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-oct2-159033569000105.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-AN14, examination is LTLCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r238-oct2-159033569000105
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 21M
-rw-r--r-- 1 mcc users 3.7K 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 1.2M May 13 21:49 CTLFireability.txt
-rw-r--r-- 1 mcc users 3.8M May 13 21:48 CTLFireability.xml
-rw-r--r-- 1 mcc users 652K May 14 10:06 LTLCardinality.txt
-rw-r--r-- 1 mcc users 2.1M May 14 10:06 LTLCardinality.xml
-rw-r--r-- 1 mcc users 1.2M May 14 10:07 LTLFireability.txt
-rw-r--r-- 1 mcc users 4.3M May 14 10:07 LTLFireability.xml
-rw-r--r-- 1 mcc users 1 May 12 20:42 NewModel
-rw-r--r-- 1 mcc users 3.5K May 13 15:09 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 16K May 13 15:09 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 1.5M May 13 10:39 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 5.0M May 13 10:39 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 1.4M 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-AN14-00
FORMULA_NAME Sudoku-PT-AN14-01
FORMULA_NAME Sudoku-PT-AN14-02
FORMULA_NAME Sudoku-PT-AN14-03
FORMULA_NAME Sudoku-PT-AN14-04
FORMULA_NAME Sudoku-PT-AN14-05
FORMULA_NAME Sudoku-PT-AN14-06
FORMULA_NAME Sudoku-PT-AN14-07
FORMULA_NAME Sudoku-PT-AN14-08
FORMULA_NAME Sudoku-PT-AN14-09
FORMULA_NAME Sudoku-PT-AN14-10
FORMULA_NAME Sudoku-PT-AN14-11
FORMULA_NAME Sudoku-PT-AN14-12
FORMULA_NAME Sudoku-PT-AN14-13
FORMULA_NAME Sudoku-PT-AN14-14
FORMULA_NAME Sudoku-PT-AN14-15

=== Now, execution of the tool begins

BK_START 1590591434129

info: Time: 3600 - MCC
vrfy: Checking LTLCardinality @ Sudoku-PT-AN14 @ 3570 seconds

FORMULA Sudoku-PT-AN14-00 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-01 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-06 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-08 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-15 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-02 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-10 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-11 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-12 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-14 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-05 TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-07 TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-09 TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-13 TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-03 CANNOT_COMPUTE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA Sudoku-PT-AN14-04 CANNOT_COMPUTE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
Makefile:16: recipe for target 'verify' failed
vrfy: finished
info: timeLeft: 3026
rslt: Output for LTLCardinality @ Sudoku-PT-AN14

{
"call":
{
"dynamic_timelimit": true,
"localtimelimit": 345
},
"exit":
{
"localtimelimitreached": true,
"memory": 1229716,
"runtime": 458.000000,
"signal": "User defined signal 2"
},
"files":
{
"JSON": "LTLCardinality.json"
},
"formula":
{
"count":
{
"A": 1,
"E": 0,
"F": 1,
"G": 1,
"U": 0,
"X": 1,
"aconj": 0,
"adisj": 0,
"aneg": 0,
"comp": 1,
"cont": 0,
"dl": 0,
"fir": 0,
"nodl": 0,
"place_references": 2940,
"taut": 0,
"tconj": 0,
"tdisj": 1,
"tneg": 0,
"transition_references": 0,
"unfir": 0,
"visible_places": 2940,
"visible_transitions": 0
},
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Board_11_9_0 + Board_11_9_1 + Board_11_9_2 + Board_11_9_3 + Board_11_9_4 + Board_11_9_5 + Board_11_9_6 + Board_11_9_7 + Board_11_9_8 + Board_5_3_11 + Board_10_2_10 + Board_10_2_11 + Board_10_2_12 + Board_5_3_10 + Board_8_12_0 + Board_8_12_1 + Board_8_12_2 + Board_8_12_3 + Board_8_12_4 + Board_8_12_5 + Board_8_12_6 + Board_8_12_7 + Board_8_12_8 + Board_8_13_8 + Board_8_13_7 + Board_8_13_6 + Board_8_13_5 + Board_8_13_4 + Board_8_13_3 + Board_8_13_2 + Board_8_13_1 + Board_8_13_0 + Board_9_11_12 + Board_9_11_11 + Board_8_5_10 + Board_8_5_11 + Board_8_5_12 + Board_9_11_10 + Board_3_10_0 + Board_3_10_1 + Board_3_10_2 + Board_3_10_3 + Board_3_10_4 + Board_3_10_5 + Board_3_10_6 + Board_3_10_7 + Board_3_10_8 + Board_12_2_8 + Board_0_4_10 + Board_0_4_11 + Board_0_4_12 + Board_12_2_7 + Board_4_12_10 + Board_4_12_11 + Board_4_12_12 + Board_12_2_6 + 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_5 + Board_11_6_10 + Board_11_6_11 + Board_11_6_12 + Board_12_2_4 + Board_12_2_3 + Board_9_9_10 + Board_9_9_11 + Board_9_9_12 + Board_12_2_2 + 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_1_8_11 + Board_1_8_12 + Board_12_2_1 + Board_12_2_0 + Board_1_8_13 + Board_9_9_13 + Board_11_6_13 + Board_3_6_9 + Board_4_12_13 + Board_0_4_13 + Board_3_10_9 + Board_12_2_9 + Board_8_5_13 + Board_9_11_13 + Board_8_12_9 + Board_8_13_9 + Board_10_2_13 + Board_11_9_9 + Board_12_1_9 + Board_5_3_13 + Board_1_10_10 + Board_1_10_11 + Board_1_10_12 + Board_1_10_13 + Board_3_11_9 + Board_11_12_13 + Board_7_1_13 + Board_3_6_13 + Board_3_5_9 + Board_13_4_13 + Board_8_11_9 + Board_11_10_9 + Board_11_8_9 + Board_12_0_9 + Board_3_7_9 + Board_6_7_10 + Board_6_7_11 + Board_6_7_12 + Board_6_7_13 + Board_2_2_13 + Board_6_10_13 + Board_6_8_13 + Board_12_0_13 + Board_1_11_13 + Board_13_10_13 + Board_0_13_9 + Board_11_7_9 + Board_1_9_13 + Board_3_3_9 + Board_4_13_13 + Board_8_0_9 + Board_0_5_13 + Board_0_12_9 + Board_7_8_9 + Board_2_1_13 + Board_10_3_13 + Board_11_13_13 + Board_12_3_9 + Board_13_5_13 + Board_13_3_13 + Board_5_13_9 + Board_5_13_8 + Board_5_13_7 + Board_5_13_6 + Board_5_13_5 + Board_5_13_4 + 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_5_13_3 + Board_5_13_2 + Board_5_13_1 + Board_5_13_0 + Board_4_0_9 + Board_2_9_9 + Board_2_9_8 + Board_2_9_7 + Board_2_9_6 + Board_3_8_9 + Board_2_9_5 + Board_2_9_4 + Board_2_9_3 + Board_7_13_13 + Board_2_9_2 + Board_2_9_1 + Board_2_9_0 + Board_3_5_13 + Board_7_0_10 + Board_7_0_11 + Board_7_0_12 + Board_7_0_13 + Board_1_12_13 + Board_5_12_9 + Board_0_6_13 + Board_11_11_13 + Board_10_4_13 + Board_11_3_9 + Board_5_11_9 + Board_10_10_13 + Board_13_6_13 + Board_11_2_9 + 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_10_1_13 + 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_4_9_13 + Board_8_4_10 + Board_8_4_11 + Board_8_4_12 + Board_8_4_13 + Board_3_13_0 + Board_3_13_1 + Board_3_13_2 + Board_3_13_3 + Board_3_13_4 + Board_3_13_5 + Board_3_13_6 + Board_3_13_7 + Board_3_13_8 + Board_3_13_9 + Board_0_3_10 + Board_0_3_11 + Board_0_3_12 + Board_0_3_13 + Board_4_11_10 + Board_4_11_11 + Board_4_11_12 + Board_4_11_13 + 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_6_12_13 + Board_5_10_9 + Board_10_9_9 + Board_11_1_9 + Board_10_13_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_11_5_13 + Board_10_5_13 + Board_10_8_9 + Board_11_0_9 + Board_9_8_13 + Board_10_12_9 + Board_10_11_13 + Board_13_7_13 + Board_10_7_9 + Board_6_13_13 + Board_10_6_9 + Board_8_2_9 + Board_1_7_10 + Board_1_7_11 + Board_1_7_12 + Board_1_7_13 + 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_9_10_13 + 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_5_2_13 + Board_12_9_10 + Board_12_9_11 + Board_12_9_12 + Board_12_9_13 + Board_11_13_0 + Board_11_13_1 + Board_11_13_2 + Board_11_13_3 + Board_11_13_4 + Board_11_13_5 + Board_11_13_6 + Board_11_13_7 + Board_11_13_8 + Board_11_13_9 + Board_13_8_13 + Board_7_11_9 + Board_4_2_9 + Board_6_6_10 + Board_6_6_11 + Board_6_6_12 + Board_6_6_13 + Board_12_10_13 + Board_7_10_9 + Board_12_13_9 + Board_13_9_13 + Board_12_12_9 + Board_12_11_13 + Board_8_3_9 + Board_2_13_10 + Board_2_13_11 + Board_2_13_12 + Board_2_13_13 + Board_2_0_10 + Board_2_0_11 + Board_2_0_12 + Board_2_0_13 + 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_13_2_10 + Board_13_2_11 + Board_13_2_12 + Board_13_2_13 + 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_7_12_13 + Board_3_4_10 + Board_3_4_11 + Board_3_4_12 + Board_3_4_13 + Board_11_10_10 + Board_11_10_11 + Board_11_10_12 + Board_11_10_13 + 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_10_0_13 + 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_4_8_13 + Board_8_3_10 + Board_8_3_11 + Board_8_3_12 + Board_8_3_13 + Board_0_2_10 + Board_0_2_11 + Board_0_2_12 + Board_0_2_13 + Board_4_10_10 + Board_4_10_11 + Board_4_10_12 + Board_4_10_13 + 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 + Board_11_4_13) OR X (TRUE)))))",
