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-oct2-155272225500175.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-COL-8, examination is CTLCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r104-oct2-155272225500175
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 288K
-rw-r--r-- 1 mcc users 3.9K Feb 12 03:09 CTLCardinality.txt
-rw-r--r-- 1 mcc users 19K Feb 12 03:08 CTLCardinality.xml
-rw-r--r-- 1 mcc users 3.0K Feb 8 02:03 CTLFireability.txt
-rw-r--r-- 1 mcc users 16K Feb 8 02:02 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 104 Feb 24 15:05 GlobalProperties.txt
-rw-r--r-- 1 mcc users 342 Feb 24 15:05 GlobalProperties.xml
-rw-r--r-- 1 mcc users 2.7K Feb 5 00:19 LTLCardinality.txt
-rw-r--r-- 1 mcc users 11K Feb 5 00:19 LTLCardinality.xml
-rw-r--r-- 1 mcc users 2.1K Feb 4 22:37 LTLFireability.txt
-rw-r--r-- 1 mcc users 8.5K Feb 4 22:37 LTLFireability.xml
-rw-r--r-- 1 mcc users 4.4K Feb 4 07:16 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 20K Feb 4 07:15 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 3.5K Feb 1 01:23 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 17K Feb 1 01:22 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 1.8K Feb 4 22:22 UpperBounds.txt
-rw-r--r-- 1 mcc users 3.9K Feb 4 22:21 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 Jan 29 09:34 equiv_pt
-rw-r--r-- 1 mcc users 2 Jan 29 09:34 instance
-rw-r--r-- 1 mcc users 5 Jan 29 09:34 iscolored
-rw-r--r-- 1 mcc users 120K 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-COL-8-CTLCardinality-00
FORMULA_NAME NeoElection-COL-8-CTLCardinality-01
FORMULA_NAME NeoElection-COL-8-CTLCardinality-02
FORMULA_NAME NeoElection-COL-8-CTLCardinality-03
FORMULA_NAME NeoElection-COL-8-CTLCardinality-04
FORMULA_NAME NeoElection-COL-8-CTLCardinality-05
FORMULA_NAME NeoElection-COL-8-CTLCardinality-06
FORMULA_NAME NeoElection-COL-8-CTLCardinality-07
FORMULA_NAME NeoElection-COL-8-CTLCardinality-08
FORMULA_NAME NeoElection-COL-8-CTLCardinality-09
FORMULA_NAME NeoElection-COL-8-CTLCardinality-10
FORMULA_NAME NeoElection-COL-8-CTLCardinality-11
FORMULA_NAME NeoElection-COL-8-CTLCardinality-12
FORMULA_NAME NeoElection-COL-8-CTLCardinality-13
FORMULA_NAME NeoElection-COL-8-CTLCardinality-14
FORMULA_NAME NeoElection-COL-8-CTLCardinality-15

=== Now, execution of the tool begins

BK_START 1552779349726

info: Time: 3600 - MCC
vrfy: Checking CTLCardinality @ NeoElection-COL-8 @ 3570 seconds

FORMULA NeoElection-COL-8-CTLCardinality-02 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-05 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-08 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-09 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-10 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-14 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-06 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-01 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-07 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-00 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-13 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-11 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT

FORMULA NeoElection-COL-8-CTLCardinality-04 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
vrfy: finished
info: timeLeft: -24
rslt: Output for CTLCardinality @ NeoElection-COL-8

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p1215 + p2502 + p2501 + p2500 + p1206 + p1205 + p1204 + p1203 + p1202 + p1201 + p1200 + p3798 + p3797 + p3796 + p3795 + p3794 + p3793 + p3792 + p3791 + p3790 + p2499 + p2498 + p2497 + p2496 + p2495 + p2494 + p2493 + p3789 + p3780 + p1199 + p1198 + p1197 + p2484 + p3771 + p1188 + p2475 + p3762 + p1179 + p1170 + p2466 + p3753 + p1161 + p2457 + p3744 + p3743 + p3742 + p3741 + p3740 + p1152 + p1151 + p1150 + p2448 + p2447 + p2446 + p2445 + p2444 + p2443 + p2442 + p2441 + p2440 + p3739 + p3738 + p3737 + p3736 + p3735 + p1149 + p1148 + p1147 + p1146 + p1145 + p1144 + p1143 + p2439 + p2430 + p3726 + p1134 + p2421 + p3717 + p1125 + p2412 + p3708 + p1116 + p2403 + p1107 + p99 + p90 + p81 + p72 + p71 + p70 + p69 + p68 + p67 + p66 + p65 + p64 + p63 + p54 + p45 + p36 + p27 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p999 + p990 + p989 + p988 + p987 + p986 + p985 + p984 + p983 + p982 + p981 + p972 + p963 + p954 + p945 + p936 + p935 + p934 + p933 + p932 + p931 + p930 + p929 + p928 + p927 + p918 + p909 + p900 + p3699 + p3690 + p2394 + p2393 + p2392 + p2391 + p2390 + p3689 + p3688 + p3687 + p3686 + p3685 + p3684 + p3683 + p3682 + p3681 + p1098 + p1097 + p1096 + p1095 + p1094 + p1093 + p1092 + p1091 + p1090 + p2389 + p2388 + p2387 + p2386 + p2385 + p3672 + p1089 + p1080 + p2376 + p3663 + p1071 + p2367 + p3654 + p1062 + p2358 + p3645 + p1053 + p2349 + p2340 + p3636 + p3635 + p3634 + p3633 + p3632 + p3631 + p3630 + p1044 + p1043 + p1042 + p1041 + p1040 + p2339 + p2338 + p2337 + p2336 + p2335 + p2334 + p2333 + p2332 + p2331 + p3629 + p3628 + p3627 + p1039 + p1038 + p1037 + p1036 + p1035 + p2322 + p3618 + p1026 + p2313 + p3609 + p3600 + p1017 + p2304 + p1008 + p891 + p882 + p881 + p880 + p879 + p878 + p877 + p876 + p875 + p874 + p873 + p864 + p855 + p846 + p837 + p828 + p827 + p826 + p825 + p824 + p823 + p822 + p821 + p820 + p819 + p810 + p801 + p3591 + p2295 + p3582 + p3581 + p3580 + p2286 + p2285 + p2284 + p2283 + p2282 + p2281 + p2280 + p3579 + p3578 + p3577 + p3576 + p3575 + p3574 + p3573 + p2279 + p2278 + p2277 + p3564 + p2268 + p3555 + p2259 + p2250 + p3546 + p2241 + p3537 + p2232 + p2231 + p2230 + p3528 + p3527 + p3526 + p3525 + p3524 + p3523 + p3522 + p3521 + p3520 + p2229 + p2228 + p2227 + p2226 + p2225 + p2224 + p2223 + p3519 + p3510 + p2214 + p3501 + p2205 + p792 + p783 + p774 + p773 + p772 + p771 + p770 + p769 + p768 + p767 + p766 + p765 + p756 + p747 + p738 + p729 + p720 + p719 + p718 + p717 + p716 + p715 + p714 + p713 + p712 + p711 + p702 + p3492 + p2196 + p3483 + p2187 + p3474 + p3473 + p3472 + p3471 + p3470 + p2178 + p2177 + p2176 + p2175 + p2174 + p2173 + p2172 + p2171 + p2170 + p3469 + p3468 + p3467 + p3466 + p3465 + p2169 + p2160 + p3456 + p2151 + p3447 + p2142 + p3438 + p2133 + p3429 + p3420 + p2124 + p2123 + p2122 + p2121 + p2120 + p3419 + p3418 + p3417 + p3416 + p3415 + p3414 + p3413 + p3412 + p3411 + p2119 + p2118 + p2117 + p2116 + p2115 + p3402 + p2106 + p693 + p684 + p675 + p666 + p665 + p664 + p663 + p662 + p661 + p660 + p659 + p658 + p657 + p648 + p639 + p630 + p621 + p612 + p611 + p610 + p609 + p608 + p607 + p606 + p605 + p604 + p603 + p3393 + p2097 + p3384 + p2088 + p3375 + p2079 + p2070 + p3366 + p3365 + p3364 + p3363 + p3362 + p3361 + p3360 + p2069 + p2068 + p2067 + p2066 + p2065 + p2064 + p2063 + p2062 + p2061 + p3359 + p3358 + p3357 + p2052 + p3348 + p2043 + p3339 + p3330 + p2034 + p3321 + p2025 + p3312 + p3311 + p3310 + p2016 + p2015 + p2014 + p2013 + p2012 + p2011 + p2010 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p3303 + p2009 + p2008 + p2007 + p594 + p585 + p576 + p567 + p558 + p557 + p556 + p555 + p554 + p553 + p552 + p551 + p550 + p549 + p540 + p531 + p522 + p513 + p504 + p503 + p502 + p501 + p500 + p3294 + p3285 + p3276 + p4005 + p4006 + p4007 + p4008 + p4009 + p3267 + p3258 + p3257 + p4010 + p4011 + p4012 + p4013 + p4014 + p3256 + p3255 + p3254 + p3253 + p3252 + p3251 + p3250 + p3249 + p3240 + p3231 + p4023 + p3222 + p3213 + p3204 + p3203 + p3202 + p4032 + p3201 + p3200 + p499 + p498 + p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170 <= 56)",
