Execution Chart

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

Trace from the execution

Formatting '/data/fko/mcc2019-input.r104-oct2-155272225600206.qcow2', fmt=qcow2 size=4294967296 backing_file=/data/fko/mcc2019-input.qcow2 cluster_size=65536 lazy_refcounts=off refcount_bits=16
Waiting for the VM to be ready (probing ssh)
.................
=====================================================================
Generated by BenchKit 2-3954
Executing tool lola
Input is NeoElection-PT-4, examination is ReachabilityCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r104-oct2-155272225600206
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 3.9M
-rw-r--r-- 1 mcc users 65K Feb 12 02:45 CTLCardinality.txt
-rw-r--r-- 1 mcc users 160K Feb 12 02:45 CTLCardinality.xml
-rw-r--r-- 1 mcc users 78K Feb 8 01:21 CTLFireability.txt
-rw-r--r-- 1 mcc users 224K Feb 8 01:21 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.0K Mar 10 17:31 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 6.1K Mar 10 17:31 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 103 Feb 24 15:05 GlobalProperties.txt
-rw-r--r-- 1 mcc users 341 Feb 24 15:05 GlobalProperties.xml
-rw-r--r-- 1 mcc users 8.9K Feb 5 00:18 LTLCardinality.txt
-rw-r--r-- 1 mcc users 26K Feb 5 00:18 LTLCardinality.xml
-rw-r--r-- 1 mcc users 35K Feb 4 22:37 LTLFireability.txt
-rw-r--r-- 1 mcc users 100K Feb 4 22:37 LTLFireability.xml
-rw-r--r-- 1 mcc users 159K Feb 4 06:52 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 381K Feb 4 06:52 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 126K Feb 1 00:29 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 361K Feb 1 00:29 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 20K Feb 4 22:21 UpperBounds.txt
-rw-r--r-- 1 mcc users 41K Feb 4 22:21 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 Jan 29 09:34 equiv_col
-rw-r--r-- 1 mcc users 2 Jan 29 09:34 instance
-rw-r--r-- 1 mcc users 6 Jan 29 09:34 iscolored
-rw-r--r-- 1 mcc users 2.1M Mar 10 17:31 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 NeoElection-PT-4-ReachabilityCardinality-00
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-01
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-02
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-03
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-04
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-05
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-06
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-07
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-08
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-09
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-10
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-11
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-12
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-13
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-14
FORMULA_NAME NeoElection-PT-4-ReachabilityCardinality-15

=== Now, execution of the tool begins

BK_START 1552780585232

info: Time: 3600 - MCC
vrfy: Checking ReachabilityCardinality @ NeoElection-PT-4 @ 3570 seconds

FORMULA NeoElection-PT-4-ReachabilityCardinality-00 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-02 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-03 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-06 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-07 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-08 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-09 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-10 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-12 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-13 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-14 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-15 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-11 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-01 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-04 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-PT-4-ReachabilityCardinality-05 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
vrfy: finished
info: timeLeft: 3537
rslt: Output for ReachabilityCardinality @ NeoElection-PT-4