"processed_size": 43258,
"rewrites": 142
},
"result":
{
"preliminary_value": "yes yes yes unknown unknown unknown no unknown no unknown unknown unknown unknown unknown unknown no "
},
"task":
{
"buchi":
{
"states": 2
},
"compoundnumber": 6,
"search":
{
"store":
{
"encoder": "simple compression",
"type": "prefix"
},
"stubborn":
{
"type": "no (formula contains X operator)"
},
"type": "product automaton/dfs"
},
"type": "LTL",
"workflow": "product automaton"
}
}
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: 6076/268435456 symbol table entries, 0 collisions
lola: preprocessing...
lola: Size of bit vector: 106624
lola: finding significant places
lola: 3332 places, 2744 transitions, 2744 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: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13 <= Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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_10_13 + 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_5_13 + Cells_13_2 + Cells_13_3 + Cells_13_4 + Cells_13_5 + Cells_13_6 + Cells_13_7 + Cells_13_8 + Cells_13_9 + Cells_4_10 + Cells_4_11 + Cells_4_12 + Cells_4_13 + Cells_3_10 + Cells_3_11 + Cells_3_12 + Cells_3_13 + Cells_2_13 + 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_0_12 + 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_2 + Cells_7_3 + Cells_7_4 + Cells_7_5 + Cells_7_6 + Cells_7_7 + Cells_7_1 + Cells_7_9 + Cells_7_0 + 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_13 + Cells_0_11 + Cells_0_10 + 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_2 + 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_13 + Cells_1_13 + Cells_0_9 + Cells_0_8 + Cells_0_7 + 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_2_12 + Cells_2_11 + Cells_2_10 + Cells_13_1 + Cells_13_0 + Cells_12_8 + Cells_13_10 + Cells_13_11 + Cells_13_12 + Cells_13_13 + Cells_8_10 + Cells_8_11 + Cells_8_12 + Cells_8_13 <= Rows_2_10 + Rows_2_11 + Rows_2_12 + Rows_2_13 + Rows_1_10 + Rows_1_11 + Rows_1_12 + Rows_1_13 + Rows_0_10 + Rows_0_11 + Rows_0_12 + Rows_0_13 + 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_9_13 + Rows_13_10 + Rows_13_11 + Rows_13_12 + Rows_13_13 + 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_8_13 + 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_12_13 + 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_13 + 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_11_13 + 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_12 + Rows_4_11 + Rows_4_10 + Rows_6_10 + Rows_6_11 + Rows_6_12 + Rows_6_13 + Rows_10_10 + Rows_10_11 + Rows_10_12 + 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_13_9 + Rows_13_8 + Rows_13_7 + Rows_13_6 + Rows_13_5 + Rows_13_4 + Rows_13_3 + Rows_13_2 + Rows_13_1 + Rows_13_0 + Rows_5_13 + Rows_12_9 + Rows_11_9 + Rows_10_13 + 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_4_13 + Rows_9_9 + 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 + Rows_3_13)
lola: after: (0 <= 0)
lola: LP says that atomic proposition is always false: (2 <= Columns_11_9)
lola: LP says that atomic proposition is always false: (2 <= Rows_0_12)
lola: LP says that atomic proposition is always false: (2 <= Rows_0_12)
lola: LP says that atomic proposition is always false: (2 <= Cells_9_1)
lola: LP says that atomic proposition is always false: (2 <= Cells_9_1)
lola: LP says that atomic proposition is always false: (2 <= Cells_9_1)