"processed_size": 8783,
"rewrites": 85
},
"result":
{
"edges": 752,
"markings": 753,
"produced_by": "state space / EG",
"value": false
},
"task":
{
"compoundnumber": 17,
"search":
{
"store":
{
"encoder": "simple compression",
"type": "prefix"
},
"stubborn":
{
"type": "reachability preserving/insertion",
"visible": 21091
},
"threads": 1,
"type": "dfs"
},
"stateequation":
{
"literals": 1,
"problems": 1
},
"type": "eventual_occurrence",
"workflow": "stateequation"
}
}
],
"exit":
{
"localtimelimitreached": false
},
"result":
{
"produced_by": "boolean",
"value": false
},
"task":
{
"compoundnumber": 15,
"type": "boolean"
}
}
],
"exit":
{
"error": null,
"memory": 1309388,
"runtime": 3572.000000,
"signal": "User defined signal 2",
"timelimitreached": true
},
"files":
{
"JSON": "CTLCardinality.json",
"formula": "CTLCardinality.xml",
"net": "model.pnml"
},
"formula":
{
"skeleton": "A(F(**)) : A(G(**)) : FALSE : A(F(A(X(*)))) : (A(F(*)) AND (E(F(*)) AND E(F(*)))) : TRUE : A(G(**)) : E(G(*)) : TRUE : * : TRUE : (A(G(**)) AND A(G(NODEADLOCK))) : (A(F(**)) OR E(G(**))) : (A(G(*)) AND E(F(**))) : FALSE : E(G(NODEADLOCK))"
},
"net":
{
"arcs": 123063,
"conflict_clusters": 7779,
"places": 10062,
"places_significant": 2209,
"singleton_clusters": 0,
"transitions": 21244
},
"result":
{
"interim_value": "yes yes no unknown no yes yes no yes no yes no unknown no no unknown ",
"preliminary_value": "yes yes no unknown no yes yes no yes no yes no unknown no no unknown "
},
"task":
{
"type": "compound"
}
}
lola: LoLA will run for 3570 seconds at most (--timelimit)
lola: NET
lola: input: PNML file (--pnml)
lola: reading net from model.pnml
lola: reading pnml
lola: PNML file contains High-Level net
lola: Places: 10062, Transitions: 21244
lola: @ trans T-startNeg__end
lola: @ trans T-poll__handleAI2
lola: @ trans T-poll__handleAI1
lola: @ trans T-poll__handleRI
lola: @ trans T-poll__handleAnsP2
lola: @ trans T-sendAnnPs__start
lola: @ trans T-startNeg__start
lola: @ trans T-sendAnnPs__send
lola: @ trans T-sendAnnPs__end
lola: @ trans T-poll__iAmPrimary
lola: @ trans T-poll__end
lola: @ trans T-poll__handleAnsP3
lola: @ trans T-poll__handleAnnP1
lola: @ trans T-startSec
lola: @ trans T-poll__handleRP
lola: @ trans T-poll__handleAskP
lola: @ trans T-poll__handleAnnP2
lola: @ trans T-poll__start
lola: @ trans T-poll__handleAnsP1
lola: @ trans T-poll__handleAnsP4
lola: @ trans T-startNeg__send
lola: @ trans T-poll__iAmSecondary
lola: finished unfolding
lola: finished parsing
lola: closed net file model.pnml
lola: 31306/268435456 symbol table entries, 0 collisions
lola: preprocessing...
lola: Size of bit vector: 10062
lola: finding significant places
lola: 10062 places, 21244 transitions, 2209 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 CTLCardinality.xml
lola: place invariant simplifies atomic proposition
lola: before: (p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872)
lola: after: (56 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872)
lola: place invariant simplifies atomic proposition
lola: before: (p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (8 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (8 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p4615 + p4612 + p4611 + p4609 + p4608 + p4606 + p4605 + p4603 + p4602 + p4600 + p4599 + p4597 + p4596 + p4594 + p4593 + p4591 + p4588 + p4587 + p4585 + p4582 + p4581 + p4579 + p4578 + p4576 + p4575 + p4573 + p4572 + p4570 + p4569 + p4567 + p4566 + p4564 + p4561 + p4560 + p4558 + p4557 + p4555 + p4552 + p4551 + p4549 + p4548 + p4546 + p4545 + p4543 + p4542 + p4540 + p4539 + p4537 + p4534 + p4533 + p4531 + p4530 + p4528 + p4527 + p4525 + p4522 + p4521 + p4519 + p4518 + p4516 + p4515 + p4513 + p4512 + p4510 + p4507 + p4506 + p4504 + p4503 + p4501 + p4500 + p4498 + p4497 + p4495 + p4492 + p4491 + p4489 + p4488 + p4486 + p4485 + p4483 + p4480 + p4479 + p4477 + p4476 + p4474 + p4473 + p4471 + p4470 + p4468 + p4467 + p4465 + p4462 + p4461 + p4459 + p4458 + p4456 + p4453 + p4452 + p4450 + p4449 + p4447 + p4446 + p4444 + p4443 + p4441 + p4440 + p4438 + p4437 + p4435 + p4432 + p4431 + p4429 + p4426 + p4425 + p4423 + p4422 + p4420 + p4419 + p4417 + p4416 + p4414 + p4413 + p4411 + p4410 + p4408 + p4407 + p4405 + p4402 + p4399 + p4396 + p4393 + p4390 + p4387 + p4384 + p4381 + p4378 + p4375 + p4374 + p4376 + p4377 + p4379 + p4380 + p4382 + p4383 + p4385 + p4386 + p4388 + p4389 + p4391 + p4392 + p4394 + p4395 + p4397 + p4398 + p4400 + p4401 + p4403 + p4404 + p4406 + p4409 + p4412 + p4415 + p4418 + p4421 + p4424 + p4427 + p4428 + p4430 + p4433 + p4434 + p4436 + p4439 + p4442 + p4445 + p4448 + p4451 + p4454 + p4455 + p4457 + p4460 + p4463 + p4464 + p4466 + p4469 + p4472 + p4475 + p4478 + p4481 + p4482 + p4484 + p4487 + p4490 + p4493 + p4494 + p4496 + p4499 + p4502 + p4505 + p4508 + p4509 + p4511 + p4514 + p4517 + p4520 + p4523 + p4524 + p4526 + p4529 + p4532 + p4535 + p4536 + p4538 + p4541 + p4544 + p4547 + p4550 + p4553 + p4554 + p4556 + p4559 + p4562 + p4563 + p4565 + p4568 + p4571 + p4574 + p4577 + p4580 + p4583 + p4584 + p4586 + p4589 + p4590 + p4592 + p4595 + p4598 + p4601 + p4604 + p4607 + p4610 + p4613 + p4614 + p4616)
lola: after: (0 <= 62)
lola: place invariant simplifies atomic proposition
lola: before: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711 + p9712 + p9713 + p9714 + p9715 + p9716 + p9717)