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P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 <= 11)))",
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},
"result":
{
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"produced_by": "state space",
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},
"task":
{
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"search":
{
"store":
{
"encoder": "simple compression",
"type": "prefix"
},
"stubborn":
{
"type": "reachability preserving/insertion"
},
"threads": 1,
"type": "dfs"
},
"stateequation":
{
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},
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}
],
"exit":
{
"error": null,
"memory": 54960,
"runtime": 9.000000,
"signal": null,
"timelimitreached": false
},
"files":
{
"formula": "ReachabilityCardinality.xml",
"net": "model.pnml"
},
"formula":
{
"skeleton": "FALSE : A(G(**)) : TRUE : TRUE : A(G(**)) : A(G(**)) : FALSE : FALSE : FALSE : TRUE : TRUE : E(F(**)) : FALSE : TRUE : FALSE : FALSE"
},
"net":
{
"arcs": 13565,
"conflict_clusters": 1250,
"places": 1830,
"places_significant": 515,
"singleton_clusters": 0,
"transitions": 2340
},
"result":
{
"preliminary_value": "no no yes yes no no no no no yes yes yes no yes no no ",
"value": "no no yes yes no no no no no yes yes yes no yes no no "
},
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}
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: 4170/268435456 symbol table entries, 0 collisions
lola: preprocessing...
lola: Size of bit vector: 1830
lola: finding significant places
lola: 1830 places, 2340 transitions, 515 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 ReachabilityCardinality.xml
lola: place invariant simplifies atomic proposition
lola: before: (P-masterState_0_F_3 + P-masterState_0_F_2 + P-masterState_0_F_1 + P-masterState_0_F_0 + P-masterState_4_F_3 + P-masterState_4_F_2 + P-masterState_4_F_1 + P-masterState_4_F_0 + P-masterState_2_T_3 + P-masterState_2_T_2 + P-masterState_2_T_1 + P-masterState_2_T_0 + P-masterState_3_T_0 + P-masterState_3_T_1 + P-masterState_3_T_2 + P-masterState_3_T_3 + P-masterState_3_T_4 + P-masterState_3_F_3 + P-masterState_3_F_2 + P-masterState_3_F_1 + P-masterState_3_F_0 + P-masterState_1_T_3 + P-masterState_1_T_2 + P-masterState_1_T_1 + P-masterState_1_T_0 + P-masterState_1_F_0 + P-masterState_1_F_1 + P-masterState_1_F_2 + P-masterState_1_F_3 + P-masterState_1_F_4 + P-masterState_2_F_4 + P-masterState_2_F_3 + P-masterState_2_F_2 + P-masterState_2_F_1 + P-masterState_2_F_0 + P-masterState_0_T_4 + P-masterState_0_T_3 + P-masterState_0_T_2 + P-masterState_0_T_1 + P-masterState_0_T_0 + P-masterState_4_T_4 + P-masterState_4_T_3 + P-masterState_4_T_2 + P-masterState_4_T_1 + P-masterState_4_T_0 + P-masterState_1_T_4 + P-masterState_3_F_4 + P-masterState_2_T_4 + P-masterState_4_F_4 + P-masterState_0_F_4 <= P-dead_4 + P-dead_3 + P-dead_2 + P-dead_1 + P-dead_0)
lola: after: (4 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1 + P-poll__networl_3_0_RP_1 + P-poll__networl_3_0_RP_2 + P-poll__networl_3_0_RP_3 + P-poll__networl_3_0_RP_4 + P-poll__networl_1_1_RP_0 + P-poll__networl_1_1_RP_1 + P-poll__networl_1_1_RP_2 + P-poll__networl_1_1_RP_3 + P-poll__networl_1_1_RP_4 + P-poll__networl_3_0_RP_0 + P-poll__networl_4_4_AnnP_0 + P-poll__networl_4_4_AnnP_1 + P-poll__networl_4_4_AnnP_2 + P-poll__networl_4_4_AnnP_3 + P-poll__networl_4_4_AnnP_4 + P-poll__networl_0_3_AnsP_0 + P-poll__networl_2_2_AnsP_0 + P-poll__networl_1_0_AnnP_4 + P-poll__networl_1_0_AnnP_3 + P-poll__networl_1_0_AnnP_2 + P-poll__networl_1_0_AnnP_1 + P-poll__networl_3_2_AskP_0 + P-poll__networl_3_2_AskP_1 + P-poll__networl_3_2_AskP_2 + P-poll__networl_3_2_AskP_3 + P-poll__networl_3_2_AskP_4 + P-poll__networl_1_0_AnnP_0 + P-poll__networl_0_2_RI_4 + P-poll__networl_0_2_RI_3 + P-poll__networl_0_2_RI_2 + P-poll__networl_0_2_RI_1 + P-poll__networl_0_2_RI_0 + P-poll__networl_0_3_AskP_4 + P-poll__networl_0_3_AskP_3 + P-poll__networl_1_3_AskP_0 + P-poll__networl_1_3_AskP_1 + P-poll__networl_1_3_AskP_2 + P-poll__networl_1_3_AskP_3 + P-poll__networl_1_3_AskP_4 + P-poll__networl_0_3_AskP_2 + P-poll__networl_2_0_AnnP_0 + P-poll__networl_2_0_AnnP_1 + P-poll__networl_2_0_AnnP_2 + P-poll__networl_2_0_AnnP_3 + P-poll__networl_2_0_AnnP_4 + P-poll__networl_0_3_AskP_1 + P-poll__networl_0_3_AskP_0 + P-poll__networl_3_2_AnsP_0 + P-poll__networl_2_1_RI_4 + P-poll__networl_2_1_RI_3 + P-poll__networl_2_1_RI_2 + P-poll__networl_2_1_RI_1 + P-poll__networl_2_1_RI_0 + P-poll__networl_4_0_RI_4 + P-poll__networl_4_0_RI_3 + P-poll__networl_4_0_RI_2 + P-poll__networl_4_0_RI_1 + P-poll__networl_4_0_RI_0 + P-poll__networl_4_4_AI_0 + P-poll__networl_4_4_AI_1 + P-poll__networl_4_4_AI_2 + P-poll__networl_4_4_AI_3 + P-poll__networl_4_4_AI_4 + P-poll__networl_0_4_RP_4 + P-poll__networl_0_4_RP_3 + P-poll__networl_0_4_RP_2 + P-poll__networl_0_4_RP_1 + P-poll__networl_0_1_AnnP_0 + P-poll__networl_0_1_AnnP_1 + P-poll__networl_0_1_AnnP_2 + P-poll__networl_0_1_AnnP_3 + P-poll__networl_0_1_AnnP_4 + P-poll__networl_0_4_RP_0 + P-poll__networl_4_1_AnsP_0 + P-poll__networl_1_0_AI_4 + P-poll__networl_1_0_AI_3 + P-poll__networl_1_0_AI_2 + P-poll__networl_1_0_AI_1 + P-poll__networl_1_0_AI_0 + P-poll__networl_2_3_RP_4 + P-poll__networl_2_3_RP_3 + P-poll__networl_2_3_RP_2 + P-poll__networl_2_3_RP_1 + P-poll__networl_1_3_AnsP_0 + P-poll__networl_2_3_RP_0 + P-poll__networl_4_2_RP_4 + P-poll__networl_4_2_RP_3 + P-poll__networl_4_2_RP_2 + P-poll__networl_4_2_RP_1 + P-poll__networl_4_2_RP_0 + P-poll__networl_2_2_AskP_4 + P-poll__networl_2_2_AskP_3 + P-poll__networl_2_2_AskP_2 + P-poll__networl_2_2_AskP_1 + P-poll__networl_2_2_AskP_0 + P-poll__networl_3_2_AI_0 + P-poll__networl_3_2_AI_1 + P-poll__networl_3_2_AI_2 + P-poll__networl_3_2_AI_3 + P-poll__networl_3_2_AI_4 + P-poll__networl_4_2_AskP_0 + P-poll__networl_4_2_AskP_1 + P-poll__networl_4_2_AskP_2 + P-poll__networl_4_2_AskP_3 + P-poll__networl_4_2_AskP_4 + P-poll__networl_1_3_AI_0 + P-poll__networl_1_3_AI_1 + P-poll__networl_1_3_AI_2 + P-poll__networl_1_3_AI_3 + P-poll__networl_1_3_AI_4 + P-poll__networl_1_4_RI_4 + P-poll__networl_1_4_RI_3 + P-poll__networl_4_3_RI_0 + P-poll__networl_4_3_RI_1 + P-poll__networl_4_3_RI_2 + P-poll__networl_4_3_RI_3 + P-poll__networl_4_3_RI_4 + P-poll__networl_1_4_RI_2 + P-poll__networl_1_4_RI_1 + P-poll__networl_2_4_RI_0 + P-poll__networl_2_4_RI_1 + P-poll__networl_2_4_RI_2 + P-poll__networl_2_4_RI_3 + P-poll__networl_2_4_RI_4 + P-poll__networl_1_4_RI_0 + P-poll__networl_2_3_AskP_0 + P-poll__networl_2_3_AskP_1 + P-poll__networl_2_3_AskP_2 + P-poll__networl_2_3_AskP_3 + P-poll__networl_2_3_AskP_4 + P-poll__networl_3_0_AnnP_0 + P-poll__networl_3_0_AnnP_1 + P-poll__networl_3_0_AnnP_2 + P-poll__networl_3_0_AnnP_3 + P-poll__networl_3_0_AnnP_4 + P-poll__networl_3_3_RI_4 + P-poll__networl_3_3_RI_3 + P-poll__networl_3_3_RP_0 + P-poll__networl_3_3_RP_1 + P-poll__networl_3_3_RP_2 + P-poll__networl_3_3_RP_3 + P-poll__networl_3_3_RP_4 + P-poll__networl_3_3_RI_2 + P-poll__networl_3_3_RI_1 + P-poll__networl_3_3_RI_0 + P-poll__networl_2_0_AI_0 + P-poll__networl_2_0_AI_1 + P-poll__networl_2_0_AI_2 + P-poll__networl_2_0_AI_3 + P-poll__networl_2_0_AI_4 + P-poll__networl_4_2_AnsP_0 + P-poll__networl_0_3_AI_4 + P-poll__networl_1_4_RP_0 + P-poll__networl_1_4_RP_1 + P-poll__networl_1_4_RP_2 + P-poll__networl_1_4_RP_3 + P-poll__networl_1_4_RP_4 + P-poll__networl_0_1_AI_0 + P-poll__networl_0_1_AI_1 + P-poll__networl_0_1_AI_2 + P-poll__networl_0_1_AI_3 + P-poll__networl_0_1_AI_4 + P-poll__networl_0_3_AI_3 + P-poll__networl_0_3_AI_2 + P-poll__networl_0_3_AI_1 + P-poll__networl_0_3_AI_0 + P-poll__networl_4_1_AskP_4 + P-poll__networl_4_1_AskP_3 + P-poll__networl_3_1_RI_0 + P-poll__networl_3_1_RI_1 + P-poll__networl_3_1_RI_2 + P-poll__networl_3_1_RI_3 + P-poll__networl_3_1_RI_4 + P-poll__networl_0_4_AskP_0 + P-poll__networl_0_4_AskP_1 + P-poll__networl_0_4_AskP_2 + P-poll__networl_0_4_AskP_3 + P-poll__networl_0_4_AskP_4 + P-poll__networl_1_2_RI_0 + P-poll__networl_1_2_RI_1 + P-poll__networl_1_2_RI_2 + P-poll__networl_1_2_RI_3 + P-poll__networl_1_2_RI_4 + P-poll__networl_1_1_AnnP_0 + P-poll__networl_1_1_AnnP_1 + P-poll__networl_1_1_AnnP_2 + P-poll__networl_1_1_AnnP_3 + P-poll__networl_1_1_AnnP_4 + P-poll__networl_2_3_AnsP_0 + P-poll__networl_4_1_AskP_2 + P-poll__networl_4_1_AskP_1 + P-poll__networl_4_1_AskP_0 + P-poll__networl_2_2_AI_4 + P-poll__networl_2_2_AI_3 + P-poll__networl_2_2_AI_2 + P-poll__networl_2_2_AI_1 + P-poll__networl_2_2_AI_0 + P-poll__networl_4_1_AI_4 + P-poll__networl_4_0_RP_0 + P-poll__networl_4_0_RP_1 + P-poll__networl_4_0_RP_2 + P-poll__networl_4_0_RP_3 + P-poll__networl_4_0_RP_4 + P-poll__networl_2_1_RP_0 + P-poll__networl_2_1_RP_1 + P-poll__networl_2_1_RP_2 + P-poll__networl_2_1_RP_3 + P-poll__networl_2_1_RP_4 + P-poll__networl_4_1_AI_3 + P-poll__networl_4_1_AI_2 + P-poll__networl_4_1_AI_1 + P-poll__networl_4_1_AI_0 + P-poll__networl_0_2_RP_0 + P-poll__networl_0_2_RP_1 + P-poll__networl_0_2_RP_2 + P-poll__networl_0_2_RP_3 + P-poll__networl_0_2_RP_4 + P-poll__networl_0_4_AnsP_0 + P-poll__networl_3_4_AnnP_4 + P-poll__networl_3_4_AnnP_3 + P-poll__networl_3_4_AnnP_2 + P-poll__networl_3_4_AnnP_1 + P-poll__networl_3_4_AnnP_0 + P-poll__networl_0_0_RI_0 + P-poll__networl_0_0_RI_1 + P-poll__networl_0_0_RI_2 + P-poll__networl_0_0_RI_3 + P-poll__networl_0_0_RI_4 + P-poll__networl_3_3_AskP_0 + P-poll__networl_3_3_AskP_1 + P-poll__networl_3_3_AskP_2 + P-poll__networl_3_3_AskP_3 + P-poll__networl_3_3_AskP_4 + P-poll__networl_4_0_AnnP_0 + P-poll__networl_4_0_AnnP_1 + P-poll__networl_4_0_AnnP_2 + P-poll__networl_4_0_AnnP_3 + P-poll__networl_4_0_AnnP_4 + P-poll__networl_1_4_AskP_0 + P-poll__networl_1_4_AskP_1 + P-poll__networl_1_4_AskP_2 + P-poll__networl_1_4_AskP_3 + P-poll__networl_1_4_AskP_4 + P-poll__networl_1_2_AnsP_0 + P-poll__networl_2_1_AnnP_0 + P-poll__networl_2_1_AnnP_1 + P-poll__networl_2_1_AnnP_2 + P-poll__networl_2_1_AnnP_3 + P-poll__networl_2_1_AnnP_4 + P-poll__networl_3_3_AnsP_0 + P-poll__networl_0_0_AnnP_4 + P-poll__networl_0_0_AnnP_3 + P-poll__networl_0_0_AnnP_2 + P-poll__networl_0_0_AnnP_1 + P-poll__networl_0_0_AnnP_0 + P-poll__networl_3_4_AI_4 + P-poll__networl_3_4_AI_3 + P-poll__networl_3_4_AI_2 + P-poll__networl_3_4_AI_1 + P-poll__networl_3_4_AI_0 + P-poll__networl_0_2_AnnP_0 + P-poll__networl_0_2_AnnP_1 + P-poll__networl_0_2_AnnP_2 + P-poll__networl_0_2_AnnP_3 + P-poll__networl_0_2_AnnP_4 + P-poll__networl_1_4_AnsP_0 + P-poll__networl_3_1_AnsP_0 + P-poll__networl_4_2_AI_0 + P-poll__networl_4_2_AI_1 + P-poll__networl_4_2_AI_2 + P-poll__networl_4_2_AI_3 + P-poll__networl_4_2_AI_4 + P-poll__networl_4_3_AskP_0 + P-poll__networl_4_3_AskP_1 + P-poll__networl_4_3_AskP_2 + P-poll__networl_4_3_AskP_3 + P-poll__networl_4_3_AskP_4 + P-poll__networl_2_3_AI_0 + P-poll__networl_2_3_AI_1 + P-poll__networl_2_3_AI_2 + P-poll__networl_2_3_AI_3 + P-poll__networl_2_3_AI_4 + P-poll__networl_0_4_AI_0 + P-poll__networl_0_4_AI_1 + P-poll__networl_0_4_AI_2 + P-poll__networl_0_4_AI_3 + P-poll__networl_0_4_AI_4 + P-poll__networl_3_4_RI_0 + P-poll__networl_3_4_RI_1 + P-poll__networl_3_4_RI_2 + P-poll__networl_3_4_RI_3 + P-poll__networl_3_4_RI_4 + P-poll__networl_2_4_AskP_0 + P-poll__networl_2_4_AskP_1 + P-poll__networl_2_4_AskP_2 + P-poll__networl_2_4_AskP_3 + P-poll__networl_2_4_AskP_4 + P-poll__networl_1_2_AskP_4 + P-poll__networl_1_2_AskP_3 + P-poll__networl_1_2_AskP_2 + P-poll__networl_1_2_AskP_1 + P-poll__networl_1_2_AskP_0 + P-poll__networl_3_1_AnnP_0 + P-poll__networl_3_1_AnnP_1 + P-poll__networl_3_1_AnnP_2 + P-poll__networl_3_1_AnnP_3 + P-poll__networl_3_1_AnnP_4 + P-poll__networl_4_3_RP_0 + P-poll__networl_4_3_RP_1 + P-poll__networl_4_3_RP_2 + P-poll__networl_4_3_RP_3 + P-poll__networl_4_3_RP_4 + P-poll__networl_3_0_AI_0 + P-poll__networl_3_0_AI_1 + P-poll__networl_3_0_AI_2 + P-poll__networl_3_0_AI_3 + P-poll__networl_3_0_AI_4 + P-poll__networl_4_3_AnsP_0 + P-poll__networl_2_4_RP_0 + P-poll__networl_2_4_RP_1 + P-poll__networl_2_4_RP_2 + P-poll__networl_2_4_RP_3 + P-poll__networl_2_4_RP_4 + P-poll__networl_1_1_AI_0 + P-poll__networl_1_1_AI_1 + P-poll__networl_1_1_AI_2 + P-poll__networl_1_1_AI_3 + P-poll__networl_1_1_AI_4 + P-poll__networl_4_1_RI_0 + P-poll__networl_4_1_RI_1 + P-poll__networl_4_1_RI_2 + P-poll__networl_4_1_RI_3 + P-poll__networl_4_1_RI_4 + P-poll__networl_2_2_RI_0 + P-poll__networl_2_2_RI_1 + P-poll__networl_2_2_RI_2 + P-poll__networl_2_2_RI_3 + P-poll__networl_2_2_RI_4 + P-poll__networl_0_3_RI_0 + P-poll__networl_0_3_RI_1 + P-poll__networl_0_3_RI_2 + P-poll__networl_0_3_RI_3 + P-poll__networl_0_3_RI_4 + P-poll__networl_1_2_AnnP_0 + P-poll__networl_1_2_AnnP_1 + P-poll__networl_1_2_AnnP_2 + P-poll__networl_1_2_AnnP_3 + P-poll__networl_1_2_AnnP_4 + P-poll__networl_3_1_AskP_4 + P-poll__networl_3_1_AskP_3 + P-poll__networl_3_1_AskP_2 + P-poll__networl_3_1_AskP_1 + P-poll__networl_2_4_AnsP_0 + P-poll__networl_3_1_AskP_0 + P-poll__networl_3_1_RP_0 + P-poll__networl_3_1_RP_1 + P-poll__networl_3_1_RP_2 + P-poll__networl_3_1_RP_3 + P-poll__networl_3_1_RP_4 + P-poll__networl_1_2_RP_0 + P-poll__networl_1_2_RP_1 + P-poll__networl_1_2_RP_2 + P-poll__networl_1_2_RP_3 + P-poll__networl_1_2_RP_4 + P-poll__networl_1_0_RI_0 + P-poll__networl_1_0_RI_1 + P-poll__networl_1_0_RI_2 + P-poll__networl_1_0_RI_3 + P-poll__networl_1_0_RI_4 + P-poll__networl_0_0_AskP_0 + P-poll__networl_0_0_AskP_1 + P-poll__networl_0_0_AskP_2 + P-poll__networl_0_0_AskP_3 + P-poll__networl_0_0_AskP_4 + P-poll__networl_3_4_AskP_0 + P-poll__networl_3_4_AskP_1 + P-poll__networl_3_4_AskP_2 + P-poll__networl_3_4_AskP_3 + P-poll__networl_3_4_AskP_4 + P-poll__networl_0_0_RP_0 + P-poll__networl_0_0_RP_1 + P-poll__networl_0_0_RP_2 + P-poll__networl_0_0_RP_3 + P-poll__networl_0_0_RP_4 + P-poll__networl_2_4_AnnP_4 + P-poll__networl_2_4_AnnP_3 + P-poll__networl_2_4_AnnP_2 + P-poll__networl_2_4_AnnP_1 + P-poll__networl_4_1_AnnP_0 + P-poll__networl_4_1_AnnP_1 + P-poll__networl_4_1_AnnP_2 + P-poll__networl_4_1_AnnP_3 + P-poll__networl_4_1_AnnP_4 + P-poll__networl_2_4_AnnP_0 + P-poll__networl_0_0_AnsP_0 + P-poll__networl_0_2_AnsP_0 + P-poll__networl_2_2_AnnP_0 + P-poll__networl_2_2_AnnP_1 + P-poll__networl_2_2_AnnP_2 + P-poll__networl_2_2_AnnP_3 + P-poll__networl_2_2_AnnP_4 + P-poll__networl_3_4_AnsP_0 + P-poll__networl_4_3_AnnP_4 + P-poll__networl_4_3_AnnP_3 + P-poll__networl_4_3_AnnP_2 + P-poll__networl_4_3_AnnP_1 + P-poll__networl_0_3_AnnP_0 + P-poll__networl_0_3_AnnP_1 + P-poll__networl_0_3_AnnP_2 + P-poll__networl_0_3_AnnP_3 + P-poll__networl_0_3_AnnP_4 + P-poll__networl_4_3_AnnP_0 + P-poll__networl_0_1_RP_4 + P-poll__networl_0_1_RP_3 + P-poll__networl_0_1_RP_2 + P-poll__networl_1_0_AskP_0 + P-poll__networl_1_0_AskP_1 + P-poll__networl_1_0_AskP_2 + P-poll__networl_1_0_AskP_3 + P-poll__networl_1_0_AskP_4 + P-poll__networl_0_1_RP_1 + P-poll__networl_0_1_RP_0 + P-poll__networl_2_0_RP_4 + P-poll__networl_2_0_RP_3 + P-poll__networl_4_4_AskP_0 + P-poll__networl_4_4_AskP_1 + P-poll__networl_4_4_AskP_2 + P-poll__networl_4_4_AskP_3 + P-poll__networl_4_4_AskP_4 + P-poll__networl_3_3_AI_0 + P-poll__networl_3_3_AI_1 + P-poll__networl_3_3_AI_2 + P-poll__networl_3_3_AI_3 + P-poll__networl_3_3_AI_4 + P-poll__networl_2_0_RP_2 + P-poll__networl_2_0_RP_1 + P-poll__networl_2_0_RP_0 + P-poll__networl_1_4_AI_0 + P-poll__networl_1_4_AI_1 + P-poll__networl_1_4_AI_2 + P-poll__networl_1_4_AI_3 + P-poll__networl_1_4_AI_4 + P-poll__networl_2_1_AnsP_0 + P-poll__networl_4_4_RI_0 + P-poll__networl_4_4_RI_1 + P-poll__networl_4_4_RI_2 + P-poll__networl_4_4_RI_3 + P-poll__networl_4_4_RI_4 + P-poll__networl_1_0_AnsP_0 + P-poll__networl_0_2_AskP_4 + P-poll__networl_0_2_AskP_3 + P-poll__networl_0_2_AskP_2 + P-poll__networl_0_2_AskP_1 + P-poll__networl_0_2_AskP_0 + P-poll__networl_1_1_RI_4 + P-poll__networl_1_1_RI_3 + P-poll__networl_1_1_RI_2 + P-poll__networl_3_2_AnnP_0 + P-poll__networl_3_2_AnnP_1 + P-poll__networl_3_2_AnnP_2 + P-poll__networl_3_2_AnnP_3 + P-poll__networl_3_2_AnnP_4 + P-poll__networl_4_0_AI_0 + P-poll__networl_4_0_AI_1 + P-poll__networl_4_0_AI_2 + P-poll__networl_4_0_AI_3 + P-poll__networl_4_0_AI_4 + P-poll__networl_4_4_AnsP_0 + P-poll__networl_1_1_RI_1 + P-poll__networl_1_1_RI_0 + P-poll__networl_3_4_RP_0 + P-poll__networl_3_4_RP_1 + P-poll__networl_3_4_RP_2 + P-poll__networl_3_4_RP_3 + P-poll__networl_3_4_RP_4 + P-poll__networl_2_1_AI_0 + P-poll__networl_2_1_AI_1 + P-poll__networl_2_1_AI_2 + P-poll__networl_2_1_AI_3 + P-poll__networl_2_1_AI_4 + P-poll__networl_0_2_AI_0 + P-poll__networl_0_2_AI_1 + P-poll__networl_0_2_AI_2 + P-poll__networl_0_2_AI_3 + P-poll__networl_0_2_AI_4 + P-poll__networl_3_2_RI_0 + P-poll__networl_3_2_RI_1 + P-poll__networl_3_2_RI_2 + P-poll__networl_3_2_RI_3 + P-poll__networl_3_2_RI_4 + P-poll__networl_1_3_RI_0 + P-poll__networl_1_3_RI_1 + P-poll__networl_1_3_RI_2 + P-poll__networl_1_3_RI_3 + P-poll__networl_1_3_RI_4 + P-poll__networl_1_3_AnnP_0 + P-poll__networl_1_3_AnnP_1 + P-poll__networl_1_3_AnnP_2 + P-poll__networl_1_3_AnnP_3 + P-poll__networl_1_3_AnnP_4 + P-poll__networl_2_0_AskP_0 + P-poll__networl_2_0_AskP_1 + P-poll__networl_2_0_AskP_2 + P-poll__networl_2_0_AskP_3 + P-poll__networl_2_0_AskP_4 + P-poll__networl_4_1_RP_0 + P-poll__networl_4_1_RP_1 + P-poll__networl_4_1_RP_2 + P-poll__networl_4_1_RP_3 + P-poll__networl_4_1_RP_4 + P-poll__networl_2_2_RP_0 + P-poll__networl_2_2_RP_1 + P-poll__networl_2_2_RP_2 + P-poll__networl_2_2_RP_3 + P-poll__networl_2_2_RP_4 + P-poll__networl_3_0_RI_4 + P-poll__networl_0_3_RP_0 + P-poll__networl_0_3_RP_1 + P-poll__networl_0_3_RP_2 + P-poll__networl_0_3_RP_3 + P-poll__networl_0_3_RP_4 + P-poll__networl_3_0_RI_3 + P-poll__networl_3_0_RI_2 + P-poll__networl_3_0_RI_1 + P-poll__networl_3_0_RI_0 + P-poll__networl_2_0_RI_0 + P-poll__networl_2_0_RI_1 + P-poll__networl_2_0_RI_2 + P-poll__networl_2_0_RI_3 + P-poll__networl_2_0_RI_4 + P-poll__networl_4_0_AnsP_0 + P-poll__networl_0_0_AI_4 + P-poll__networl_0_0_AI_3 + P-poll__networl_0_0_AI_2 + P-poll__networl_0_0_AI_1 + P-poll__networl_0_0_AI_0 + P-poll__networl_1_3_RP_4 + P-poll__networl_1_3_RP_3 + P-poll__networl_1_3_RP_2 + P-poll__networl_1_3_RP_1 + P-poll__networl_1_3_RP_0 + P-poll__networl_0_1_RI_0 + P-poll__networl_0_1_RI_1 + P-poll__networl_0_1_RI_2 + P-poll__networl_0_1_RI_3 + P-poll__networl_0_1_RI_4 + P-poll__networl_0_1_AskP_0 + P-poll__networl_0_1_AskP_1 + P-poll__networl_0_1_AskP_2 + P-poll__networl_0_1_AskP_3 + P-poll__networl_0_1_AskP_4 + P-poll__networl_2_0_AnsP_0 + P-poll__networl_3_2_RP_4 + P-poll__networl_1_0_RP_0 + P-poll__networl_1_0_RP_1 + P-poll__networl_1_0_RP_2 + P-poll__networl_1_0_RP_3 + P-poll__networl_1_0_RP_4 + P-poll__networl_3_2_RP_3 + P-poll__networl_3_2_RP_2 + P-poll__networl_3_2_RP_1 + P-poll__networl_3_2_RP_0 + P-poll__networl_4_2_AnnP_0 + P-poll__networl_4_2_AnnP_1 + P-poll__networl_4_2_AnnP_2 + P-poll__networl_4_2_AnnP_3 + P-poll__networl_4_2_AnnP_4 + P-poll__networl_0_1_AnsP_0 + P-poll__networl_2_1_AskP_4 + P-poll__networl_2_1_AskP_3 + P-poll__networl_2_1_AskP_2 + P-poll__networl_2_1_AskP_1 + P-poll__networl_2_1_AskP_0 + P-poll__networl_2_3_AnnP_0 + P-poll__networl_2_3_AnnP_1 + P-poll__networl_2_3_AnnP_2 + P-poll__networl_2_3_AnnP_3 + P-poll__networl_2_3_AnnP_4 + P-poll__networl_0_4_RI_4 + P-poll__networl_0_4_RI_3 + P-poll__networl_0_4_RI_2 + P-poll__networl_0_4_RI_1 + P-poll__networl_3_0_AskP_0 + P-poll__networl_3_0_AskP_1 + P-poll__networl_3_0_AskP_2 + P-poll__networl_3_0_AskP_3 + P-poll__networl_3_0_AskP_4 + P-poll__networl_0_4_RI_0 + P-poll__networl_1_4_AnnP_4 + P-poll__networl_1_4_AnnP_3 + P-poll__networl_1_4_AnnP_2 + P-poll__networl_1_4_AnnP_1 + P-poll__networl_1_4_AnnP_0 + P-poll__networl_0_4_AnnP_0 + P-poll__networl_0_4_AnnP_1 + P-poll__networl_0_4_AnnP_2 + P-poll__networl_0_4_AnnP_3 + P-poll__networl_0_4_AnnP_4 + P-poll__networl_1_1_AskP_0 + P-poll__networl_1_1_AskP_1 + P-poll__networl_1_1_AskP_2 + P-poll__networl_1_1_AskP_3 + P-poll__networl_1_1_AskP_4 + P-poll__networl_2_3_RI_4 + P-poll__networl_2_3_RI_3 + P-poll__networl_2_3_RI_2 + P-poll__networl_3_0_AnsP_0 + P-poll__networl_2_3_RI_1 + P-poll__networl_2_3_RI_0 + P-poll__networl_4_3_AI_0 + P-poll__networl_4_3_AI_1 + P-poll__networl_4_3_AI_2 + P-poll__networl_4_3_AI_3 + P-poll__networl_4_3_AI_4 + P-poll__networl_2_4_AI_0 + P-poll__networl_2_4_AI_1 + P-poll__networl_2_4_AI_2 + P-poll__networl_2_4_AI_3 + P-poll__networl_2_4_AI_4 + P-poll__networl_4_2_RI_4 + P-poll__networl_4_2_RI_3 + P-poll__networl_4_2_RI_2 + P-poll__networl_4_2_RI_1 + P-poll__networl_4_2_RI_0 + P-poll__networl_1_1_AnsP_0 + P-poll__networl_4_0_AskP_4 + P-poll__networl_4_0_AskP_3 + P-poll__networl_4_0_AskP_2 + P-poll__networl_4_0_AskP_1 + P-poll__networl_4_0_AskP_0 + P-poll__networl_1_2_AI_4 + P-poll__networl_1_2_AI_3 + P-poll__networl_1_2_AI_2 + P-poll__networl_1_2_AI_1 + P-poll__networl_1_2_AI_0 + P-poll__networl_3_3_AnnP_0 + P-poll__networl_3_3_AnnP_1 + P-poll__networl_3_3_AnnP_2 + P-poll__networl_3_3_AnnP_3 + P-poll__networl_3_3_AnnP_4 + P-poll__networl_4_4_RP_0 + P-poll__networl_4_4_RP_1 + P-poll__networl_4_4_RP_2 + P-poll__networl_4_4_RP_3 + P-poll__networl_4_4_RP_4 + P-poll__networl_3_1_AI_0 + P-poll__networl_3_1_AI_1 + P-poll__networl_3_1_AI_2 + P-poll__networl_3_1_AI_3 + P-poll__networl_3_1_AI_4)
lola: after: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always false: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: place invariant simplifies atomic proposition
lola: before: (P-dead_4 + P-dead_3 + P-dead_2 + P-dead_1 + P-dead_0 <= P-startNeg__broadcasting_0_2 + P-startNeg__broadcasting_0_1 + P-startNeg__broadcasting_1_1 + P-startNeg__broadcasting_1_2 + P-startNeg__broadcasting_1_3 + P-startNeg__broadcasting_1_4 + P-startNeg__broadcasting_2_1 + P-startNeg__broadcasting_2_2 + P-startNeg__broadcasting_2_3 + P-startNeg__broadcasting_2_4 + P-startNeg__broadcasting_3_1 + P-startNeg__broadcasting_3_2 + P-startNeg__broadcasting_3_3 + P-startNeg__broadcasting_3_4 + P-startNeg__broadcasting_4_1 + P-startNeg__broadcasting_4_2 + P-startNeg__broadcasting_4_3 + P-startNeg__broadcasting_4_4 + P-startNeg__broadcasting_0_3 + P-startNeg__broadcasting_0_4)
lola: after: (0 <= P-startNeg__broadcasting_0_2 + P-startNeg__broadcasting_0_1 + P-startNeg__broadcasting_1_1 + P-startNeg__broadcasting_1_2 + P-startNeg__broadcasting_1_3 + P-startNeg__broadcasting_1_4 + P-startNeg__broadcasting_2_1 + P-startNeg__broadcasting_2_2 + P-startNeg__broadcasting_2_3 + P-startNeg__broadcasting_2_4 + P-startNeg__broadcasting_3_1 + P-startNeg__broadcasting_3_2 + P-startNeg__broadcasting_3_3 + P-startNeg__broadcasting_3_4 + P-startNeg__broadcasting_4_1 + P-startNeg__broadcasting_4_2 + P-startNeg__broadcasting_4_3 + P-startNeg__broadcasting_4_4 + P-startNeg__broadcasting_0_3 + P-startNeg__broadcasting_0_4)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= P-stage_3_PRIM + P-stage_3_SEC + P-stage_2_PRIM + P-stage_1_NEG + P-stage_4_NEG + P-stage_0_SEC + P-stage_0_NEG + P-stage_4_SEC + P-stage_1_PRIM + P-stage_4_PRIM + P-stage_1_SEC + P-stage_2_NEG + P-stage_0_PRIM + P-stage_2_SEC + P-stage_3_NEG)
lola: after: (0 <= 3)
lola: place invariant simplifies atomic proposition