lola: A (G (((0 <= 0) OR G ((0 <= 0))))) : A ((((0 <= 0) OR G (())) OR X (NOT(X (F ((Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_9_7_13 + 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_1_6_13 + Board_13_0_0 + Board_13_0_1 + Board_13_0_2 + Board_13_0_3 + Board_13_0_4 + Board_13_0_5 + Board_13_0_6 + Board_13_0_7 + Board_13_0_8 + Board_13_0_9 + 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_5_1_13 + Board_12_8_10 + Board_12_8_11 + Board_12_8_12 + Board_12_8_13 + 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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Board_11_4_13 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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))))))) : A (F (X (X (((3 <= Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_9_7_13 + 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_1_6_13 + Board_13_0_0 + Board_13_0_1 + Board_13_0_2 + Board_13_0_3 + Board_13_0_4 + Board_13_0_5 + Board_13_0_6 + Board_13_0_7 + Board_13_0_8 + Board_13_0_9 + 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_5_1_13 + Board_12_8_10 + Board_12_8_11 + Board_12_8_12 + Board_12_8_13 + 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_6_5_13 + 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_2_12_13 + Board_13_1_0 + Board_13_1_1 + Board_13_1_2 + Board_13_1_3 + Board_13_1_4 + Board_13_1_5 + Board_13_1_6 + Board_13_1_7 + Board_13_1_8 + Board_13_1_9 + 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_13_1_10 + Board_13_1_11 + Board_13_1_12 + Board_13_1_13 + Board_7_9_10 + Board_7_9_11 + 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Board_11_13_6 + Board_11_13_7 + Board_11_13_8 + Board_11_13_9 + Board_13_8_13 + Board_7_11_9 + Board_4_2_9 + Board_6_6_10 + Board_6_6_11 + Board_6_6_12 + Board_6_6_13 + Board_12_10_13 + Board_7_10_9 + Board_12_13_9 + Board_13_9_13 + Board_12_12_9 + Board_12_11_13 + Board_8_3_9 + Board_2_13_10 + Board_2_13_11 + Board_2_13_12 + Board_2_13_13 + Board_2_0_10 + Board_2_0_11 + Board_2_0_12 + Board_2_0_13 + 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_13_2_10 + Board_13_2_11 + Board_13_2_12 + Board_13_2_13 + 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_7_12_13 + Board_3_4_10 + Board_3_4_11 + Board_3_4_12 + Board_3_4_13 + Board_11_10_10 + Board_11_10_11 + Board_11_10_12 + Board_11_10_13 + 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_10_0_13 + 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_4_8_13 + Board_8_3_10 + Board_8_3_11 + Board_8_3_12 + Board_8_3_13 + Board_0_2_10 + Board_0_2_11 + Board_0_2_12 + Board_0_2_13 + Board_4_10_10 + Board_4_10_11 + Board_4_10_12 + Board_4_10_13 + 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 + Board_11_4_13) AND ((1 <= Columns_9_10 + Columns_9_11 + Columns_9_12 + Columns_9_13 + Columns_8_10 + Columns_8_11 + Columns_8_12 + Columns_8_13 + Columns_13_10 + Columns_13_11 + Columns_13_12 + Columns_13_13 + Columns_7_10 + Columns_7_11 + Columns_7_12 + Columns_7_13 + Columns_12_10 + Columns_12_11 + Columns_12_12 + Columns_12_13 + Columns_6_10 + Columns_6_11 + Columns_6_12 + Columns_6_13 + 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_11_13 + 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_5_13 + Columns_13_0 + Columns_13_1 + Columns_13_2 + Columns_13_3 + Columns_13_4 + Columns_13_5 + Columns_13_6 + Columns_13_7 + Columns_13_8 + Columns_13_9 + Columns_10_10 + Columns_10_11 + Columns_10_12 + Columns_10_13 + Columns_4_10 + Columns_4_11 + Columns_4_12 + Columns_4_13 + Columns_3_10 + Columns_3_11 + Columns_3_12 + Columns_3_13 + 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_2_13 + 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_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_5_3 + Columns_5_2 + Columns_5_1 + Columns_5_0 + Columns_1_10 + Columns_1_11 + Columns_1_12 + Columns_1_13 + 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_0_13 + 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) U ((0 <= 0) OR G ((0 <= 0))))))) : A (NOT(G (((Columns_11_0 + 1 <= Cells_8_0) U G (F (NOT((F (X ((Cells_8_0 <= Columns_11_0))) U (2 <= Columns_11_9))))))))) : A (((1 <= Columns_13_6) AND X (F (((1 <= Columns_13_6) U G ((1 <= Columns_13_6))))))) : A (NOT(X (G (((Board_7_4_4 + 1 <= Columns_2_1) U X ((Rows_1_7 + 1 <= Columns_1_0))))))) : A ((((1 <= Cells_3_5) AND X (((1 <= Cells_3_5) U (1 <= Cells_0_10)))) OR G (NOT(F ((1 <= Cells_3_5)))))) : A ((F ((Cells_1_6 <= Rows_13_7)) OR G (X (G (X (NOT(((Rows_2_9 <= Columns_8_4) U (Board_8_8_13 <= Columns_2_2))))))))) : A (NOT((G ((Cells_9_11 <= Rows_12_12)) OR F (((Columns_13_5 <= Cells_6_8) U F (G ((Cells_9_11 <= Rows_12_12)))))))) : A (NOT((X (((Rows_0_12 <= 1) AND X ((Cells_4_0 + 1 <= Rows_2_3)))) OR ((Cells_4_6 <= Columns_3_1) AND X (NOT(G ((2 <= Rows_0_12)))))))) : A (F (G (((2 <= Cells_9_1) OR (((Rows_0_2 <= Board_0_8_5) U (Cells_9_1 <= 1)) U ((Rows_12_1 <= Board_7_13_9) U (2 <= Cells_9_1)))))))