lola: after: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p4615 + p4612 + p4611 + p4609 + p4608 + p4606 + p4605 + p4603 + p4602 + p4600 + p4599 + p4597 + p4596 + p4594 + p4593 + p4591 + p4588 + p4587 + p4585 + p4582 + p4581 + p4579 + p4578 + p4576 + p4575 + p4573 + p4572 + p4570 + p4569 + p4567 + p4566 + p4564 + p4561 + p4560 + p4558 + p4557 + p4555 + p4552 + p4551 + p4549 + p4548 + p4546 + p4545 + p4543 + p4542 + p4540 + p4539 + p4537 + p4534 + p4533 + p4531 + p4530 + p4528 + p4527 + p4525 + p4522 + p4521 + p4519 + p4518 + p4516 + p4515 + p4513 + p4512 + p4510 + p4507 + p4506 + p4504 + p4503 + p4501 + p4500 + p4498 + p4497 + p4495 + p4492 + p4491 + p4489 + p4488 + p4486 + p4485 + p4483 + p4480 + p4479 + p4477 + p4476 + p4474 + p4473 + p4471 + p4470 + p4468 + p4467 + p4465 + p4462 + p4461 + p4459 + p4458 + p4456 + p4453 + p4452 + p4450 + p4449 + p4447 + p4446 + p4444 + p4443 + p4441 + p4440 + p4438 + p4437 + p4435 + p4432 + p4431 + p4429 + p4426 + p4425 + p4423 + p4422 + p4420 + p4419 + p4417 + p4416 + p4414 + p4413 + p4411 + p4410 + p4408 + p4407 + p4405 + p4402 + p4399 + p4396 + p4393 + p4390 + p4387 + p4384 + p4381 + p4378 + p4375 + p4374 + p4376 + p4377 + p4379 + p4380 + p4382 + p4383 + p4385 + p4386 + p4388 + p4389 + p4391 + p4392 + p4394 + p4395 + p4397 + p4398 + p4400 + p4401 + p4403 + p4404 + p4406 + p4409 + p4412 + p4415 + p4418 + p4421 + p4424 + p4427 + p4428 + p4430 + p4433 + p4434 + p4436 + p4439 + p4442 + p4445 + p4448 + p4451 + p4454 + p4455 + p4457 + p4460 + p4463 + p4464 + p4466 + p4469 + p4472 + p4475 + p4478 + p4481 + p4482 + p4484 + p4487 + p4490 + p4493 + p4494 + p4496 + p4499 + p4502 + p4505 + p4508 + p4509 + p4511 + p4514 + p4517 + p4520 + p4523 + p4524 + p4526 + p4529 + p4532 + p4535 + p4536 + p4538 + p4541 + p4544 + p4547 + p4550 + p4553 + p4554 + p4556 + p4559 + p4562 + p4563 + p4565 + p4568 + p4571 + p4574 + p4577 + p4580 + p4583 + p4584 + p4586 + p4589 + p4590 + p4592 + p4595 + p4598 + p4601 + p4604 + p4607 + p4610 + p4613 + p4614 + p4616)
lola: after: (0 <= 62)
lola: place invariant simplifies atomic proposition
lola: before: (p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692 <= p9997 + p9996 + p9995 + p9994 + p9993 + p9992 + p9991 + p9990 + p9989 + p9988 + p9987 + p9986 + p9985 + p9984 + p9983 + p9982 + p9981 + p9979 + p9978 + p9977 + p9976 + p9975 + p9974 + p9973 + p9972 + p9971 + p9970 + p9969 + p9968 + p9967 + p9966 + p9965 + p9964 + p9963 + p9961 + p9960 + p9959 + p9958 + p9957 + p9956 + p9955 + p9954 + p9953 + p9952 + p9951 + p9950 + p9949 + p9948 + p9947 + p9946 + p9945 + p9943 + p9942 + p9941 + p9940 + p9939 + p9938 + p9937 + p9936 + p9935 + p9934 + p9933 + p9932 + p9931 + p9930 + p9929 + p9928 + p9927 + p9925 + p9924 + p9923 + p9922 + p9921 + p9920 + p9919 + p9918 + p9917 + p9916 + p9915 + p9914 + p9913 + p9912 + p9911 + p9910 + p9909 + p9907 + p9906 + p9905 + p9904 + p9903 + p9902 + p9901 + p9900 + p9899 + p9898 + p9897 + p9896 + p9895 + p9894 + p9893 + p9892 + p9891 + p10051 + p10050 + p10049 + p10048 + p10047 + p10046 + p10045 + p10044 + p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 + p10033 + p10032 + p10031 + p10030 + p10029 + p10028 + p10027 + p10026 + p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 + p10016 + p10015 + p10014 + p10013 + p10012 + p10011 + p10010 + p10009 + p10008 + p10007 + p10006 + p10005 + p10004 + p10003 + p10002 + p10001 + p10000 + p10034 + p10052 + p9908 + p9926 + p9944 + p9962 + p9980 + p9998 + p9999)
lola: after: (48 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p1799 + p1798 + p1797 + p1796 + p1795 + p1794 + p1793 + p1792 + p1791 + p1782 + p1773 + p1764 + p1755 + p1746 + p1745 + p1744 + p1743 + p1742 + p1741 + p1740 + p1739 + p1738 + p1737 + p1728 + p1719 + p1710 + p1701 + p2997 + p1692 + p1691 + p1690 + p2988 + p2987 + p2986 + p2985 + p2984 + p2983 + p2982 + p2981 + p2980 + p1689 + p1688 + p1687 + p1686 + p1685 + p1684 + p1683 + p2979 + p2970 + p1674 + p2961 + p1665 + p2952 + p1656 + p2943 + p1647 + p2934 + p2933 + p2932 + p2931 + p2930 + p1638 + p1637 + p1636 + p1635 + p1634 + p1633 + p1632 + p1631 + p1630 + p2929 + p2928 + p2927 + p2926 + p2925 + p1629 + p1620 + p2916 + p1611 + p2907 + p1602 + p2898 + p1593 + p2889 + p2880 + p1584 + p1583 + p1582 + p1581 + p1580 + p2879 + p2878 + p2877 + p2876 + p2875 + p2874 + p2873 + p2872 + p2871 + p1579 + p1578 + p1577 + p1576 + p1575 + p2862 + p1566 + p2853 + p1557 + p2844 + p1548 + p2835 + p1539 + p1530 + p2826 + p2825 + p2824 + p2823 + p2822 + p2821 + p2820 + p1529 + p1528 + p1527 + p1526 + p1525 + p1524 + p1523 + p1522 + p1521 + p2819 + p2818 + p2817 + p1512 + p2808 + p1503 + p2799 + p2790 + p1494 + p2781 + p1485 + p2772 + p2771 + p2770 + p1476 + p1475 + p1474 + p1473 + p1472 + p1471 + p1470 + p2769 + p2768 + p2767 + p2766 + p2765 + p2764 + p2763 + p1469 + p1468 + p1467 + p2754 + p1458 + p2745 + p1449 + p1440 + p2736 + p1431 + p2727 + p1422 + p1421 + p1420 + p2718 + p2717 + p2716 + p2715 + p2714 + p2713 + p2712 + p2711 + p2710 + p1419 + p1418 + p1417 + p1416 + p1415 + p1414 + p1413 + p2709 + p2700 + p1404 + p3996 + p2691 + p3987 + p1395 + p2682 + p3978 + p1386 + p2673 + p3969 + p3960 + 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p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170 <= 56)
lola: place invariant simplifies atomic proposition
lola: before: (p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872)
lola: after: (56 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872)
lola: place invariant simplifies atomic proposition
lola: before: (p9882 + p9883 + p9884 + p9885 + p9886 + p9887 + p9888 + p9889 + p9890 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + 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lola: after: (0 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778)
lola: place invariant simplifies atomic proposition
lola: before: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661)
lola: after: (0 <= 7)
lola: place invariant simplifies atomic proposition
lola: before: (p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)
lola: after: (56 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)
lola: place invariant simplifies atomic proposition
lola: before: (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (p9882 + p9883 + p9884 + p9885 + p9886 + p9887 + p9888 + p9889 + p9890 <= p4615 + p4612 + p4611 + p4609 + p4608 + p4606 + p4605 + p4603 + p4602 + p4600 + p4599 + p4597 + p4596 + p4594 + p4593 + p4591 + p4588 + p4587 + p4585 + p4582 + p4581 + p4579 + p4578 + p4576 + p4575 + p4573 + p4572 + p4570 + p4569 + p4567 + p4566 + p4564 + p4561 + p4560 + p4558 + p4557 + p4555 + p4552 + p4551 + p4549 + p4548 + p4546 + p4545 + p4543 + p4542 + p4540 + p4539 + p4537 + p4534 + p4533 + p4531 + p4530 + p4528 + p4527 + p4525 + p4522 + p4521 + p4519 + p4518 + p4516 + p4515 + p4513 + p4512 + p4510 + p4507 + p4506 + p4504 + p4503 + p4501 + p4500 + p4498 + p4497 + p4495 + p4492 + p4491 + p4489 + p4488 + p4486 + p4485 + p4483 + p4480 + p4479 + p4477 + p4476 + p4474 + p4473 + p4471 + p4470 + p4468 + p4467 + p4465 + p4462 + p4461 + p4459 + p4458 + p4456 + p4453 + p4452 + p4450 + p4449 + p4447 + p4446 + p4444 + p4443 + p4441 + p4440 + p4438 + p4437 + p4435 + p4432 + p4431 + p4429 + p4426 + p4425 + p4423 + p4422 + p4420 + p4419 + p4417 + p4416 + p4414 + p4413 + p4411 + p4410 + p4408 + p4407 + p4405 + p4402 + p4399 + p4396 + p4393 + p4390 + p4387 + p4384 + p4381 + p4378 + p4375 + p4374 + p4376 + p4377 + p4379 + p4380 + p4382 + p4383 + p4385 + p4386 + p4388 + p4389 + p4391 + p4392 + p4394 + p4395 + p4397 + p4398 + p4400 + p4401 + p4403 + p4404 + p4406 + p4409 + p4412 + p4415 + p4418 + p4421 + p4424 + p4427 + p4428 + p4430 + p4433 + p4434 + p4436 + p4439 + p4442 + p4445 + p4448 + p4451 + p4454 + p4455 + p4457 + p4460 + p4463 + p4464 + p4466 + p4469 + p4472 + p4475 + p4478 + p4481 + p4482 + p4484 + p4487 + p4490 + p4493 + p4494 + p4496 + p4499 + p4502 + p4505 + p4508 + p4509 + p4511 + p4514 + p4517 + p4520 + p4523 + p4524 + p4526 + p4529 + p4532 + p4535 + p4536 + p4538 + p4541 + p4544 + p4547 + p4550 + p4553 + p4554 + p4556 + p4559 + p4562 + p4563 + p4565 + p4568 + p4571 + p4574 + p4577 + p4580 + p4583 + p4584 + p4586 + p4589 + p4590 + p4592 + p4595 + p4598 + p4601 + p4604 + p4607 + p4610 + p4613 + p4614 + p4616)