lola: before: (P-stage_3_PRIM + P-stage_3_SEC + P-stage_2_PRIM + P-stage_1_NEG + P-stage_4_NEG + P-stage_0_SEC + P-stage_0_NEG + P-stage_4_SEC + P-stage_1_PRIM + P-stage_4_PRIM + P-stage_1_SEC + P-stage_2_NEG + P-stage_0_PRIM + P-stage_2_SEC + P-stage_3_NEG <= P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 + P-network_1_1_AnnP_4 + P-network_1_1_AnnP_3 + P-network_1_1_AnnP_2 + P-network_1_1_AnnP_1 + P-network_0_4_AskP_4 + P-network_0_4_AskP_3 + P-network_4_3_AI_1 + P-network_4_3_AI_2 + P-network_4_3_AI_3 + P-network_4_3_AI_4 + P-network_0_4_AskP_2 + P-network_0_4_AskP_1 + P-network_2_4_AI_1 + P-network_2_4_AI_2 + P-network_2_4_AI_3 + P-network_2_4_AI_4 + P-network_3_3_AskP_1 + P-network_3_3_AskP_2 + P-network_3_3_AskP_3 + P-network_3_3_AskP_4 + P-network_4_0_AnnP_1 + P-network_4_0_AnnP_2 + P-network_4_0_AnnP_3 + P-network_4_0_AnnP_4 + P-network_4_4_RP_1 + P-network_4_4_RP_2 + P-network_4_4_RP_3 + P-network_4_4_RP_4 + P-network_3_1_AI_1 + P-network_3_1_AI_2 + P-network_3_1_AI_3 + P-network_3_1_AI_4 + P-network_1_2_AI_1 + P-network_1_2_AI_2 + P-network_1_2_AI_3 + P-network_1_2_AI_4 + P-network_1_4_AskP_1 + P-network_1_4_AskP_2 + P-network_1_4_AskP_3 + P-network_1_4_AskP_4 + P-network_4_2_RI_1 + P-network_4_2_RI_2 + P-network_4_2_RI_3 + P-network_4_2_RI_4 + P-network_2_3_RI_1 + P-network_2_3_RI_2 + P-network_2_3_RI_3 + P-network_2_3_RI_4 + P-network_3_0_AnnP_4 + P-network_0_4_RI_1 + P-network_0_4_RI_2 + P-network_0_4_RI_3 + P-network_0_4_RI_4 + P-network_3_0_AnnP_3 + P-network_2_1_AnnP_1 + P-network_2_1_AnnP_2 + P-network_2_1_AnnP_3 + P-network_2_1_AnnP_4 + P-network_3_0_AnnP_2 + P-network_3_0_AnnP_1 + P-network_3_2_RP_1 + P-network_3_2_RP_2 + P-network_3_2_RP_3 + P-network_3_2_RP_4 + P-network_2_3_AskP_4 + P-network_2_3_AskP_3 + P-network_2_3_AskP_2 + P-network_2_3_AskP_1 + P-network_1_3_RP_1 + P-network_1_3_RP_2 + P-network_1_3_RP_3 + P-network_1_3_RP_4 + P-network_0_0_AI_1 + P-network_0_0_AI_2 + P-network_0_0_AI_3 + P-network_0_0_AI_4 + P-network_0_2_AnnP_1 + P-network_0_2_AnnP_2 + P-network_0_2_AnnP_3 + P-network_0_2_AnnP_4 + P-network_3_0_RI_1 + P-network_3_0_RI_2 + P-network_3_0_RI_3 + P-network_3_0_RI_4 + P-network_1_1_RI_1 + P-network_1_1_RI_2 + P-network_1_1_RI_3 + P-network_1_1_RI_4 + P-network_4_3_AskP_1 + P-network_4_3_AskP_2 + P-network_4_3_AskP_3 + P-network_4_3_AskP_4 + P-network_2_0_RP_1 + P-network_2_0_RP_2 + P-network_2_0_RP_3 + P-network_2_0_RP_4 + P-network_0_1_RP_1 + P-network_0_1_RP_2 + P-network_0_1_RP_3 + P-network_0_1_RP_4 + P-network_1_0_RP_4 + P-network_1_0_RP_3 + P-network_1_0_RP_2 + P-network_1_0_RP_1 + P-network_2_4_AskP_1 + P-network_2_4_AskP_2 + P-network_2_4_AskP_3 + P-network_2_4_AskP_4 + P-network_4_2_AskP_4 + P-network_4_2_AskP_3 + P-network_4_2_AskP_2 + P-network_4_2_AskP_1 + P-network_3_1_AnnP_1 + P-network_3_1_AnnP_2 + P-network_3_1_AnnP_3 + P-network_3_1_AnnP_4 + P-network_1_2_AnnP_1 + P-network_1_2_AnnP_2 + P-network_1_2_AnnP_3 + P-network_1_2_AnnP_4 + P-network_0_1_RI_4 + P-network_0_1_RI_3 + P-network_0_1_RI_2 + P-network_0_1_RI_1 + P-network_2_0_RI_4 + P-network_2_0_RI_3 + P-network_2_0_RI_2 + P-network_2_0_RI_1 + P-network_0_1_AnnP_4 + P-network_3_4_AI_1 + P-network_3_4_AI_2 + P-network_3_4_AI_3 + P-network_3_4_AI_4 + P-network_0_1_AnnP_3 + P-network_0_0_AskP_1 + P-network_0_0_AskP_2 + P-network_0_0_AskP_3 + P-network_0_0_AskP_4 + P-network_0_1_AnnP_2 + P-network_0_1_AnnP_1 + P-network_0_3_RP_4 + P-network_3_4_AskP_1 + P-network_3_4_AskP_2 + P-network_3_4_AskP_3 + P-network_3_4_AskP_4 + P-network_0_3_RP_3 + P-network_0_3_RP_2 + P-network_4_1_AnnP_1 + P-network_4_1_AnnP_2 + P-network_4_1_AnnP_3 + P-network_4_1_AnnP_4 + P-network_0_3_RP_1 + P-network_4_1_AI_1 + P-network_4_1_AI_2 + P-network_4_1_AI_3 + P-network_4_1_AI_4 + P-network_2_2_AI_1 + P-network_2_2_AI_2 + P-network_2_2_AI_3 + P-network_2_2_AI_4 + P-network_2_2_RP_4 + P-network_0_3_AI_1 + P-network_0_3_AI_2 + P-network_0_3_AI_3 + P-network_0_3_AI_4 + P-network_2_2_RP_3 + P-network_2_2_RP_2 + P-network_2_2_RP_1 + P-network_4_1_RP_4 + P-network_4_1_RP_3 + P-network_4_1_RP_2 + P-network_4_1_RP_1 + P-network_3_3_RI_1 + P-network_3_3_RI_2 + P-network_3_3_RI_3 + P-network_3_3_RI_4 + P-network_1_4_RI_1 + P-network_1_4_RI_2 + P-network_1_4_RI_3 + P-network_1_4_RI_4 + P-network_2_2_AnnP_1 + P-network_2_2_AnnP_2 + P-network_2_2_AnnP_3 + P-network_2_2_AnnP_4 + P-network_2_0_AnnP_4 + P-network_2_0_AnnP_3 + P-network_2_0_AnnP_2 + P-network_4_2_RP_1 + P-network_4_2_RP_2 + P-network_4_2_RP_3 + P-network_4_2_RP_4 + P-network_2_0_AnnP_1 + P-network_1_3_RI_4 + P-network_1_3_RI_3 + P-network_1_3_RI_2 + P-network_1_3_RI_1 + P-network_2_3_RP_1 + P-network_2_3_RP_2 + P-network_2_3_RP_3 + P-network_2_3_RP_4 + P-network_1_0_AI_1 + P-network_1_0_AI_2 + P-network_1_0_AI_3 + P-network_1_0_AI_4 + P-network_3_2_RI_4 + P-network_3_2_RI_3 + P-network_0_4_RP_1 + P-network_0_4_RP_2 + P-network_0_4_RP_3 + P-network_0_4_RP_4 + P-network_3_2_RI_2 + P-network_0_3_AnnP_1 + P-network_0_3_AnnP_2 + P-network_0_3_AnnP_3 + P-network_0_3_AnnP_4 + P-network_3_2_RI_1 + P-network_4_0_RI_1 + P-network_4_0_RI_2 + P-network_4_0_RI_3 + P-network_4_0_RI_4 + P-network_1_3_AskP_4 + P-network_2_1_RI_1 + P-network_2_1_RI_2 + P-network_2_1_RI_3 + P-network_2_1_RI_4 + P-network_1_3_AskP_3 + P-network_1_0_AskP_1 + P-network_1_0_AskP_2 + P-network_1_0_AskP_3 + P-network_1_0_AskP_4 + P-network_1_3_AskP_2 + P-network_0_2_RI_1 + P-network_0_2_RI_2 + P-network_0_2_RI_3 + P-network_0_2_RI_4 + P-network_1_3_AskP_1 + P-network_0_2_AI_4 + P-network_0_2_AI_3 + P-network_4_4_AskP_1 + P-network_4_4_AskP_2 + P-network_4_4_AskP_3 + P-network_4_4_AskP_4 + P-network_0_2_AI_2 + P-network_3_0_RP_1 + P-network_3_0_RP_2 + P-network_3_0_RP_3 + P-network_3_0_RP_4 + P-network_0_2_AI_1 + P-network_1_1_RP_1 + P-network_1_1_RP_2 + P-network_1_1_RP_3 + P-network_1_1_RP_4 + P-network_2_1_AI_4 + P-network_2_1_AI_3 + P-network_2_1_AI_2 + P-network_2_1_AI_1 + P-network_3_4_RP_4 + P-network_3_4_RP_3 + P-network_3_4_RP_2 + P-network_3_4_RP_1 + P-network_4_0_AI_4 + P-network_3_2_AnnP_1 + P-network_3_2_AnnP_2 + P-network_3_2_AnnP_3 + P-network_3_2_AnnP_4 + P-network_4_0_AI_3 + P-network_4_0_AI_2 + P-network_4_0_AI_1 + P-network_3_2_AskP_4 + P-network_3_2_AskP_3 + P-network_3_2_AskP_2 + P-network_3_2_AskP_1 + P-network_1_3_AnnP_1 + P-network_1_3_AnnP_2 + P-network_1_3_AnnP_3 + P-network_1_3_AnnP_4 + P-network_2_0_AskP_1 + P-network_2_0_AskP_2 + P-network_2_0_AskP_3 + P-network_2_0_AskP_4 + P-network_4_4_RI_4 + P-network_4_4_RI_3 + P-network_4_4_RI_2 + P-network_4_4_RI_1 + P-network_1_4_AI_4 + P-network_1_4_AI_3 + P-network_4_4_AI_1 + P-network_4_4_AI_2 + P-network_4_4_AI_3 + P-network_4_4_AI_4 + P-network_1_4_AI_2 + P-network_0_1_AskP_1 + P-network_0_1_AskP_2 + P-network_0_1_AskP_3 + P-network_0_1_AskP_4 + P-network_1_4_AI_1 + P-network_3_3_AI_4 + P-network_3_3_AI_3 + P-network_3_3_AI_2 + P-network_4_2_AnnP_1 + P-network_4_2_AnnP_2 + P-network_4_2_AnnP_3 + P-network_4_2_AnnP_4 + P-network_3_3_AI_1 + P-network_3_2_AI_1 + P-network_3_2_AI_2 + P-network_3_2_AI_3 + P-network_3_2_AI_4 + P-network_1_3_AI_1 + P-network_1_3_AI_2 + P-network_1_3_AI_3 + P-network_1_3_AI_4 + P-network_4_4_AnnP_4 + P-network_4_4_AnnP_3 + P-network_4_4_AnnP_2 + P-network_4_4_AnnP_1 + P-network_4_3_RI_1 + P-network_4_3_RI_2 + P-network_4_3_RI_3 + P-network_4_3_RI_4 + P-network_2_4_RI_1 + P-network_2_4_RI_2 + P-network_2_4_RI_3 + P-network_2_4_RI_4 + P-network_2_3_AnnP_1 + P-network_2_3_AnnP_2 + P-network_2_3_AnnP_3 + P-network_2_3_AnnP_4 + P-network_3_0_AskP_1 + P-network_3_0_AskP_2 + P-network_3_0_AskP_3 + P-network_3_0_AskP_4 + P-network_3_3_RP_1 + P-network_3_3_RP_2 + P-network_3_3_RP_3 + P-network_3_3_RP_4 + P-network_2_0_AI_1 + P-network_2_0_AI_2 + P-network_2_0_AI_3 + P-network_2_0_AI_4 + P-network_1_4_RP_1 + P-network_1_4_RP_2 + P-network_1_4_RP_3 + P-network_1_4_RP_4 + P-network_0_1_AI_1 + P-network_0_1_AI_2 + P-network_0_1_AI_3 + P-network_0_1_AI_4 + P-network_0_4_AnnP_1 + P-network_0_4_AnnP_2 + P-network_0_4_AnnP_3 + P-network_0_4_AnnP_4 + P-network_3_1_RI_1 + P-network_3_1_RI_2 + P-network_3_1_RI_3 + P-network_3_1_RI_4 + P-network_1_1_AskP_1 + P-network_1_1_AskP_2 + P-network_1_1_AskP_3 + P-network_1_1_AskP_4 + P-network_1_2_RI_1 + P-network_1_2_RI_2 + P-network_1_2_RI_3 + P-network_1_2_RI_4 + P-network_1_0_AnnP_4 + P-network_1_0_AnnP_3 + P-network_1_0_AnnP_2 + P-network_1_0_AnnP_1 + P-network_0_3_AskP_4 + P-network_0_3_AskP_3 + P-network_0_3_AskP_2 + P-network_0_3_AskP_1 + P-network_4_0_RP_1 + P-network_4_0_RP_2 + P-network_4_0_RP_3 + P-network_4_0_RP_4 + P-network_2_1_RP_1 + P-network_2_1_RP_2 + P-network_2_1_RP_3 + P-network_2_1_RP_4 + P-network_0_2_RP_1 + P-network_0_2_RP_2 + P-network_0_2_RP_3 + P-network_0_2_RP_4 + P-network_0_0_RI_1 + P-network_0_0_RI_2 + P-network_0_0_RI_3 + P-network_0_0_RI_4 + P-network_3_3_AnnP_1 + P-network_3_3_AnnP_2 + P-network_3_3_AnnP_3 + P-network_3_3_AnnP_4 + P-network_4_0_AskP_1 + P-network_4_0_AskP_2 + P-network_4_0_AskP_3 + P-network_4_0_AskP_4 + P-network_1_4_AnnP_1 + P-network_1_4_AnnP_2 + P-network_1_4_AnnP_3 + P-network_1_4_AnnP_4 + P-network_2_1_AskP_1 + P-network_2_1_AskP_2 + P-network_2_1_AskP_3 + P-network_2_1_AskP_4 + P-network_2_2_AskP_4 + P-network_0_2_AskP_1 + P-network_0_2_AskP_2 + P-network_0_2_AskP_3 + P-network_0_2_AskP_4 + P-network_2_2_AskP_3 + P-network_2_2_AskP_2 + P-network_2_2_AskP_1 + P-network_4_3_AnnP_1 + P-network_4_3_AnnP_2 + P-network_4_3_AnnP_3 + P-network_4_3_AnnP_4 + P-network_4_2_AI_1 + P-network_4_2_AI_2 + P-network_4_2_AI_3 + P-network_4_2_AI_4 + P-network_2_3_AI_1 + P-network_2_3_AI_2 + P-network_2_3_AI_3 + P-network_2_3_AI_4 + P-network_0_4_AI_1 + P-network_0_4_AI_2 + P-network_0_4_AI_3 + P-network_0_4_AI_4 + P-network_3_4_RI_1 + P-network_3_4_RI_2 + P-network_3_4_RI_3 + P-network_3_4_RI_4 + P-network_2_4_AnnP_1 + P-network_2_4_AnnP_2 + P-network_2_4_AnnP_3 + P-network_2_4_AnnP_4 + P-network_3_1_AskP_1 + P-network_3_1_AskP_2 + P-network_3_1_AskP_3 + P-network_3_1_AskP_4 + P-network_0_0_RP_4 + P-network_4_3_RP_1 + P-network_4_3_RP_2 + P-network_4_3_RP_3 + P-network_4_3_RP_4 + P-network_0_0_RP_3 + P-network_3_0_AI_1 + P-network_3_0_AI_2 + P-network_3_0_AI_3 + P-network_3_0_AI_4 + P-network_0_0_RP_2 + P-network_2_4_RP_1 + P-network_2_4_RP_2 + P-network_2_4_RP_3 + P-network_2_4_RP_4 + P-network_0_0_RP_1 + P-network_1_1_AI_1 + P-network_1_1_AI_2 + P-network_1_1_AI_3 + P-network_1_1_AI_4 + P-network_4_1_RI_1 + P-network_4_1_RI_2 + P-network_4_1_RI_3 + P-network_4_1_RI_4 + P-network_1_2_AskP_1 + P-network_1_2_AskP_2 + P-network_1_2_AskP_3 + P-network_1_2_AskP_4 + P-network_2_2_RI_1 + P-network_2_2_RI_2 + P-network_2_2_RI_3 + P-network_2_2_RI_4 + P-network_4_1_AskP_4 + P-network_4_1_AskP_3 + P-network_4_1_AskP_2 + P-network_0_3_RI_1 + P-network_0_3_RI_2 + P-network_0_3_RI_3 + P-network_0_3_RI_4 + P-network_4_1_AskP_1 + P-network_3_1_RP_1 + P-network_3_1_RP_2 + P-network_3_1_RP_3 + P-network_3_1_RP_4 + P-network_3_4_AnnP_4 + P-network_3_4_AnnP_3 + P-network_3_4_AnnP_2 + P-network_1_2_RP_1 + P-network_1_2_RP_2 + P-network_1_2_RP_3 + P-network_1_2_RP_4 + P-network_3_4_AnnP_1 + P-network_0_0_AnnP_1 + P-network_0_0_AnnP_2 + P-network_0_0_AnnP_3 + P-network_0_0_AnnP_4 + P-network_1_0_RI_1 + P-network_1_0_RI_2 + P-network_1_0_RI_3 + P-network_1_0_RI_4)
lola: after: (4 <= P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0)
lola: LP says that atomic proposition is always false: (1 <= P-electedPrimary_4 + P-electedPrimary_3 + P-electedPrimary_2 + P-electedPrimary_1 + P-electedPrimary_0)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1 + P-poll__networl_3_0_RP_1 + P-poll__networl_3_0_RP_2 + P-poll__networl_3_0_RP_3 + P-poll__networl_3_0_RP_4 + P-poll__networl_1_1_RP_0 + P-poll__networl_1_1_RP_1 + P-poll__networl_1_1_RP_2 + P-poll__networl_1_1_RP_3 + P-poll__networl_1_1_RP_4 + P-poll__networl_3_0_RP_0 + P-poll__networl_4_4_AnnP_0 + P-poll__networl_4_4_AnnP_1 + P-poll__networl_4_4_AnnP_2 + P-poll__networl_4_4_AnnP_3 + P-poll__networl_4_4_AnnP_4 + P-poll__networl_0_3_AnsP_0 + P-poll__networl_2_2_AnsP_0 + P-poll__networl_1_0_AnnP_4 + P-poll__networl_1_0_AnnP_3 + P-poll__networl_1_0_AnnP_2 + P-poll__networl_1_0_AnnP_1 + P-poll__networl_3_2_AskP_0 + P-poll__networl_3_2_AskP_1 + P-poll__networl_3_2_AskP_2 + P-poll__networl_3_2_AskP_3 + P-poll__networl_3_2_AskP_4 + P-poll__networl_1_0_AnnP_0 + P-poll__networl_0_2_RI_4 + P-poll__networl_0_2_RI_3 + P-poll__networl_0_2_RI_2 + P-poll__networl_0_2_RI_1 + P-poll__networl_0_2_RI_0 + P-poll__networl_0_3_AskP_4 + P-poll__networl_0_3_AskP_3 + P-poll__networl_1_3_AskP_0 + P-poll__networl_1_3_AskP_1 + P-poll__networl_1_3_AskP_2 + P-poll__networl_1_3_AskP_3 + P-poll__networl_1_3_AskP_4 + P-poll__networl_0_3_AskP_2 + P-poll__networl_2_0_AnnP_0 + P-poll__networl_2_0_AnnP_1 + P-poll__networl_2_0_AnnP_2 + P-poll__networl_2_0_AnnP_3 + P-poll__networl_2_0_AnnP_4 + P-poll__networl_0_3_AskP_1 + P-poll__networl_0_3_AskP_0 + P-poll__networl_3_2_AnsP_0 + P-poll__networl_2_1_RI_4 + P-poll__networl_2_1_RI_3 + P-poll__networl_2_1_RI_2 + P-poll__networl_2_1_RI_1 + P-poll__networl_2_1_RI_0 + P-poll__networl_4_0_RI_4 + P-poll__networl_4_0_RI_3 + P-poll__networl_4_0_RI_2 + P-poll__networl_4_0_RI_1 + P-poll__networl_4_0_RI_0 + P-poll__networl_4_4_AI_0 + P-poll__networl_4_4_AI_1 + P-poll__networl_4_4_AI_2 + P-poll__networl_4_4_AI_3 + P-poll__networl_4_4_AI_4 + P-poll__networl_0_4_RP_4 + P-poll__networl_0_4_RP_3 + P-poll__networl_0_4_RP_2 + P-poll__networl_0_4_RP_1 + P-poll__networl_0_1_AnnP_0 + P-poll__networl_0_1_AnnP_1 + P-poll__networl_0_1_AnnP_2 + P-poll__networl_0_1_AnnP_3 + P-poll__networl_0_1_AnnP_4 + P-poll__networl_0_4_RP_0 + P-poll__networl_4_1_AnsP_0 + P-poll__networl_1_0_AI_4 + P-poll__networl_1_0_AI_3 + P-poll__networl_1_0_AI_2 + P-poll__networl_1_0_AI_1 + P-poll__networl_1_0_AI_0 + P-poll__networl_2_3_RP_4 + P-poll__networl_2_3_RP_3 + P-poll__networl_2_3_RP_2 + P-poll__networl_2_3_RP_1 + P-poll__networl_1_3_AnsP_0 + P-poll__networl_2_3_RP_0 + P-poll__networl_4_2_RP_4 + P-poll__networl_4_2_RP_3 + P-poll__networl_4_2_RP_2 + P-poll__networl_4_2_RP_1 + P-poll__networl_4_2_RP_0 + P-poll__networl_2_2_AskP_4 + P-poll__networl_2_2_AskP_3 + P-poll__networl_2_2_AskP_2 + P-poll__networl_2_2_AskP_1 + P-poll__networl_2_2_AskP_0 + P-poll__networl_3_2_AI_0 + P-poll__networl_3_2_AI_1 + P-poll__networl_3_2_AI_2 + P-poll__networl_3_2_AI_3 + P-poll__networl_3_2_AI_4 + P-poll__networl_4_2_AskP_0 + P-poll__networl_4_2_AskP_1 + P-poll__networl_4_2_AskP_2 + P-poll__networl_4_2_AskP_3 + P-poll__networl_4_2_AskP_4 + P-poll__networl_1_3_AI_0 + P-poll__networl_1_3_AI_1 + P-poll__networl_1_3_AI_2 + P-poll__networl_1_3_AI_3 + P-poll__networl_1_3_AI_4 + P-poll__networl_1_4_RI_4 + P-poll__networl_1_4_RI_3 + P-poll__networl_4_3_RI_0 + P-poll__networl_4_3_RI_1 + P-poll__networl_4_3_RI_2 + P-poll__networl_4_3_RI_3 + P-poll__networl_4_3_RI_4 + P-poll__networl_1_4_RI_2 + P-poll__networl_1_4_RI_1 + P-poll__networl_2_4_RI_0 + P-poll__networl_2_4_RI_1 + P-poll__networl_2_4_RI_2 + P-poll__networl_2_4_RI_3 + P-poll__networl_2_4_RI_4 + P-poll__networl_1_4_RI_0 + P-poll__networl_2_3_AskP_0 + P-poll__networl_2_3_AskP_1 + P-poll__networl_2_3_AskP_2 + P-poll__networl_2_3_AskP_3 + P-poll__networl_2_3_AskP_4 + P-poll__networl_3_0_AnnP_0 + P-poll__networl_3_0_AnnP_1 + P-poll__networl_3_0_AnnP_2 + P-poll__networl_3_0_AnnP_3 + P-poll__networl_3_0_AnnP_4 + P-poll__networl_3_3_RI_4 + P-poll__networl_3_3_RI_3 + P-poll__networl_3_3_RP_0 + P-poll__networl_3_3_RP_1 + P-poll__networl_3_3_RP_2 + P-poll__networl_3_3_RP_3 + P-poll__networl_3_3_RP_4 + P-poll__networl_3_3_RI_2 + P-poll__networl_3_3_RI_1 + P-poll__networl_3_3_RI_0 + P-poll__networl_2_0_AI_0 + P-poll__networl_2_0_AI_1 + P-poll__networl_2_0_AI_2 + P-poll__networl_2_0_AI_3 + P-poll__networl_2_0_AI_4 + P-poll__networl_4_2_AnsP_0 + P-poll__networl_0_3_AI_4 + P-poll__networl_1_4_RP_0 + P-poll__networl_1_4_RP_1 + P-poll__networl_1_4_RP_2 + P-poll__networl_1_4_RP_3 + P-poll__networl_1_4_RP_4 + P-poll__networl_0_1_AI_0 + P-poll__networl_0_1_AI_1 + P-poll__networl_0_1_AI_2 + P-poll__networl_0_1_AI_3 + P-poll__networl_0_1_AI_4 + P-poll__networl_0_3_AI_3 + P-poll__networl_0_3_AI_2 + P-poll__networl_0_3_AI_1 + P-poll__networl_0_3_AI_0 + P-poll__networl_4_1_AskP_4 + P-poll__networl_4_1_AskP_3 + P-poll__networl_3_1_RI_0 + P-poll__networl_3_1_RI_1 + P-poll__networl_3_1_RI_2 + P-poll__networl_3_1_RI_3 + P-poll__networl_3_1_RI_4 + P-poll__networl_0_4_AskP_0 + P-poll__networl_0_4_AskP_1 + P-poll__networl_0_4_AskP_2 + P-poll__networl_0_4_AskP_3 + P-poll__networl_0_4_AskP_4 + P-poll__networl_1_2_RI_0 + P-poll__networl_1_2_RI_1 + P-poll__networl_1_2_RI_2 + P-poll__networl_1_2_RI_3 + P-poll__networl_1_2_RI_4 + P-poll__networl_1_1_AnnP_0 + P-poll__networl_1_1_AnnP_1 + P-poll__networl_1_1_AnnP_2 + P-poll__networl_1_1_AnnP_3 + P-poll__networl_1_1_AnnP_4 + P-poll__networl_2_3_AnsP_0 + P-poll__networl_4_1_AskP_2 + P-poll__networl_4_1_AskP_1 + P-poll__networl_4_1_AskP_0 + P-poll__networl_2_2_AI_4 + P-poll__networl_2_2_AI_3 + P-poll__networl_2_2_AI_2 + P-poll__networl_2_2_AI_1 + P-poll__networl_2_2_AI_0 + P-poll__networl_4_1_AI_4 + P-poll__networl_4_0_RP_0 + P-poll__networl_4_0_RP_1 + P-poll__networl_4_0_RP_2 + P-poll__networl_4_0_RP_3 + P-poll__networl_4_0_RP_4 + P-poll__networl_2_1_RP_0 + P-poll__networl_2_1_RP_1 + P-poll__networl_2_1_RP_2 + P-poll__networl_2_1_RP_3 + P-poll__networl_2_1_RP_4 + P-poll__networl_4_1_AI_3 + P-poll__networl_4_1_AI_2 + P-poll__networl_4_1_AI_1 + P-poll__networl_4_1_AI_0 + P-poll__networl_0_2_RP_0 + P-poll__networl_0_2_RP_1 + P-poll__networl_0_2_RP_2 + P-poll__networl_0_2_RP_3 + P-poll__networl_0_2_RP_4 + P-poll__networl_0_4_AnsP_0 + P-poll__networl_3_4_AnnP_4 + P-poll__networl_3_4_AnnP_3 + P-poll__networl_3_4_AnnP_2 + P-poll__networl_3_4_AnnP_1 + P-poll__networl_3_4_AnnP_0 + P-poll__networl_0_0_RI_0 + P-poll__networl_0_0_RI_1 + P-poll__networl_0_0_RI_2 + P-poll__networl_0_0_RI_3 + P-poll__networl_0_0_RI_4 + P-poll__networl_3_3_AskP_0 + P-poll__networl_3_3_AskP_1 + P-poll__networl_3_3_AskP_2 + P-poll__networl_3_3_AskP_3 + P-poll__networl_3_3_AskP_4 + P-poll__networl_4_0_AnnP_0 + P-poll__networl_4_0_AnnP_1 + P-poll__networl_4_0_AnnP_2 + P-poll__networl_4_0_AnnP_3 + P-poll__networl_4_0_AnnP_4 + P-poll__networl_1_4_AskP_0 + P-poll__networl_1_4_AskP_1 + P-poll__networl_1_4_AskP_2 + P-poll__networl_1_4_AskP_3 + P-poll__networl_1_4_AskP_4 + P-poll__networl_1_2_AnsP_0 + P-poll__networl_2_1_AnnP_0 + P-poll__networl_2_1_AnnP_1 + P-poll__networl_2_1_AnnP_2 + P-poll__networl_2_1_AnnP_3 + P-poll__networl_2_1_AnnP_4 + P-poll__networl_3_3_AnsP_0 + P-poll__networl_0_0_AnnP_4 + P-poll__networl_0_0_AnnP_3 + P-poll__networl_0_0_AnnP_2 + P-poll__networl_0_0_AnnP_1 + P-poll__networl_0_0_AnnP_0 + P-poll__networl_3_4_AI_4 + P-poll__networl_3_4_AI_3 + P-poll__networl_3_4_AI_2 + P-poll__networl_3_4_AI_1 + P-poll__networl_3_4_AI_0 + P-poll__networl_0_2_AnnP_0 + P-poll__networl_0_2_AnnP_1 + P-poll__networl_0_2_AnnP_2 + P-poll__networl_0_2_AnnP_3 + P-poll__networl_0_2_AnnP_4 + P-poll__networl_1_4_AnsP_0 + P-poll__networl_3_1_AnsP_0 + P-poll__networl_4_2_AI_0 + P-poll__networl_4_2_AI_1 + P-poll__networl_4_2_AI_2 + P-poll__networl_4_2_AI_3 + P-poll__networl_4_2_AI_4 + P-poll__networl_4_3_AskP_0 + P-poll__networl_4_3_AskP_1 + P-poll__networl_4_3_AskP_2 + P-poll__networl_4_3_AskP_3 + P-poll__networl_4_3_AskP_4 + P-poll__networl_2_3_AI_0 + P-poll__networl_2_3_AI_1 + P-poll__networl_2_3_AI_2 + P-poll__networl_2_3_AI_3 + P-poll__networl_2_3_AI_4 + P-poll__networl_0_4_AI_0 + P-poll__networl_0_4_AI_1 + P-poll__networl_0_4_AI_2 + P-poll__networl_0_4_AI_3 + P-poll__networl_0_4_AI_4 + P-poll__networl_3_4_RI_0 + P-poll__networl_3_4_RI_1 + P-poll__networl_3_4_RI_2 + P-poll__networl_3_4_RI_3 + P-poll__networl_3_4_RI_4 + P-poll__networl_2_4_AskP_0 + P-poll__networl_2_4_AskP_1 + P-poll__networl_2_4_AskP_2 + P-poll__networl_2_4_AskP_3 + P-poll__networl_2_4_AskP_4 + P-poll__networl_1_2_AskP_4 + P-poll__networl_1_2_AskP_3 + P-poll__networl_1_2_AskP_2 + P-poll__networl_1_2_AskP_1 + P-poll__networl_1_2_AskP_0 + P-poll__networl_3_1_AnnP_0 + P-poll__networl_3_1_AnnP_1 + P-poll__networl_3_1_AnnP_2 + P-poll__networl_3_1_AnnP_3 + P-poll__networl_3_1_AnnP_4 + P-poll__networl_4_3_RP_0 + P-poll__networl_4_3_RP_1 + P-poll__networl_4_3_RP_2 + P-poll__networl_4_3_RP_3 + P-poll__networl_4_3_RP_4 + P-poll__networl_3_0_AI_0 + P-poll__networl_3_0_AI_1 + P-poll__networl_3_0_AI_2 + P-poll__networl_3_0_AI_3 + P-poll__networl_3_0_AI_4 + P-poll__networl_4_3_AnsP_0 + P-poll__networl_2_4_RP_0 + P-poll__networl_2_4_RP_1 + P-poll__networl_2_4_RP_2 + P-poll__networl_2_4_RP_3 + P-poll__networl_2_4_RP_4 + P-poll__networl_1_1_AI_0 + P-poll__networl_1_1_AI_1 + P-poll__networl_1_1_AI_2 + P-poll__networl_1_1_AI_3 + P-poll__networl_1_1_AI_4 + P-poll__networl_4_1_RI_0 + P-poll__networl_4_1_RI_1 + P-poll__networl_4_1_RI_2 + P-poll__networl_4_1_RI_3 + P-poll__networl_4_1_RI_4 + P-poll__networl_2_2_RI_0 + P-poll__networl_2_2_RI_1 + P-poll__networl_2_2_RI_2 + P-poll__networl_2_2_RI_3 + P-poll__networl_2_2_RI_4 + P-poll__networl_0_3_RI_0 + P-poll__networl_0_3_RI_1 + P-poll__networl_0_3_RI_2 + P-poll__networl_0_3_RI_3 + P-poll__networl_0_3_RI_4 + P-poll__networl_1_2_AnnP_0 + P-poll__networl_1_2_AnnP_1 + P-poll__networl_1_2_AnnP_2 + P-poll__networl_1_2_AnnP_3 + P-poll__networl_1_2_AnnP_4 + P-poll__networl_3_1_AskP_4 + P-poll__networl_3_1_AskP_3 + P-poll__networl_3_1_AskP_2 + P-poll__networl_3_1_AskP_1 + P-poll__networl_2_4_AnsP_0 + P-poll__networl_3_1_AskP_0 + P-poll__networl_3_1_RP_0 + P-poll__networl_3_1_RP_1 + P-poll__networl_3_1_RP_2 + P-poll__networl_3_1_RP_3 + P-poll__networl_3_1_RP_4 + P-poll__networl_1_2_RP_0 + P-poll__networl_1_2_RP_1 + P-poll__networl_1_2_RP_2 + P-poll__networl_1_2_RP_3 + P-poll__networl_1_2_RP_4 + P-poll__networl_1_0_RI_0 + P-poll__networl_1_0_RI_1 + P-poll__networl_1_0_RI_2 + P-poll__networl_1_0_RI_3 + P-poll__networl_1_0_RI_4 + P-poll__networl_0_0_AskP_0 + P-poll__networl_0_0_AskP_1 + P-poll__networl_0_0_AskP_2 + P-poll__networl_0_0_AskP_3 + P-poll__networl_0_0_AskP_4 + P-poll__networl_3_4_AskP_0 + P-poll__networl_3_4_AskP_1 + P-poll__networl_3_4_AskP_2 + P-poll__networl_3_4_AskP_3 + P-poll__networl_3_4_AskP_4 + P-poll__networl_0_0_RP_0 + P-poll__networl_0_0_RP_1 + P-poll__networl_0_0_RP_2 + P-poll__networl_0_0_RP_3 + P-poll__networl_0_0_RP_4 + P-poll__networl_2_4_AnnP_4 + P-poll__networl_2_4_AnnP_3 + P-poll__networl_2_4_AnnP_2 + P-poll__networl_2_4_AnnP_1 + P-poll__networl_4_1_AnnP_0 + P-poll__networl_4_1_AnnP_1 + P-poll__networl_4_1_AnnP_2 + P-poll__networl_4_1_AnnP_3 + P-poll__networl_4_1_AnnP_4 + P-poll__networl_2_4_AnnP_0 + P-poll__networl_0_0_AnsP_0 + P-poll__networl_0_2_AnsP_0 + P-poll__networl_2_2_AnnP_0 + P-poll__networl_2_2_AnnP_1 + P-poll__networl_2_2_AnnP_2 + P-poll__networl_2_2_AnnP_3 + P-poll__networl_2_2_AnnP_4 + P-poll__networl_3_4_AnsP_0 + P-poll__networl_4_3_AnnP_4 + P-poll__networl_4_3_AnnP_3 + P-poll__networl_4_3_AnnP_2 + P-poll__networl_4_3_AnnP_1 + P-poll__networl_0_3_AnnP_0 + P-poll__networl_0_3_AnnP_1 + P-poll__networl_0_3_AnnP_2 + P-poll__networl_0_3_AnnP_3 + P-poll__networl_0_3_AnnP_4 + P-poll__networl_4_3_AnnP_0 + P-poll__networl_0_1_RP_4 + P-poll__networl_0_1_RP_3 + P-poll__networl_0_1_RP_2 + P-poll__networl_1_0_AskP_0 + P-poll__networl_1_0_AskP_1 + P-poll__networl_1_0_AskP_2 + P-poll__networl_1_0_AskP_3 + P-poll__networl_1_0_AskP_4 + P-poll__networl_0_1_RP_1 + P-poll__networl_0_1_RP_0 + P-poll__networl_2_0_RP_4 + P-poll__networl_2_0_RP_3 + P-poll__networl_4_4_AskP_0 + P-poll__networl_4_4_AskP_1 + P-poll__networl_4_4_AskP_2 + P-poll__networl_4_4_AskP_3 + P-poll__networl_4_4_AskP_4 + P-poll__networl_3_3_AI_0 + P-poll__networl_3_3_AI_1 + P-poll__networl_3_3_AI_2 + P-poll__networl_3_3_AI_3 + P-poll__networl_3_3_AI_4 + P-poll__networl_2_0_RP_2 + P-poll__networl_2_0_RP_1 + P-poll__networl_2_0_RP_0 + P-poll__networl_1_4_AI_0 + P-poll__networl_1_4_AI_1 + P-poll__networl_1_4_AI_2 + P-poll__networl_1_4_AI_3 + P-poll__networl_1_4_AI_4 + P-poll__networl_2_1_AnsP_0 + P-poll__networl_4_4_RI_0 + P-poll__networl_4_4_RI_1 + P-poll__networl_4_4_RI_2 + P-poll__networl_4_4_RI_3 + P-poll__networl_4_4_RI_4 + P-poll__networl_1_0_AnsP_0 + P-poll__networl_0_2_AskP_4 + P-poll__networl_0_2_AskP_3 + P-poll__networl_0_2_AskP_2 + P-poll__networl_0_2_AskP_1 + P-poll__networl_0_2_AskP_0 + P-poll__networl_1_1_RI_4 + P-poll__networl_1_1_RI_3 + P-poll__networl_1_1_RI_2 + P-poll__networl_3_2_AnnP_0 + P-poll__networl_3_2_AnnP_1 + P-poll__networl_3_2_AnnP_2 + P-poll__networl_3_2_AnnP_3 + P-poll__networl_3_2_AnnP_4 + P-poll__networl_4_0_AI_0 + P-poll__networl_4_0_AI_1 + P-poll__networl_4_0_AI_2 + P-poll__networl_4_0_AI_3 + P-poll__networl_4_0_AI_4 + P-poll__networl_4_4_AnsP_0 + P-poll__networl_1_1_RI_1 + P-poll__networl_1_1_RI_0 + P-poll__networl_3_4_RP_0 + P-poll__networl_3_4_RP_1 + P-poll__networl_3_4_RP_2 + P-poll__networl_3_4_RP_3 + P-poll__networl_3_4_RP_4 + P-poll__networl_2_1_AI_0 + P-poll__networl_2_1_AI_1 + P-poll__networl_2_1_AI_2 + P-poll__networl_2_1_AI_3 + P-poll__networl_2_1_AI_4 + P-poll__networl_0_2_AI_0 + P-poll__networl_0_2_AI_1 + P-poll__networl_0_2_AI_2 + P-poll__networl_0_2_AI_3 + P-poll__networl_0_2_AI_4 + P-poll__networl_3_2_RI_0 + P-poll__networl_3_2_RI_1 + P-poll__networl_3_2_RI_2 + P-poll__networl_3_2_RI_3 + P-poll__networl_3_2_RI_4 + P-poll__networl_1_3_RI_0 + P-poll__networl_1_3_RI_1 + P-poll__networl_1_3_RI_2 + P-poll__networl_1_3_RI_3 + P-poll__networl_1_3_RI_4 + P-poll__networl_1_3_AnnP_0 + P-poll__networl_1_3_AnnP_1 + P-poll__networl_1_3_AnnP_2 + P-poll__networl_1_3_AnnP_3 + P-poll__networl_1_3_AnnP_4 + P-poll__networl_2_0_AskP_0 + P-poll__networl_2_0_AskP_1 + P-poll__networl_2_0_AskP_2 + P-poll__networl_2_0_AskP_3 + P-poll__networl_2_0_AskP_4 + P-poll__networl_4_1_RP_0 + P-poll__networl_4_1_RP_1 + P-poll__networl_4_1_RP_2 + P-poll__networl_4_1_RP_3 + P-poll__networl_4_1_RP_4 + P-poll__networl_2_2_RP_0 + P-poll__networl_2_2_RP_1 + P-poll__networl_2_2_RP_2 + P-poll__networl_2_2_RP_3 + P-poll__networl_2_2_RP_4 + P-poll__networl_3_0_RI_4 + P-poll__networl_0_3_RP_0 + P-poll__networl_0_3_RP_1 + P-poll__networl_0_3_RP_2 + P-poll__networl_0_3_RP_3 + P-poll__networl_0_3_RP_4 + P-poll__networl_3_0_RI_3 + P-poll__networl_3_0_RI_2 + P-poll__networl_3_0_RI_1 + P-poll__networl_3_0_RI_0 + P-poll__networl_2_0_RI_0 + P-poll__networl_2_0_RI_1 + P-poll__networl_2_0_RI_2 + P-poll__networl_2_0_RI_3 + P-poll__networl_2_0_RI_4 + P-poll__networl_4_0_AnsP_0 + P-poll__networl_0_0_AI_4 + P-poll__networl_0_0_AI_3 + P-poll__networl_0_0_AI_2 + P-poll__networl_0_0_AI_1 + P-poll__networl_0_0_AI_0 + P-poll__networl_1_3_RP_4 + P-poll__networl_1_3_RP_3 + P-poll__networl_1_3_RP_2 + P-poll__networl_1_3_RP_1 + P-poll__networl_1_3_RP_0 + P-poll__networl_0_1_RI_0 + P-poll__networl_0_1_RI_1 + P-poll__networl_0_1_RI_2 + P-poll__networl_0_1_RI_3 + P-poll__networl_0_1_RI_4 + P-poll__networl_0_1_AskP_0 + P-poll__networl_0_1_AskP_1 + P-poll__networl_0_1_AskP_2 + P-poll__networl_0_1_AskP_3 + P-poll__networl_0_1_AskP_4 + P-poll__networl_2_0_AnsP_0 + P-poll__networl_3_2_RP_4 + P-poll__networl_1_0_RP_0 + P-poll__networl_1_0_RP_1 + P-poll__networl_1_0_RP_2 + P-poll__networl_1_0_RP_3 + P-poll__networl_1_0_RP_4 + P-poll__networl_3_2_RP_3 + P-poll__networl_3_2_RP_2 + P-poll__networl_3_2_RP_1 + P-poll__networl_3_2_RP_0 + P-poll__networl_4_2_AnnP_0 + P-poll__networl_4_2_AnnP_1 + P-poll__networl_4_2_AnnP_2 + P-poll__networl_4_2_AnnP_3 + P-poll__networl_4_2_AnnP_4 + P-poll__networl_0_1_AnsP_0 + P-poll__networl_2_1_AskP_4 + P-poll__networl_2_1_AskP_3 + P-poll__networl_2_1_AskP_2 + P-poll__networl_2_1_AskP_1 + P-poll__networl_2_1_AskP_0 + P-poll__networl_2_3_AnnP_0 + P-poll__networl_2_3_AnnP_1 + P-poll__networl_2_3_AnnP_2 + P-poll__networl_2_3_AnnP_3 + P-poll__networl_2_3_AnnP_4 + P-poll__networl_0_4_RI_4 + P-poll__networl_0_4_RI_3 + P-poll__networl_0_4_RI_2 + P-poll__networl_0_4_RI_1 + P-poll__networl_3_0_AskP_0 + P-poll__networl_3_0_AskP_1 + P-poll__networl_3_0_AskP_2 + P-poll__networl_3_0_AskP_3 + P-poll__networl_3_0_AskP_4 + P-poll__networl_0_4_RI_0 + P-poll__networl_1_4_AnnP_4 + P-poll__networl_1_4_AnnP_3 + P-poll__networl_1_4_AnnP_2 + P-poll__networl_1_4_AnnP_1 + P-poll__networl_1_4_AnnP_0 + P-poll__networl_0_4_AnnP_0 + P-poll__networl_0_4_AnnP_1 + P-poll__networl_0_4_AnnP_2 + P-poll__networl_0_4_AnnP_3 + P-poll__networl_0_4_AnnP_4 + P-poll__networl_1_1_AskP_0 + P-poll__networl_1_1_AskP_1 + P-poll__networl_1_1_AskP_2 + P-poll__networl_1_1_AskP_3 + P-poll__networl_1_1_AskP_4 + P-poll__networl_2_3_RI_4 + P-poll__networl_2_3_RI_3 + P-poll__networl_2_3_RI_2 + P-poll__networl_3_0_AnsP_0 + P-poll__networl_2_3_RI_1 + P-poll__networl_2_3_RI_0 + P-poll__networl_4_3_AI_0 + P-poll__networl_4_3_AI_1 + P-poll__networl_4_3_AI_2 + P-poll__networl_4_3_AI_3 + P-poll__networl_4_3_AI_4 + P-poll__networl_2_4_AI_0 + P-poll__networl_2_4_AI_1 + P-poll__networl_2_4_AI_2 + P-poll__networl_2_4_AI_3 + P-poll__networl_2_4_AI_4 + P-poll__networl_4_2_RI_4 + P-poll__networl_4_2_RI_3 + P-poll__networl_4_2_RI_2 + P-poll__networl_4_2_RI_1 + P-poll__networl_4_2_RI_0 + P-poll__networl_1_1_AnsP_0 + P-poll__networl_4_0_AskP_4 + P-poll__networl_4_0_AskP_3 + P-poll__networl_4_0_AskP_2 + P-poll__networl_4_0_AskP_1 + P-poll__networl_4_0_AskP_0 + P-poll__networl_1_2_AI_4 + P-poll__networl_1_2_AI_3 + P-poll__networl_1_2_AI_2 + P-poll__networl_1_2_AI_1 + P-poll__networl_1_2_AI_0 + P-poll__networl_3_3_AnnP_0 + P-poll__networl_3_3_AnnP_1 + P-poll__networl_3_3_AnnP_2 + P-poll__networl_3_3_AnnP_3 + P-poll__networl_3_3_AnnP_4 + P-poll__networl_4_4_RP_0 + P-poll__networl_4_4_RP_1 + P-poll__networl_4_4_RP_2 + P-poll__networl_4_4_RP_3 + P-poll__networl_4_4_RP_4 + P-poll__networl_3_1_AI_0 + P-poll__networl_3_1_AI_1 + P-poll__networl_3_1_AI_2 + P-poll__networl_3_1_AI_3 + P-poll__networl_3_1_AI_4)