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
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:98
lola: rewrite Frontend/Parser/formula_rewrite.k:163
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
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:428
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:123
lola: rewrite Frontend/Parser/formula_rewrite.k:142
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:154
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:154
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:380
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:117
lola: rewrite Frontend/Parser/formula_rewrite.k:145
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:169
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:121
lola: rewrite Frontend/Parser/formula_rewrite.k:437
lola: rewrite Frontend/Parser/formula_rewrite.k:522
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:350
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:124
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:115
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:282
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:279
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:434
lola: rewrite Frontend/Parser/formula_rewrite.k:380
lola: rewrite Frontend/Parser/formula_rewrite.k:536
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:437
lola: rewrite Frontend/Parser/formula_rewrite.k:356
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:377
lola: rewrite Frontend/Parser/formula_rewrite.k:522
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:315
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:335
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:350
lola: rewrite Frontend/Parser/formula_rewrite.k:338
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:353
lola: rewrite Frontend/Parser/formula_rewrite.k:350
lola: rewrite Frontend/Parser/formula_rewrite.k:422
lola: rewrite Frontend/Parser/formula_rewrite.k:347
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:329
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:297
lola: rewrite Frontend/Parser/formula_rewrite.k:536
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:116
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:318
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:315
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:279
lola: rewrite Frontend/Parser/formula_rewrite.k:145
lola: rewrite Frontend/Parser/formula_rewrite.k:121
lola: rewrite Frontend/Parser/formula_rewrite.k:536
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:169
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:163
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 216 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: 142 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 230 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: 142 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 246 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: FALSE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: FALSE
lola: processed formula length: 5
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: preprocessing
lola: The net violates the given property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================
lola: subprocess 3 will run for 265 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: FALSE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: FALSE
lola: processed formula length: 5
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: preprocessing
lola: The net violates the given property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================
lola: subprocess 4 will run for 288 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: FALSE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: FALSE
lola: processed formula length: 5
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: preprocessing
