sec, 1665 secs
lola: 17492601 markings, 156146513 edges, 11101 markings/sec, 1670 secs
lola: 17559077 markings, 156621153 edges, 13295 markings/sec, 1675 secs
lola: 17617287 markings, 157096584 edges, 11642 markings/sec, 1680 secs
lola: 17674489 markings, 157569720 edges, 11440 markings/sec, 1685 secs
lola: 17720141 markings, 158042115 edges, 9130 markings/sec, 1690 secs
lola: 17762901 markings, 158505464 edges, 8552 markings/sec, 1695 secs
lola: 17799845 markings, 158969452 edges, 7389 markings/sec, 1700 secs
lola: 17859817 markings, 159434898 edges, 11994 markings/sec, 1705 secs
lola: 17913663 markings, 159907852 edges, 10769 markings/sec, 1710 secs
lola: 17965026 markings, 160372325 edges, 10273 markings/sec, 1715 secs
lola: 18010761 markings, 160843134 edges, 9147 markings/sec, 1720 secs
lola: 18050791 markings, 161308698 edges, 8006 markings/sec, 1725 secs
lola: 18090505 markings, 161781691 edges, 7943 markings/sec, 1730 secs
lola: 18128195 markings, 162249317 edges, 7538 markings/sec, 1735 secs
lola: 18195181 markings, 162716883 edges, 13397 markings/sec, 1740 secs
lola: 18249006 markings, 163177060 edges, 10765 markings/sec, 1745 secs
lola: 18301717 markings, 163643490 edges, 10542 markings/sec, 1750 secs
lola: 18349273 markings, 164110855 edges, 9511 markings/sec, 1755 secs
lola: 18406495 markings, 164582766 edges, 11444 markings/sec, 1760 secs
lola: 18456699 markings, 165054651 edges, 10041 markings/sec, 1765 secs
lola: 18506105 markings, 165514494 edges, 9881 markings/sec, 1770 secs
lola: 18551873 markings, 165974889 edges, 9154 markings/sec, 1775 secs
lola: 18593115 markings, 166443891 edges, 8248 markings/sec, 1780 secs
lola: 18650681 markings, 166900605 edges, 11513 markings/sec, 1785 secs
lola: 18703459 markings, 167358630 edges, 10556 markings/sec, 1790 secs
lola: 18759715 markings, 167818709 edges, 11251 markings/sec, 1795 secs
lola: 18806447 markings, 168274991 edges, 9346 markings/sec, 1800 secs
lola: 18875863 markings, 168730846 edges, 13883 markings/sec, 1805 secs
lola: 18935307 markings, 169188668 edges, 11889 markings/sec, 1810 secs
lola: 18993829 markings, 169638691 edges, 11704 markings/sec, 1815 secs
lola: 19053978 markings, 170114584 edges, 12030 markings/sec, 1820 secs
lola: 19109259 markings, 170590630 edges, 11056 markings/sec, 1825 secs
lola: 19160935 markings, 171068810 edges, 10335 markings/sec, 1830 secs
lola: 19223623 markings, 171543759 edges, 12538 markings/sec, 1835 secs
lola: 19282293 markings, 172018964 edges, 11734 markings/sec, 1840 secs
lola: 19331153 markings, 172494347 edges, 9772 markings/sec, 1845 secs
lola: 19383683 markings, 172968072 edges, 10506 markings/sec, 1850 secs
lola: 19431093 markings, 173443127 edges, 9482 markings/sec, 1855 secs
lola: 19473007 markings, 173923683 edges, 8383 markings/sec, 1860 secs
lola: 19516005 markings, 174401579 edges, 8600 markings/sec, 1865 secs
lola: 19559216 markings, 174879087 edges, 8642 markings/sec, 1870 secs
lola: 19599031 markings, 175357375 edges, 7963 markings/sec, 1875 secs
lola: 19636929 markings, 175829473 edges, 7580 markings/sec, 1880 secs
lola: 19669827 markings, 176295849 edges, 6580 markings/sec, 1885 secs
lola: 19723339 markings, 176757647 edges, 10702 markings/sec, 1890 secs
lola: 19779243 markings, 177224349 edges, 11181 markings/sec, 1895 secs
lola: 19831347 markings, 177689416 edges, 10421 markings/sec, 1900 secs
lola: 19885683 markings, 178147403 edges, 10867 markings/sec, 1905 secs
lola: 19935227 markings, 178611364 edges, 9909 markings/sec, 1910 secs
lola: 19983291 markings, 179070001 edges, 9613 markings/sec, 1915 secs
lola: 20025319 markings, 179534544 edges, 8406 markings/sec, 1920 secs
lola: 20083525 markings, 179995001 edges, 11641 markings/sec, 1925 secs
lola: 20132893 markings, 180456099 edges, 9874 markings/sec, 1930 secs
lola: 20179527 markings, 180915712 edges, 9327 markings/sec, 1935 secs
lola: 20221713 markings, 181380328 edges, 8437 markings/sec, 1940 secs
lola: 20270885 markings, 181852500 edges, 9834 markings/sec, 1945 secs
lola: 20312353 markings, 182323333 edges, 8294 markings/sec, 1950 secs
lola: 20348671 markings, 182789217 edges, 7264 markings/sec, 1955 secs
lola: 20387277 markings, 183251483 edges, 7721 markings/sec, 1960 secs
lola: 20424861 markings, 183715296 edges, 7517 markings/sec, 1965 secs
lola: 20462035 markings, 184179690 edges, 7435 markings/sec, 1970 secs
lola: 20496165 markings, 184644108 edges, 6826 markings/sec, 1975 secs
lola: 20529113 markings, 185103601 edges, 6590 markings/sec, 1980 secs
lola: 20565875 markings, 185567967 edges, 7352 markings/sec, 1985 secs
lola: 20626025 markings, 186032297 edges, 12030 markings/sec, 1990 secs
lola: 20680465 markings, 186500404 edges, 10888 markings/sec, 1995 secs