lola: after: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always false: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always false: (1 <= P-poll__waitingMessage_2 + P-poll__waitingMessage_0 + P-poll__waitingMessage_1 + P-poll__waitingMessage_3 + P-poll__waitingMessage_4)
lola: place invariant simplifies atomic proposition
lola: before: (P-masterList_1_1_4 + P-masterList_1_1_3 + P-masterList_1_1_2 + P-masterList_1_1_1 + P-masterList_1_1_0 + P-masterList_1_2_0 + P-masterList_1_2_1 + P-masterList_1_2_2 + P-masterList_1_2_3 + P-masterList_1_2_4 + P-masterList_1_3_0 + P-masterList_1_3_1 + P-masterList_1_3_2 + P-masterList_1_3_3 + P-masterList_1_3_4 + P-masterList_1_4_0 + P-masterList_1_4_1 + P-masterList_1_4_2 + P-masterList_1_4_3 + P-masterList_1_4_4 + P-masterList_2_1_0 + P-masterList_2_1_1 + P-masterList_2_1_2 + P-masterList_2_1_3 + P-masterList_2_1_4 + P-masterList_2_2_0 + P-masterList_2_2_1 + P-masterList_2_2_2 + P-masterList_2_2_3 + P-masterList_2_2_4 + P-masterList_2_3_0 + P-masterList_2_3_1 + P-masterList_2_3_2 + P-masterList_2_3_3 + P-masterList_2_3_4 + P-masterList_2_4_0 + P-masterList_2_4_1 + P-masterList_2_4_2 + P-masterList_2_4_3 + P-masterList_2_4_4 + P-masterList_0_4_4 + P-masterList_0_4_3 + P-masterList_0_4_2 + P-masterList_0_4_1 + P-masterList_0_4_0 + P-masterList_4_4_4 + P-masterList_4_4_3 + P-masterList_4_4_2 + P-masterList_4_4_1 + P-masterList_4_4_0 + P-masterList_0_3_4 + P-masterList_0_3_3 + P-masterList_0_3_2 + P-masterList_0_3_1 + P-masterList_0_3_0 + P-masterList_3_1_0 + P-masterList_3_1_1 + P-masterList_3_1_2 + P-masterList_3_1_3 + P-masterList_3_1_4 + P-masterList_4_3_4 + P-masterList_4_3_3 + P-masterList_3_2_0 + P-masterList_3_2_1 + P-masterList_3_2_2 + P-masterList_3_2_3 + P-masterList_3_2_4 + P-masterList_4_3_2 + P-masterList_4_3_1 + P-masterList_4_3_0 + P-masterList_0_2_4 + P-masterList_0_2_3 + P-masterList_0_2_2 + P-masterList_3_3_0 + P-masterList_3_3_1 + P-masterList_3_3_2 + P-masterList_3_3_3 + P-masterList_3_3_4 + P-masterList_0_2_1 + P-masterList_0_2_0 + P-masterList_3_4_0 + P-masterList_3_4_1 + P-masterList_3_4_2 + P-masterList_3_4_3 + P-masterList_3_4_4 + P-masterList_4_2_4 + P-masterList_4_2_3 + P-masterList_4_2_2 + P-masterList_4_2_1 + P-masterList_4_2_0 + P-masterList_0_1_4 + P-masterList_0_1_3 + P-masterList_0_1_2 + P-masterList_0_1_1 + P-masterList_0_1_0 + P-masterList_4_1_0 + P-masterList_4_1_1 + P-masterList_4_1_2 + P-masterList_4_1_3 + P-masterList_4_1_4 <= P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 + P-network_1_1_AnnP_4 + P-network_1_1_AnnP_3 + P-network_1_1_AnnP_2 + P-network_1_1_AnnP_1 + P-network_0_4_AskP_4 + P-network_0_4_AskP_3 + P-network_4_3_AI_1 + P-network_4_3_AI_2 + P-network_4_3_AI_3 + P-network_4_3_AI_4 + P-network_0_4_AskP_2 + P-network_0_4_AskP_1 + P-network_2_4_AI_1 + P-network_2_4_AI_2 + P-network_2_4_AI_3 + P-network_2_4_AI_4 + P-network_3_3_AskP_1 + P-network_3_3_AskP_2 + P-network_3_3_AskP_3 + P-network_3_3_AskP_4 + P-network_4_0_AnnP_1 + P-network_4_0_AnnP_2 + P-network_4_0_AnnP_3 + P-network_4_0_AnnP_4 + P-network_4_4_RP_1 + P-network_4_4_RP_2 + P-network_4_4_RP_3 + P-network_4_4_RP_4 + P-network_3_1_AI_1 + P-network_3_1_AI_2 + P-network_3_1_AI_3 + P-network_3_1_AI_4 + P-network_1_2_AI_1 + P-network_1_2_AI_2 + P-network_1_2_AI_3 + P-network_1_2_AI_4 + P-network_1_4_AskP_1 + P-network_1_4_AskP_2 + P-network_1_4_AskP_3 + P-network_1_4_AskP_4 + P-network_4_2_RI_1 + P-network_4_2_RI_2 + P-network_4_2_RI_3 + P-network_4_2_RI_4 + P-network_2_3_RI_1 + P-network_2_3_RI_2 + P-network_2_3_RI_3 + P-network_2_3_RI_4 + P-network_3_0_AnnP_4 + P-network_0_4_RI_1 + P-network_0_4_RI_2 + P-network_0_4_RI_3 + P-network_0_4_RI_4 + P-network_3_0_AnnP_3 + P-network_2_1_AnnP_1 + P-network_2_1_AnnP_2 + P-network_2_1_AnnP_3 + P-network_2_1_AnnP_4 + P-network_3_0_AnnP_2 + P-network_3_0_AnnP_1 + P-network_3_2_RP_1 + P-network_3_2_RP_2 + P-network_3_2_RP_3 + P-network_3_2_RP_4 + P-network_2_3_AskP_4 + P-network_2_3_AskP_3 + P-network_2_3_AskP_2 + P-network_2_3_AskP_1 + P-network_1_3_RP_1 + P-network_1_3_RP_2 + P-network_1_3_RP_3 + P-network_1_3_RP_4 + P-network_0_0_AI_1 + P-network_0_0_AI_2 + P-network_0_0_AI_3 + P-network_0_0_AI_4 + P-network_0_2_AnnP_1 + P-network_0_2_AnnP_2 + P-network_0_2_AnnP_3 + P-network_0_2_AnnP_4 + P-network_3_0_RI_1 + P-network_3_0_RI_2 + P-network_3_0_RI_3 + P-network_3_0_RI_4 + P-network_1_1_RI_1 + P-network_1_1_RI_2 + P-network_1_1_RI_3 + P-network_1_1_RI_4 + P-network_4_3_AskP_1 + P-network_4_3_AskP_2 + P-network_4_3_AskP_3 + P-network_4_3_AskP_4 + P-network_2_0_RP_1 + P-network_2_0_RP_2 + P-network_2_0_RP_3 + P-network_2_0_RP_4 + P-network_0_1_RP_1 + P-network_0_1_RP_2 + P-network_0_1_RP_3 + P-network_0_1_RP_4 + P-network_1_0_RP_4 + P-network_1_0_RP_3 + P-network_1_0_RP_2 + P-network_1_0_RP_1 + P-network_2_4_AskP_1 + P-network_2_4_AskP_2 + P-network_2_4_AskP_3 + P-network_2_4_AskP_4 + P-network_4_2_AskP_4 + P-network_4_2_AskP_3 + P-network_4_2_AskP_2 + P-network_4_2_AskP_1 + P-network_3_1_AnnP_1 + P-network_3_1_AnnP_2 + P-network_3_1_AnnP_3 + P-network_3_1_AnnP_4 + P-network_1_2_AnnP_1 + P-network_1_2_AnnP_2 + P-network_1_2_AnnP_3 + P-network_1_2_AnnP_4 + P-network_0_1_RI_4 + P-network_0_1_RI_3 + P-network_0_1_RI_2 + P-network_0_1_RI_1 + P-network_2_0_RI_4 + P-network_2_0_RI_3 + P-network_2_0_RI_2 + P-network_2_0_RI_1 + P-network_0_1_AnnP_4 + P-network_3_4_AI_1 + P-network_3_4_AI_2 + P-network_3_4_AI_3 + P-network_3_4_AI_4 + P-network_0_1_AnnP_3 + P-network_0_0_AskP_1 + P-network_0_0_AskP_2 + P-network_0_0_AskP_3 + P-network_0_0_AskP_4 + P-network_0_1_AnnP_2 + P-network_0_1_AnnP_1 + P-network_0_3_RP_4 + P-network_3_4_AskP_1 + P-network_3_4_AskP_2 + P-network_3_4_AskP_3 + P-network_3_4_AskP_4 + P-network_0_3_RP_3 + P-network_0_3_RP_2 + P-network_4_1_AnnP_1 + P-network_4_1_AnnP_2 + P-network_4_1_AnnP_3 + P-network_4_1_AnnP_4 + P-network_0_3_RP_1 + P-network_4_1_AI_1 + P-network_4_1_AI_2 + P-network_4_1_AI_3 + P-network_4_1_AI_4 + P-network_2_2_AI_1 + P-network_2_2_AI_2 + P-network_2_2_AI_3 + P-network_2_2_AI_4 + P-network_2_2_RP_4 + P-network_0_3_AI_1 + P-network_0_3_AI_2 + P-network_0_3_AI_3 + P-network_0_3_AI_4 + P-network_2_2_RP_3 + P-network_2_2_RP_2 + P-network_2_2_RP_1 + P-network_4_1_RP_4 + P-network_4_1_RP_3 + P-network_4_1_RP_2 + P-network_4_1_RP_1 + P-network_3_3_RI_1 + P-network_3_3_RI_2 + P-network_3_3_RI_3 + P-network_3_3_RI_4 + P-network_1_4_RI_1 + P-network_1_4_RI_2 + P-network_1_4_RI_3 + P-network_1_4_RI_4 + P-network_2_2_AnnP_1 + P-network_2_2_AnnP_2 + P-network_2_2_AnnP_3 + P-network_2_2_AnnP_4 + P-network_2_0_AnnP_4 + P-network_2_0_AnnP_3 + P-network_2_0_AnnP_2 + P-network_4_2_RP_1 + P-network_4_2_RP_2 + P-network_4_2_RP_3 + P-network_4_2_RP_4 + P-network_2_0_AnnP_1 + P-network_1_3_RI_4 + P-network_1_3_RI_3 + P-network_1_3_RI_2 + P-network_1_3_RI_1 + P-network_2_3_RP_1 + P-network_2_3_RP_2 + P-network_2_3_RP_3 + P-network_2_3_RP_4 + P-network_1_0_AI_1 + P-network_1_0_AI_2 + P-network_1_0_AI_3 + P-network_1_0_AI_4 + P-network_3_2_RI_4 + P-network_3_2_RI_3 + P-network_0_4_RP_1 + P-network_0_4_RP_2 + P-network_0_4_RP_3 + P-network_0_4_RP_4 + P-network_3_2_RI_2 + P-network_0_3_AnnP_1 + P-network_0_3_AnnP_2 + P-network_0_3_AnnP_3 + P-network_0_3_AnnP_4 + P-network_3_2_RI_1 + P-network_4_0_RI_1 + P-network_4_0_RI_2 + P-network_4_0_RI_3 + P-network_4_0_RI_4 + P-network_1_3_AskP_4 + P-network_2_1_RI_1 + P-network_2_1_RI_2 + P-network_2_1_RI_3 + P-network_2_1_RI_4 + P-network_1_3_AskP_3 + P-network_1_0_AskP_1 + P-network_1_0_AskP_2 + P-network_1_0_AskP_3 + P-network_1_0_AskP_4 + P-network_1_3_AskP_2 + P-network_0_2_RI_1 + P-network_0_2_RI_2 + P-network_0_2_RI_3 + P-network_0_2_RI_4 + P-network_1_3_AskP_1 + P-network_0_2_AI_4 + P-network_0_2_AI_3 + P-network_4_4_AskP_1 + P-network_4_4_AskP_2 + P-network_4_4_AskP_3 + P-network_4_4_AskP_4 + P-network_0_2_AI_2 + P-network_3_0_RP_1 + P-network_3_0_RP_2 + P-network_3_0_RP_3 + P-network_3_0_RP_4 + P-network_0_2_AI_1 + P-network_1_1_RP_1 + P-network_1_1_RP_2 + P-network_1_1_RP_3 + P-network_1_1_RP_4 + P-network_2_1_AI_4 + P-network_2_1_AI_3 + P-network_2_1_AI_2 + P-network_2_1_AI_1 + P-network_3_4_RP_4 + P-network_3_4_RP_3 + P-network_3_4_RP_2 + P-network_3_4_RP_1 + P-network_4_0_AI_4 + P-network_3_2_AnnP_1 + P-network_3_2_AnnP_2 + P-network_3_2_AnnP_3 + P-network_3_2_AnnP_4 + P-network_4_0_AI_3 + P-network_4_0_AI_2 + P-network_4_0_AI_1 + P-network_3_2_AskP_4 + P-network_3_2_AskP_3 + P-network_3_2_AskP_2 + P-network_3_2_AskP_1 + P-network_1_3_AnnP_1 + P-network_1_3_AnnP_2 + P-network_1_3_AnnP_3 + P-network_1_3_AnnP_4 + P-network_2_0_AskP_1 + P-network_2_0_AskP_2 + P-network_2_0_AskP_3 + P-network_2_0_AskP_4 + P-network_4_4_RI_4 + P-network_4_4_RI_3 + P-network_4_4_RI_2 + P-network_4_4_RI_1 + P-network_1_4_AI_4 + P-network_1_4_AI_3 + P-network_4_4_AI_1 + P-network_4_4_AI_2 + P-network_4_4_AI_3 + P-network_4_4_AI_4 + P-network_1_4_AI_2 + P-network_0_1_AskP_1 + P-network_0_1_AskP_2 + P-network_0_1_AskP_3 + P-network_0_1_AskP_4 + P-network_1_4_AI_1 + P-network_3_3_AI_4 + P-network_3_3_AI_3 + P-network_3_3_AI_2 + P-network_4_2_AnnP_1 + P-network_4_2_AnnP_2 + P-network_4_2_AnnP_3 + P-network_4_2_AnnP_4 + P-network_3_3_AI_1 + P-network_3_2_AI_1 + P-network_3_2_AI_2 + P-network_3_2_AI_3 + P-network_3_2_AI_4 + P-network_1_3_AI_1 + P-network_1_3_AI_2 + P-network_1_3_AI_3 + P-network_1_3_AI_4 + P-network_4_4_AnnP_4 + P-network_4_4_AnnP_3 + P-network_4_4_AnnP_2 + P-network_4_4_AnnP_1 + P-network_4_3_RI_1 + P-network_4_3_RI_2 + P-network_4_3_RI_3 + P-network_4_3_RI_4 + P-network_2_4_RI_1 + P-network_2_4_RI_2 + P-network_2_4_RI_3 + P-network_2_4_RI_4 + P-network_2_3_AnnP_1 + P-network_2_3_AnnP_2 + P-network_2_3_AnnP_3 + P-network_2_3_AnnP_4 + P-network_3_0_AskP_1 + P-network_3_0_AskP_2 + P-network_3_0_AskP_3 + P-network_3_0_AskP_4 + P-network_3_3_RP_1 + P-network_3_3_RP_2 + P-network_3_3_RP_3 + P-network_3_3_RP_4 + P-network_2_0_AI_1 + P-network_2_0_AI_2 + P-network_2_0_AI_3 + P-network_2_0_AI_4 + P-network_1_4_RP_1 + P-network_1_4_RP_2 + P-network_1_4_RP_3 + P-network_1_4_RP_4 + P-network_0_1_AI_1 + P-network_0_1_AI_2 + P-network_0_1_AI_3 + P-network_0_1_AI_4 + P-network_0_4_AnnP_1 + P-network_0_4_AnnP_2 + P-network_0_4_AnnP_3 + P-network_0_4_AnnP_4 + P-network_3_1_RI_1 + P-network_3_1_RI_2 + P-network_3_1_RI_3 + P-network_3_1_RI_4 + P-network_1_1_AskP_1 + P-network_1_1_AskP_2 + P-network_1_1_AskP_3 + P-network_1_1_AskP_4 + P-network_1_2_RI_1 + P-network_1_2_RI_2 + P-network_1_2_RI_3 + P-network_1_2_RI_4 + P-network_1_0_AnnP_4 + P-network_1_0_AnnP_3 + P-network_1_0_AnnP_2 + P-network_1_0_AnnP_1 + P-network_0_3_AskP_4 + P-network_0_3_AskP_3 + P-network_0_3_AskP_2 + P-network_0_3_AskP_1 + P-network_4_0_RP_1 + P-network_4_0_RP_2 + P-network_4_0_RP_3 + P-network_4_0_RP_4 + P-network_2_1_RP_1 + P-network_2_1_RP_2 + P-network_2_1_RP_3 + P-network_2_1_RP_4 + P-network_0_2_RP_1 + P-network_0_2_RP_2 + P-network_0_2_RP_3 + P-network_0_2_RP_4 + P-network_0_0_RI_1 + P-network_0_0_RI_2 + P-network_0_0_RI_3 + P-network_0_0_RI_4 + P-network_3_3_AnnP_1 + P-network_3_3_AnnP_2 + P-network_3_3_AnnP_3 + P-network_3_3_AnnP_4 + P-network_4_0_AskP_1 + P-network_4_0_AskP_2 + P-network_4_0_AskP_3 + P-network_4_0_AskP_4 + P-network_1_4_AnnP_1 + P-network_1_4_AnnP_2 + P-network_1_4_AnnP_3 + P-network_1_4_AnnP_4 + P-network_2_1_AskP_1 + P-network_2_1_AskP_2 + P-network_2_1_AskP_3 + P-network_2_1_AskP_4 + P-network_2_2_AskP_4 + P-network_0_2_AskP_1 + P-network_0_2_AskP_2 + P-network_0_2_AskP_3 + P-network_0_2_AskP_4 + P-network_2_2_AskP_3 + P-network_2_2_AskP_2 + P-network_2_2_AskP_1 + P-network_4_3_AnnP_1 + P-network_4_3_AnnP_2 + P-network_4_3_AnnP_3 + P-network_4_3_AnnP_4 + P-network_4_2_AI_1 + P-network_4_2_AI_2 + P-network_4_2_AI_3 + P-network_4_2_AI_4 + P-network_2_3_AI_1 + P-network_2_3_AI_2 + P-network_2_3_AI_3 + P-network_2_3_AI_4 + P-network_0_4_AI_1 + P-network_0_4_AI_2 + P-network_0_4_AI_3 + P-network_0_4_AI_4 + P-network_3_4_RI_1 + P-network_3_4_RI_2 + P-network_3_4_RI_3 + P-network_3_4_RI_4 + P-network_2_4_AnnP_1 + P-network_2_4_AnnP_2 + P-network_2_4_AnnP_3 + P-network_2_4_AnnP_4 + P-network_3_1_AskP_1 + P-network_3_1_AskP_2 + P-network_3_1_AskP_3 + P-network_3_1_AskP_4 + P-network_0_0_RP_4 + P-network_4_3_RP_1 + P-network_4_3_RP_2 + P-network_4_3_RP_3 + P-network_4_3_RP_4 + P-network_0_0_RP_3 + P-network_3_0_AI_1 + P-network_3_0_AI_2 + P-network_3_0_AI_3 + P-network_3_0_AI_4 + P-network_0_0_RP_2 + P-network_2_4_RP_1 + P-network_2_4_RP_2 + P-network_2_4_RP_3 + P-network_2_4_RP_4 + P-network_0_0_RP_1 + P-network_1_1_AI_1 + P-network_1_1_AI_2 + P-network_1_1_AI_3 + P-network_1_1_AI_4 + P-network_4_1_RI_1 + P-network_4_1_RI_2 + P-network_4_1_RI_3 + P-network_4_1_RI_4 + P-network_1_2_AskP_1 + P-network_1_2_AskP_2 + P-network_1_2_AskP_3 + P-network_1_2_AskP_4 + P-network_2_2_RI_1 + P-network_2_2_RI_2 + P-network_2_2_RI_3 + P-network_2_2_RI_4 + P-network_4_1_AskP_4 + P-network_4_1_AskP_3 + P-network_4_1_AskP_2 + P-network_0_3_RI_1 + P-network_0_3_RI_2 + P-network_0_3_RI_3 + P-network_0_3_RI_4 + P-network_4_1_AskP_1 + P-network_3_1_RP_1 + P-network_3_1_RP_2 + P-network_3_1_RP_3 + P-network_3_1_RP_4 + P-network_3_4_AnnP_4 + P-network_3_4_AnnP_3 + P-network_3_4_AnnP_2 + P-network_1_2_RP_1 + P-network_1_2_RP_2 + P-network_1_2_RP_3 + P-network_1_2_RP_4 + P-network_3_4_AnnP_1 + P-network_0_0_AnnP_1 + P-network_0_0_AnnP_2 + P-network_0_0_AnnP_3 + P-network_0_0_AnnP_4 + P-network_1_0_RI_1 + P-network_1_0_RI_2 + P-network_1_0_RI_3 + P-network_1_0_RI_4)
lola: after: (12 <= P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__waitingMessage_2 + P-poll__waitingMessage_0 + P-poll__waitingMessage_1 + P-poll__waitingMessage_3 + P-poll__waitingMessage_4 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1 + P-poll__networl_3_0_RP_1 + P-poll__networl_3_0_RP_2 + P-poll__networl_3_0_RP_3 + P-poll__networl_3_0_RP_4 + P-poll__networl_1_1_RP_0 + P-poll__networl_1_1_RP_1 + P-poll__networl_1_1_RP_2 + P-poll__networl_1_1_RP_3 + P-poll__networl_1_1_RP_4 + P-poll__networl_3_0_RP_0 + P-poll__networl_4_4_AnnP_0 + P-poll__networl_4_4_AnnP_1 + P-poll__networl_4_4_AnnP_2 + P-poll__networl_4_4_AnnP_3 + P-poll__networl_4_4_AnnP_4 + P-poll__networl_0_3_AnsP_0 + P-poll__networl_2_2_AnsP_0 + P-poll__networl_1_0_AnnP_4 + P-poll__networl_1_0_AnnP_3 + P-poll__networl_1_0_AnnP_2 + P-poll__networl_1_0_AnnP_1 + P-poll__networl_3_2_AskP_0 + P-poll__networl_3_2_AskP_1 + P-poll__networl_3_2_AskP_2 + P-poll__networl_3_2_AskP_3 + P-poll__networl_3_2_AskP_4 + P-poll__networl_1_0_AnnP_0 + P-poll__networl_0_2_RI_4 + P-poll__networl_0_2_RI_3 + P-poll__networl_0_2_RI_2 + P-poll__networl_0_2_RI_1 + P-poll__networl_0_2_RI_0 + P-poll__networl_0_3_AskP_4 + P-poll__networl_0_3_AskP_3 + P-poll__networl_1_3_AskP_0 + P-poll__networl_1_3_AskP_1 + P-poll__networl_1_3_AskP_2 + P-poll__networl_1_3_AskP_3 + P-poll__networl_1_3_AskP_4 + P-poll__networl_0_3_AskP_2 + P-poll__networl_2_0_AnnP_0 + P-poll__networl_2_0_AnnP_1 + P-poll__networl_2_0_AnnP_2 + P-poll__networl_2_0_AnnP_3 + P-poll__networl_2_0_AnnP_4 + P-poll__networl_0_3_AskP_1 + P-poll__networl_0_3_AskP_0 + P-poll__networl_3_2_AnsP_0 + P-poll__networl_2_1_RI_4 + P-poll__networl_2_1_RI_3 + P-poll__networl_2_1_RI_2 + P-poll__networl_2_1_RI_1 + P-poll__networl_2_1_RI_0 + P-poll__networl_4_0_RI_4 + P-poll__networl_4_0_RI_3 + P-poll__networl_4_0_RI_2 + P-poll__networl_4_0_RI_1 + P-poll__networl_4_0_RI_0 + P-poll__networl_4_4_AI_0 + P-poll__networl_4_4_AI_1 + P-poll__networl_4_4_AI_2 + P-poll__networl_4_4_AI_3 + P-poll__networl_4_4_AI_4 + P-poll__networl_0_4_RP_4 + P-poll__networl_0_4_RP_3 + P-poll__networl_0_4_RP_2 + P-poll__networl_0_4_RP_1 + P-poll__networl_0_1_AnnP_0 + P-poll__networl_0_1_AnnP_1 + P-poll__networl_0_1_AnnP_2 + P-poll__networl_0_1_AnnP_3 + P-poll__networl_0_1_AnnP_4 + P-poll__networl_0_4_RP_0 + P-poll__networl_4_1_AnsP_0 + P-poll__networl_1_0_AI_4 + P-poll__networl_1_0_AI_3 + P-poll__networl_1_0_AI_2 + P-poll__networl_1_0_AI_1 + P-poll__networl_1_0_AI_0 + P-poll__networl_2_3_RP_4 + P-poll__networl_2_3_RP_3 + P-poll__networl_2_3_RP_2 + P-poll__networl_2_3_RP_1 + P-poll__networl_1_3_AnsP_0 + P-poll__networl_2_3_RP_0 + P-poll__networl_4_2_RP_4 + P-poll__networl_4_2_RP_3 + P-poll__networl_4_2_RP_2 + P-poll__networl_4_2_RP_1 + P-poll__networl_4_2_RP_0 + P-poll__networl_2_2_AskP_4 + P-poll__networl_2_2_AskP_3 + P-poll__networl_2_2_AskP_2 + P-poll__networl_2_2_AskP_1 + P-poll__networl_2_2_AskP_0 + P-poll__networl_3_2_AI_0 + P-poll__networl_3_2_AI_1 + P-poll__networl_3_2_AI_2 + P-poll__networl_3_2_AI_3 + P-poll__networl_3_2_AI_4 + P-poll__networl_4_2_AskP_0 + P-poll__networl_4_2_AskP_1 + P-poll__networl_4_2_AskP_2 + P-poll__networl_4_2_AskP_3 + P-poll__networl_4_2_AskP_4 + P-poll__networl_1_3_AI_0 + P-poll__networl_1_3_AI_1 + P-poll__networl_1_3_AI_2 + P-poll__networl_1_3_AI_3 + P-poll__networl_1_3_AI_4 + P-poll__networl_1_4_RI_4 + P-poll__networl_1_4_RI_3 + P-poll__networl_4_3_RI_0 + P-poll__networl_4_3_RI_1 + P-poll__networl_4_3_RI_2 + P-poll__networl_4_3_RI_3 + P-poll__networl_4_3_RI_4 + P-poll__networl_1_4_RI_2 + P-poll__networl_1_4_RI_1 + P-poll__networl_2_4_RI_0 + P-poll__networl_2_4_RI_1 + P-poll__networl_2_4_RI_2 + P-poll__networl_2_4_RI_3 + P-poll__networl_2_4_RI_4 + P-poll__networl_1_4_RI_0 + P-poll__networl_2_3_AskP_0 + P-poll__networl_2_3_AskP_1 + P-poll__networl_2_3_AskP_2 + P-poll__networl_2_3_AskP_3 + P-poll__networl_2_3_AskP_4 + P-poll__networl_3_0_AnnP_0 + P-poll__networl_3_0_AnnP_1 + P-poll__networl_3_0_AnnP_2 + P-poll__networl_3_0_AnnP_3 + P-poll__networl_3_0_AnnP_4 + P-poll__networl_3_3_RI_4 + P-poll__networl_3_3_RI_3 + P-poll__networl_3_3_RP_0 + P-poll__networl_3_3_RP_1 + P-poll__networl_3_3_RP_2 + P-poll__networl_3_3_RP_3 + P-poll__networl_3_3_RP_4 + P-poll__networl_3_3_RI_2 + P-poll__networl_3_3_RI_1 + P-poll__networl_3_3_RI_0 + P-poll__networl_2_0_AI_0 + P-poll__networl_2_0_AI_1 + P-poll__networl_2_0_AI_2 + P-poll__networl_2_0_AI_3 + P-poll__networl_2_0_AI_4 + P-poll__networl_4_2_AnsP_0 + P-poll__networl_0_3_AI_4 + P-poll__networl_1_4_RP_0 + P-poll__networl_1_4_RP_1 + P-poll__networl_1_4_RP_2 + P-poll__networl_1_4_RP_3 + P-poll__networl_1_4_RP_4 + P-poll__networl_0_1_AI_0 + P-poll__networl_0_1_AI_1 + P-poll__networl_0_1_AI_2 + P-poll__networl_0_1_AI_3 + P-poll__networl_0_1_AI_4 + P-poll__networl_0_3_AI_3 + P-poll__networl_0_3_AI_2 + P-poll__networl_0_3_AI_1 + P-poll__networl_0_3_AI_0 + P-poll__networl_4_1_AskP_4 + P-poll__networl_4_1_AskP_3 + P-poll__networl_3_1_RI_0 + P-poll__networl_3_1_RI_1 + P-poll__networl_3_1_RI_2 + P-poll__networl_3_1_RI_3 + P-poll__networl_3_1_RI_4 + P-poll__networl_0_4_AskP_0 + P-poll__networl_0_4_AskP_1 + P-poll__networl_0_4_AskP_2 + P-poll__networl_0_4_AskP_3 + P-poll__networl_0_4_AskP_4 + P-poll__networl_1_2_RI_0 + P-poll__networl_1_2_RI_1 + P-poll__networl_1_2_RI_2 + P-poll__networl_1_2_RI_3 + P-poll__networl_1_2_RI_4 + P-poll__networl_1_1_AnnP_0 + P-poll__networl_1_1_AnnP_1 + P-poll__networl_1_1_AnnP_2 + P-poll__networl_1_1_AnnP_3 + P-poll__networl_1_1_AnnP_4 + P-poll__networl_2_3_AnsP_0 + P-poll__networl_4_1_AskP_2 + P-poll__networl_4_1_AskP_1 + P-poll__networl_4_1_AskP_0 + P-poll__networl_2_2_AI_4 + P-poll__networl_2_2_AI_3 + P-poll__networl_2_2_AI_2 + P-poll__networl_2_2_AI_1 + P-poll__networl_2_2_AI_0 + P-poll__networl_4_1_AI_4 + P-poll__networl_4_0_RP_0 + P-poll__networl_4_0_RP_1 + P-poll__networl_4_0_RP_2 + P-poll__networl_4_0_RP_3 + P-poll__networl_4_0_RP_4 + P-poll__networl_2_1_RP_0 + P-poll__networl_2_1_RP_1 + P-poll__networl_2_1_RP_2 + P-poll__networl_2_1_RP_3 + P-poll__networl_2_1_RP_4 + P-poll__networl_4_1_AI_3 + P-poll__networl_4_1_AI_2 + P-poll__networl_4_1_AI_1 + P-poll__networl_4_1_AI_0 + P-poll__networl_0_2_RP_0 + P-poll__networl_0_2_RP_1 + P-poll__networl_0_2_RP_2 + P-poll__networl_0_2_RP_3 + P-poll__networl_0_2_RP_4 + P-poll__networl_0_4_AnsP_0 + P-poll__networl_3_4_AnnP_4 + P-poll__networl_3_4_AnnP_3 + P-poll__networl_3_4_AnnP_2 + P-poll__networl_3_4_AnnP_1 + P-poll__networl_3_4_AnnP_0 + P-poll__networl_0_0_RI_0 + P-poll__networl_0_0_RI_1 + P-poll__networl_0_0_RI_2 + P-poll__networl_0_0_RI_3 + P-poll__networl_0_0_RI_4 + P-poll__networl_3_3_AskP_0 + P-poll__networl_3_3_AskP_1 + P-poll__networl_3_3_AskP_2 + P-poll__networl_3_3_AskP_3 + P-poll__networl_3_3_AskP_4 + P-poll__networl_4_0_AnnP_0 + P-poll__networl_4_0_AnnP_1 + P-poll__networl_4_0_AnnP_2 + P-poll__networl_4_0_AnnP_3 + P-poll__networl_4_0_AnnP_4 + P-poll__networl_1_4_AskP_0 + P-poll__networl_1_4_AskP_1 + P-poll__networl_1_4_AskP_2 + P-poll__networl_1_4_AskP_3 + P-poll__networl_1_4_AskP_4 + P-poll__networl_1_2_AnsP_0 + P-poll__networl_2_1_AnnP_0 + P-poll__networl_2_1_AnnP_1 + P-poll__networl_2_1_AnnP_2 + P-poll__networl_2_1_AnnP_3 + P-poll__networl_2_1_AnnP_4 + P-poll__networl_3_3_AnsP_0 + P-poll__networl_0_0_AnnP_4 + P-poll__networl_0_0_AnnP_3 + P-poll__networl_0_0_AnnP_2 + P-poll__networl_0_0_AnnP_1 + P-poll__networl_0_0_AnnP_0 + P-poll__networl_3_4_AI_4 + P-poll__networl_3_4_AI_3 + P-poll__networl_3_4_AI_2 + P-poll__networl_3_4_AI_1 + P-poll__networl_3_4_AI_0 + P-poll__networl_0_2_AnnP_0 + P-poll__networl_0_2_AnnP_1 + P-poll__networl_0_2_AnnP_2 + P-poll__networl_0_2_AnnP_3 + P-poll__networl_0_2_AnnP_4 + P-poll__networl_1_4_AnsP_0 + P-poll__networl_3_1_AnsP_0 + P-poll__networl_4_2_AI_0 + P-poll__networl_4_2_AI_1 + P-poll__networl_4_2_AI_2 + P-poll__networl_4_2_AI_3 + P-poll__networl_4_2_AI_4 + P-poll__networl_4_3_AskP_0 + P-poll__networl_4_3_AskP_1 + P-poll__networl_4_3_AskP_2 + P-poll__networl_4_3_AskP_3 + P-poll__networl_4_3_AskP_4 + P-poll__networl_2_3_AI_0 + P-poll__networl_2_3_AI_1 + P-poll__networl_2_3_AI_2 + P-poll__networl_2_3_AI_3 + P-poll__networl_2_3_AI_4 + P-poll__networl_0_4_AI_0 + P-poll__networl_0_4_AI_1 + P-poll__networl_0_4_AI_2 + P-poll__networl_0_4_AI_3 + P-poll__networl_0_4_AI_4 + P-poll__networl_3_4_RI_0 + P-poll__networl_3_4_RI_1 + P-poll__networl_3_4_RI_2 + P-poll__networl_3_4_RI_3 + P-poll__networl_3_4_RI_4 + P-poll__networl_2_4_AskP_0 + P-poll__networl_2_4_AskP_1 + P-poll__networl_2_4_AskP_2 + P-poll__networl_2_4_AskP_3 + P-poll__networl_2_4_AskP_4 + P-poll__networl_1_2_AskP_4 + P-poll__networl_1_2_AskP_3 + P-poll__networl_1_2_AskP_2 + P-poll__networl_1_2_AskP_1 + P-poll__networl_1_2_AskP_0 + P-poll__networl_3_1_AnnP_0 + P-poll__networl_3_1_AnnP_1 + P-poll__networl_3_1_AnnP_2 + P-poll__networl_3_1_AnnP_3 + P-poll__networl_3_1_AnnP_4 + P-poll__networl_4_3_RP_0 + P-poll__networl_4_3_RP_1 + P-poll__networl_4_3_RP_2 + P-poll__networl_4_3_RP_3 + P-poll__networl_4_3_RP_4 + P-poll__networl_3_0_AI_0 + P-poll__networl_3_0_AI_1 + P-poll__networl_3_0_AI_2 + P-poll__networl_3_0_AI_3 + P-poll__networl_3_0_AI_4 + P-poll__networl_4_3_AnsP_0 + P-poll__networl_2_4_RP_0 + P-poll__networl_2_4_RP_1 + P-poll__networl_2_4_RP_2 + P-poll__networl_2_4_RP_3 + P-poll__networl_2_4_RP_4 + P-poll__networl_1_1_AI_0 + P-poll__networl_1_1_AI_1 + P-poll__networl_1_1_AI_2 + P-poll__networl_1_1_AI_3 + P-poll__networl_1_1_AI_4 + P-poll__networl_4_1_RI_0 + P-poll__networl_4_1_RI_1 + P-poll__networl_4_1_RI_2 + P-poll__networl_4_1_RI_3 + P-poll__networl_4_1_RI_4 + P-poll__networl_2_2_RI_0 + P-poll__networl_2_2_RI_1 + P-poll__networl_2_2_RI_2 + P-poll__networl_2_2_RI_3 + P-poll__networl_2_2_RI_4 + P-poll__networl_0_3_RI_0 + P-poll__networl_0_3_RI_1 + P-poll__networl_0_3_RI_2 + P-poll__networl_0_3_RI_3 + P-poll__networl_0_3_RI_4 + P-poll__networl_1_2_AnnP_0 + P-poll__networl_1_2_AnnP_1 + P-poll__networl_1_2_AnnP_2 + P-poll__networl_1_2_AnnP_3 + P-poll__networl_1_2_AnnP_4 + P-poll__networl_3_1_AskP_4 + P-poll__networl_3_1_AskP_3 + P-poll__networl_3_1_AskP_2 + P-poll__networl_3_1_AskP_1 + P-poll__networl_2_4_AnsP_0 + P-poll__networl_3_1_AskP_0 + P-poll__networl_3_1_RP_0 + P-poll__networl_3_1_RP_1 + P-poll__networl_3_1_RP_2 + P-poll__networl_3_1_RP_3 + P-poll__networl_3_1_RP_4 + P-poll__networl_1_2_RP_0 + P-poll__networl_1_2_RP_1 + P-poll__networl_1_2_RP_2 + P-poll__networl_1_2_RP_3 + P-poll__networl_1_2_RP_4 + P-poll__networl_1_0_RI_0 + P-poll__networl_1_0_RI_1 + P-poll__networl_1_0_RI_2 + P-poll__networl_1_0_RI_3 + P-poll__networl_1_0_RI_4 + P-poll__networl_0_0_AskP_0 + P-poll__networl_0_0_AskP_1 + P-poll__networl_0_0_AskP_2 + P-poll__networl_0_0_AskP_3 + P-poll__networl_0_0_AskP_4 + P-poll__networl_3_4_AskP_0 + P-poll__networl_3_4_AskP_1 + P-poll__networl_3_4_AskP_2 + P-poll__networl_3_4_AskP_3 + P-poll__networl_3_4_AskP_4 + P-poll__networl_0_0_RP_0 + P-poll__networl_0_0_RP_1 + P-poll__networl_0_0_RP_2 + P-poll__networl_0_0_RP_3 + P-poll__networl_0_0_RP_4 + P-poll__networl_2_4_AnnP_4 + P-poll__networl_2_4_AnnP_3 + P-poll__networl_2_4_AnnP_2 + P-poll__networl_2_4_AnnP_1 + P-poll__networl_4_1_AnnP_0 + P-poll__networl_4_1_AnnP_1 + P-poll__networl_4_1_AnnP_2 + P-poll__networl_4_1_AnnP_3 + P-poll__networl_4_1_AnnP_4 + P-poll__networl_2_4_AnnP_0 + P-poll__networl_0_0_AnsP_0 + P-poll__networl_0_2_AnsP_0 + P-poll__networl_2_2_AnnP_0 + P-poll__networl_2_2_AnnP_1 + P-poll__networl_2_2_AnnP_2 + P-poll__networl_2_2_AnnP_3 + P-poll__networl_2_2_AnnP_4 + P-poll__networl_3_4_AnsP_0 + P-poll__networl_4_3_AnnP_4 + P-poll__networl_4_3_AnnP_3 + P-poll__networl_4_3_AnnP_2 + P-poll__networl_4_3_AnnP_1 + P-poll__networl_0_3_AnnP_0 + P-poll__networl_0_3_AnnP_1 + P-poll__networl_0_3_AnnP_2 + P-poll__networl_0_3_AnnP_3 + P-poll__networl_0_3_AnnP_4 + P-poll__networl_4_3_AnnP_0 + P-poll__networl_0_1_RP_4 + P-poll__networl_0_1_RP_3 + P-poll__networl_0_1_RP_2 + P-poll__networl_1_0_AskP_0 + P-poll__networl_1_0_AskP_1 + P-poll__networl_1_0_AskP_2 + P-poll__networl_1_0_AskP_3 + P-poll__networl_1_0_AskP_4 + P-poll__networl_0_1_RP_1 + P-poll__networl_0_1_RP_0 + P-poll__networl_2_0_RP_4 + P-poll__networl_2_0_RP_3 + P-poll__networl_4_4_AskP_0 + P-poll__networl_4_4_AskP_1 + P-poll__networl_4_4_AskP_2 + P-poll__networl_4_4_AskP_3 + P-poll__networl_4_4_AskP_4 + P-poll__networl_3_3_AI_0 + P-poll__networl_3_3_AI_1 + P-poll__networl_3_3_AI_2 + P-poll__networl_3_3_AI_3 + P-poll__networl_3_3_AI_4 + P-poll__networl_2_0_RP_2 + P-poll__networl_2_0_RP_1 + P-poll__networl_2_0_RP_0 + P-poll__networl_1_4_AI_0 + P-poll__networl_1_4_AI_1 + P-poll__networl_1_4_AI_2 + P-poll__networl_1_4_AI_3 + P-poll__networl_1_4_AI_4 + P-poll__networl_2_1_AnsP_0 + P-poll__networl_4_4_RI_0 + P-poll__networl_4_4_RI_1 + P-poll__networl_4_4_RI_2 + P-poll__networl_4_4_RI_3 + P-poll__networl_4_4_RI_4 + P-poll__networl_1_0_AnsP_0 + P-poll__networl_0_2_AskP_4 + P-poll__networl_0_2_AskP_3 + P-poll__networl_0_2_AskP_2 + P-poll__networl_0_2_AskP_1 + P-poll__networl_0_2_AskP_0 + P-poll__networl_1_1_RI_4 + P-poll__networl_1_1_RI_3 + P-poll__networl_1_1_RI_2 + P-poll__networl_3_2_AnnP_0 + P-poll__networl_3_2_AnnP_1 + P-poll__networl_3_2_AnnP_2 + P-poll__networl_3_2_AnnP_3 + P-poll__networl_3_2_AnnP_4 + P-poll__networl_4_0_AI_0 + P-poll__networl_4_0_AI_1 + P-poll__networl_4_0_AI_2 + P-poll__networl_4_0_AI_3 + P-poll__networl_4_0_AI_4 + P-poll__networl_4_4_AnsP_0 + P-poll__networl_1_1_RI_1 + P-poll__networl_1_1_RI_0 + P-poll__networl_3_4_RP_0 + P-poll__networl_3_4_RP_1 + P-poll__networl_3_4_RP_2 + P-poll__networl_3_4_RP_3 + P-poll__networl_3_4_RP_4 + P-poll__networl_2_1_AI_0 + P-poll__networl_2_1_AI_1 + P-poll__networl_2_1_AI_2 + P-poll__networl_2_1_AI_3 + P-poll__networl_2_1_AI_4 + P-poll__networl_0_2_AI_0 + P-poll__networl_0_2_AI_1 + P-poll__networl_0_2_AI_2 + P-poll__networl_0_2_AI_3 + P-poll__networl_0_2_AI_4 + P-poll__networl_3_2_RI_0 + P-poll__networl_3_2_RI_1 + P-poll__networl_3_2_RI_2 + P-poll__networl_3_2_RI_3 + P-poll__networl_3_2_RI_4 + P-poll__networl_1_3_RI_0 + P-poll__networl_1_3_RI_1 + P-poll__networl_1_3_RI_2 + P-poll__networl_1_3_RI_3 + P-poll__networl_1_3_RI_4 + P-poll__networl_1_3_AnnP_0 + P-poll__networl_1_3_AnnP_1 + P-poll__networl_1_3_AnnP_2 + P-poll__networl_1_3_AnnP_3 + P-poll__networl_1_3_AnnP_4 + P-poll__networl_2_0_AskP_0 + P-poll__networl_2_0_AskP_1 + P-poll__networl_2_0_AskP_2 + P-poll__networl_2_0_AskP_3 + P-poll__networl_2_0_AskP_4 + P-poll__networl_4_1_RP_0 + P-poll__networl_4_1_RP_1 + P-poll__networl_4_1_RP_2 + P-poll__networl_4_1_RP_3 + P-poll__networl_4_1_RP_4 + P-poll__networl_2_2_RP_0 + P-poll__networl_2_2_RP_1 + P-poll__networl_2_2_RP_2 + P-poll__networl_2_2_RP_3 + P-poll__networl_2_2_RP_4 + P-poll__networl_3_0_RI_4 + P-poll__networl_0_3_RP_0 + P-poll__networl_0_3_RP_1 + P-poll__networl_0_3_RP_2 + P-poll__networl_0_3_RP_3 + P-poll__networl_0_3_RP_4 + P-poll__networl_3_0_RI_3 + P-poll__networl_3_0_RI_2 + P-poll__networl_3_0_RI_1 + P-poll__networl_3_0_RI_0 + P-poll__networl_2_0_RI_0 + P-poll__networl_2_0_RI_1 + P-poll__networl_2_0_RI_2 + P-poll__networl_2_0_RI_3 + P-poll__networl_2_0_RI_4 + P-poll__networl_4_0_AnsP_0 + P-poll__networl_0_0_AI_4 + P-poll__networl_0_0_AI_3 + P-poll__networl_0_0_AI_2 + P-poll__networl_0_0_AI_1 + P-poll__networl_0_0_AI_0 + P-poll__networl_1_3_RP_4 + P-poll__networl_1_3_RP_3 + P-poll__networl_1_3_RP_2 + P-poll__networl_1_3_RP_1 + P-poll__networl_1_3_RP_0 + P-poll__networl_0_1_RI_0 + P-poll__networl_0_1_RI_1 + P-poll__networl_0_1_RI_2 + P-poll__networl_0_1_RI_3 + P-poll__networl_0_1_RI_4 + P-poll__networl_0_1_AskP_0 + P-poll__networl_0_1_AskP_1 + P-poll__networl_0_1_AskP_2 + P-poll__networl_0_1_AskP_3 + P-poll__networl_0_1_AskP_4 + P-poll__networl_2_0_AnsP_0 + P-poll__networl_3_2_RP_4 + P-poll__networl_1_0_RP_0 + P-poll__networl_1_0_RP_1 + P-poll__networl_1_0_RP_2 + P-poll__networl_1_0_RP_3 + P-poll__networl_1_0_RP_4 + P-poll__networl_3_2_RP_3 + P-poll__networl_3_2_RP_2 + P-poll__networl_3_2_RP_1 + P-poll__networl_3_2_RP_0 + P-poll__networl_4_2_AnnP_0 + P-poll__networl_4_2_AnnP_1 + P-poll__networl_4_2_AnnP_2 + P-poll__networl_4_2_AnnP_3 + P-poll__networl_4_2_AnnP_4 + P-poll__networl_0_1_AnsP_0 + P-poll__networl_2_1_AskP_4 + P-poll__networl_2_1_AskP_3 + P-poll__networl_2_1_AskP_2 + P-poll__networl_2_1_AskP_1 + P-poll__networl_2_1_AskP_0 + P-poll__networl_2_3_AnnP_0 + P-poll__networl_2_3_AnnP_1 + P-poll__networl_2_3_AnnP_2 + P-poll__networl_2_3_AnnP_3 + P-poll__networl_2_3_AnnP_4 + P-poll__networl_0_4_RI_4 + P-poll__networl_0_4_RI_3 + P-poll__networl_0_4_RI_2 + P-poll__networl_0_4_RI_1 + P-poll__networl_3_0_AskP_0 + P-poll__networl_3_0_AskP_1 + P-poll__networl_3_0_AskP_2 + P-poll__networl_3_0_AskP_3 + P-poll__networl_3_0_AskP_4 + P-poll__networl_0_4_RI_0 + P-poll__networl_1_4_AnnP_4 + P-poll__networl_1_4_AnnP_3 + P-poll__networl_1_4_AnnP_2 + P-poll__networl_1_4_AnnP_1 + P-poll__networl_1_4_AnnP_0 + P-poll__networl_0_4_AnnP_0 + P-poll__networl_0_4_AnnP_1 + P-poll__networl_0_4_AnnP_2 + P-poll__networl_0_4_AnnP_3 + P-poll__networl_0_4_AnnP_4 + P-poll__networl_1_1_AskP_0 + P-poll__networl_1_1_AskP_1 + P-poll__networl_1_1_AskP_2 + P-poll__networl_1_1_AskP_3 + P-poll__networl_1_1_AskP_4 + P-poll__networl_2_3_RI_4 + P-poll__networl_2_3_RI_3 + P-poll__networl_2_3_RI_2 + P-poll__networl_3_0_AnsP_0 + P-poll__networl_2_3_RI_1 + P-poll__networl_2_3_RI_0 + P-poll__networl_4_3_AI_0 + P-poll__networl_4_3_AI_1 + P-poll__networl_4_3_AI_2 + P-poll__networl_4_3_AI_3 + P-poll__networl_4_3_AI_4 + P-poll__networl_2_4_AI_0 + P-poll__networl_2_4_AI_1 + P-poll__networl_2_4_AI_2 + P-poll__networl_2_4_AI_3 + P-poll__networl_2_4_AI_4 + P-poll__networl_4_2_RI_4 + P-poll__networl_4_2_RI_3 + P-poll__networl_4_2_RI_2 + P-poll__networl_4_2_RI_1 + P-poll__networl_4_2_RI_0 + P-poll__networl_1_1_AnsP_0 + P-poll__networl_4_0_AskP_4 + P-poll__networl_4_0_AskP_3 + P-poll__networl_4_0_AskP_2 + P-poll__networl_4_0_AskP_1 + P-poll__networl_4_0_AskP_0 + P-poll__networl_1_2_AI_4 + P-poll__networl_1_2_AI_3 + P-poll__networl_1_2_AI_2 + P-poll__networl_1_2_AI_1 + P-poll__networl_1_2_AI_0 + P-poll__networl_3_3_AnnP_0 + P-poll__networl_3_3_AnnP_1 + P-poll__networl_3_3_AnnP_2 + P-poll__networl_3_3_AnnP_3 + P-poll__networl_3_3_AnnP_4 + P-poll__networl_4_4_RP_0 + P-poll__networl_4_4_RP_1 + P-poll__networl_4_4_RP_2 + P-poll__networl_4_4_RP_3 + P-poll__networl_4_4_RP_4 + P-poll__networl_3_1_AI_0 + P-poll__networl_3_1_AI_1 + P-poll__networl_3_1_AI_2 + P-poll__networl_3_1_AI_3 + P-poll__networl_3_1_AI_4)
lola: after: (P-poll__waitingMessage_2 + P-poll__waitingMessage_0 + P-poll__waitingMessage_1 + P-poll__waitingMessage_3 + P-poll__waitingMessage_4 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always true: (P-poll__waitingMessage_2 + P-poll__waitingMessage_0 + P-poll__waitingMessage_1 + P-poll__waitingMessage_3 + P-poll__waitingMessage_4 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1 + P-poll__networl_3_0_RP_1 + P-poll__networl_3_0_RP_2 + P-poll__networl_3_0_RP_3 + P-poll__networl_3_0_RP_4 + P-poll__networl_1_1_RP_0 + P-poll__networl_1_1_RP_1 + P-poll__networl_1_1_RP_2 + P-poll__networl_1_1_RP_3 + P-poll__networl_1_1_RP_4 + P-poll__networl_3_0_RP_0 + P-poll__networl_4_4_AnnP_0 + P-poll__networl_4_4_AnnP_1 + P-poll__networl_4_4_AnnP_2 + P-poll__networl_4_4_AnnP_3 + P-poll__networl_4_4_AnnP_4 + P-poll__networl_0_3_AnsP_0 + P-poll__networl_2_2_AnsP_0 + P-poll__networl_1_0_AnnP_4 + P-poll__networl_1_0_AnnP_3 + P-poll__networl_1_0_AnnP_2 + P-poll__networl_1_0_AnnP_1 + P-poll__networl_3_2_AskP_0 + P-poll__networl_3_2_AskP_1 + P-poll__networl_3_2_AskP_2 + P-poll__networl_3_2_AskP_3 + P-poll__networl_3_2_AskP_4 + P-poll__networl_1_0_AnnP_0 + P-poll__networl_0_2_RI_4 + P-poll__networl_0_2_RI_3 + P-poll__networl_0_2_RI_2 + P-poll__networl_0_2_RI_1 + P-poll__networl_0_2_RI_0 + P-poll__networl_0_3_AskP_4 + P-poll__networl_0_3_AskP_3 + P-poll__networl_1_3_AskP_0 + P-poll__networl_1_3_AskP_1 + P-poll__networl_1_3_AskP_2 + P-poll__networl_1_3_AskP_3 + P-poll__networl_1_3_AskP_4 + P-poll__networl_0_3_AskP_2 + P-poll__networl_2_0_AnnP_0 + P-poll__networl_2_0_AnnP_1 + P-poll__networl_2_0_AnnP_2 + P-poll__networl_2_0_AnnP_3 + P-poll__networl_2_0_AnnP_4 + P-poll__networl_0_3_AskP_1 + P-poll__networl_0_3_AskP_0 + P-poll__networl_3_2_AnsP_0 + P-poll__networl_2_1_RI_4 + P-poll__networl_2_1_RI_3 + P-poll__networl_2_1_RI_2 + P-poll__networl_2_1_RI_1 + P-poll__networl_2_1_RI_0 + P-poll__networl_4_0_RI_4 + P-poll__networl_4_0_RI_3 + P-poll__networl_4_0_RI_2 + P-poll__networl_4_0_RI_1 + P-poll__networl_4_0_RI_0 + P-poll__networl_4_4_AI_0 + P-poll__networl_4_4_AI_1 + P-poll__networl_4_4_AI_2 + P-poll__networl_4_4_AI_3 + P-poll__networl_4_4_AI_4 + P-poll__networl_0_4_RP_4 + P-poll__networl_0_4_RP_3 + P-poll__networl_0_4_RP_2 + P-poll__networl_0_4_RP_1 + P-poll__networl_0_1_AnnP_0 + P-poll__networl_0_1_AnnP_1 + P-poll__networl_0_1_AnnP_2 + P-poll__networl_0_1_AnnP_3 + P-poll__networl_0_1_AnnP_4 + P-poll__networl_0_4_RP_0 + P-poll__networl_4_1_AnsP_0 + P-poll__networl_1_0_AI_4 + P-poll__networl_1_0_AI_3 + P-poll__networl_1_0_AI_2 + P-poll__networl_1_0_AI_1 + P-poll__networl_1_0_AI_0 + P-poll__networl_2_3_RP_4 + P-poll__networl_2_3_RP_3 + P-poll__networl_2_3_RP_2 + P-poll__networl_2_3_RP_1 + P-poll__networl_1_3_AnsP_0 + P-poll__networl_2_3_RP_0 + P-poll__networl_4_2_RP_4 + P-poll__networl_4_2_RP_3 + P-poll__networl_4_2_RP_2 + P-poll__networl_4_2_RP_1 + P-poll__networl_4_2_RP_0 + P-poll__networl_2_2_AskP_4 + P-poll__networl_2_2_AskP_3 + P-poll__networl_2_2_AskP_2 + P-poll__networl_2_2_AskP_1 + P-poll__networl_2_2_AskP_0 + P-poll__networl_3_2_AI_0 + P-poll__networl_3_2_AI_1 + P-poll__networl_3_2_AI_2 + P-poll__networl_3_2_AI_3 + P-poll__networl_3_2_AI_4 + P-poll__networl_4_2_AskP_0 + P-poll__networl_4_2_AskP_1 + P-poll__networl_4_2_AskP_2 + P-poll__networl_4_2_AskP_3 + P-poll__networl_4_2_AskP_4 + P-poll__networl_1_3_AI_0 + P-poll__networl_1_3_AI_1 + P-poll__networl_1_3_AI_2 + P-poll__networl_1_3_AI_3 + P-poll__networl_1_3_AI_4 + P-poll__networl_1_4_RI_4 + P-poll__networl_1_4_RI_3 + P-poll__networl_4_3_RI_0 + P-poll__networl_4_3_RI_1 + P-poll__networl_4_3_RI_2 + P-poll__networl_4_3_RI_3 + P-poll__networl_4_3_RI_4 + P-poll__networl_1_4_RI_2 + P-poll__networl_1_4_RI_1 + P-poll__networl_2_4_RI_0 + P-poll__networl_2_4_RI_1 + P-poll__networl_2_4_RI_2 + P-poll__networl_2_4_RI_3 + P-poll__networl_2_4_RI_4 + P-poll__networl_1_4_RI_0 + P-poll__networl_2_3_AskP_0 + P-poll__networl_2_3_AskP_1 + P-poll__networl_2_3_AskP_2 + P-poll__networl_2_3_AskP_3 + P-poll__networl_2_3_AskP_4 + P-poll__networl_3_0_AnnP_0 + P-poll__networl_3_0_AnnP_1 + P-poll__networl_3_0_AnnP_2 + P-poll__networl_3_0_AnnP_3 + P-poll__networl_3_0_AnnP_4 + P-poll__networl_3_3_RI_4 + P-poll__networl_3_3_RI_3 + P-poll__networl_3_3_RP_0 + P-poll__networl_3_3_RP_1 + P-poll__networl_3_3_RP_2 + P-poll__networl_3_3_RP_3 + P-poll__networl_3_3_RP_4 + P-poll__networl_3_3_RI_2 + P-poll__networl_3_3_RI_1 + P-poll__networl_3_3_RI_0 + P-poll__networl_2_0_AI_0 + P-poll__networl_2_0_AI_1 + P-poll__networl_2_0_AI_2 + P-poll__networl_2_0_AI_3 + P-poll__networl_2_0_AI_4 + P-poll__networl_4_2_AnsP_0 + P-poll__networl_0_3_AI_4 + P-poll__networl_1_4_RP_0 + P-poll__networl_1_4_RP_1 + P-poll__networl_1_4_RP_2 + P-poll__networl_1_4_RP_3 + P-poll__networl_1_4_RP_4 + P-poll__networl_0_1_AI_0 + P-poll__networl_0_1_AI_1 + P-poll__networl_0_1_AI_2 + P-poll__networl_0_1_AI_3 + P-poll__networl_0_1_AI_4 + P-poll__networl_0_3_AI_3 + P-poll__networl_0_3_AI_2 + P-poll__networl_0_3_AI_1 + P-poll__networl_0_3_AI_0 + P-poll__networl_4_1_AskP_4 + P-poll__networl_4_1_AskP_3 + P-poll__networl_3_1_RI_0 + P-poll__networl_3_1_RI_1 + P-poll__networl_3_1_RI_2 + P-poll__networl_3_1_RI_3 + P-poll__networl_3_1_RI_4 + P-poll__networl_0_4_AskP_0 + P-poll__networl_0_4_AskP_1 + P-poll__networl_0_4_AskP_2 + P-poll__networl_0_4_AskP_3 + P-poll__networl_0_4_AskP_4 + P-poll__networl_1_2_RI_0 + P-poll__networl_1_2_RI_1 + P-poll__networl_1_2_RI_2 + P-poll__networl_1_2_RI_3 + P-poll__networl_1_2_RI_4 + P-poll__networl_1_1_AnnP_0 + P-poll__networl_1_1_AnnP_1 + P-poll__networl_1_1_AnnP_2 + P-poll__networl_1_1_AnnP_3 + P-poll__networl_1_1_AnnP_4 + P-poll__networl_2_3_AnsP_0 + P-poll__networl_4_1_AskP_2 + P-poll__networl_4_1_AskP_1 + P-poll__networl_4_1_AskP_0 + P-poll__networl_2_2_AI_4 + P-poll__networl_2_2_AI_3 + P-poll__networl_2_2_AI_2 + P-poll__networl_2_2_AI_1 + P-poll__networl_2_2_AI_0 + P-poll__networl_4_1_AI_4 + P-poll__networl_4_0_RP_0 + P-poll__networl_4_0_RP_1 + P-poll__networl_4_0_RP_2 + P-poll__networl_4_0_RP_3 + P-poll__networl_4_0_RP_4 + P-poll__networl_2_1_RP_0 + P-poll__networl_2_1_RP_1 + P-poll__networl_2_1_RP_2 + P-poll__networl_2_1_RP_3 + P-poll__networl_2_1_RP_4 + P-poll__networl_4_1_AI_3 + P-poll__networl_4_1_AI_2 + P-poll__networl_4_1_AI_1 + P-poll__networl_4_1_AI_0 + P-poll__networl_0_2_RP_0 + P-poll__networl_0_2_RP_1 + P-poll__networl_0_2_RP_2 + P-poll__networl_0_2_RP_3 + P-poll__networl_0_2_RP_4 + P-poll__networl_0_4_AnsP_0 + P-poll__networl_3_4_AnnP_4 + P-poll__networl_3_4_AnnP_3 + P-poll__networl_3_4_AnnP_2 + P-poll__networl_3_4_AnnP_1 + P-poll__networl_3_4_AnnP_0 + P-poll__networl_0_0_RI_0 + P-poll__networl_0_0_RI_1 + P-poll__networl_0_0_RI_2 + P-poll__networl_0_0_RI_3 + P-poll__networl_0_0_RI_4 + P-poll__networl_3_3_AskP_0 + P-poll__networl_3_3_AskP_1 + P-poll__networl_3_3_AskP_2 + P-poll__networl_3_3_AskP_3 + P-poll__networl_3_3_AskP_4 + P-poll__networl_4_0_AnnP_0 + P-poll__networl_4_0_AnnP_1 + P-poll__networl_4_0_AnnP_2 + P-poll__networl_4_0_AnnP_3 + P-poll__networl_4_0_AnnP_4 + P-poll__networl_1_4_AskP_0 + P-poll__networl_1_4_AskP_1 + P-poll__networl_1_4_AskP_2 + P-poll__networl_1_4_AskP_3 + P-poll__networl_1_4_AskP_4 + P-poll__networl_1_2_AnsP_0 + P-poll__networl_2_1_AnnP_0 + P-poll__networl_2_1_AnnP_1 + P-poll__networl_2_1_AnnP_2 + P-poll__networl_2_1_AnnP_3 + P-poll__networl_2_1_AnnP_4 + P-poll__networl_3_3_AnsP_0 + P-poll__networl_0_0_AnnP_4 + P-poll__networl_0_0_AnnP_3 + P-poll__networl_0_0_AnnP_2 + P-poll__networl_0_0_AnnP_1 + P-poll__networl_0_0_AnnP_0 + P-poll__networl_3_4_AI_4 + P-poll__networl_3_4_AI_3 + P-poll__networl_3_4_AI_2 + P-poll__networl_3_4_AI_1 + P-poll__networl_3_4_AI_0 + P-poll__networl_0_2_AnnP_0 + P-poll__networl_0_2_AnnP_1 + P-poll__networl_0_2_AnnP_2 + P-poll__networl_0_2_AnnP_3 + P-poll__networl_0_2_AnnP_4 + P-poll__networl_1_4_AnsP_0 + P-poll__networl_3_1_AnsP_0 + P-poll__networl_4_2_AI_0 + P-poll__networl_4_2_AI_1 + P-poll__networl_4_2_AI_2 + P-poll__networl_4_2_AI_3 + P-poll__networl_4_2_AI_4 + P-poll__networl_4_3_AskP_0 + P-poll__networl_4_3_AskP_1 + P-poll__networl_4_3_AskP_2 + P-poll__networl_4_3_AskP_3 + P-poll__networl_4_3_AskP_4 + P-poll__networl_2_3_AI_0 + P-poll__networl_2_3_AI_1 + P-poll__networl_2_3_AI_2 + P-poll__networl_2_3_AI_3 + P-poll__networl_2_3_AI_4 + P-poll__networl_0_4_AI_0 + P-poll__networl_0_4_AI_1 + P-poll__networl_0_4_AI_2 + P-poll__networl_0_4_AI_3 + P-poll__networl_0_4_AI_4 + P-poll__networl_3_4_RI_0 + P-poll__networl_3_4_RI_1 + P-poll__networl_3_4_RI_2 + P-poll__networl_3_4_RI_3 + P-poll__networl_3_4_RI_4 + P-poll__networl_2_4_AskP_0 + P-poll__networl_2_4_AskP_1 + P-poll__networl_2_4_AskP_2 + P-poll__networl_2_4_AskP_3 + P-poll__networl_2_4_AskP_4 + P-poll__networl_1_2_AskP_4 + P-poll__networl_1_2_AskP_3 + P-poll__networl_1_2_AskP_2 + P-poll__networl_1_2_AskP_1 + P-poll__networl_1_2_AskP_0 + P-poll__networl_3_1_AnnP_0 + P-poll__networl_3_1_AnnP_1 + P-poll__networl_3_1_AnnP_2 + P-poll__networl_3_1_AnnP_3 + P-poll__networl_3_1_AnnP_4 + P-poll__networl_4_3_RP_0 + P-poll__networl_4_3_RP_1 + P-poll__networl_4_3_RP_2 + P-poll__networl_4_3_RP_3 + P-poll__networl_4_3_RP_4 + P-poll__networl_3_0_AI_0 + P-poll__networl_3_0_AI_1 + P-poll__networl_3_0_AI_2 + P-poll__networl_3_0_AI_3 + P-poll__networl_3_0_AI_4 + P-poll__networl_4_3_AnsP_0 + P-poll__networl_2_4_RP_0 + P-poll__networl_2_4_RP_1 + P-poll__networl_2_4_RP_2 + P-poll__networl_2_4_RP_3 + P-poll__networl_2_4_RP_4 + P-poll__networl_1_1_AI_0 + P-poll__networl_1_1_AI_1 + P-poll__networl_1_1_AI_2 + P-poll__networl_1_1_AI_3 + P-poll__networl_1_1_AI_4 + P-poll__networl_4_1_RI_0 + P-poll__networl_4_1_RI_1 + P-poll__networl_4_1_RI_2 + P-poll__networl_4_1_RI_3 + P-poll__networl_4_1_RI_4 + P-poll__networl_2_2_RI_0 + P-poll__networl_2_2_RI_1 + P-poll__networl_2_2_RI_2 + P-poll__networl_2_2_RI_3 + P-poll__networl_2_2_RI_4 + P-poll__networl_0_3_RI_0 + P-poll__networl_0_3_RI_1 + P-poll__networl_0_3_RI_2 + P-poll__networl_0_3_RI_3 + P-poll__networl_0_3_RI_4 + P-poll__networl_1_2_AnnP_0 + P-poll__networl_1_2_AnnP_1 + P-poll__networl_1_2_AnnP_2 + P-poll__networl_1_2_AnnP_3 + P-poll__networl_1_2_AnnP_4 + P-poll__networl_3_1_AskP_4 + P-poll__networl_3_1_AskP_3 + P-poll__networl_3_1_AskP_2 + P-poll__networl_3_1_AskP_1 + P-poll__networl_2_4_AnsP_0 + P-poll__networl_3_1_AskP_0 + P-poll__networl_3_1_RP_0 + P-poll__networl_3_1_RP_1 + P-poll__networl_3_1_RP_2 + P-poll__networl_3_1_RP_3 + P-poll__networl_3_1_RP_4 + P-poll__networl_1_2_RP_0 + P-poll__networl_1_2_RP_1 + P-poll__networl_1_2_RP_2 + P-poll__networl_1_2_RP_3 + P-poll__networl_1_2_RP_4 + P-poll__networl_1_0_RI_0 + P-poll__networl_1_0_RI_1 + P-poll__networl_1_0_RI_2 + P-poll__networl_1_0_RI_3 + P-poll__networl_1_0_RI_4 + P-poll__networl_0_0_AskP_0 + P-poll__networl_0_0_AskP_1 + P-poll__networl_0_0_AskP_2 + P-poll__networl_0_0_AskP_3 + P-poll__networl_0_0_AskP_4 + P-poll__networl_3_4_AskP_0 + P-poll__networl_3_4_AskP_1 + P-poll__networl_3_4_AskP_2 + P-poll__networl_3_4_AskP_3 + P-poll__networl_3_4_AskP_4 + P-poll__networl_0_0_RP_0 + P-poll__networl_0_0_RP_1 + P-poll__networl_0_0_RP_2 + P-poll__networl_0_0_RP_3 + P-poll__networl_0_0_RP_4 + P-poll__networl_2_4_AnnP_4 + P-poll__networl_2_4_AnnP_3 + P-poll__networl_2_4_AnnP_2 + P-poll__networl_2_4_AnnP_1 + P-poll__networl_4_1_AnnP_0 + P-poll__networl_4_1_AnnP_1 + P-poll__networl_4_1_AnnP_2 + P-poll__networl_4_1_AnnP_3 + P-poll__networl_4_1_AnnP_4 + P-poll__networl_2_4_AnnP_0 + P-poll__networl_0_0_AnsP_0 + P-poll__networl_0_2_AnsP_0 + P-poll__networl_2_2_AnnP_0 + P-poll__networl_2_2_AnnP_1 + P-poll__networl_2_2_AnnP_2 + P-poll__networl_2_2_AnnP_3 + P-poll__networl_2_2_AnnP_4 + P-poll__networl_3_4_AnsP_0 + P-poll__networl_4_3_AnnP_4 + P-poll__networl_4_3_AnnP_3 + P-poll__networl_4_3_AnnP_2 + P-poll__networl_4_3_AnnP_1 + P-poll__networl_0_3_AnnP_0 + P-poll__networl_0_3_AnnP_1 + P-poll__networl_0_3_AnnP_2 + P-poll__networl_0_3_AnnP_3 + P-poll__networl_0_3_AnnP_4 + P-poll__networl_4_3_AnnP_0 + P-poll__networl_0_1_RP_4 + P-poll__networl_0_1_RP_3 + P-poll__networl_0_1_RP_2 + P-poll__networl_1_0_AskP_0 + P-poll__networl_1_0_AskP_1 + P-poll__networl_1_0_AskP_2 + P-poll__networl_1_0_AskP_3 + P-poll__networl_1_0_AskP_4 + P-poll__networl_0_1_RP_1 + P-poll__networl_0_1_RP_0 + P-poll__networl_2_0_RP_4 + P-poll__networl_2_0_RP_3 + P-poll__networl_4_4_AskP_0 + P-poll__networl_4_4_AskP_1 + P-poll__networl_4_4_AskP_2 + P-poll__networl_4_4_AskP_3 + P-poll__networl_4_4_AskP_4 + P-poll__networl_3_3_AI_0 + P-poll__networl_3_3_AI_1 + P-poll__networl_3_3_AI_2 + P-poll__networl_3_3_AI_3 + P-poll__networl_3_3_AI_4 + P-poll__networl_2_0_RP_2 + P-poll__networl_2_0_RP_1 + P-poll__networl_2_0_RP_0 + P-poll__networl_1_4_AI_0 + P-poll__networl_1_4_AI_1 + P-poll__networl_1_4_AI_2 + P-poll__networl_1_4_AI_3 + P-poll__networl_1_4_AI_4 + P-poll__networl_2_1_AnsP_0 + P-poll__networl_4_4_RI_0 + P-poll__networl_4_4_RI_1 + P-poll__networl_4_4_RI_2 + P-poll__networl_4_4_RI_3 + P-poll__networl_4_4_RI_4 + P-poll__networl_1_0_AnsP_0 + P-poll__networl_0_2_AskP_4 + P-poll__networl_0_2_AskP_3 + P-poll__networl_0_2_AskP_2 + P-poll__networl_0_2_AskP_1 + P-poll__networl_0_2_AskP_0 + P-poll__networl_1_1_RI_4 + P-poll__networl_1_1_RI_3 + P-poll__networl_1_1_RI_2 + P-poll__networl_3_2_AnnP_0 + P-poll__networl_3_2_AnnP_1 + P-poll__networl_3_2_AnnP_2 + P-poll__networl_3_2_AnnP_3 + P-poll__networl_3_2_AnnP_4 + P-poll__networl_4_0_AI_0 + P-poll__networl_4_0_AI_1 + P-poll__networl_4_0_AI_2 + P-poll__networl_4_0_AI_3 + P-poll__networl_4_0_AI_4 + P-poll__networl_4_4_AnsP_0 + P-poll__networl_1_1_RI_1 + P-poll__networl_1_1_RI_0 + P-poll__networl_3_4_RP_0 + P-poll__networl_3_4_RP_1 + P-poll__networl_3_4_RP_2 + P-poll__networl_3_4_RP_3 + P-poll__networl_3_4_RP_4 + P-poll__networl_2_1_AI_0 + P-poll__networl_2_1_AI_1 + P-poll__networl_2_1_AI_2 + P-poll__networl_2_1_AI_3 + P-poll__networl_2_1_AI_4 + P-poll__networl_0_2_AI_0 + P-poll__networl_0_2_AI_1 + P-poll__networl_0_2_AI_2 + P-poll__networl_0_2_AI_3 + P-poll__networl_0_2_AI_4 + P-poll__networl_3_2_RI_0 + P-poll__networl_3_2_RI_1 + P-poll__networl_3_2_RI_2 + P-poll__networl_3_2_RI_3 + P-poll__networl_3_2_RI_4 + P-poll__networl_1_3_RI_0 + P-poll__networl_1_3_RI_1 + P-poll__networl_1_3_RI_2 + P-poll__networl_1_3_RI_3 + P-poll__networl_1_3_RI_4 + P-poll__networl_1_3_AnnP_0 + P-poll__networl_1_3_AnnP_1 + P-poll__networl_1_3_AnnP_2 + P-poll__networl_1_3_AnnP_3 + P-poll__networl_1_3_AnnP_4 + P-poll__networl_2_0_AskP_0 + P-poll__networl_2_0_AskP_1 + P-poll__networl_2_0_AskP_2 + P-poll__networl_2_0_AskP_3 + P-poll__networl_2_0_AskP_4 + P-poll__networl_4_1_RP_0 + P-poll__networl_4_1_RP_1 + P-poll__networl_4_1_RP_2 + P-poll__networl_4_1_RP_3 + P-poll__networl_4_1_RP_4 + P-poll__networl_2_2_RP_0 + P-poll__networl_2_2_RP_1 + P-poll__networl_2_2_RP_2 + P-poll__networl_2_2_RP_3 + P-poll__networl_2_2_RP_4 + P-poll__networl_3_0_RI_4 + P-poll__networl_0_3_RP_0 + P-poll__networl_0_3_RP_1 + P-poll__networl_0_3_RP_2 + P-poll__networl_0_3_RP_3 + P-poll__networl_0_3_RP_4 + P-poll__networl_3_0_RI_3 + P-poll__networl_3_0_RI_2 + P-poll__networl_3_0_RI_1 + P-poll__networl_3_0_RI_0 + P-poll__networl_2_0_RI_0 + P-poll__networl_2_0_RI_1 + P-poll__networl_2_0_RI_2 + P-poll__networl_2_0_RI_3 + P-poll__networl_2_0_RI_4 + P-poll__networl_4_0_AnsP_0 + P-poll__networl_0_0_AI_4 + P-poll__networl_0_0_AI_3 + P-poll__networl_0_0_AI_2 + P-poll__networl_0_0_AI_1 + P-poll__networl_0_0_AI_0 + P-poll__networl_1_3_RP_4 + P-poll__networl_1_3_RP_3 + P-poll__networl_1_3_RP_2 + P-poll__networl_1_3_RP_1 + P-poll__networl_1_3_RP_0 + P-poll__networl_0_1_RI_0 + P-poll__networl_0_1_RI_1 + P-poll__networl_0_1_RI_2 + P-poll__networl_0_1_RI_3 + P-poll__networl_0_1_RI_4 + P-poll__networl_0_1_AskP_0 + P-poll__networl_0_1_AskP_1 + P-poll__networl_0_1_AskP_2 + P-poll__networl_0_1_AskP_3 + P-poll__networl_0_1_AskP_4 + P-poll__networl_2_0_AnsP_0 + P-poll__networl_3_2_RP_4 + P-poll__networl_1_0_RP_0 + P-poll__networl_1_0_RP_1 + P-poll__networl_1_0_RP_2 + P-poll__networl_1_0_RP_3 + P-poll__networl_1_0_RP_4 + P-poll__networl_3_2_RP_3 + P-poll__networl_3_2_RP_2 + P-poll__networl_3_2_RP_1 + P-poll__networl_3_2_RP_0 + P-poll__networl_4_2_AnnP_0 + P-poll__networl_4_2_AnnP_1 + P-poll__networl_4_2_AnnP_2 + P-poll__networl_4_2_AnnP_3 + P-poll__networl_4_2_AnnP_4 + P-poll__networl_0_1_AnsP_0 + P-poll__networl_2_1_AskP_4 + P-poll__networl_2_1_AskP_3 + P-poll__networl_2_1_AskP_2 + P-poll__networl_2_1_AskP_1 + P-poll__networl_2_1_AskP_0 + P-poll__networl_2_3_AnnP_0 + P-poll__networl_2_3_AnnP_1 + P-poll__networl_2_3_AnnP_2 + P-poll__networl_2_3_AnnP_3 + P-poll__networl_2_3_AnnP_4 + P-poll__networl_0_4_RI_4 + P-poll__networl_0_4_RI_3 + P-poll__networl_0_4_RI_2 + P-poll__networl_0_4_RI_1 + P-poll__networl_3_0_AskP_0 + P-poll__networl_3_0_AskP_1 + P-poll__networl_3_0_AskP_2 + P-poll__networl_3_0_AskP_3 + P-poll__networl_3_0_AskP_4 + P-poll__networl_0_4_RI_0 + P-poll__networl_1_4_AnnP_4 + P-poll__networl_1_4_AnnP_3 + P-poll__networl_1_4_AnnP_2 + P-poll__networl_1_4_AnnP_1 + P-poll__networl_1_4_AnnP_0 + P-poll__networl_0_4_AnnP_0 + P-poll__networl_0_4_AnnP_1 + P-poll__networl_0_4_AnnP_2 + P-poll__networl_0_4_AnnP_3 + P-poll__networl_0_4_AnnP_4 + P-poll__networl_1_1_AskP_0 + P-poll__networl_1_1_AskP_1 + P-poll__networl_1_1_AskP_2 + P-poll__networl_1_1_AskP_3 + P-poll__networl_1_1_AskP_4 + P-poll__networl_2_3_RI_4 + P-poll__networl_2_3_RI_3 + P-poll__networl_2_3_RI_2 + P-poll__networl_3_0_AnsP_0 + P-poll__networl_2_3_RI_1 + P-poll__networl_2_3_RI_0 + P-poll__networl_4_3_AI_0 + P-poll__networl_4_3_AI_1 + P-poll__networl_4_3_AI_2 + P-poll__networl_4_3_AI_3 + P-poll__networl_4_3_AI_4 + P-poll__networl_2_4_AI_0 + P-poll__networl_2_4_AI_1 + P-poll__networl_2_4_AI_2 + P-poll__networl_2_4_AI_3 + P-poll__networl_2_4_AI_4 + P-poll__networl_4_2_RI_4 + P-poll__networl_4_2_RI_3 + P-poll__networl_4_2_RI_2 + P-poll__networl_4_2_RI_1 + P-poll__networl_4_2_RI_0 + P-poll__networl_1_1_AnsP_0 + P-poll__networl_4_0_AskP_4 + P-poll__networl_4_0_AskP_3 + P-poll__networl_4_0_AskP_2 + P-poll__networl_4_0_AskP_1 + P-poll__networl_4_0_AskP_0 + P-poll__networl_1_2_AI_4 + P-poll__networl_1_2_AI_3 + P-poll__networl_1_2_AI_2 + P-poll__networl_1_2_AI_1 + P-poll__networl_1_2_AI_0 + P-poll__networl_3_3_AnnP_0 + P-poll__networl_3_3_AnnP_1 + P-poll__networl_3_3_AnnP_2 + P-poll__networl_3_3_AnnP_3 + P-poll__networl_3_3_AnnP_4 + P-poll__networl_4_4_RP_0 + P-poll__networl_4_4_RP_1 + P-poll__networl_4_4_RP_2 + P-poll__networl_4_4_RP_3 + P-poll__networl_4_4_RP_4 + P-poll__networl_3_1_AI_0 + P-poll__networl_3_1_AI_1 + P-poll__networl_3_1_AI_2 + P-poll__networl_3_1_AI_3 + P-poll__networl_3_1_AI_4)
lola: after: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always false: (1 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= P-electionFailed_0 + P-electionFailed_1 + P-electionFailed_2 + P-electionFailed_3 + P-electionFailed_4)