lola: The net violates the given property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================
lola: subprocess 5 will run for 314 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: 142 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: 2745 markings, 2744 edges
lola: ========================================
lola: subprocess 6 will run for 345 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F (G (((Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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 + Cell... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (F (G (((Cells_12_10 + Cells_12_11 + Cells_12_12 + Cells_12_13 + Cells_7_10 + Cells_7_11 + Cells_7_12 + Cells_7_13 + Cells_11_10 + Cells_11_11 + Cells_11_12 + Cells_11_13 + Cells_6_10 + Cells_6_11 + Cells_6_12 + Cells_6_13 + 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 + Cell... (shortened)
lola: processed formula length: 43258
lola: 142 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: 59295 markings, 376226 edges, 11859 markings/sec, 0 secs
lola: 110901 markings, 753170 edges, 10321 markings/sec, 5 secs
lola: 163308 markings, 1121485 edges, 10481 markings/sec, 10 secs
lola: 215784 markings, 1487123 edges, 10495 markings/sec, 15 secs
lola: 261311 markings, 1858132 edges, 9105 markings/sec, 20 secs
lola: 305172 markings, 2228520 edges, 8772 markings/sec, 25 secs
lola: 345590 markings, 2598282 edges, 8084 markings/sec, 30 secs
lola: 398989 markings, 2966073 edges, 10680 markings/sec, 35 secs
lola: 451339 markings, 3333468 edges, 10470 markings/sec, 40 secs
lola: 498495 markings, 3701347 edges, 9431 markings/sec, 45 secs
lola: 552153 markings, 4067981 edges, 10732 markings/sec, 50 secs
lola: 604976 markings, 4435472 edges, 10565 markings/sec, 55 secs
lola: 653102 markings, 4803584 edges, 9625 markings/sec, 60 secs
lola: 697416 markings, 5171671 edges, 8863 markings/sec, 65 secs
lola: 739946 markings, 5538250 edges, 8506 markings/sec, 70 secs
lola: 780221 markings, 5904328 edges, 8055 markings/sec, 75 secs
lola: 820639 markings, 6271147 edges, 8084 markings/sec, 80 secs
lola: 858456 markings, 6637653 edges, 7563 markings/sec, 85 secs
lola: 894608 markings, 7003230 edges, 7230 markings/sec, 90 secs
lola: 935726 markings, 7365619 edges, 8224 markings/sec, 95 secs
lola: 990042 markings, 7727380 edges, 10863 markings/sec, 100 secs
lola: 1044323 markings, 8088597 edges, 10856 markings/sec, 105 secs
lola: 1093854 markings, 8449824 edges, 9906 markings/sec, 110 secs
lola: 1136471 markings, 8803426 edges, 8523 markings/sec, 115 secs
lola: 1177278 markings, 9162605 edges, 8161 markings/sec, 120 secs
lola: 1216446 markings, 9523204 edges, 7834 markings/sec, 125 secs
lola: 1261761 markings, 9889688 edges, 9063 markings/sec, 130 secs
lola: 1306697 markings, 10257126 edges, 8987 markings/sec, 135 secs
lola: 1347343 markings, 10626185 edges, 8129 markings/sec, 140 secs
lola: 1384268 markings, 10994947 edges, 7385 markings/sec, 145 secs
lola: 1430462 markings, 11361018 edges, 9239 markings/sec, 150 secs
lola: 1475605 markings, 11730056 edges, 9029 markings/sec, 155 secs
lola: 1516517 markings, 12100583 edges, 8182 markings/sec, 160 secs
lola: 1552343 markings, 12471519 edges, 7165 markings/sec, 165 secs
lola: 1592018 markings, 12838686 edges, 7935 markings/sec, 170 secs
lola: 1625751 markings, 13206279 edges, 6747 markings/sec, 175 secs
lola: 1661831 markings, 13573904 edges, 7216 markings/sec, 180 secs
lola: 1698418 markings, 13948506 edges, 7317 markings/sec, 185 secs
lola: 1731711 markings, 14325057 edges, 6659 markings/sec, 190 secs
lola: 1762707 markings, 14701771 edges, 6199 markings/sec, 195 secs
lola: 1792705 markings, 15076971 edges, 6000 markings/sec, 200 secs
lola: 1842589 markings, 15450129 edges, 9977 markings/sec, 205 secs
lola: 1888975 markings, 15821903 edges, 9277 markings/sec, 210 secs
lola: 1931728 markings, 16192212 edges, 8551 markings/sec, 215 secs
lola: 1980929 markings, 16558801 edges, 9840 markings/sec, 220 secs
lola: 2024623 markings, 16929722 edges, 8739 markings/sec, 225 secs
lola: 2065021 markings, 17302312 edges, 8080 markings/sec, 230 secs
lola: 2102588 markings, 17675638 edges, 7513 markings/sec, 235 secs