lola: 20732759 markings, 186973459 edges, 10459 markings/sec, 2000 secs
lola: 20783345 markings, 187445198 edges, 10117 markings/sec, 2005 secs
lola: 20838501 markings, 187917523 edges, 11031 markings/sec, 2010 secs
lola: 20889477 markings, 188389451 edges, 10195 markings/sec, 2015 secs
lola: 20957179 markings, 188863600 edges, 13540 markings/sec, 2020 secs
lola: 21019937 markings, 189328118 edges, 12552 markings/sec, 2025 secs
lola: 21079327 markings, 189799823 edges, 11878 markings/sec, 2030 secs
lola: 21133459 markings, 190268266 edges, 10826 markings/sec, 2035 secs
lola: 21182289 markings, 190733022 edges, 9766 markings/sec, 2040 secs
lola: 21224863 markings, 191203242 edges, 8515 markings/sec, 2045 secs
lola: 21264851 markings, 191675663 edges, 7998 markings/sec, 2050 secs
lola: 21316076 markings, 192149000 edges, 10245 markings/sec, 2055 secs
lola: 21373289 markings, 192624005 edges, 11443 markings/sec, 2060 secs
lola: 21424453 markings, 193098824 edges, 10233 markings/sec, 2065 secs
lola: 21480716 markings, 193572551 edges, 11253 markings/sec, 2070 secs
lola: 21528426 markings, 194045344 edges, 9542 markings/sec, 2075 secs
lola: 21572921 markings, 194516711 edges, 8899 markings/sec, 2080 secs
lola: 21610577 markings, 194973181 edges, 7531 markings/sec, 2085 secs
lola: 21648209 markings, 195439412 edges, 7526 markings/sec, 2090 secs
lola: 21687827 markings, 195906482 edges, 7924 markings/sec, 2095 secs
lola: 21737199 markings, 196376599 edges, 9874 markings/sec, 2100 secs
lola: 21779121 markings, 196839403 edges, 8384 markings/sec, 2105 secs
lola: 21823295 markings, 197306292 edges, 8835 markings/sec, 2110 secs
lola: 21863603 markings, 197777331 edges, 8062 markings/sec, 2115 secs
lola: 21898767 markings, 198231693 edges, 7033 markings/sec, 2120 secs
lola: 21941570 markings, 198692930 edges, 8561 markings/sec, 2125 secs
lola: time limit reached - aborting
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola: caught signal User defined signal 1 - aborting LoLA
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola: memory consumption: 4901680 KB
lola: time consumption: 3570 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: memory consumption: 4901680 KB
lola: time consumption: 3570 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola: memory consumption: 166548 KB
lola: time consumption: 3572 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola:
preliminary result: yes yes yes yes no no no unknown no unknown no yes unknown no yes no
lola: memory consumption: 166432 KB
lola: time consumption: 3572 seconds
lola: print data as JSON (--json)
lola: writing JSON to LTLCardinality.json
lola: closed JSON file LTLCardinality.json
rslt: finished
BK_STOP 1590595000578
--------------------
content from stderr:
grep: GenericPropertiesVerdict.xml: No such file or directory
grep: GenericPropertiesVerdict.xml: No such file or directory
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="Sudoku-PT-AN13"
export BK_EXAMINATION="LTLCardinality"
export BK_TOOL="win2019"
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
# this is for BenchKit: explicit launching of the test
echo "====================================================================="
echo " Generated by BenchKit 2-4028"
echo " Executing tool win2019"
echo " Input is Sudoku-PT-AN13, examination is LTLCardinality"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 4"
echo " Run identifier is r238-oct2-159033569000103"
echo "====================================================================="
echo
echo "--------------------"
echo "preparation of the directory to be used:"
tar xzf /home/mcc/BenchKit/INPUTS/Sudoku-PT-AN13.tgz
mv Sudoku-PT-AN13 execution
cd execution
if [ "LTLCardinality" = "ReachabilityDeadlock" ] || [ "LTLCardinality" = "UpperBounds" ] || [ "LTLCardinality" = "QuasiLiveness" ] || [ "LTLCardinality" = "StableMarking" ] || [ "LTLCardinality" = "Liveness" ] || [ "LTLCardinality" = "OneSafe" ] || [ "LTLCardinality" = "StateSpace" ]; then
rm -f GenericPropertiesVerdict.xml
fi
pwd
ls -lh
echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "LTLCardinality" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "LTLCardinality" != "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 "LTLCardinality.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property LTLCardinality.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "LTLCardinality.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
elif [ "LTLCardinality" = "ReachabilityDeadlock" ] || [ "LTLCardinality" = "QuasiLiveness" ] || [ "LTLCardinality" = "StableMarking" ] || [ "LTLCardinality" = "Liveness" ] || [ "LTLCardinality" = "OneSafe" ] ; then
echo "FORMULA_NAME LTLCardinality"
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 ;