lola: after: (2 <= 0)
lola: LP says that atomic proposition is always false: (2 <= P-electedPrimary_4 + P-electedPrimary_3 + P-electedPrimary_2 + P-electedPrimary_1 + P-electedPrimary_0)
lola: place invariant simplifies atomic proposition
lola: before: (P-negotiation_2_0_NONE + P-negotiation_0_1_NONE + P-negotiation_0_4_CO + P-negotiation_1_0_CO + P-negotiation_4_1_NONE + P-negotiation_1_0_DONE + P-negotiation_2_1_CO + P-negotiation_4_2_DONE + P-negotiation_2_3_DONE + P-negotiation_0_4_DONE + P-negotiation_0_3_DONE + P-negotiation_2_2_DONE + P-negotiation_4_1_DONE + P-negotiation_3_4_DONE + P-negotiation_3_0_DONE + P-negotiation_1_1_DONE + P-negotiation_0_3_CO + P-negotiation_1_2_NONE + P-negotiation_4_4_CO + P-negotiation_2_4_NONE + P-negotiation_4_3_NONE + P-negotiation_4_2_NONE + P-negotiation_2_3_NONE + P-negotiation_0_0_DONE + P-negotiation_2_0_CO + P-negotiation_1_3_CO + P-negotiation_1_2_DONE + P-negotiation_3_1_DONE + P-negotiation_2_4_DONE + P-negotiation_4_3_DONE + P-negotiation_3_1_CO + P-negotiation_3_4_CO + P-negotiation_3_0_NONE + P-negotiation_1_1_NONE + P-negotiation_0_0_CO + P-negotiation_4_0_NONE + P-negotiation_0_2_CO + P-negotiation_3_2_CO + P-negotiation_1_4_NONE + P-negotiation_0_2_DONE + P-negotiation_2_1_DONE + P-negotiation_4_0_DONE + P-negotiation_0_1_CO + P-negotiation_3_3_CO + P-negotiation_1_4_DONE + P-negotiation_3_3_DONE + P-negotiation_3_3_NONE + P-negotiation_2_1_NONE + P-negotiation_0_2_NONE + P-negotiation_1_4_CO + P-negotiation_0_4_NONE + P-negotiation_3_0_CO + P-negotiation_3_1_NONE + P-negotiation_1_2_CO + P-negotiation_0_0_NONE + P-negotiation_4_3_CO + P-negotiation_1_1_CO + P-negotiation_3_4_NONE + P-negotiation_4_2_CO + P-negotiation_2_2_NONE + P-negotiation_0_3_NONE + P-negotiation_2_4_CO + P-negotiation_1_0_NONE + P-negotiation_4_1_CO + P-negotiation_4_4_DONE + P-negotiation_3_2_DONE + P-negotiation_1_3_DONE + P-negotiation_2_3_CO + P-negotiation_2_0_DONE + P-negotiation_0_1_DONE + P-negotiation_4_4_NONE + P-negotiation_4_0_CO + P-negotiation_3_2_NONE + P-negotiation_1_3_NONE + P-negotiation_2_2_CO <= P-electedPrimary_4 + P-electedPrimary_3 + P-electedPrimary_2 + P-electedPrimary_1 + P-electedPrimary_0)
lola: after: (16 <= P-electedPrimary_4 + P-electedPrimary_3 + P-electedPrimary_2 + P-electedPrimary_1 + P-electedPrimary_0)
lola: LP says that atomic proposition is always false: (16 <= P-electedPrimary_4 + P-electedPrimary_3 + P-electedPrimary_2 + P-electedPrimary_1 + P-electedPrimary_0)
lola: LP says that atomic proposition is always false: (1 <= P-electedSecondary_0 + P-electedSecondary_1 + P-electedSecondary_2 + P-electedSecondary_3 + P-electedSecondary_4)
lola: LP says that atomic proposition is always false: (1 <= P-electedSecondary_0 + P-electedSecondary_1 + P-electedSecondary_2 + P-electedSecondary_3 + P-electedSecondary_4)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= P-negotiation_2_0_NONE + P-negotiation_0_1_NONE + P-negotiation_0_4_CO + P-negotiation_1_0_CO + P-negotiation_4_1_NONE + P-negotiation_1_0_DONE + P-negotiation_2_1_CO + P-negotiation_4_2_DONE + P-negotiation_2_3_DONE + P-negotiation_0_4_DONE + P-negotiation_0_3_DONE + P-negotiation_2_2_DONE + P-negotiation_4_1_DONE + P-negotiation_3_4_DONE + P-negotiation_3_0_DONE + P-negotiation_1_1_DONE + P-negotiation_0_3_CO + P-negotiation_1_2_NONE + P-negotiation_4_4_CO + P-negotiation_2_4_NONE + P-negotiation_4_3_NONE + P-negotiation_4_2_NONE + P-negotiation_2_3_NONE + P-negotiation_0_0_DONE + P-negotiation_2_0_CO + P-negotiation_1_3_CO + P-negotiation_1_2_DONE + P-negotiation_3_1_DONE + P-negotiation_2_4_DONE + P-negotiation_4_3_DONE + P-negotiation_3_1_CO + P-negotiation_3_4_CO + P-negotiation_3_0_NONE + P-negotiation_1_1_NONE + P-negotiation_0_0_CO + P-negotiation_4_0_NONE + P-negotiation_0_2_CO + P-negotiation_3_2_CO + P-negotiation_1_4_NONE + P-negotiation_0_2_DONE + P-negotiation_2_1_DONE + P-negotiation_4_0_DONE + P-negotiation_0_1_CO + P-negotiation_3_3_CO + P-negotiation_1_4_DONE + P-negotiation_3_3_DONE + P-negotiation_3_3_NONE + P-negotiation_2_1_NONE + P-negotiation_0_2_NONE + P-negotiation_1_4_CO + P-negotiation_0_4_NONE + P-negotiation_3_0_CO + P-negotiation_3_1_NONE + P-negotiation_1_2_CO + P-negotiation_0_0_NONE + P-negotiation_4_3_CO + P-negotiation_1_1_CO + P-negotiation_3_4_NONE + P-negotiation_4_2_CO + P-negotiation_2_2_NONE + P-negotiation_0_3_NONE + P-negotiation_2_4_CO + P-negotiation_1_0_NONE + P-negotiation_4_1_CO + P-negotiation_4_4_DONE + P-negotiation_3_2_DONE + P-negotiation_1_3_DONE + P-negotiation_2_3_CO + P-negotiation_2_0_DONE + P-negotiation_0_1_DONE + P-negotiation_4_4_NONE + P-negotiation_4_0_CO + P-negotiation_3_2_NONE + P-negotiation_1_3_NONE + P-negotiation_2_2_CO)
lola: after: (0 <= 14)
lola: LP says that atomic proposition is always false: (3 <= P-poll__waitingMessage_2 + P-poll__waitingMessage_0 + P-poll__waitingMessage_1 + P-poll__waitingMessage_3 + P-poll__waitingMessage_4)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1 + P-poll__networl_3_0_RP_1 + P-poll__networl_3_0_RP_2 + P-poll__networl_3_0_RP_3 + P-poll__networl_3_0_RP_4 + P-poll__networl_1_1_RP_0 + P-poll__networl_1_1_RP_1 + P-poll__networl_1_1_RP_2 + P-poll__networl_1_1_RP_3 + P-poll__networl_1_1_RP_4 + P-poll__networl_3_0_RP_0 + P-poll__networl_4_4_AnnP_0 + P-poll__networl_4_4_AnnP_1 + P-poll__networl_4_4_AnnP_2 + P-poll__networl_4_4_AnnP_3 + P-poll__networl_4_4_AnnP_4 + P-poll__networl_0_3_AnsP_0 + P-poll__networl_2_2_AnsP_0 + P-poll__networl_1_0_AnnP_4 + P-poll__networl_1_0_AnnP_3 + P-poll__networl_1_0_AnnP_2 + P-poll__networl_1_0_AnnP_1 + P-poll__networl_3_2_AskP_0 + P-poll__networl_3_2_AskP_1 + P-poll__networl_3_2_AskP_2 + P-poll__networl_3_2_AskP_3 + P-poll__networl_3_2_AskP_4 + P-poll__networl_1_0_AnnP_0 + P-poll__networl_0_2_RI_4 + P-poll__networl_0_2_RI_3 + P-poll__networl_0_2_RI_2 + P-poll__networl_0_2_RI_1 + P-poll__networl_0_2_RI_0 + P-poll__networl_0_3_AskP_4 + P-poll__networl_0_3_AskP_3 + P-poll__networl_1_3_AskP_0 + P-poll__networl_1_3_AskP_1 + P-poll__networl_1_3_AskP_2 + P-poll__networl_1_3_AskP_3 + P-poll__networl_1_3_AskP_4 + P-poll__networl_0_3_AskP_2 + P-poll__networl_2_0_AnnP_0 + P-poll__networl_2_0_AnnP_1 + P-poll__networl_2_0_AnnP_2 + P-poll__networl_2_0_AnnP_3 + P-poll__networl_2_0_AnnP_4 + P-poll__networl_0_3_AskP_1 + P-poll__networl_0_3_AskP_0 + P-poll__networl_3_2_AnsP_0 + P-poll__networl_2_1_RI_4 + P-poll__networl_2_1_RI_3 + P-poll__networl_2_1_RI_2 + P-poll__networl_2_1_RI_1 + P-poll__networl_2_1_RI_0 + P-poll__networl_4_0_RI_4 + P-poll__networl_4_0_RI_3 + P-poll__networl_4_0_RI_2 + P-poll__networl_4_0_RI_1 + P-poll__networl_4_0_RI_0 + P-poll__networl_4_4_AI_0 + P-poll__networl_4_4_AI_1 + P-poll__networl_4_4_AI_2 + P-poll__networl_4_4_AI_3 + P-poll__networl_4_4_AI_4 + P-poll__networl_0_4_RP_4 + P-poll__networl_0_4_RP_3 + P-poll__networl_0_4_RP_2 + P-poll__networl_0_4_RP_1 + P-poll__networl_0_1_AnnP_0 + P-poll__networl_0_1_AnnP_1 + P-poll__networl_0_1_AnnP_2 + P-poll__networl_0_1_AnnP_3 + P-poll__networl_0_1_AnnP_4 + P-poll__networl_0_4_RP_0 + P-poll__networl_4_1_AnsP_0 + P-poll__networl_1_0_AI_4 + P-poll__networl_1_0_AI_3 + P-poll__networl_1_0_AI_2 + P-poll__networl_1_0_AI_1 + P-poll__networl_1_0_AI_0 + P-poll__networl_2_3_RP_4 + P-poll__networl_2_3_RP_3 + P-poll__networl_2_3_RP_2 + P-poll__networl_2_3_RP_1 + P-poll__networl_1_3_AnsP_0 + P-poll__networl_2_3_RP_0 + P-poll__networl_4_2_RP_4 + P-poll__networl_4_2_RP_3 + P-poll__networl_4_2_RP_2 + P-poll__networl_4_2_RP_1 + P-poll__networl_4_2_RP_0 + P-poll__networl_2_2_AskP_4 + P-poll__networl_2_2_AskP_3 + P-poll__networl_2_2_AskP_2 + P-poll__networl_2_2_AskP_1 + P-poll__networl_2_2_AskP_0 + P-poll__networl_3_2_AI_0 + P-poll__networl_3_2_AI_1 + P-poll__networl_3_2_AI_2 + P-poll__networl_3_2_AI_3 + P-poll__networl_3_2_AI_4 + P-poll__networl_4_2_AskP_0 + P-poll__networl_4_2_AskP_1 + P-poll__networl_4_2_AskP_2 + P-poll__networl_4_2_AskP_3 + P-poll__networl_4_2_AskP_4 + P-poll__networl_1_3_AI_0 + P-poll__networl_1_3_AI_1 + P-poll__networl_1_3_AI_2 + P-poll__networl_1_3_AI_3 + P-poll__networl_1_3_AI_4 + P-poll__networl_1_4_RI_4 + P-poll__networl_1_4_RI_3 + P-poll__networl_4_3_RI_0 + P-poll__networl_4_3_RI_1 + P-poll__networl_4_3_RI_2 + P-poll__networl_4_3_RI_3 + P-poll__networl_4_3_RI_4 + P-poll__networl_1_4_RI_2 + P-poll__networl_1_4_RI_1 + P-poll__networl_2_4_RI_0 + P-poll__networl_2_4_RI_1 + P-poll__networl_2_4_RI_2 + P-poll__networl_2_4_RI_3 + P-poll__networl_2_4_RI_4 + P-poll__networl_1_4_RI_0 + P-poll__networl_2_3_AskP_0 + P-poll__networl_2_3_AskP_1 + P-poll__networl_2_3_AskP_2 + P-poll__networl_2_3_AskP_3 + P-poll__networl_2_3_AskP_4 + P-poll__networl_3_0_AnnP_0 + P-poll__networl_3_0_AnnP_1 + P-poll__networl_3_0_AnnP_2 + P-poll__networl_3_0_AnnP_3 + P-poll__networl_3_0_AnnP_4 + P-poll__networl_3_3_RI_4 + P-poll__networl_3_3_RI_3 + P-poll__networl_3_3_RP_0 + P-poll__networl_3_3_RP_1 + P-poll__networl_3_3_RP_2 + P-poll__networl_3_3_RP_3 + P-poll__networl_3_3_RP_4 + P-poll__networl_3_3_RI_2 + P-poll__networl_3_3_RI_1 + P-poll__networl_3_3_RI_0 + P-poll__networl_2_0_AI_0 + P-poll__networl_2_0_AI_1 + P-poll__networl_2_0_AI_2 + P-poll__networl_2_0_AI_3 + P-poll__networl_2_0_AI_4 + P-poll__networl_4_2_AnsP_0 + P-poll__networl_0_3_AI_4 + P-poll__networl_1_4_RP_0 + P-poll__networl_1_4_RP_1 + P-poll__networl_1_4_RP_2 + P-poll__networl_1_4_RP_3 + P-poll__networl_1_4_RP_4 + P-poll__networl_0_1_AI_0 + P-poll__networl_0_1_AI_1 + P-poll__networl_0_1_AI_2 + P-poll__networl_0_1_AI_3 + P-poll__networl_0_1_AI_4 + P-poll__networl_0_3_AI_3 + P-poll__networl_0_3_AI_2 + P-poll__networl_0_3_AI_1 + P-poll__networl_0_3_AI_0 + P-poll__networl_4_1_AskP_4 + P-poll__networl_4_1_AskP_3 + P-poll__networl_3_1_RI_0 + P-poll__networl_3_1_RI_1 + P-poll__networl_3_1_RI_2 + P-poll__networl_3_1_RI_3 + P-poll__networl_3_1_RI_4 + P-poll__networl_0_4_AskP_0 + P-poll__networl_0_4_AskP_1 + P-poll__networl_0_4_AskP_2 + P-poll__networl_0_4_AskP_3 + P-poll__networl_0_4_AskP_4 + P-poll__networl_1_2_RI_0 + P-poll__networl_1_2_RI_1 + P-poll__networl_1_2_RI_2 + P-poll__networl_1_2_RI_3 + P-poll__networl_1_2_RI_4 + P-poll__networl_1_1_AnnP_0 + P-poll__networl_1_1_AnnP_1 + P-poll__networl_1_1_AnnP_2 + P-poll__networl_1_1_AnnP_3 + P-poll__networl_1_1_AnnP_4 + P-poll__networl_2_3_AnsP_0 + P-poll__networl_4_1_AskP_2 + P-poll__networl_4_1_AskP_1 + P-poll__networl_4_1_AskP_0 + P-poll__networl_2_2_AI_4 + P-poll__networl_2_2_AI_3 + P-poll__networl_2_2_AI_2 + P-poll__networl_2_2_AI_1 + P-poll__networl_2_2_AI_0 + P-poll__networl_4_1_AI_4 + P-poll__networl_4_0_RP_0 + P-poll__networl_4_0_RP_1 + P-poll__networl_4_0_RP_2 + P-poll__networl_4_0_RP_3 + P-poll__networl_4_0_RP_4 + P-poll__networl_2_1_RP_0 + P-poll__networl_2_1_RP_1 + P-poll__networl_2_1_RP_2 + P-poll__networl_2_1_RP_3 + P-poll__networl_2_1_RP_4 + P-poll__networl_4_1_AI_3 + P-poll__networl_4_1_AI_2 + P-poll__networl_4_1_AI_1 + P-poll__networl_4_1_AI_0 + P-poll__networl_0_2_RP_0 + P-poll__networl_0_2_RP_1 + P-poll__networl_0_2_RP_2 + P-poll__networl_0_2_RP_3 + P-poll__networl_0_2_RP_4 + P-poll__networl_0_4_AnsP_0 + P-poll__networl_3_4_AnnP_4 + P-poll__networl_3_4_AnnP_3 + P-poll__networl_3_4_AnnP_2 + P-poll__networl_3_4_AnnP_1 + P-poll__networl_3_4_AnnP_0 + P-poll__networl_0_0_RI_0 + P-poll__networl_0_0_RI_1 + P-poll__networl_0_0_RI_2 + P-poll__networl_0_0_RI_3 + P-poll__networl_0_0_RI_4 + P-poll__networl_3_3_AskP_0 + P-poll__networl_3_3_AskP_1 + P-poll__networl_3_3_AskP_2 + P-poll__networl_3_3_AskP_3 + P-poll__networl_3_3_AskP_4 + P-poll__networl_4_0_AnnP_0 + P-poll__networl_4_0_AnnP_1 + P-poll__networl_4_0_AnnP_2 + P-poll__networl_4_0_AnnP_3 + P-poll__networl_4_0_AnnP_4 + P-poll__networl_1_4_AskP_0 + P-poll__networl_1_4_AskP_1 + P-poll__networl_1_4_AskP_2 + P-poll__networl_1_4_AskP_3 + P-poll__networl_1_4_AskP_4 + P-poll__networl_1_2_AnsP_0 + P-poll__networl_2_1_AnnP_0 + P-poll__networl_2_1_AnnP_1 + P-poll__networl_2_1_AnnP_2 + P-poll__networl_2_1_AnnP_3 + P-poll__networl_2_1_AnnP_4 + P-poll__networl_3_3_AnsP_0 + P-poll__networl_0_0_AnnP_4 + P-poll__networl_0_0_AnnP_3 + P-poll__networl_0_0_AnnP_2 + P-poll__networl_0_0_AnnP_1 + P-poll__networl_0_0_AnnP_0 + P-poll__networl_3_4_AI_4 + P-poll__networl_3_4_AI_3 + P-poll__networl_3_4_AI_2 + P-poll__networl_3_4_AI_1 + P-poll__networl_3_4_AI_0 + P-poll__networl_0_2_AnnP_0 + P-poll__networl_0_2_AnnP_1 + P-poll__networl_0_2_AnnP_2 + P-poll__networl_0_2_AnnP_3 + P-poll__networl_0_2_AnnP_4 + P-poll__networl_1_4_AnsP_0 + P-poll__networl_3_1_AnsP_0 + P-poll__networl_4_2_AI_0 + P-poll__networl_4_2_AI_1 + P-poll__networl_4_2_AI_2 + P-poll__networl_4_2_AI_3 + P-poll__networl_4_2_AI_4 + P-poll__networl_4_3_AskP_0 + P-poll__networl_4_3_AskP_1 + P-poll__networl_4_3_AskP_2 + P-poll__networl_4_3_AskP_3 + P-poll__networl_4_3_AskP_4 + P-poll__networl_2_3_AI_0 + P-poll__networl_2_3_AI_1 + P-poll__networl_2_3_AI_2 + P-poll__networl_2_3_AI_3 + P-poll__networl_2_3_AI_4 + P-poll__networl_0_4_AI_0 + P-poll__networl_0_4_AI_1 + P-poll__networl_0_4_AI_2 + P-poll__networl_0_4_AI_3 + P-poll__networl_0_4_AI_4 + P-poll__networl_3_4_RI_0 + P-poll__networl_3_4_RI_1 + P-poll__networl_3_4_RI_2 + P-poll__networl_3_4_RI_3 + P-poll__networl_3_4_RI_4 + P-poll__networl_2_4_AskP_0 + P-poll__networl_2_4_AskP_1 + P-poll__networl_2_4_AskP_2 + P-poll__networl_2_4_AskP_3 + P-poll__networl_2_4_AskP_4 + P-poll__networl_1_2_AskP_4 + P-poll__networl_1_2_AskP_3 + P-poll__networl_1_2_AskP_2 + P-poll__networl_1_2_AskP_1 + P-poll__networl_1_2_AskP_0 + P-poll__networl_3_1_AnnP_0 + P-poll__networl_3_1_AnnP_1 + P-poll__networl_3_1_AnnP_2 + P-poll__networl_3_1_AnnP_3 + P-poll__networl_3_1_AnnP_4 + P-poll__networl_4_3_RP_0 + P-poll__networl_4_3_RP_1 + P-poll__networl_4_3_RP_2 + P-poll__networl_4_3_RP_3 + P-poll__networl_4_3_RP_4 + P-poll__networl_3_0_AI_0 + P-poll__networl_3_0_AI_1 + P-poll__networl_3_0_AI_2 + P-poll__networl_3_0_AI_3 + P-poll__networl_3_0_AI_4 + P-poll__networl_4_3_AnsP_0 + P-poll__networl_2_4_RP_0 + P-poll__networl_2_4_RP_1 + P-poll__networl_2_4_RP_2 + P-poll__networl_2_4_RP_3 + P-poll__networl_2_4_RP_4 + P-poll__networl_1_1_AI_0 + P-poll__networl_1_1_AI_1 + P-poll__networl_1_1_AI_2 + P-poll__networl_1_1_AI_3 + P-poll__networl_1_1_AI_4 + P-poll__networl_4_1_RI_0 + P-poll__networl_4_1_RI_1 + P-poll__networl_4_1_RI_2 + P-poll__networl_4_1_RI_3 + P-poll__networl_4_1_RI_4 + P-poll__networl_2_2_RI_0 + P-poll__networl_2_2_RI_1 + P-poll__networl_2_2_RI_2 + P-poll__networl_2_2_RI_3 + P-poll__networl_2_2_RI_4 + P-poll__networl_0_3_RI_0 + P-poll__networl_0_3_RI_1 + P-poll__networl_0_3_RI_2 + P-poll__networl_0_3_RI_3 + P-poll__networl_0_3_RI_4 + P-poll__networl_1_2_AnnP_0 + P-poll__networl_1_2_AnnP_1 + P-poll__networl_1_2_AnnP_2 + P-poll__networl_1_2_AnnP_3 + P-poll__networl_1_2_AnnP_4 + P-poll__networl_3_1_AskP_4 + P-poll__networl_3_1_AskP_3 + P-poll__networl_3_1_AskP_2 + P-poll__networl_3_1_AskP_1 + P-poll__networl_2_4_AnsP_0 + P-poll__networl_3_1_AskP_0 + P-poll__networl_3_1_RP_0 + P-poll__networl_3_1_RP_1 + P-poll__networl_3_1_RP_2 + P-poll__networl_3_1_RP_3 + P-poll__networl_3_1_RP_4 + P-poll__networl_1_2_RP_0 + P-poll__networl_1_2_RP_1 + P-poll__networl_1_2_RP_2 + P-poll__networl_1_2_RP_3 + P-poll__networl_1_2_RP_4 + P-poll__networl_1_0_RI_0 + P-poll__networl_1_0_RI_1 + P-poll__networl_1_0_RI_2 + P-poll__networl_1_0_RI_3 + P-poll__networl_1_0_RI_4 + P-poll__networl_0_0_AskP_0 + P-poll__networl_0_0_AskP_1 + P-poll__networl_0_0_AskP_2 + P-poll__networl_0_0_AskP_3 + P-poll__networl_0_0_AskP_4 + P-poll__networl_3_4_AskP_0 + P-poll__networl_3_4_AskP_1 + P-poll__networl_3_4_AskP_2 + P-poll__networl_3_4_AskP_3 + P-poll__networl_3_4_AskP_4 + P-poll__networl_0_0_RP_0 + P-poll__networl_0_0_RP_1 + P-poll__networl_0_0_RP_2 + P-poll__networl_0_0_RP_3 + P-poll__networl_0_0_RP_4 + P-poll__networl_2_4_AnnP_4 + P-poll__networl_2_4_AnnP_3 + P-poll__networl_2_4_AnnP_2 + P-poll__networl_2_4_AnnP_1 + P-poll__networl_4_1_AnnP_0 + P-poll__networl_4_1_AnnP_1 + P-poll__networl_4_1_AnnP_2 + P-poll__networl_4_1_AnnP_3 + P-poll__networl_4_1_AnnP_4 + P-poll__networl_2_4_AnnP_0 + P-poll__networl_0_0_AnsP_0 + P-poll__networl_0_2_AnsP_0 + P-poll__networl_2_2_AnnP_0 + P-poll__networl_2_2_AnnP_1 + P-poll__networl_2_2_AnnP_2 + P-poll__networl_2_2_AnnP_3 + P-poll__networl_2_2_AnnP_4 + P-poll__networl_3_4_AnsP_0 + P-poll__networl_4_3_AnnP_4 + P-poll__networl_4_3_AnnP_3 + P-poll__networl_4_3_AnnP_2 + P-poll__networl_4_3_AnnP_1 + P-poll__networl_0_3_AnnP_0 + P-poll__networl_0_3_AnnP_1 + P-poll__networl_0_3_AnnP_2 + P-poll__networl_0_3_AnnP_3 + P-poll__networl_0_3_AnnP_4 + P-poll__networl_4_3_AnnP_0 + P-poll__networl_0_1_RP_4 + P-poll__networl_0_1_RP_3 + P-poll__networl_0_1_RP_2 + P-poll__networl_1_0_AskP_0 + P-poll__networl_1_0_AskP_1 + P-poll__networl_1_0_AskP_2 + P-poll__networl_1_0_AskP_3 + P-poll__networl_1_0_AskP_4 + P-poll__networl_0_1_RP_1 + P-poll__networl_0_1_RP_0 + P-poll__networl_2_0_RP_4 + P-poll__networl_2_0_RP_3 + P-poll__networl_4_4_AskP_0 + P-poll__networl_4_4_AskP_1 + P-poll__networl_4_4_AskP_2 + P-poll__networl_4_4_AskP_3 + P-poll__networl_4_4_AskP_4 + P-poll__networl_3_3_AI_0 + P-poll__networl_3_3_AI_1 + P-poll__networl_3_3_AI_2 + P-poll__networl_3_3_AI_3 + P-poll__networl_3_3_AI_4 + P-poll__networl_2_0_RP_2 + P-poll__networl_2_0_RP_1 + P-poll__networl_2_0_RP_0 + P-poll__networl_1_4_AI_0 + P-poll__networl_1_4_AI_1 + P-poll__networl_1_4_AI_2 + P-poll__networl_1_4_AI_3 + P-poll__networl_1_4_AI_4 + P-poll__networl_2_1_AnsP_0 + P-poll__networl_4_4_RI_0 + P-poll__networl_4_4_RI_1 + P-poll__networl_4_4_RI_2 + P-poll__networl_4_4_RI_3 + P-poll__networl_4_4_RI_4 + P-poll__networl_1_0_AnsP_0 + P-poll__networl_0_2_AskP_4 + P-poll__networl_0_2_AskP_3 + P-poll__networl_0_2_AskP_2 + P-poll__networl_0_2_AskP_1 + P-poll__networl_0_2_AskP_0 + P-poll__networl_1_1_RI_4 + P-poll__networl_1_1_RI_3 + P-poll__networl_1_1_RI_2 + P-poll__networl_3_2_AnnP_0 + P-poll__networl_3_2_AnnP_1 + P-poll__networl_3_2_AnnP_2 + P-poll__networl_3_2_AnnP_3 + P-poll__networl_3_2_AnnP_4 + P-poll__networl_4_0_AI_0 + P-poll__networl_4_0_AI_1 + P-poll__networl_4_0_AI_2 + P-poll__networl_4_0_AI_3 + P-poll__networl_4_0_AI_4 + P-poll__networl_4_4_AnsP_0 + P-poll__networl_1_1_RI_1 + P-poll__networl_1_1_RI_0 + P-poll__networl_3_4_RP_0 + P-poll__networl_3_4_RP_1 + P-poll__networl_3_4_RP_2 + P-poll__networl_3_4_RP_3 + P-poll__networl_3_4_RP_4 + P-poll__networl_2_1_AI_0 + P-poll__networl_2_1_AI_1 + P-poll__networl_2_1_AI_2 + P-poll__networl_2_1_AI_3 + P-poll__networl_2_1_AI_4 + P-poll__networl_0_2_AI_0 + P-poll__networl_0_2_AI_1 + P-poll__networl_0_2_AI_2 + P-poll__networl_0_2_AI_3 + P-poll__networl_0_2_AI_4 + P-poll__networl_3_2_RI_0 + P-poll__networl_3_2_RI_1 + P-poll__networl_3_2_RI_2 + P-poll__networl_3_2_RI_3 + P-poll__networl_3_2_RI_4 + P-poll__networl_1_3_RI_0 + P-poll__networl_1_3_RI_1 + P-poll__networl_1_3_RI_2 + P-poll__networl_1_3_RI_3 + P-poll__networl_1_3_RI_4 + P-poll__networl_1_3_AnnP_0 + P-poll__networl_1_3_AnnP_1 + P-poll__networl_1_3_AnnP_2 + P-poll__networl_1_3_AnnP_3 + P-poll__networl_1_3_AnnP_4 + P-poll__networl_2_0_AskP_0 + P-poll__networl_2_0_AskP_1 + P-poll__networl_2_0_AskP_2 + P-poll__networl_2_0_AskP_3 + P-poll__networl_2_0_AskP_4 + P-poll__networl_4_1_RP_0 + P-poll__networl_4_1_RP_1 + P-poll__networl_4_1_RP_2 + P-poll__networl_4_1_RP_3 + P-poll__networl_4_1_RP_4 + P-poll__networl_2_2_RP_0 + P-poll__networl_2_2_RP_1 + P-poll__networl_2_2_RP_2 + P-poll__networl_2_2_RP_3 + P-poll__networl_2_2_RP_4 + P-poll__networl_3_0_RI_4 + P-poll__networl_0_3_RP_0 + P-poll__networl_0_3_RP_1 + P-poll__networl_0_3_RP_2 + P-poll__networl_0_3_RP_3 + P-poll__networl_0_3_RP_4 + P-poll__networl_3_0_RI_3 + P-poll__networl_3_0_RI_2 + P-poll__networl_3_0_RI_1 + P-poll__networl_3_0_RI_0 + P-poll__networl_2_0_RI_0 + P-poll__networl_2_0_RI_1 + P-poll__networl_2_0_RI_2 + P-poll__networl_2_0_RI_3 + P-poll__networl_2_0_RI_4 + P-poll__networl_4_0_AnsP_0 + P-poll__networl_0_0_AI_4 + P-poll__networl_0_0_AI_3 + P-poll__networl_0_0_AI_2 + P-poll__networl_0_0_AI_1 + P-poll__networl_0_0_AI_0 + P-poll__networl_1_3_RP_4 + P-poll__networl_1_3_RP_3 + P-poll__networl_1_3_RP_2 + P-poll__networl_1_3_RP_1 + P-poll__networl_1_3_RP_0 + P-poll__networl_0_1_RI_0 + P-poll__networl_0_1_RI_1 + P-poll__networl_0_1_RI_2 + P-poll__networl_0_1_RI_3 + P-poll__networl_0_1_RI_4 + P-poll__networl_0_1_AskP_0 + P-poll__networl_0_1_AskP_1 + P-poll__networl_0_1_AskP_2 + P-poll__networl_0_1_AskP_3 + P-poll__networl_0_1_AskP_4 + P-poll__networl_2_0_AnsP_0 + P-poll__networl_3_2_RP_4 + P-poll__networl_1_0_RP_0 + P-poll__networl_1_0_RP_1 + P-poll__networl_1_0_RP_2 + P-poll__networl_1_0_RP_3 + P-poll__networl_1_0_RP_4 + P-poll__networl_3_2_RP_3 + P-poll__networl_3_2_RP_2 + P-poll__networl_3_2_RP_1 + P-poll__networl_3_2_RP_0 + P-poll__networl_4_2_AnnP_0 + P-poll__networl_4_2_AnnP_1 + P-poll__networl_4_2_AnnP_2 + P-poll__networl_4_2_AnnP_3 + P-poll__networl_4_2_AnnP_4 + P-poll__networl_0_1_AnsP_0 + P-poll__networl_2_1_AskP_4 + P-poll__networl_2_1_AskP_3 + P-poll__networl_2_1_AskP_2 + P-poll__networl_2_1_AskP_1 + P-poll__networl_2_1_AskP_0 + P-poll__networl_2_3_AnnP_0 + P-poll__networl_2_3_AnnP_1 + P-poll__networl_2_3_AnnP_2 + P-poll__networl_2_3_AnnP_3 + P-poll__networl_2_3_AnnP_4 + P-poll__networl_0_4_RI_4 + P-poll__networl_0_4_RI_3 + P-poll__networl_0_4_RI_2 + P-poll__networl_0_4_RI_1 + P-poll__networl_3_0_AskP_0 + P-poll__networl_3_0_AskP_1 + P-poll__networl_3_0_AskP_2 + P-poll__networl_3_0_AskP_3 + P-poll__networl_3_0_AskP_4 + P-poll__networl_0_4_RI_0 + P-poll__networl_1_4_AnnP_4 + P-poll__networl_1_4_AnnP_3 + P-poll__networl_1_4_AnnP_2 + P-poll__networl_1_4_AnnP_1 + P-poll__networl_1_4_AnnP_0 + P-poll__networl_0_4_AnnP_0 + P-poll__networl_0_4_AnnP_1 + P-poll__networl_0_4_AnnP_2 + P-poll__networl_0_4_AnnP_3 + P-poll__networl_0_4_AnnP_4 + P-poll__networl_1_1_AskP_0 + P-poll__networl_1_1_AskP_1 + P-poll__networl_1_1_AskP_2 + P-poll__networl_1_1_AskP_3 + P-poll__networl_1_1_AskP_4 + P-poll__networl_2_3_RI_4 + P-poll__networl_2_3_RI_3 + P-poll__networl_2_3_RI_2 + P-poll__networl_3_0_AnsP_0 + P-poll__networl_2_3_RI_1 + P-poll__networl_2_3_RI_0 + P-poll__networl_4_3_AI_0 + P-poll__networl_4_3_AI_1 + P-poll__networl_4_3_AI_2 + P-poll__networl_4_3_AI_3 + P-poll__networl_4_3_AI_4 + P-poll__networl_2_4_AI_0 + P-poll__networl_2_4_AI_1 + P-poll__networl_2_4_AI_2 + P-poll__networl_2_4_AI_3 + P-poll__networl_2_4_AI_4 + P-poll__networl_4_2_RI_4 + P-poll__networl_4_2_RI_3 + P-poll__networl_4_2_RI_2 + P-poll__networl_4_2_RI_1 + P-poll__networl_4_2_RI_0 + P-poll__networl_1_1_AnsP_0 + P-poll__networl_4_0_AskP_4 + P-poll__networl_4_0_AskP_3 + P-poll__networl_4_0_AskP_2 + P-poll__networl_4_0_AskP_1 + P-poll__networl_4_0_AskP_0 + P-poll__networl_1_2_AI_4 + P-poll__networl_1_2_AI_3 + P-poll__networl_1_2_AI_2 + P-poll__networl_1_2_AI_1 + P-poll__networl_1_2_AI_0 + P-poll__networl_3_3_AnnP_0 + P-poll__networl_3_3_AnnP_1 + P-poll__networl_3_3_AnnP_2 + P-poll__networl_3_3_AnnP_3 + P-poll__networl_3_3_AnnP_4 + P-poll__networl_4_4_RP_0 + P-poll__networl_4_4_RP_1 + P-poll__networl_4_4_RP_2 + P-poll__networl_4_4_RP_3 + P-poll__networl_4_4_RP_4 + P-poll__networl_3_1_AI_0 + P-poll__networl_3_1_AI_1 + P-poll__networl_3_1_AI_2 + P-poll__networl_3_1_AI_3 + P-poll__networl_3_1_AI_4)
lola: after: (2 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: LP says that atomic proposition is always false: (2 <= P-poll__networl_1_1_AnsP_4 + P-poll__networl_1_1_AnsP_3 + P-poll__networl_1_1_AnsP_2 + P-poll__networl_1_1_AnsP_1 + P-poll__networl_3_0_AnsP_4 + P-poll__networl_3_0_AnsP_3 + P-poll__networl_3_0_AnsP_2 + P-poll__networl_3_0_AnsP_1 + P-poll__networl_0_1_AnsP_4 + P-poll__networl_0_1_AnsP_3 + P-poll__networl_0_1_AnsP_2 + P-poll__networl_0_1_AnsP_1 + P-poll__networl_2_0_AnsP_4 + P-poll__networl_2_0_AnsP_3 + P-poll__networl_2_0_AnsP_2 + P-poll__networl_2_0_AnsP_1 + P-poll__networl_4_0_AnsP_1 + P-poll__networl_4_0_AnsP_2 + P-poll__networl_4_0_AnsP_3 + P-poll__networl_4_0_AnsP_4 + P-poll__networl_4_4_AnsP_4 + P-poll__networl_4_4_AnsP_3 + P-poll__networl_4_4_AnsP_2 + P-poll__networl_4_4_AnsP_1 + P-poll__networl_1_0_AnsP_4 + P-poll__networl_1_0_AnsP_3 + P-poll__networl_1_0_AnsP_2 + P-poll__networl_1_0_AnsP_1 + P-poll__networl_2_1_AnsP_1 + P-poll__networl_2_1_AnsP_2 + P-poll__networl_2_1_AnsP_3 + P-poll__networl_2_1_AnsP_4 + P-poll__networl_3_4_AnsP_4 + P-poll__networl_3_4_AnsP_3 + P-poll__networl_3_4_AnsP_2 + P-poll__networl_3_4_AnsP_1 + P-poll__networl_0_2_AnsP_1 + P-poll__networl_0_2_AnsP_2 + P-poll__networl_0_2_AnsP_3 + P-poll__networl_0_2_AnsP_4 + P-poll__networl_0_0_AnsP_4 + P-poll__networl_0_0_AnsP_3 + P-poll__networl_0_0_AnsP_2 + P-poll__networl_0_0_AnsP_1 + P-poll__networl_2_4_AnsP_4 + P-poll__networl_2_4_AnsP_3 + P-poll__networl_2_4_AnsP_2 + P-poll__networl_2_4_AnsP_1 + P-poll__networl_4_3_AnsP_4 + P-poll__networl_4_3_AnsP_3 + P-poll__networl_4_3_AnsP_2 + P-poll__networl_4_3_AnsP_1 + P-poll__networl_3_1_AnsP_1 + P-poll__networl_3_1_AnsP_2 + P-poll__networl_3_1_AnsP_3 + P-poll__networl_3_1_AnsP_4 + P-poll__networl_1_4_AnsP_4 + P-poll__networl_1_4_AnsP_3 + P-poll__networl_1_4_AnsP_2 + P-poll__networl_1_4_AnsP_1 + P-poll__networl_3_3_AnsP_4 + P-poll__networl_3_3_AnsP_3 + P-poll__networl_3_3_AnsP_2 + P-poll__networl_3_3_AnsP_1 + P-poll__networl_1_2_AnsP_1 + P-poll__networl_1_2_AnsP_2 + P-poll__networl_1_2_AnsP_3 + P-poll__networl_1_2_AnsP_4 + P-poll__networl_0_4_AnsP_4 + P-poll__networl_0_4_AnsP_3 + P-poll__networl_0_4_AnsP_2 + P-poll__networl_0_4_AnsP_1 + P-poll__networl_2_3_AnsP_4 + P-poll__networl_2_3_AnsP_3 + P-poll__networl_2_3_AnsP_2 + P-poll__networl_2_3_AnsP_1 + P-poll__networl_4_2_AnsP_4 + P-poll__networl_4_2_AnsP_3 + P-poll__networl_4_2_AnsP_2 + P-poll__networl_4_2_AnsP_1 + P-poll__networl_1_3_AnsP_4 + P-poll__networl_1_3_AnsP_3 + P-poll__networl_1_3_AnsP_2 + P-poll__networl_1_3_AnsP_1 + P-poll__networl_4_1_AnsP_1 + P-poll__networl_4_1_AnsP_2 + P-poll__networl_4_1_AnsP_3 + P-poll__networl_4_1_AnsP_4 + P-poll__networl_3_2_AnsP_4 + P-poll__networl_3_2_AnsP_3 + P-poll__networl_3_2_AnsP_2 + P-poll__networl_3_2_AnsP_1 + P-poll__networl_0_3_AnsP_4 + P-poll__networl_0_3_AnsP_3 + P-poll__networl_2_2_AnsP_1 + P-poll__networl_2_2_AnsP_2 + P-poll__networl_2_2_AnsP_3 + P-poll__networl_2_2_AnsP_4 + P-poll__networl_0_3_AnsP_2 + P-poll__networl_0_3_AnsP_1)