lola: 2141298 markings, 18048403 edges, 7742 markings/sec, 240 secs
lola: 2188324 markings, 18418530 edges, 9405 markings/sec, 245 secs
lola: 2235704 markings, 18788236 edges, 9476 markings/sec, 250 secs
lola: 2277282 markings, 19157518 edges, 8316 markings/sec, 255 secs
lola: 2322587 markings, 19526768 edges, 9061 markings/sec, 260 secs
lola: 2369137 markings, 19895353 edges, 9310 markings/sec, 265 secs
lola: 2413553 markings, 20265315 edges, 8883 markings/sec, 270 secs
lola: 2456147 markings, 20634897 edges, 8519 markings/sec, 275 secs
lola: 2495869 markings, 21004651 edges, 7944 markings/sec, 280 secs
lola: 2533151 markings, 21373490 edges, 7456 markings/sec, 285 secs
lola: 2569909 markings, 21742790 edges, 7352 markings/sec, 290 secs
lola: 2606606 markings, 22112985 edges, 7339 markings/sec, 295 secs
lola: 2641447 markings, 22482674 edges, 6968 markings/sec, 300 secs
lola: 2675329 markings, 22851938 edges, 6776 markings/sec, 305 secs
lola: 2706621 markings, 23220777 edges, 6258 markings/sec, 310 secs
lola: 2756261 markings, 23585302 edges, 9928 markings/sec, 315 secs
lola: 2801756 markings, 23953781 edges, 9099 markings/sec, 320 secs
lola: 2850754 markings, 24324784 edges, 9800 markings/sec, 325 secs
lola: 2894779 markings, 24696950 edges, 8805 markings/sec, 330 secs
lola: 2933915 markings, 25068453 edges, 7827 markings/sec, 335 secs
lola: local time limit reached - aborting
lola:
preliminary result: yes yes yes unknown unknown unknown no unknown no unknown unknown unknown unknown unknown unknown no
lola: memory consumption: 1228644 KB
lola: time consumption: 458 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 unknown unknown unknown no unknown no unknown unknown unknown unknown unknown unknown no
lola: memory consumption: 1229716 KB
lola: time consumption: 458 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 7 will run for 343 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X (F ((G ((Columns_1_0 <= Rows_1_7)) OR ((Columns_2_1 <= Board_7_4_4) AND X ((Columns_1_0 <= Rows_1_7)))))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (F ((G ((Columns_1_0 <= Rows_1_7)) OR ((Columns_2_1 <= Board_7_4_4) AND X ((Columns_1_0 <= Rows_1_7)))))))
lola: processed formula length: 111
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 5 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: 185 markings, 185 edges
lola: ========================================
lola: subprocess 8 will run for 386 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A ((((1 <= Cells_3_5) AND X (((1 <= Cells_3_5) U (1 <= Cells_0_10)))) OR G ((Cells_3_5 <= 0))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A ((((1 <= Cells_3_5) AND X (((1 <= Cells_3_5) U (1 <= Cells_0_10)))) OR G ((Cells_3_5 <= 0))))
lola: processed formula length: 95
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: the resulting Büchi automaton has 5 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 9 will run for 441 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A ((F ((Cells_1_6 <= Rows_13_7)) OR X (X (G (((Columns_8_4 + 1 <= Rows_2_9) R (Columns_2_2 + 1 <= Board_8_8_13)))))))
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A ((F ((Cells_1_6 <= Rows_13_7)) OR X (X (G (((Columns_8_4 + 1 <= Rows_2_9) R (Columns_2_2 + 1 <= Board_8_8_13)))))))
lola: processed formula length: 117
lola: 142 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: 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 10 will run for 514 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (A (X (X ((Rows_2_3 <= Cells_4_0)))) AND (Columns_3_1 + 1 <= Cells_4_6))
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 10 will run for 514 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (Columns_3_1 + 1 <= Cells_4_6)
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: (Columns_3_1 + 1 <= Cells_4_6)
lola: processed formula length: 30
lola: 142 rewrites
lola: closed formula file LTLCardinality.xml
lola: processed formula with 1 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: preprocessing
lola: The net violates the given property already in its initial state.