lola: after: (0 <= 64)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661)
lola: after: (0 <= 7)
lola: place invariant simplifies atomic proposition
lola: before: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + 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p8769 + p8768 + p8767 + p8490 + p8491 + p8492 + p8493 + p8494 + p8495 + p8496 + p8497 + p8498 + p8499 + p8766 + p8765 + p8764 + p7200 + p7201 + p7202 + p7203 + p7204 + p7205 + p7206 + p7207 + p7208 + p7209 + p8500 + p8501 + p8502 + p8503 + p8504 + p8505 + p8763 + p8762 + p8761 + p8760 + p6179 + p6178 + p6177 + p6176 + p6175 + p6174 + p6173 + p6172 + p7218 + p7219 + p6171 + p6170 + p7469 + p7468 + p7467 + p8514 + p8515 + p8516 + p8517 + p8518 + p8519 + p7220 + p7221 + p7222 + p7223 + p7224 + p7225 + p7226 + p7227 + p7228 + p7229 + p7466 + p8520 + p8521 + p8522 + p8523 + p8524 + p8525 + p8526 + p8527 + p8528 + p8529 + p7230 + p7231 + p7232 + p7233 + p7234 + p7235 + p7236 + p7237 + p7238 + p7239 + p7465 + p8530 + p8531 + p8532 + p8533 + p8534 + p8535 + p8536 + p8537 + p8538 + p8539 + p7240 + p7241 + p7242 + p7243 + p7244 + p7245 + p7246 + p7247 + p7248 + p7249 + p7464 + p7463 + p8540 + p8541 + p8542 + p8543 + p8544 + p8545 + p8546 + p8547 + p8548 + p8549 + p7250 + p7251 + p7252 + p7253 + p7254 + p7255 + p7256 + p7257 + p7258 + p7259 + p7462 + p8550 + p8551 + p8552 + p8553 + p8554 + p8555 + p8556 + p8557 + p8558 + p8559 + p7260 + p7261 + p7262 + p7263 + p7461 + p7460 + p8759 + p8758 + p8757 + p8756 + p8755 + p8754 + p8753 + p8752 + p8751 + p8750 + p6169 + p6168 + p6167 + p8568 + p8569 + p6166 + p6165 + p7272 + p7273 + p7274 + p7275 + p7276 + p7277 + p7278 + p7279 + p6164 + p8570 + p8571 + p8572 + p8573 + p8574 + p8575 + p8576 + p8577 + p8578 + p8579 + p7280 + p7281 + p7282 + p7283 + p7284 + p7285 + p7286 + p7287 + p7288 + p7289 + p8580 + p8581 + p8582 + p8583 + p8584 + p8585 + p8586 + p8587 + p8588 + p8589 + p7290 + p7291 + p7292 + p7293 + p7294 + p7295 + p7296 + p7297 + p7298 + p7299 + p8590 + p8591 + p8592 + p8593 + p8594 + p8595 + p8596 + p8597 + p8598 + p8599 + p6163 + p6162 + p6161 + p6160 + p7459 + p7458 + p7457 + p7456 + p7455 + p6000 + p6001 + p6002 + p6003 + p6004 + p6005 + p6006 + p6007 + p6008 + p6009 + p7300 + p7301 + p7302 + p7303 + p7304 + p7305 + p7306 + p7307 + p7308 + p7309 + p6010 + p6011 + p6012 + p6013 + p6014 + p6015 + p6016 + p6017 + p6018 + p6019 + p8600 + p8601 + p8602 + p8603 + p8604 + p8605 + p8606 + p8607 + p8608 + p8609 + p7310 + p7311 + p7312 + p7313 + p7314 + p7315 + p7316 + p7317 + p7454 + p7453 + p6020 + p6021 + p7452 + p7451 + p7450 + p8749 + p8748 + p8747 + p8746 + p8745 + p8744 + p8743 + p8742 + p8741 + p8740 + p6159 + p6158 + p6157 + p6156 + p8610 + p8611 + p8612 + p8613 + p6155 + p6154 + p6153 + p6152 + p6151 + p6150 + p7449 + p7448 + p7447 + p7446 + p7445 + p7444 + p7326 + p7327 + p7328 + p7329 + p6030 + p6031 + p6032 + p6033 + p6034 + p6035 + p6036 + p6037 + p6038 + p6039 + p7443 + p7442 + p7441 + p7440 + p8739 + p8738 + p8737 + p8736 + p8735 + p8734 + p8733 + p8732 + p8622 + p8623 + p8624 + p8625 + p8626 + p8627 + p8628 + p8629 + p7330 + p7331 + p7332 + p7333 + p7334 + p7335 + p7336 + p7337 + p7338 + p7339 + p6040 + p6041 + p6042 + p6043 + p6044 + p6045 + p6046 + p6047 + p6048 + p6049 + p8731 + p8730 + p6149 + p6148 + p6147 + p6146 + p6145 + p6144 + p6143 + p8630 + p8631 + p8632 + p8633 + p8634 + p8635 + p8636 + p8637 + p8638 + p8639 + p7340 + p7341 + p7342 + p7343 + p7344 + p7345 + p7346 + p7347 + p7348 + p7349 + p6050 + p6051 + p6052 + p6053 + p6054 + p6055 + p6056 + p6057 + p6058 + p6059 + p6142 + p6141 + p6140 + p7439 + p7438 + p7437 + p7436 + p7435 + p7434 + p8721 + p8640 + p8641 + p8642 + p8643 + p8644 + p8645 + p8646 + p8647 + p8648 + p8649 + p7350 + p7351 + p7352 + p7353 + p7354 + p7355 + p7356 + p7357 + p7358 + p7359 + p6060 + p6061 + p6062 + p6063 + p6064 + p6065 + p6066 + p6067 + p6068 + p6069 + p8720 + p6139 + p6138 + p7425 + p7424 + p7423 + p7422 + p7421 + p7420 + p8650 + p8651 + p8652 + p8653 + p8654 + p8655 + p8656 + p8657 + p8658 + p8659 + p7360 + p7361 + p7362 + p7363 + p7364 + p7365 + p7366 + p7367 + p7368 + p7369 + p6070 + p6071 + p6072 + p6073 + p6074 + p6075 + p8719 + p8718 + p8717 + p8716 + p8715 + p8714 + p8713 + p8712 + p8711 + p8710 + p6129 + p6128 + p6127 + p6126 + p8660 + p8661 + p8662 + p8663 + p8664 + p8665 + p8666 + p8667 + p6125 + p6124 + p7370 + p7371 + p6123 + p6122 + p6121 + p6120 + p7419 + p7418 + p7417 + p7416 + p7415 + p7414 + p7413 + p7412 + p6084 + p6085 + p6086 + p6087 + p6088 + p6089 + p7411 + p7410 + p8709 + p8708 + p8707 + p8706 + p8705 + p8704 + p8703 + p8702 + p8701 + p8700 + p6119 + p6118 + p6117 + p8676 + p8677 + p8678 + p8679 + p7380 + p7381 + p7382 + p7383 + p7384 + p7385 + p7386 + p7387 + p7388 + p7389 + p6090 + p6091 + p6092 + p6093 + p6094 + p6095 + p6096 + p6097 + p6098 + p6099 + p6116 + p6115 + p6114 + p6113 + p6112 + p6111 + p6110 + p7409 + p7408 + p7407 + p8680 + p8681 + p8682 + p8683 + p8684 + p8685 + p8686 + p8687 + p8688 + p8689 + p7390 + p7391 + p7392 + p7393 + p7394 + p7395 + p7396 + p7397 + p7398 + p7399 + p7406 + p7405 + p7404 + p7403 + p7402 + p7401 + p7400 + p6109 + p6108 + p8690 + p8691 + p8692 + p8693 + p8694 + p8695 + p8696 + p8697 + p8698 + p8699 + p6107 + p6106 + p6105 + p6104 + p6103 + p6102 + p6101 + p6100 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661 <= p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692)