lola: place invariant simplifies atomic proposition
lola: before: (P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 + P-network_1_1_AnnP_4 + P-network_1_1_AnnP_3 + P-network_1_1_AnnP_2 + P-network_1_1_AnnP_1 + P-network_0_4_AskP_4 + P-network_0_4_AskP_3 + P-network_4_3_AI_1 + P-network_4_3_AI_2 + P-network_4_3_AI_3 + P-network_4_3_AI_4 + P-network_0_4_AskP_2 + P-network_0_4_AskP_1 + P-network_2_4_AI_1 + P-network_2_4_AI_2 + P-network_2_4_AI_3 + P-network_2_4_AI_4 + P-network_3_3_AskP_1 + P-network_3_3_AskP_2 + P-network_3_3_AskP_3 + P-network_3_3_AskP_4 + P-network_4_0_AnnP_1 + P-network_4_0_AnnP_2 + P-network_4_0_AnnP_3 + P-network_4_0_AnnP_4 + P-network_4_4_RP_1 + P-network_4_4_RP_2 + P-network_4_4_RP_3 + P-network_4_4_RP_4 + P-network_3_1_AI_1 + P-network_3_1_AI_2 + P-network_3_1_AI_3 + P-network_3_1_AI_4 + P-network_1_2_AI_1 + P-network_1_2_AI_2 + P-network_1_2_AI_3 + P-network_1_2_AI_4 + P-network_1_4_AskP_1 + P-network_1_4_AskP_2 + P-network_1_4_AskP_3 + P-network_1_4_AskP_4 + P-network_4_2_RI_1 + P-network_4_2_RI_2 + P-network_4_2_RI_3 + P-network_4_2_RI_4 + P-network_2_3_RI_1 + P-network_2_3_RI_2 + P-network_2_3_RI_3 + P-network_2_3_RI_4 + P-network_3_0_AnnP_4 + P-network_0_4_RI_1 + P-network_0_4_RI_2 + P-network_0_4_RI_3 + P-network_0_4_RI_4 + P-network_3_0_AnnP_3 + P-network_2_1_AnnP_1 + P-network_2_1_AnnP_2 + P-network_2_1_AnnP_3 + P-network_2_1_AnnP_4 + P-network_3_0_AnnP_2 + P-network_3_0_AnnP_1 + P-network_3_2_RP_1 + P-network_3_2_RP_2 + P-network_3_2_RP_3 + P-network_3_2_RP_4 + P-network_2_3_AskP_4 + P-network_2_3_AskP_3 + P-network_2_3_AskP_2 + P-network_2_3_AskP_1 + P-network_1_3_RP_1 + P-network_1_3_RP_2 + P-network_1_3_RP_3 + P-network_1_3_RP_4 + P-network_0_0_AI_1 + P-network_0_0_AI_2 + P-network_0_0_AI_3 + P-network_0_0_AI_4 + P-network_0_2_AnnP_1 + P-network_0_2_AnnP_2 + P-network_0_2_AnnP_3 + P-network_0_2_AnnP_4 + P-network_3_0_RI_1 + P-network_3_0_RI_2 + P-network_3_0_RI_3 + P-network_3_0_RI_4 + P-network_1_1_RI_1 + P-network_1_1_RI_2 + P-network_1_1_RI_3 + P-network_1_1_RI_4 + P-network_4_3_AskP_1 + P-network_4_3_AskP_2 + P-network_4_3_AskP_3 + P-network_4_3_AskP_4 + P-network_2_0_RP_1 + P-network_2_0_RP_2 + P-network_2_0_RP_3 + P-network_2_0_RP_4 + P-network_0_1_RP_1 + P-network_0_1_RP_2 + P-network_0_1_RP_3 + P-network_0_1_RP_4 + P-network_1_0_RP_4 + P-network_1_0_RP_3 + P-network_1_0_RP_2 + P-network_1_0_RP_1 + P-network_2_4_AskP_1 + P-network_2_4_AskP_2 + P-network_2_4_AskP_3 + P-network_2_4_AskP_4 + P-network_4_2_AskP_4 + P-network_4_2_AskP_3 + P-network_4_2_AskP_2 + P-network_4_2_AskP_1 + P-network_3_1_AnnP_1 + P-network_3_1_AnnP_2 + P-network_3_1_AnnP_3 + P-network_3_1_AnnP_4 + P-network_1_2_AnnP_1 + P-network_1_2_AnnP_2 + P-network_1_2_AnnP_3 + P-network_1_2_AnnP_4 + P-network_0_1_RI_4 + P-network_0_1_RI_3 + P-network_0_1_RI_2 + P-network_0_1_RI_1 + P-network_2_0_RI_4 + P-network_2_0_RI_3 + P-network_2_0_RI_2 + P-network_2_0_RI_1 + P-network_0_1_AnnP_4 + P-network_3_4_AI_1 + P-network_3_4_AI_2 + P-network_3_4_AI_3 + P-network_3_4_AI_4 + P-network_0_1_AnnP_3 + P-network_0_0_AskP_1 + P-network_0_0_AskP_2 + P-network_0_0_AskP_3 + P-network_0_0_AskP_4 + P-network_0_1_AnnP_2 + P-network_0_1_AnnP_1 + P-network_0_3_RP_4 + P-network_3_4_AskP_1 + P-network_3_4_AskP_2 + P-network_3_4_AskP_3 + P-network_3_4_AskP_4 + P-network_0_3_RP_3 + P-network_0_3_RP_2 + P-network_4_1_AnnP_1 + P-network_4_1_AnnP_2 + P-network_4_1_AnnP_3 + P-network_4_1_AnnP_4 + P-network_0_3_RP_1 + P-network_4_1_AI_1 + P-network_4_1_AI_2 + P-network_4_1_AI_3 + P-network_4_1_AI_4 + P-network_2_2_AI_1 + P-network_2_2_AI_2 + P-network_2_2_AI_3 + P-network_2_2_AI_4 + P-network_2_2_RP_4 + P-network_0_3_AI_1 + P-network_0_3_AI_2 + P-network_0_3_AI_3 + P-network_0_3_AI_4 + P-network_2_2_RP_3 + P-network_2_2_RP_2 + P-network_2_2_RP_1 + P-network_4_1_RP_4 + P-network_4_1_RP_3 + P-network_4_1_RP_2 + P-network_4_1_RP_1 + P-network_3_3_RI_1 + P-network_3_3_RI_2 + P-network_3_3_RI_3 + P-network_3_3_RI_4 + P-network_1_4_RI_1 + P-network_1_4_RI_2 + P-network_1_4_RI_3 + P-network_1_4_RI_4 + P-network_2_2_AnnP_1 + P-network_2_2_AnnP_2 + P-network_2_2_AnnP_3 + P-network_2_2_AnnP_4 + P-network_2_0_AnnP_4 + P-network_2_0_AnnP_3 + P-network_2_0_AnnP_2 + P-network_4_2_RP_1 + P-network_4_2_RP_2 + P-network_4_2_RP_3 + P-network_4_2_RP_4 + P-network_2_0_AnnP_1 + P-network_1_3_RI_4 + P-network_1_3_RI_3 + P-network_1_3_RI_2 + P-network_1_3_RI_1 + P-network_2_3_RP_1 + P-network_2_3_RP_2 + P-network_2_3_RP_3 + P-network_2_3_RP_4 + P-network_1_0_AI_1 + P-network_1_0_AI_2 + P-network_1_0_AI_3 + P-network_1_0_AI_4 + P-network_3_2_RI_4 + P-network_3_2_RI_3 + P-network_0_4_RP_1 + P-network_0_4_RP_2 + P-network_0_4_RP_3 + P-network_0_4_RP_4 + P-network_3_2_RI_2 + P-network_0_3_AnnP_1 + P-network_0_3_AnnP_2 + P-network_0_3_AnnP_3 + P-network_0_3_AnnP_4 + P-network_3_2_RI_1 + P-network_4_0_RI_1 + P-network_4_0_RI_2 + P-network_4_0_RI_3 + P-network_4_0_RI_4 + P-network_1_3_AskP_4 + P-network_2_1_RI_1 + P-network_2_1_RI_2 + P-network_2_1_RI_3 + P-network_2_1_RI_4 + P-network_1_3_AskP_3 + P-network_1_0_AskP_1 + P-network_1_0_AskP_2 + P-network_1_0_AskP_3 + P-network_1_0_AskP_4 + P-network_1_3_AskP_2 + P-network_0_2_RI_1 + P-network_0_2_RI_2 + P-network_0_2_RI_3 + P-network_0_2_RI_4 + P-network_1_3_AskP_1 + P-network_0_2_AI_4 + P-network_0_2_AI_3 + P-network_4_4_AskP_1 + P-network_4_4_AskP_2 + P-network_4_4_AskP_3 + P-network_4_4_AskP_4 + P-network_0_2_AI_2 + P-network_3_0_RP_1 + P-network_3_0_RP_2 + P-network_3_0_RP_3 + P-network_3_0_RP_4 + P-network_0_2_AI_1 + P-network_1_1_RP_1 + P-network_1_1_RP_2 + P-network_1_1_RP_3 + P-network_1_1_RP_4 + P-network_2_1_AI_4 + P-network_2_1_AI_3 + P-network_2_1_AI_2 + P-network_2_1_AI_1 + P-network_3_4_RP_4 + P-network_3_4_RP_3 + P-network_3_4_RP_2 + P-network_3_4_RP_1 + P-network_4_0_AI_4 + P-network_3_2_AnnP_1 + P-network_3_2_AnnP_2 + P-network_3_2_AnnP_3 + P-network_3_2_AnnP_4 + P-network_4_0_AI_3 + P-network_4_0_AI_2 + P-network_4_0_AI_1 + P-network_3_2_AskP_4 + P-network_3_2_AskP_3 + P-network_3_2_AskP_2 + P-network_3_2_AskP_1 + P-network_1_3_AnnP_1 + P-network_1_3_AnnP_2 + P-network_1_3_AnnP_3 + P-network_1_3_AnnP_4 + P-network_2_0_AskP_1 + P-network_2_0_AskP_2 + P-network_2_0_AskP_3 + P-network_2_0_AskP_4 + P-network_4_4_RI_4 + P-network_4_4_RI_3 + P-network_4_4_RI_2 + P-network_4_4_RI_1 + P-network_1_4_AI_4 + P-network_1_4_AI_3 + P-network_4_4_AI_1 + P-network_4_4_AI_2 + P-network_4_4_AI_3 + P-network_4_4_AI_4 + P-network_1_4_AI_2 + P-network_0_1_AskP_1 + P-network_0_1_AskP_2 + P-network_0_1_AskP_3 + P-network_0_1_AskP_4 + P-network_1_4_AI_1 + P-network_3_3_AI_4 + P-network_3_3_AI_3 + P-network_3_3_AI_2 + P-network_4_2_AnnP_1 + P-network_4_2_AnnP_2 + P-network_4_2_AnnP_3 + P-network_4_2_AnnP_4 + P-network_3_3_AI_1 + P-network_3_2_AI_1 + P-network_3_2_AI_2 + P-network_3_2_AI_3 + P-network_3_2_AI_4 + P-network_1_3_AI_1 + P-network_1_3_AI_2 + P-network_1_3_AI_3 + P-network_1_3_AI_4 + P-network_4_4_AnnP_4 + P-network_4_4_AnnP_3 + P-network_4_4_AnnP_2 + P-network_4_4_AnnP_1 + P-network_4_3_RI_1 + P-network_4_3_RI_2 + P-network_4_3_RI_3 + P-network_4_3_RI_4 + P-network_2_4_RI_1 + P-network_2_4_RI_2 + P-network_2_4_RI_3 + P-network_2_4_RI_4 + P-network_2_3_AnnP_1 + P-network_2_3_AnnP_2 + P-network_2_3_AnnP_3 + P-network_2_3_AnnP_4 + P-network_3_0_AskP_1 + P-network_3_0_AskP_2 + P-network_3_0_AskP_3 + P-network_3_0_AskP_4 + P-network_3_3_RP_1 + P-network_3_3_RP_2 + P-network_3_3_RP_3 + P-network_3_3_RP_4 + P-network_2_0_AI_1 + P-network_2_0_AI_2 + P-network_2_0_AI_3 + P-network_2_0_AI_4 + P-network_1_4_RP_1 + P-network_1_4_RP_2 + P-network_1_4_RP_3 + P-network_1_4_RP_4 + P-network_0_1_AI_1 + P-network_0_1_AI_2 + P-network_0_1_AI_3 + P-network_0_1_AI_4 + P-network_0_4_AnnP_1 + P-network_0_4_AnnP_2 + P-network_0_4_AnnP_3 + P-network_0_4_AnnP_4 + P-network_3_1_RI_1 + P-network_3_1_RI_2 + P-network_3_1_RI_3 + P-network_3_1_RI_4 + P-network_1_1_AskP_1 + P-network_1_1_AskP_2 + P-network_1_1_AskP_3 + P-network_1_1_AskP_4 + P-network_1_2_RI_1 + P-network_1_2_RI_2 + P-network_1_2_RI_3 + P-network_1_2_RI_4 + P-network_1_0_AnnP_4 + P-network_1_0_AnnP_3 + P-network_1_0_AnnP_2 + P-network_1_0_AnnP_1 + P-network_0_3_AskP_4 + P-network_0_3_AskP_3 + P-network_0_3_AskP_2 + P-network_0_3_AskP_1 + P-network_4_0_RP_1 + P-network_4_0_RP_2 + P-network_4_0_RP_3 + P-network_4_0_RP_4 + P-network_2_1_RP_1 + P-network_2_1_RP_2 + P-network_2_1_RP_3 + P-network_2_1_RP_4 + P-network_0_2_RP_1 + P-network_0_2_RP_2 + P-network_0_2_RP_3 + P-network_0_2_RP_4 + P-network_0_0_RI_1 + P-network_0_0_RI_2 + P-network_0_0_RI_3 + P-network_0_0_RI_4 + P-network_3_3_AnnP_1 + P-network_3_3_AnnP_2 + P-network_3_3_AnnP_3 + P-network_3_3_AnnP_4 + P-network_4_0_AskP_1 + P-network_4_0_AskP_2 + P-network_4_0_AskP_3 + P-network_4_0_AskP_4 + P-network_1_4_AnnP_1 + P-network_1_4_AnnP_2 + P-network_1_4_AnnP_3 + P-network_1_4_AnnP_4 + P-network_2_1_AskP_1 + P-network_2_1_AskP_2 + P-network_2_1_AskP_3 + P-network_2_1_AskP_4 + P-network_2_2_AskP_4 + P-network_0_2_AskP_1 + P-network_0_2_AskP_2 + P-network_0_2_AskP_3 + P-network_0_2_AskP_4 + P-network_2_2_AskP_3 + P-network_2_2_AskP_2 + P-network_2_2_AskP_1 + P-network_4_3_AnnP_1 + P-network_4_3_AnnP_2 + P-network_4_3_AnnP_3 + P-network_4_3_AnnP_4 + P-network_4_2_AI_1 + P-network_4_2_AI_2 + P-network_4_2_AI_3 + P-network_4_2_AI_4 + P-network_2_3_AI_1 + P-network_2_3_AI_2 + P-network_2_3_AI_3 + P-network_2_3_AI_4 + P-network_0_4_AI_1 + P-network_0_4_AI_2 + P-network_0_4_AI_3 + P-network_0_4_AI_4 + P-network_3_4_RI_1 + P-network_3_4_RI_2 + P-network_3_4_RI_3 + P-network_3_4_RI_4 + P-network_2_4_AnnP_1 + P-network_2_4_AnnP_2 + P-network_2_4_AnnP_3 + P-network_2_4_AnnP_4 + P-network_3_1_AskP_1 + P-network_3_1_AskP_2 + P-network_3_1_AskP_3 + P-network_3_1_AskP_4 + P-network_0_0_RP_4 + P-network_4_3_RP_1 + P-network_4_3_RP_2 + P-network_4_3_RP_3 + P-network_4_3_RP_4 + P-network_0_0_RP_3 + P-network_3_0_AI_1 + P-network_3_0_AI_2 + P-network_3_0_AI_3 + P-network_3_0_AI_4 + P-network_0_0_RP_2 + P-network_2_4_RP_1 + P-network_2_4_RP_2 + P-network_2_4_RP_3 + P-network_2_4_RP_4 + P-network_0_0_RP_1 + P-network_1_1_AI_1 + P-network_1_1_AI_2 + P-network_1_1_AI_3 + P-network_1_1_AI_4 + P-network_4_1_RI_1 + P-network_4_1_RI_2 + P-network_4_1_RI_3 + P-network_4_1_RI_4 + P-network_1_2_AskP_1 + P-network_1_2_AskP_2 + P-network_1_2_AskP_3 + P-network_1_2_AskP_4 + P-network_2_2_RI_1 + P-network_2_2_RI_2 + P-network_2_2_RI_3 + P-network_2_2_RI_4 + P-network_4_1_AskP_4 + P-network_4_1_AskP_3 + P-network_4_1_AskP_2 + P-network_0_3_RI_1 + P-network_0_3_RI_2 + P-network_0_3_RI_3 + P-network_0_3_RI_4 + P-network_4_1_AskP_1 + P-network_3_1_RP_1 + P-network_3_1_RP_2 + P-network_3_1_RP_3 + P-network_3_1_RP_4 + P-network_3_4_AnnP_4 + P-network_3_4_AnnP_3 + P-network_3_4_AnnP_2 + P-network_1_2_RP_1 + P-network_1_2_RP_2 + P-network_1_2_RP_3 + P-network_1_2_RP_4 + P-network_3_4_AnnP_1 + P-network_0_0_AnnP_1 + P-network_0_0_AnnP_2 + P-network_0_0_AnnP_3 + P-network_0_0_AnnP_4 + P-network_1_0_RI_1 + P-network_1_0_RI_2 + P-network_1_0_RI_3 + P-network_1_0_RI_4 <= P-sendAnnPs__broadcasting_4_4 + P-sendAnnPs__broadcasting_4_3 + P-sendAnnPs__broadcasting_4_2 + P-sendAnnPs__broadcasting_4_1 + P-sendAnnPs__broadcasting_3_4 + P-sendAnnPs__broadcasting_3_3 + P-sendAnnPs__broadcasting_3_2 + P-sendAnnPs__broadcasting_3_1 + P-sendAnnPs__broadcasting_2_4 + P-sendAnnPs__broadcasting_2_3 + P-sendAnnPs__broadcasting_2_2 + P-sendAnnPs__broadcasting_2_1 + P-sendAnnPs__broadcasting_1_4 + P-sendAnnPs__broadcasting_1_3 + P-sendAnnPs__broadcasting_1_2 + P-sendAnnPs__broadcasting_1_1 + P-sendAnnPs__broadcasting_0_4 + P-sendAnnPs__broadcasting_0_3 + P-sendAnnPs__broadcasting_0_2 + P-sendAnnPs__broadcasting_0_1)
lola: after: (P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 <= P-sendAnnPs__broadcasting_4_4 + P-sendAnnPs__broadcasting_4_3 + P-sendAnnPs__broadcasting_4_2 + P-sendAnnPs__broadcasting_4_1 + P-sendAnnPs__broadcasting_3_4 + P-sendAnnPs__broadcasting_3_3 + P-sendAnnPs__broadcasting_3_2 + P-sendAnnPs__broadcasting_3_1 + P-sendAnnPs__broadcasting_2_4 + P-sendAnnPs__broadcasting_2_3 + P-sendAnnPs__broadcasting_2_2 + P-sendAnnPs__broadcasting_2_1 + P-sendAnnPs__broadcasting_1_4 + P-sendAnnPs__broadcasting_1_3 + P-sendAnnPs__broadcasting_1_2 + P-sendAnnPs__broadcasting_1_1 + P-sendAnnPs__broadcasting_0_4 + P-sendAnnPs__broadcasting_0_3 + P-sendAnnPs__broadcasting_0_2 + P-sendAnnPs__broadcasting_0_1)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__pollEnd_0 <= P-poll__networl_3_1_RP_1)
lola: after: (P-poll__pollEnd_0 <= 0)
lola: LP says that atomic proposition is always true: (P-poll__pollEnd_0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-masterList_4_4_0 <= P-poll__networl_3_2_AskP_4)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (3 <= P-masterList_0_2_4)
lola: after: (3 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-network_1_0_RI_4 <= P-network_0_3_AskP_1)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__networl_2_2_AnnP_4 <= P-crashed_4)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= P-network_1_0_RP_3)
lola: after: (1 <= 0)
lola: LP says that atomic proposition is always false: (2 <= P-electedPrimary_2)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__networl_1_2_RI_4 <= P-poll__networl_4_1_AnnP_3)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__networl_1_1_AI_2 <= P-poll__pollEnd_0)
lola: after: (0 <= P-poll__pollEnd_0)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= P-poll__networl_4_1_AI_0)
lola: after: (2 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-network_2_1_RP_3 <= P-network_3_0_AskP_1)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (3 <= P-poll__networl_1_2_RI_2)
lola: after: (3 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-network_3_1_RP_1 <= P-poll__networl_0_4_AI_3)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-poll__networl_3_1_AI_1 <= P-network_0_2_RP_0)
lola: after: (0 <= P-network_0_2_RP_0)
lola: place invariant simplifies atomic proposition
lola: before: (P-masterList_3_3_2 <= P-network_1_3_AI_2)
lola: after: (0 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (P-network_3_1_AskP_2 <= P-poll__networl_0_3_AI_2)
lola: after: (0 <= 0)
lola: LP says that atomic proposition is always false: (2 <= P-poll__networl_4_1_AnsP_1)
lola: E (F ((4 <= 0))) : A (G ((((P-polling_0 + P-polling_1 + P-polling_2 + P-polling_3 + P-polling_4 <= 2))))) : A (G (())) : A (G (())) : A (G ((((P-poll__handlingMessage_4 + P-poll__handlingMessage_3 + P-poll__handlingMessage_2 + P-poll__handlingMessage_1 + P-poll__handlingMessage_0 <= 2))))) : A (G ((P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0 <= 11))) : E (F (())) : E (F (())) : E (F ((1 <= P-poll__pollEnd_0))) : A (G (())) : A (G ((0 <= 0))) : E (F (((P-negotiation_4_3_NONE + 1 <= P-network_3_2_RI_0)))) : E (F (())) : A (G ((0 <= 0))) : E (F (())) : E (F ((2 <= P-poll__networl_4_1_AnsP_1)))
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 222 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 1 will run for 237 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 254 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.xml
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================
lola: subprocess 3 will run for 273 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 296 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 323 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 6 will run for 356 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 7 will run for 395 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 8 will run for 445 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 9 will run for 508 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 10 will run for 593 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 11 will run for 712 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: 36 rewrites
lola: closed formula file ReachabilityCardinality.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 12 will run for 890 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (((P-negotiation_4_3_NONE + 1 <= P-network_3_2_RI_0))))
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:711
lola: processed formula: E (F (((P-negotiation_4_3_NONE + 1 <= P-network_3_2_RI_0))))
lola: processed formula length: 60
lola: 37 rewrites
lola: closed formula file ReachabilityCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: built state equation task
lola: RUNNING
lola: state equation task get result started, id 0
lola: rewrite Frontend/Parser/formula_rewrite.k:711
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: ((P-negotiation_4_3_NONE + 1 <= P-network_3_2_RI_0))
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: 33 markings, 32 edges
lola: ========================================
lola: subprocess 13 will run for 1187 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((((P-polling_0 + P-polling_1 + P-polling_2 + P-polling_3 + P-polling_4 <= 2)))))
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: A (G ((((P-polling_0 + P-polling_1 + P-polling_2 + P-polling_3 + P-polling_4 <= 2)))))
lola: processed formula length: 86
lola: 38 rewrites
lola: closed formula file ReachabilityCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: built state equation task
lola: RUNNING
lola: state equation task get result started, id 0
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (((3 <= P-polling_0 + P-polling_1 + P-polling_2 + P-polling_3 + P-polling_4)))
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: 46 markings, 45 edges
lola: ========================================
lola: subprocess 14 will run for 1780 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((((P-poll__handlingMessage_4 + P-poll__handlingMessage_3 + P-poll__handlingMessage_2 + P-poll__handlingMessage_1 + P-poll__handlingMessage_0 <= 2)))))
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: A (G ((((P-poll__handlingMessage_4 + P-poll__handlingMessage_3 + P-poll__handlingMessage_2 + P-poll__handlingMessage_1 + P-poll__handlingMessage_0 <= 2)))))
lola: processed formula length: 156
lola: 38 rewrites
lola: closed formula file ReachabilityCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: built state equation task
lola: RUNNING
lola: state equation task get result started, id 0
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (((3 <= P-poll__handlingMessage_4 + P-poll__handlingMessage_3 + P-poll__handlingMessage_2 + P-poll__handlingMessage_1 + P-poll__handlingMessage_0)))
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: 49 markings, 48 edges
lola: ========================================
lola: subprocess 15 will run for 3561 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking invariance
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: A (G ((P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_... (shortened)
lola: processed formula length: 5613
lola: 38 rewrites
lola: closed formula file ReachabilityCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space)
lola: state space: using reachability graph (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: built state equation task
lola: RUNNING
lola: state equation task get result started, id 0
lola: rewrite Frontend/Parser/formula_rewrite.k:721
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (12 <= P-network_1_0_RI_0 + P-network_1_2_AnsP_4 + P-network_1_2_AnsP_3 + P-network_1_2_AnsP_2 + P-network_1_2_AnsP_1 + P-network_1_2_AnsP_0 + P-network_0_0_AnnP_0 + P-network_3_4_AnnP_0 + P-network_1_2_RP_0 + P-network_3_1_RP_0 + P-network_3_1_AnsP_4 + P-network_3_1_AnsP_3 + P-network_3_1_AnsP_2 + P-network_3_1_AnsP_1 + P-network_4_1_AskP_0 + P-network_3_1_AnsP_0 + P-network_0_3_RI_0 + P-network_2_2_RI_0 + P-network_1_2_AskP_0 + P-network_4_1_RI_0 + P-network_0_0_RP_0 + P-network_1_1_AI_0 + P-network_2_4_RP_0 + P-network_3_0_AI_0 + P-network_4_3_RP_0 + P-network_3_1_AskP_0 + P-network_2_4_AnnP_0 + P-network_3_4_RI_0 + P-network_0_4_AI_0 + P-network_0_2_AnsP_4 + P-network_0_2_AnsP_3 + P-network_0_2_AnsP_2 + P-network_0_2_AnsP_1 + P-network_0_2_AnsP_0 + P-network_2_3_AI_0 + P-network_4_2_AI_0 + P-network_4_3_AnnP_0 + P-network_2_1_AnsP_4 + P-network_2_1_AnsP_3 + P-network_2_1_AnsP_2 + P-network_2_1_AnsP_1 + P-network_2_1_AnsP_0 + P-network_2_2_AskP_0 + P-network_0_2_AskP_0 + P-network_4_0_AnsP_4 + P-network_4_0_AnsP_3 + P-network_4_0_AnsP_2 + P-network_4_0_AnsP_1 + P-network_4_0_AnsP_0 + P-network_2_1_AskP_0 + P-network_1_4_AnnP_0 + P-network_4_0_AskP_0 + P-network_3_3_AnnP_0 + P-network_4_1_AnsP_0 + P-network_4_1_AnsP_1 + P-network_4_1_AnsP_2 + P-network_4_1_AnsP_3 + P-network_4_1_AnsP_4 + P-network_0_0_RI_0 + P-network_1_1_AnsP_4 + P-network_1_1_AnsP_3 + P-network_1_1_AnsP_2 + P-network_1_1_AnsP_1 + P-network_1_1_AnsP_0 + P-network_0_2_RP_0 + P-network_2_1_RP_0 + P-network_0_3_AskP_0 + P-network_4_0_RP_0 + P-network_3_0_AnsP_4 + P-network_3_0_AnsP_3 + P-network_3_0_AnsP_2 + P-network_3_0_AnsP_1 + P-network_1_0_AnnP_0 + P-network_3_0_AnsP_0 + P-network_1_2_RI_0 + P-network_1_1_AskP_0 + P-network_3_1_RI_0 + P-network_0_4_AnnP_0 + P-network_0_1_AI_0 + P-network_1_4_RP_0 + P-network_2_0_AI_0 + P-network_2_2_AnsP_0 + P-network_2_2_AnsP_1 + P-network_2_2_AnsP_2 + P-network_2_2_AnsP_3 + P-network_2_2_AnsP_4 + P-network_3_3_RP_0 + P-network_3_0_AskP_0 + P-network_2_3_AnnP_0 + P-network_2_4_RI_0 + P-network_4_3_RI_0 + P-network_4_4_AnnP_0 + P-network_0_1_AnsP_4 + P-network_0_1_AnsP_3 + P-network_0_1_AnsP_2 + P-network_0_1_AnsP_1 + P-network_0_1_AnsP_0 + P-network_1_3_AI_0 + P-network_3_2_AI_0 + P-network_3_3_AI_0 + P-network_4_2_AnnP_0 + P-network_0_3_AnsP_0 + P-network_0_3_AnsP_1 + P-network_0_3_AnsP_2 + P-network_0_3_AnsP_3 + P-network_0_3_AnsP_4 + P-network_2_0_AnsP_4 + P-network_2_0_AnsP_3 + P-network_2_0_AnsP_2 + P-network_2_0_AnsP_1 + P-network_1_4_AI_0 + P-network_2_0_AnsP_0 + P-network_0_1_AskP_0 + P-network_4_4_AI_0 + P-network_4_4_RI_0 + P-network_2_0_AskP_0 + P-network_1_3_AnnP_0 + P-network_3_2_AskP_0 + P-network_4_4_AnsP_4 + P-network_4_4_AnsP_3 + P-network_4_4_AnsP_2 + P-network_4_0_AI_0 + P-network_4_4_AnsP_1 + P-network_4_4_AnsP_0 + P-network_3_2_AnnP_0 + P-network_3_4_RP_0 + P-network_2_1_AI_0 + P-network_1_0_AnsP_4 + P-network_1_0_AnsP_3 + P-network_1_0_AnsP_2 + P-network_1_0_AnsP_1 + P-network_1_0_AnsP_0 + P-network_0_2_AI_0 + P-network_1_1_RP_0 + P-network_3_0_RP_0 + P-network_4_4_AskP_0 + P-network_1_3_AskP_0 + P-network_0_2_RI_0 + P-network_1_0_AskP_0 + P-network_2_1_RI_0 + P-network_3_2_RI_0 + P-network_4_0_RI_0 + P-network_0_3_AnnP_0 + P-network_0_4_RP_0 + P-network_1_0_AI_0 + P-network_1_3_RI_0 + P-network_2_3_RP_0 + P-network_2_0_AnnP_0 + P-network_4_2_RP_0 + P-network_3_4_AnsP_4 + P-network_3_4_AnsP_3 + P-network_3_4_AnsP_2 + P-network_3_4_AnsP_1 + P-network_3_4_AnsP_0 + P-network_3_2_AnsP_0 + P-network_3_2_AnsP_1 + P-network_3_2_AnsP_2 + P-network_3_2_AnsP_3 + P-network_3_2_AnsP_4 + P-network_2_2_AnnP_0 + P-network_1_4_RI_0 + P-network_3_3_RI_0 + P-network_4_1_RP_0 + P-network_0_0_AnsP_4 + P-network_0_0_AnsP_3 + P-network_2_2_RP_0 + P-network_0_0_AnsP_2 + P-network_0_0_AnsP_1 + P-network_0_0_AnsP_0 + P-network_0_3_AI_0 + P-network_2_2_AI_0 + P-network_0_3_RP_0 + P-network_4_1_AI_0 + P-network_4_1_AnnP_0 + P-network_3_4_AskP_0 + P-network_0_1_AnnP_0 + P-network_0_0_AskP_0 + P-network_3_4_AI_0 + P-network_1_3_AnsP_0 + P-network_1_3_AnsP_1 + P-network_1_3_AnsP_2 + P-network_1_3_AnsP_3 + P-network_1_3_AnsP_4 + P-network_2_0_RI_0 + P-network_0_1_RI_0 + P-network_2_4_AnsP_4 + P-network_2_4_AnsP_3 + P-network_2_4_AnsP_2 + P-network_2_4_AnsP_1 + P-network_2_4_AnsP_0 + P-network_1_2_AnnP_0 + P-network_4_3_AnsP_4 + P-network_4_3_AnsP_3 + P-network_4_3_AnsP_2 + P-network_4_3_AnsP_1 + P-network_4_3_AnsP_0 + P-network_3_1_AnnP_0 + P-network_4_2_AskP_0 + P-network_2_4_AskP_0 + P-network_1_0_RP_0 + P-network_0_1_RP_0 + P-network_2_0_RP_0 + P-network_4_3_AskP_0 + P-network_1_1_RI_0 + P-network_3_0_RI_0 + P-network_1_4_AnsP_4 + P-network_1_4_AnsP_3 + P-network_1_4_AnsP_2 + P-network_1_4_AnsP_1 + P-network_1_4_AnsP_0 + P-network_0_2_AnnP_0 + P-network_0_0_AI_0 + P-network_2_3_AskP_0 + P-network_1_3_RP_0 + P-network_3_2_RP_0 + P-network_3_3_AnsP_4 + P-network_3_3_AnsP_3 + P-network_3_3_AnsP_2 + P-network_3_0_AnnP_0 + P-network_3_3_AnsP_1 + P-network_3_3_AnsP_0 + P-network_2_1_AnnP_0 + P-network_0_4_RI_0 + P-network_4_2_AnsP_0 + P-network_4_2_AnsP_1 + P-network_4_2_AnsP_2 + P-network_4_2_AnsP_3 + P-network_4_2_AnsP_4 + P-network_2_3_RI_0 + P-network_4_2_RI_0 + P-network_1_4_AskP_0 + P-network_1_2_AI_0 + P-network_3_1_AI_0 + P-network_4_4_RP_0 + P-network_4_0_AnnP_0 + P-network_3_3_AskP_0 + P-network_2_4_AI_0 + P-network_0_4_AnsP_4 + P-network_0_4_AnsP_3 + P-network_0_4_AnsP_2 + P-network_0_4_AskP_0 + P-network_0_4_AnsP_1 + P-network_0_4_AnsP_0 + P-network_4_3_AI_0 + P-network_1_1_AnnP_0 + P-network_2_3_AnsP_4 + P-network_2_3_AnsP_3 + P-network_2_3_AnsP_2 + P-network_2_3_AnsP_1 + P-network_2_3_AnsP_0)
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The predicate is not invariant.
lola: 17 markings, 16 edges
lola: ========================================
lola: RESULT
lola:
SUMMARY: no no yes yes no no no no no yes yes yes no yes no no
lola:
preliminary result: no no yes yes no no no no no yes yes yes no yes no no
lola: memory consumption: 54960 KB
lola: time consumption: 9 seconds
lola: print data as JSON (--json)
lola: writing JSON to ReachabilityCardinality.json
lola: closed JSON file ReachabilityCardinality.json
rslt: finished