lola: 0 markings, 0 edges
lola: SUBRESULT
lola: result: no
lola: The Boolean predicate is false.
lola: ========================================
lola: ========================================
lola: subprocess 11 will run for 617 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (X (X (F ((2 <= Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_9_7_13 + 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_1_6_13 + Board_13_0_0 + Board_13_0_1 + Board_13_0_2 + Board_13_0_3 + Board_13_0_4 + Board_13_0_5 + Board_13_0_6 + Board_13_0_7 + Bo... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking LTL
lola: transforming LTL-Formula into a Büchi-Automaton
lola: processed formula: A (X (X (F ((2 <= Board_9_7_10 + Board_9_7_11 + Board_9_7_12 + Board_9_7_13 + 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_1_6_13 + Board_13_0_0 + Board_13_0_1 + Board_13_0_2 + Board_13_0_3 + Board_13_0_4 + Board_13_0_5 + Board_13_0_6 + Board_13_0_7 + Bo... (shortened)
lola: processed formula length: 40788
lola: 142 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: 150582 markings, 151987 edges, 30116 markings/sec, 0 secs
lola: 292942 markings, 298619 edges, 28472 markings/sec, 5 secs
lola: 424542 markings, 436886 edges, 26320 markings/sec, 10 secs
lola: 550774 markings, 572167 edges, 25246 markings/sec, 15 secs
lola: 669576 markings, 701970 edges, 23760 markings/sec, 20 secs
lola: 791729 markings, 838005 edges, 24431 markings/sec, 25 secs
lola: 913585 markings, 976516 edges, 24371 markings/sec, 30 secs
lola: 1031472 markings, 1113584 edges, 23577 markings/sec, 35 secs
lola: 1144627 markings, 1248048 edges, 22631 markings/sec, 40 secs
lola: 1247302 markings, 1372569 edges, 20535 markings/sec, 45 secs
lola: 1351961 markings, 1502275 edges, 20932 markings/sec, 50 secs
lola: 1447165 markings, 1622439 edges, 19041 markings/sec, 55 secs
lola: Child process aborted or communication problem between parent and child process
lola: Cannot launch process for handling subproblem
lola: Cannot launch process for handling subproblem
lola: Cannot launch process for handling subproblem
lola: Cannot launch process for handling subproblem
lola: Cannot launch process for handling subproblem
lola: Cannot launch process for handling subproblem
lola: RESULT
lola:
SUMMARY: yes yes yes unknown unknown no no no no yes no no
lola:
preliminary result: yes yes yes unknown unknown no no no no yes no no
Segmentation fault
rslt: finished

BK_STOP 1590591978897

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

grep: GenericPropertiesVerdict.xml: No such file or directory
make: [verify] Error 139 (ignored)
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-AN14"
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-AN14, 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-oct2-159033569000105"
echo "====================================================================="
echo
echo "--------------------"
echo "preparation of the directory to be used:"

tar xzf /home/mcc/BenchKit/INPUTS/Sudoku-PT-AN14.tgz
mv Sudoku-PT-AN14 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 '' LTLCardinality.xml | cut -d '>' -f 2 | cut -d '<' -f 1 | sort -u) ; do
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 ;