lola: after: (0 <= 48)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p4615 + p4612 + p4611 + p4609 + p4608 + p4606 + p4605 + p4603 + p4602 + p4600 + p4599 + p4597 + p4596 + p4594 + p4593 + p4591 + p4588 + p4587 + p4585 + p4582 + p4581 + p4579 + p4578 + p4576 + p4575 + p4573 + p4572 + p4570 + p4569 + p4567 + p4566 + p4564 + p4561 + p4560 + p4558 + p4557 + p4555 + p4552 + p4551 + p4549 + p4548 + p4546 + p4545 + p4543 + p4542 + p4540 + p4539 + p4537 + p4534 + p4533 + p4531 + p4530 + p4528 + p4527 + p4525 + p4522 + p4521 + p4519 + p4518 + p4516 + p4515 + p4513 + p4512 + p4510 + p4507 + p4506 + p4504 + p4503 + p4501 + p4500 + p4498 + p4497 + p4495 + p4492 + p4491 + p4489 + p4488 + p4486 + p4485 + p4483 + p4480 + p4479 + p4477 + p4476 + p4474 + p4473 + p4471 + p4470 + p4468 + p4467 + p4465 + p4462 + p4461 + p4459 + p4458 + p4456 + p4453 + p4452 + p4450 + p4449 + p4447 + p4446 + p4444 + p4443 + p4441 + p4440 + p4438 + p4437 + p4435 + p4432 + p4431 + p4429 + p4426 + p4425 + p4423 + p4422 + p4420 + p4419 + p4417 + p4416 + p4414 + p4413 + p4411 + p4410 + p4408 + p4407 + p4405 + p4402 + p4399 + p4396 + p4393 + p4390 + p4387 + p4384 + p4381 + p4378 + p4375 + p4374 + p4376 + p4377 + p4379 + p4380 + p4382 + p4383 + p4385 + p4386 + p4388 + p4389 + p4391 + p4392 + p4394 + p4395 + p4397 + p4398 + p4400 + p4401 + p4403 + p4404 + p4406 + p4409 + p4412 + p4415 + p4418 + p4421 + p4424 + p4427 + p4428 + p4430 + p4433 + p4434 + p4436 + p4439 + p4442 + p4445 + p4448 + p4451 + p4454 + p4455 + p4457 + p4460 + p4463 + p4464 + p4466 + p4469 + p4472 + p4475 + p4478 + p4481 + p4482 + p4484 + p4487 + p4490 + p4493 + p4494 + p4496 + p4499 + p4502 + p4505 + p4508 + p4509 + p4511 + p4514 + p4517 + p4520 + p4523 + p4524 + p4526 + p4529 + p4532 + p4535 + p4536 + p4538 + p4541 + p4544 + p4547 + p4550 + p4553 + p4554 + p4556 + p4559 + p4562 + p4563 + p4565 + p4568 + p4571 + p4574 + p4577 + p4580 + p4583 + p4584 + p4586 + p4589 + p4590 + p4592 + p4595 + p4598 + p4601 + p4604 + p4607 + p4610 + p4613 + p4614 + p4616)
lola: after: (0 <= 63)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711 + p9712 + p9713 + p9714 + p9715 + p9716 + p9717)
lola: after: (1 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711)
lola: place invariant simplifies atomic proposition
lola: before: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 + p5469 + p5468 + p5467 + p5466 + p5465 + p5464 + p5463 + p5462 + p6760 + p6761 + p6762 + p6763 + p6764 + p6765 + p6766 + p6767 + p6768 + p6769 + p5470 + p5471 + p5472 + p5473 + p5474 + p5475 + p5476 + p5477 + p5478 + p5479 + p5461 + p6770 + p6771 + p6772 + p6773 + p6774 + p6775 + p6776 + p6777 + p5460 + p6759 + p5480 + p5481 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6786 + p6787 + p6788 + p6789 + p5490 + p5491 + p5492 + p5493 + p5494 + p5495 + p5496 + p5497 + p5498 + p5499 + p6790 + p6791 + p6792 + p6793 + p6794 + p6795 + p6796 + p6797 + p6798 + p6799 + p5459 + p5458 + p5457 + p5456 + p5455 + p5454 + p5453 + p5452 + p5451 + p5450 + p6749 + p6748 + p6747 + p6746 + p6745 + p6744 + p6743 + p6742 + p6741 + p6740 + p5500 + p5501 + p5502 + p5503 + p5504 + p5505 + p5506 + p5507 + p5508 + p5509 + p6800 + p6801 + p6802 + p6803 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p5510 + p5511 + p5512 + p5513 + p5514 + p5515 + p5516 + p5517 + p5518 + p5519 + p5449 + p5448 + p5447 + p5446 + p5445 + p5444 + p5443 + p5442 + p6810 + p6811 + p6812 + p6813 + p6814 + p6815 + p6816 + p6817 + p6818 + p6819 + p5520 + p5521 + p5522 + p5523 + p5524 + p5525 + p5526 + p5527 + p5528 + p5529 + p5441 + p5440 + p6820 + p6821 + p6822 + p6823 + p6824 + p6825 + p6826 + p6827 + p6828 + p6829 + p5530 + p5531 + p5532 + p5533 + p5534 + p5535 + p6739 + p6738 + p6737 + p6736 + p6735 + p6830 + p6831 + p6734 + p6733 + p6732 + p5439 + p5544 + p5545 + p5546 + p5547 + p5548 + p5549 + p5438 + p6840 + p6841 + p6842 + p6843 + p6844 + p6845 + p6846 + p6847 + p6848 + p6849 + p5550 + p5551 + p5552 + p5553 + p5554 + p5555 + p5556 + p5557 + p5558 + p5559 + p5437 + p6850 + p6851 + p6852 + p6853 + p6854 + p6855 + p6856 + p6857 + p6858 + p6859 + p5560 + p5561 + p5562 + p5563 + p5564 + p5565 + 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lola: after: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 <= p4625 + p4624 + p4623 + p4622 + p4621 + p4620 + p4619 + p4618 + p4617)
lola: place invariant simplifies atomic proposition
lola: before: (p9863 + p9855 + p9847 + p9839 + p9831 + p9823 + p9815 + p9807 + p9799 + p9792 + p9793 + p9794 + p9795 + p9796 + p9797 + p9798 + p9800 + p9801 + p9802 + p9803 + p9804 + p9805 + p9806 + p9808 + p9809 + p9810 + p9811 + p9812 + p9813 + p9814 + p9816 + p9817 + p9818 + p9819 + p9820 + p9821 + p9822 + p9824 + p9825 + p9826 + p9827 + p9828 + p9829 + p9830 + p9832 + p9833 + p9834 + p9835 + p9836 + p9837 + p9838 + p9840 + p9841 + p9842 + p9843 + p9844 + p9845 + p9846 + p9848 + p9849 + p9850 + p9851 + p9852 + p9853 + p9854 + p9856 + p9857 + p9858 + p9859 + p9860 + p9861 + p9862 <= p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881)
lola: after: (p9863 + p9855 + p9847 + p9839 + p9831 + p9823 + p9815 + p9807 + p9799 + p9792 + p9862 + p9861 + p9860 + p9859 + p9858 + p9857 + p9800 + p9801 + p9802 + p9803 + p9804 + p9805 + p9806 + p9808 + p9809 + p9810 + p9811 + p9812 + p9813 + p9814 + p9816 + p9817 + p9818 + p9819 + p9820 + p9821 + p9822 + p9824 + p9825 + p9826 + p9827 + p9828 + p9829 + p9830 + p9832 + p9833 + p9834 + p9835 + p9836 + p9837 + p9838 + p9840 + p9841 + p9842 + p9843 + p9844 + p9845 + p9846 + p9848 + p9849 + p9850 + p9851 + p9852 + p9853 + p9854 + p9856 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 + p5469 + p5468 + p5467 + p5466 + p5465 + p5464 + p5463 + p5462 + p6760 + p6761 + p6762 + p6763 + p6764 + p6765 + p6766 + p6767 + p6768 + p6769 + p5470 + p5471 + p5472 + p5473 + p5474 + p5475 + p5476 + p5477 + p5478 + p5479 + p5461 + p6770 + p6771 + p6772 + p6773 + p6774 + p6775 + p6776 + p6777 + p5460 + p6759 + p5480 + p5481 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6786 + p6787 + p6788 + p6789 + p5490 + p5491 + p5492 + p5493 + p5494 + p5495 + p5496 + p5497 + p5498 + p5499 + p6790 + p6791 + p6792 + p6793 + p6794 + p6795 + p6796 + p6797 + p6798 + p6799 + p5459 + p5458 + p5457 + p5456 + p5455 + p5454 + p5453 + p5452 + p5451 + p5450 + p6749 + p6748 + p6747 + p6746 + p6745 + p6744 + p6743 + p6742 + p6741 + p6740 + p5500 + p5501 + p5502 + p5503 + p5504 + p5505 + p5506 + p5507 + p5508 + p5509 + p6800 + p6801 + p6802 + p6803 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p5510 + p5511 + p5512 + p5513 + p5514 + p5515 + p5516 + p5517 + p5518 + p5519 + p5449 + p5448 + p5447 + p5446 + p5445 + p5444 + p5443 + p5442 + p6810 + p6811 + p6812 + p6813 + p6814 + p6815 + p6816 + p6817 + p6818 + p6819 + p5520 + p5521 + p5522 + p5523 + p5524 + p5525 + p5526 + p5527 + p5528 + p5529 + p5441 + p5440 + p6820 + p6821 + p6822 + p6823 + p6824 + p6825 + p6826 + p6827 + p6828 + p6829 + p5530 + p5531 + p5532 + p5533 + p5534 + p5535 + p6739 + p6738 + p6737 + p6736 + p6735 + p6830 + p6831 + p6734 + p6733 + p6732 + p5439 + p5544 + p5545 + p5546 + p5547 + p5548 + p5549 + p5438 + p6840 + p6841 + p6842 + p6843 + p6844 + p6845 + p6846 + p6847 + p6848 + p6849 + p5550 + p5551 + p5552 + p5553 + p5554 + p5555 + p5556 + p5557 + p5558 + p5559 + p5437 + p6850 + p6851 + p6852 + p6853 + p6854 + p6855 + p6856 + p6857 + p6858 + p6859 + p5560 + p5561 + p5562 + p5563 + p5564 + p5565 + 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lola: after: (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 <= p4625 + p4624 + p4623 + p4622 + p4621 + p4620 + p4619 + p4618 + p4617)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661)