BK_STOP 1552780618972

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

Sequence of Actions to be Executed by the VM

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

set -x
# this is for BenchKit: configuration of major elements for the test
export BK_INPUT="NeoElection-PT-4"
export BK_EXAMINATION="ReachabilityCardinality"
export BK_TOOL="lola"
export BK_RESULT_DIR="/tmp/BK_RESULTS/OUTPUTS"
export BK_TIME_CONFINEMENT="3600"
export BK_MEMORY_CONFINEMENT="16384"

# this is specific to your benchmark or test

export BIN_DIR="$HOME/BenchKit/bin"

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

# this is for BenchKit: explicit launching of the test
echo "====================================================================="
echo " Generated by BenchKit 2-3954"
echo " Executing tool lola"
echo " Input is NeoElection-PT-4, examination is ReachabilityCardinality"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 4"
echo " Run identifier is r104-oct2-155272225600206"
echo "====================================================================="
echo
echo "--------------------"
echo "preparation of the directory to be used:"

tar xzf /home/mcc/BenchKit/INPUTS/NeoElection-PT-4.tgz
mv NeoElection-PT-4 execution
cd execution
if [ "ReachabilityCardinality" = "GlobalProperties" ] ; then
rm -f GenericPropertiesVerdict.xml
fi
if [ "ReachabilityCardinality" = "UpperBounds" ] ; 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 [ "ReachabilityCardinality" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "ReachabilityCardinality" != "StateSpace" ] ; then
echo "The expected result is a vector of booleans"
echo BOOL_VECTOR
else
echo "no data necessary for post analysis"
fi
echo
if [ -f "ReachabilityCardinality.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property ReachabilityCardinality.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "ReachabilityCardinality.xml" ] ; then # for cunf (txt files deleted;-)
echo echo "here is the order used to build the result vector(from xml file)"
for x in $(grep '' ReachabilityCardinality.xml | cut -d '>' -f 2 | cut -d '<' -f 1 | sort -u) ; do
echo "FORMULA_NAME $x"
done
fi
echo
echo "=== Now, execution of the tool begins"
echo
echo -n "BK_START "
date -u +%s%3N
echo
timeout -s 9 $BK_TIME_CONFINEMENT bash -c "/home/mcc/BenchKit/BenchKit_head.sh 2> STDERR ; echo ; echo -n \"BK_STOP \" ; date -u +%s%3N"
if [ $? -eq 137 ] ; then
echo
echo "BK_TIME_CONFINEMENT_REACHED"
fi
echo
echo "--------------------"
echo "content from stderr:"
echo
cat STDERR ;