lola: after: (0 <= 6)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p1799 + p1798 + p1797 + p1796 + p1795 + p1794 + p1793 + p1792 + p1791 + p1782 + p1773 + p1764 + p1755 + p1746 + p1745 + p1744 + p1743 + p1742 + p1741 + p1740 + p1739 + p1738 + p1737 + p1728 + p1719 + p1710 + p1701 + p2997 + p1692 + p1691 + p1690 + p2988 + p2987 + p2986 + p2985 + p2984 + p2983 + p2982 + p2981 + p2980 + p1689 + p1688 + p1687 + p1686 + p1685 + p1684 + p1683 + p2979 + p2970 + p1674 + p2961 + p1665 + p2952 + p1656 + p2943 + p1647 + p2934 + p2933 + p2932 + p2931 + p2930 + p1638 + p1637 + p1636 + p1635 + p1634 + p1633 + p1632 + p1631 + p1630 + p2929 + p2928 + p2927 + p2926 + p2925 + p1629 + p1620 + p2916 + p1611 + p2907 + p1602 + p2898 + p1593 + p2889 + p2880 + p1584 + p1583 + p1582 + p1581 + p1580 + p2879 + p2878 + p2877 + p2876 + p2875 + p2874 + p2873 + p2872 + p2871 + p1579 + p1578 + p1577 + p1576 + p1575 + p2862 + p1566 + p2853 + p1557 + p2844 + p1548 + p2835 + p1539 + p1530 + p2826 + p2825 + p2824 + p2823 + p2822 + p2821 + p2820 + p1529 + p1528 + p1527 + p1526 + p1525 + p1524 + p1523 + p1522 + p1521 + p2819 + p2818 + p2817 + p1512 + p2808 + p1503 + p2799 + p2790 + p1494 + p2781 + p1485 + p2772 + p2771 + p2770 + p1476 + p1475 + p1474 + p1473 + p1472 + p1471 + p1470 + p2769 + p2768 + p2767 + p2766 + p2765 + p2764 + p2763 + p1469 + p1468 + p1467 + p2754 + p1458 + p2745 + p1449 + p1440 + p2736 + p1431 + p2727 + p1422 + p1421 + p1420 + p2718 + p2717 + p2716 + p2715 + p2714 + p2713 + p2712 + p2711 + p2710 + p1419 + p1418 + p1417 + p1416 + p1415 + p1414 + p1413 + p2709 + p2700 + p1404 + p3996 + p2691 + p3987 + p1395 + p2682 + p3978 + p1386 + p2673 + p3969 + p3960 + p1377 + p2664 + p2663 + p2662 + p2661 + p2660 + p3959 + p3958 + p3957 + p3956 + p3955 + p3954 + p3953 + p3952 + p3951 + p1368 + p1367 + p1366 + p1365 + p1364 + p1363 + p1362 + p1361 + p1360 + p2659 + p2658 + p2657 + p2656 + p2655 + p3942 + p1359 + p1350 + p2646 + p3933 + p1341 + p2637 + p3924 + p1332 + p2628 + p3915 + p1323 + p2619 + p2610 + p3906 + p3905 + p3904 + p3903 + p3902 + p3901 + p3900 + p1314 + p1313 + p1312 + p1311 + p1310 + p2609 + p2608 + p2607 + p2606 + p2605 + p2604 + p2603 + p2602 + p2601 + p1309 + p1308 + p1307 + p1306 + p1305 + p3899 + p3898 + p3897 + p2592 + p3888 + p1296 + p2583 + p3879 + p3870 + p1287 + p2574 + p3861 + p1278 + p2565 + p3852 + p3851 + p3850 + p1269 + p1260 + p2556 + p2555 + p2554 + p2553 + p2552 + p2551 + p2550 + p3849 + p3848 + p3847 + p3846 + p3845 + p3844 + p3843 + p1259 + p1258 + p1257 + p1256 + p1255 + p1254 + p1253 + p1252 + p1251 + p2549 + p2548 + p2547 + p3834 + p1242 + p2538 + p3825 + p1233 + p2529 + p2520 + p3816 + p1224 + p2511 + p3807 + p1215 + p2502 + p2501 + p2500 + p1206 + p1205 + p1204 + p1203 + p1202 + p1201 + p1200 + p3798 + p3797 + p3796 + p3795 + p3794 + p3793 + p3792 + p3791 + p3790 + p2499 + p2498 + p2497 + p2496 + p2495 + p2494 + p2493 + p3789 + p3780 + p1199 + p1198 + p1197 + p2484 + p3771 + p1188 + p2475 + p3762 + p1179 + p1170 + p2466 + p3753 + p1161 + p2457 + p3744 + p3743 + p3742 + p3741 + p3740 + p1152 + p1151 + p1150 + p2448 + p2447 + p2446 + p2445 + p2444 + p2443 + p2442 + p2441 + p2440 + p3739 + p3738 + p3737 + p3736 + p3735 + p1149 + p1148 + p1147 + p1146 + p1145 + p1144 + p1143 + p2439 + p2430 + p3726 + p1134 + p2421 + p3717 + p1125 + p2412 + p3708 + p1116 + p2403 + p1107 + p99 + p90 + p81 + p72 + p71 + p70 + p69 + p68 + p67 + p66 + p65 + p64 + p63 + p54 + p45 + p36 + p27 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p999 + p990 + p989 + p988 + p987 + p986 + p985 + p984 + p983 + p982 + p981 + p972 + p963 + p954 + p945 + p936 + p935 + p934 + p933 + p932 + p931 + p930 + p929 + p928 + p927 + p918 + p909 + p900 + p3699 + p3690 + p2394 + p2393 + p2392 + p2391 + p2390 + p3689 + p3688 + p3687 + p3686 + p3685 + p3684 + p3683 + p3682 + p3681 + p1098 + p1097 + p1096 + p1095 + p1094 + p1093 + p1092 + p1091 + p1090 + p2389 + p2388 + p2387 + p2386 + p2385 + p3672 + p1089 + p1080 + p2376 + p3663 + p1071 + p2367 + p3654 + p1062 + p2358 + p3645 + p1053 + p2349 + p2340 + p3636 + p3635 + p3634 + p3633 + p3632 + p3631 + p3630 + p1044 + p1043 + p1042 + p1041 + p1040 + p2339 + p2338 + p2337 + p2336 + p2335 + p2334 + p2333 + p2332 + p2331 + p3629 + p3628 + p3627 + p1039 + p1038 + p1037 + p1036 + p1035 + p2322 + p3618 + p1026 + p2313 + p3609 + p3600 + p1017 + p2304 + p1008 + p891 + p882 + p881 + p880 + p879 + p878 + p877 + p876 + p875 + p874 + p873 + p864 + p855 + p846 + p837 + p828 + p827 + p826 + p825 + p824 + p823 + p822 + p821 + p820 + p819 + p810 + p801 + p3591 + p2295 + p3582 + p3581 + p3580 + p2286 + p2285 + p2284 + p2283 + p2282 + p2281 + p2280 + p3579 + p3578 + p3577 + p3576 + p3575 + p3574 + p3573 + p2279 + p2278 + p2277 + p3564 + p2268 + p3555 + p2259 + p2250 + p3546 + p2241 + p3537 + p2232 + p2231 + p2230 + p3528 + p3527 + p3526 + p3525 + p3524 + p3523 + p3522 + p3521 + p3520 + p2229 + p2228 + p2227 + p2226 + p2225 + p2224 + p2223 + p3519 + p3510 + p2214 + p3501 + p2205 + p792 + p783 + p774 + p773 + p772 + p771 + p770 + p769 + p768 + p767 + p766 + p765 + p756 + p747 + p738 + p729 + p720 + p719 + p718 + p717 + p716 + p715 + p714 + p713 + p712 + p711 + p702 + p3492 + p2196 + p3483 + p2187 + p3474 + p3473 + p3472 + p3471 + p3470 + p2178 + p2177 + p2176 + p2175 + p2174 + p2173 + p2172 + p2171 + p2170 + p3469 + p3468 + p3467 + p3466 + p3465 + p2169 + p2160 + p3456 + p2151 + p3447 + p2142 + p3438 + p2133 + p3429 + p3420 + p2124 + p2123 + p2122 + p2121 + p2120 + p3419 + p3418 + p3417 + p3416 + p3415 + p3414 + p3413 + p3412 + p3411 + p2119 + p2118 + p2117 + p2116 + p2115 + p3402 + p2106 + p693 + p684 + p675 + p666 + p665 + p664 + p663 + p662 + p661 + p660 + p659 + p658 + p657 + p648 + p639 + p630 + p621 + p612 + p611 + p610 + p609 + p608 + p607 + p606 + p605 + p604 + p603 + p3393 + p2097 + p3384 + p2088 + p3375 + p2079 + p2070 + p3366 + p3365 + p3364 + p3363 + p3362 + p3361 + p3360 + p2069 + p2068 + p2067 + p2066 + p2065 + p2064 + p2063 + p2062 + p2061 + p3359 + p3358 + p3357 + p2052 + p3348 + p2043 + p3339 + p3330 + p2034 + p3321 + p2025 + p3312 + p3311 + p3310 + p2016 + p2015 + p2014 + p2013 + p2012 + p2011 + p2010 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p3303 + p2009 + p2008 + p2007 + p594 + p585 + p576 + p567 + p558 + p557 + p556 + p555 + p554 + p553 + p552 + p551 + p550 + p549 + p540 + p531 + p522 + p513 + p504 + p503 + p502 + p501 + p500 + p3294 + p3285 + p3276 + p4005 + p4006 + p4007 + p4008 + p4009 + p3267 + p3258 + p3257 + p4010 + p4011 + p4012 + p4013 + p4014 + p3256 + p3255 + p3254 + p3253 + p3252 + p3251 + p3250 + p3249 + p3240 + p3231 + p4023 + p3222 + p3213 + p3204 + p3203 + p3202 + p4032 + p3201 + p3200 + p499 + p498 + p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170 + p4177 + p4178 + p4179 + p4180 + p4181 + p4182 + p4183 + p4184 + p4186 + p4187 + p4188 + p4189 + p4190 + p4191 + p4192 + p4193 + p4195 + p4196 + p4197 + p4198 + p4199 + p4166 + p4165 + p4164 + p4163 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p3576 + p3575 + p3574 + p3573 + p2279 + p2278 + p2277 + p3564 + p2268 + p3555 + p2259 + p2250 + p3546 + p2241 + p3537 + p2232 + p2231 + p2230 + p3528 + p3527 + p3526 + p3525 + p3524 + p3523 + p3522 + p3521 + p3520 + p2229 + p2228 + p2227 + p2226 + p2225 + p2224 + p2223 + p3519 + p3510 + p2214 + p3501 + p2205 + p792 + p783 + p774 + p773 + p772 + p771 + p770 + p769 + p768 + p767 + p766 + p765 + p756 + p747 + p738 + p729 + p720 + p719 + p718 + p717 + p716 + p715 + p714 + p713 + p712 + p711 + p702 + p3492 + p2196 + p3483 + p2187 + p3474 + p3473 + p3472 + p3471 + p3470 + p2178 + p2177 + p2176 + p2175 + p2174 + p2173 + p2172 + p2171 + p2170 + p3469 + p3468 + p3467 + p3466 + p3465 + p2169 + p2160 + p3456 + p2151 + p3447 + p2142 + p3438 + p2133 + p3429 + p3420 + p2124 + p2123 + p2122 + p2121 + p2120 + p3419 + p3418 + p3417 + p3416 + p3415 + p3414 + p3413 + p3412 + p3411 + p2119 + p2118 + p2117 + p2116 + p2115 + p3402 + p2106 + p693 + p684 + p675 + p666 + p665 + p664 + p663 + p662 + p661 + p660 + p659 + p658 + p657 + p648 + p639 + p630 + p621 + p612 + p611 + p610 + p609 + p608 + p607 + p606 + p605 + p604 + p603 + p3393 + p2097 + p3384 + p2088 + p3375 + p2079 + p2070 + p3366 + p3365 + p3364 + p3363 + p3362 + p3361 + p3360 + p2069 + p2068 + p2067 + p2066 + p2065 + p2064 + p2063 + p2062 + p2061 + p3359 + p3358 + p3357 + p2052 + p3348 + p2043 + p3339 + p3330 + p2034 + p3321 + p2025 + p3312 + p3311 + p3310 + p2016 + p2015 + p2014 + p2013 + p2012 + p2011 + p2010 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p3303 + p2009 + p2008 + p2007 + p594 + p585 + p576 + p567 + p558 + p557 + p556 + p555 + p554 + p553 + p552 + p551 + p550 + p549 + p540 + p531 + p522 + p513 + p504 + p503 + p502 + p501 + p500 + p3294 + p3285 + p3276 + p4005 + p4006 + p4007 + p4008 + p4009 + p3267 + p3258 + p3257 + p4010 + p4011 + p4012 + p4013 + p4014 + p3256 + p3255 + p3254 + p3253 + p3252 + p3251 + p3250 + p3249 + p3240 + p3231 + p4023 + p3222 + p3213 + p3204 + p3203 + p3202 + p4032 + p3201 + p3200 + p499 + p498 + p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170)
lola: place invariant simplifies atomic proposition
lola: before: (p9873 + p9874 + p9875 + p9876 + p9877 + p9878 + p9879 + p9880 + p9881 <= p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692)
lola: after: (0 <= 56)
lola: place invariant simplifies atomic proposition
lola: before: (p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= p9882 + p9883 + p9884 + p9885 + p9886 + p9887 + p9888 + p9889 + p9890)
lola: after: (p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692)
lola: after: (0 <= 55)
lola: place invariant simplifies atomic proposition
lola: before: (p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 + p5469 + p5468 + p5467 + p5466 + p5465 + p5464 + p5463 + p5462 + p6760 + p6761 + p6762 + p6763 + p6764 + p6765 + p6766 + p6767 + p6768 + p6769 + p5470 + p5471 + p5472 + p5473 + p5474 + p5475 + p5476 + p5477 + p5478 + p5479 + p5461 + p6770 + p6771 + p6772 + p6773 + p6774 + p6775 + p6776 + p6777 + p5460 + p6759 + p5480 + p5481 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6786 + p6787 + p6788 + p6789 + p5490 + p5491 + p5492 + p5493 + p5494 + p5495 + p5496 + p5497 + p5498 + p5499 + p6790 + p6791 + p6792 + p6793 + p6794 + p6795 + p6796 + p6797 + p6798 + p6799 + p5459 + p5458 + p5457 + p5456 + p5455 + p5454 + p5453 + p5452 + p5451 + p5450 + p6749 + p6748 + p6747 + p6746 + p6745 + p6744 + p6743 + p6742 + p6741 + p6740 + p5500 + p5501 + p5502 + p5503 + p5504 + p5505 + p5506 + p5507 + p5508 + p5509 + p6800 + p6801 + p6802 + p6803 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p5510 + p5511 + p5512 + p5513 + p5514 + p5515 + p5516 + p5517 + p5518 + p5519 + p5449 + p5448 + p5447 + p5446 + p5445 + p5444 + p5443 + p5442 + p6810 + p6811 + p6812 + p6813 + p6814 + p6815 + p6816 + p6817 + p6818 + p6819 + p5520 + p5521 + p5522 + p5523 + p5524 + p5525 + p5526 + p5527 + p5528 + p5529 + p5441 + p5440 + p6820 + p6821 + p6822 + p6823 + p6824 + p6825 + p6826 + p6827 + p6828 + p6829 + p5530 + p5531 + p5532 + p5533 + p5534 + p5535 + p6739 + p6738 + p6737 + p6736 + p6735 + p6830 + p6831 + p6734 + p6733 + p6732 + p5439 + p5544 + p5545 + p5546 + p5547 + p5548 + p5549 + p5438 + p6840 + p6841 + p6842 + p6843 + p6844 + p6845 + p6846 + p6847 + p6848 + p6849 + p5550 + p5551 + p5552 + p5553 + p5554 + p5555 + p5556 + p5557 + p5558 + p5559 + p5437 + p6850 + p6851 + p6852 + p6853 + p6854 + p6855 + p6856 + p6857 + p6858 + p6859 + p5560 + p5561 + p5562 + p5563 + p5564 + p5565 + p5566 + p5567 + p5568 + p5569 + p5436 + p6723 + p6722 + p6721 + p6720 + p6860 + p6861 + p6862 + p6863 + p6864 + p6865 + p6866 + p6867 + p6868 + p6869 + p5570 + p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 + p6870 + p6871 + p6872 + p6873 + p6874 + p6875 + p6876 + p6877 + p6878 + p6879 + p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 + p5589 + p6880 + p6881 + p6882 + p6883 + p6884 + p6885 + p5427 + p5426 + p5425 + p5424 + p5423 + p5422 + p5421 + p5420 + p6719 + p5598 + p5599 + p6718 + p6717 + p6716 + p6715 + p6894 + p6895 + p6896 + p6897 + p6898 + p6899 + p6714 + p6713 + p6712 + p6711 + p6710 + p5419 + p5418 + p5417 + p5416 + p5415 + p5414 + p5413 + p5412 + p5411 + p5410 + p6709 + p6708 + p6707 + p6706 + p6705 + p6704 + p6703 + p6702 + p5600 + p5601 + p5602 + p5603 + p5604 + p5605 + p5606 + p5607 + p5608 + p5609 + p6701 + p6700 + p6900 + p6901 + p6902 + p6903 + p6904 + p6905 + p6906 + p6907 + p6908 + p6909 + p5610 + p5611 + p5612 + p5613 + p5614 + p5615 + p5616 + p5617 + p5618 + p5619 + p5409 + p5408 + p5407 + p5406 + p5405 + p5404 + p6910 + p6911 + p6912 + p6913 + p6914 + p6915 + p6916 + p6917 + p6918 + p6919 + p5620 + p5621 + p5622 + p5623 + p5624 + p5625 + p5626 + p5627 + p5628 + p5629 + p5403 + p5402 + p5401 + p5400 + p6920 + p6921 + p6922 + p6923 + p6924 + p6925 + p6926 + p6927 + p6928 + p6929 + p5630 + p5631 + p5632 + p5633 + p5634 + p5635 + p5636 + p5637 + p5638 + p5639 + p7999 + p6930 + p6931 + p6932 + p6933 + p6934 + p6935 + p6936 + p6937 + p6938 + p6939 + p5640 + p5641 + p5642 + p5643 + p7998 + p7997 + p7996 + p7995 + p7994 + p7993 + p7992 + p7991 + p7990 + p6699 + p6698 + p6697 + p6696 + p6695 + p6694 + p6693 + p6692 + p6948 + p6949 + p6691 + p6690 + p5652 + p5653 + p5654 + p5655 + p5656 + p5657 + p5658 + p5659 + p7989 + p7988 + p6950 + p6951 + p6952 + p6953 + p6954 + p6955 + p6956 + p6957 + p6958 + p6959 + p5660 + p5661 + p5662 + p5663 + p5664 + p5665 + p5666 + p5667 + p5668 + p5669 + p7987 + p7986 + p7985 + p7984 + p7983 + p6960 + p6961 + p6962 + p6963 + p6964 + p6965 + p6966 + p6967 + p6968 + p6969 + p5670 + p5671 + p5672 + p5673 + p5674 + p5675 + p5676 + p5677 + p5678 + p5679 + p7982 + p7981 + p7980 + p5399 + p5398 + p5397 + p5396 + p5395 + p5394 + p5393 + p6970 + p6971 + p6972 + p6973 + p6974 + p6975 + p6976 + p6977 + p6978 + p6979 + p5680 + p5681 + p5682 + p5683 + p5684 + p5685 + p5686 + p5687 + p5688 + p5689 + p5392 + p5391 + p5390 + p6689 + p6980 + p6981 + p6982 + p6983 + p6984 + p6985 + p6986 + p6987 + p6988 + p6989 + p5690 + p5691 + p5692 + p5693 + p5694 + p5695 + p5696 + p5697 + p6688 + p6687 + p6990 + p6991 + p6992 + p6993 + p6686 + p6685 + p6684 + p6683 + p6682 + p6681 + p6680 + p7979 + p7978 + p7977 + p7976 + p7975 + p7974 + p5389 + p5388 + p5387 + p5386 + p5385 + p5384 + p5383 + p5382 + p6679 + p6678 + p7965 + p7964 + p7963 + p7962 + p7961 + p7960 + p5706 + p5707 + p5708 + p5709 + p5373 + p5372 + p5371 + p5370 + p6669 + p6668 + p5710 + p5711 + p5712 + p5713 + p5714 + p5715 + p5716 + p5717 + p5718 + p5719 + p6667 + p6666 + p6665 + p6664 + p6663 + p6662 + p6661 + p5720 + p5721 + p5722 + p5723 + p5724 + p5725 + p5726 + p5727 + p5728 + p5729 + p6660 + p7959 + p7958 + p7957 + p7956 + p7955 + p7954 + p7953 + p7952 + p7951 + p7950 + p5730 + p5731 + p5732 + p5733 + p5734 + p5735 + p5736 + p5737 + p5738 + p5739 + p5369 + p5368 + p5367 + p5740 + p5741 + p5742 + p5743 + p5744 + p5745 + p5746 + p5747 + p5748 + p5749 + p5366 + p5365 + p5364 + p5363 + p5362 + p5361 + p5360 + p5750 + p5751 + p6659 + p6658 + p6657 + p6656 + p6655 + p6654 + p6653 + p6652 + p6651 + p6650 + p7949 + p7948 + p7947 + p7946 + p5760 + p5761 + p5762 + p5763 + p5764 + p5765 + p5766 + p5767 + p5768 + p5769 + p7945 + p7944 + p7943 + p7942 + p7941 + p7940 + p5359 + p5770 + p5771 + p5772 + p5773 + p5774 + p5775 + p5776 + p5777 + p5778 + p5779 + p5358 + p5357 + p5356 + p5355 + p5354 + p5353 + p5352 + p5351 + p5350 + p6649 + p6648 + p5780 + p5781 + p5782 + p5783 + p5784 + p5785 + p5786 + p5787 + p5788 + p5789 + p6647 + p6646 + p6645 + p6644 + p6643 + p5790 + p5791 + p5792 + p5793 + p5794 + p5795 + p5796 + p5797 + p5798 + p5799 + p6642 + p6641 + p6640 + p7939 + p7938 + p7937 + p7936 + p7935 + p7934 + p7933 + p7932 + p7931 + p7930 + p5349 + p5348 + p5347 + p5346 + p5345 + p5344 + p5343 + p5342 + p5341 + p5340 + p6639 + p6638 + p6637 + p6636 + p6635 + p6634 + p6633 + p6632 + p6631 + p6630 + p7929 + p7928 + p7927 + p7926 + p7925 + p7924 + p7923 + p7922 + p7921 + p7920 + p5339 + p5338 + p5337 + p5336 + p5335 + p5334 + p5333 + p5332 + p5331 + p5330 + p6629 + p6628 + p6627 + p6626 + p6625 + p6624 + p7911 + p7910 + p5329 + p5328 + p6615 + p6614 + p6613 + p6612 + p6611 + p6610 + p5800 + p5801 + p5802 + p5803 + p5804 + p5805 + p7909 + p7908 + p7907 + p7906 + p7905 + p7904 + p7903 + p7902 + p7901 + p7900 + p5814 + p5815 + p5816 + p5817 + p5818 + p5819 + p5319 + p5318 + p5317 + p5820 + p5821 + p5822 + p5823 + p5824 + p5825 + 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p7512 + p7511 + p7510 + p8809 + p8808 + p8807 + p7100 + p7101 + p8806 + p8805 + p8804 + p8803 + p8802 + p8801 + p8800 + p6219 + p6218 + p6217 + p6216 + p6215 + p6214 + p6213 + p8406 + p8407 + p8408 + p8409 + p7110 + p7111 + p7112 + p7113 + p7114 + p7115 + p7116 + p7117 + p7118 + p7119 + p6212 + p6211 + p8410 + p8411 + p8412 + p8413 + p8414 + p8415 + p8416 + p8417 + p8418 + p8419 + p7120 + p7121 + p7122 + p7123 + p7124 + p7125 + p7126 + p7127 + p7128 + p7129 + p6210 + p7509 + p8420 + p8421 + p8422 + p8423 + p8424 + p8425 + p8426 + p8427 + p8428 + p8429 + p7130 + p7131 + p7132 + p7133 + p7134 + p7135 + p7136 + p7137 + p7138 + p7139 + p7508 + p7507 + p7506 + p7505 + p7504 + p7503 + p7502 + p7501 + p7500 + p6209 + p8430 + p8431 + p8432 + p8433 + p8434 + p8435 + p8436 + p8437 + p8438 + p8439 + p7140 + p7141 + p7142 + p7143 + p7144 + p7145 + p7146 + p7147 + p7148 + p7149 + p6208 + p6207 + p6206 + p6205 + p6204 + p6203 + p6202 + p6201 + p6200 + p8440 + p8441 + p8442 + p8443 + p8444 + p8445 + p8446 + p8447 + p8448 + p8449 + p7150 + p7151 + p7152 + p7153 + p7154 + p7155 + p8799 + p8798 + p8797 + p8796 + p8795 + p8794 + p8793 + p8450 + p8451 + p8792 + p8791 + p8790 + p7499 + p7498 + p7497 + p7496 + p7495 + p7494 + p7493 + p7492 + p7491 + p7164 + p7165 + p7166 + p7167 + p7168 + p7169 + p7490 + p8789 + p8788 + p8787 + p8786 + p8785 + p8784 + p6199 + p6198 + p6197 + p8460 + p8461 + p8462 + p8463 + p8464 + p8465 + p8466 + p8467 + p8468 + p8469 + p7170 + p7171 + p7172 + p7173 + p7174 + p7175 + p7176 + p7177 + p7178 + p7179 + p6196 + p6195 + p6194 + p6193 + p6192 + p7489 + p7488 + p8775 + p8774 + p8773 + p8470 + p8471 + p8472 + p8473 + p8474 + p8475 + p8476 + p8477 + p8478 + p8479 + p7180 + p7181 + p7182 + p7183 + p7184 + p7185 + p7186 + p7187 + p7188 + p7189 + p8772 + p8771 + p8770 + p6183 + p6182 + p6181 + p6180 + p7479 + p7478 + p7477 + p8480 + p8481 + p8482 + p8483 + p8484 + p8485 + p8486 + p8487 + p8488 + p8489 + p7190 + p7191 + p7192 + p7193 + p7194 + p7195 + p7196 + p7197 + p7198 + p7199 + p7476 + p7475 + p7474 + p7473 + p7472 + p7471 + p7470 + p8769 + p8768 + p8767 + p8490 + p8491 + p8492 + p8493 + p8494 + p8495 + p8496 + p8497 + p8498 + p8499 + p8766 + p8765 + p8764 + p7200 + p7201 + p7202 + p7203 + p7204 + p7205 + p7206 + p7207 + p7208 + p7209 + p8500 + p8501 + p8502 + p8503 + p8504 + p8505 + p8763 + p8762 + p8761 + p8760 + p6179 + p6178 + p6177 + p6176 + p6175 + p6174 + p6173 + p6172 + p7218 + p7219 + p6171 + p6170 + p7469 + p7468 + p7467 + p8514 + p8515 + p8516 + p8517 + p8518 + p8519 + p7220 + p7221 + p7222 + p7223 + p7224 + p7225 + p7226 + p7227 + p7228 + p7229 + p7466 + p8520 + p8521 + p8522 + p8523 + p8524 + p8525 + p8526 + p8527 + p8528 + p8529 + p7230 + p7231 + p7232 + p7233 + p7234 + p7235 + p7236 + p7237 + p7238 + p7239 + p7465 + p8530 + p8531 + p8532 + p8533 + p8534 + p8535 + p8536 + p8537 + p8538 + p8539 + p7240 + p7241 + p7242 + p7243 + p7244 + p7245 + p7246 + p7247 + p7248 + p7249 + p7464 + p7463 + p8540 + p8541 + p8542 + p8543 + p8544 + p8545 + p8546 + p8547 + p8548 + p8549 + p7250 + p7251 + p7252 + p7253 + p7254 + p7255 + p7256 + p7257 + p7258 + p7259 + p7462 + p8550 + p8551 + p8552 + p8553 + p8554 + p8555 + p8556 + p8557 + p8558 + p8559 + p7260 + p7261 + p7262 + p7263 + p7461 + p7460 + p8759 + p8758 + p8757 + p8756 + p8755 + p8754 + p8753 + p8752 + p8751 + p8750 + p6169 + p6168 + p6167 + p8568 + p8569 + p6166 + p6165 + p7272 + p7273 + p7274 + p7275 + p7276 + p7277 + p7278 + p7279 + p6164 + p8570 + p8571 + p8572 + p8573 + p8574 + p8575 + p8576 + p8577 + p8578 + p8579 + p7280 + p7281 + p7282 + p7283 + p7284 + p7285 + p7286 + p7287 + p7288 + p7289 + p8580 + p8581 + p8582 + p8583 + p8584 + p8585 + p8586 + p8587 + p8588 + p8589 + p7290 + p7291 + p7292 + p7293 + p7294 + p7295 + p7296 + p7297 + p7298 + p7299 + p8590 + p8591 + p8592 + p8593 + p8594 + p8595 + p8596 + p8597 + p8598 + p8599 + p6163 + p6162 + p6161 + p6160 + p7459 + p7458 + p7457 + p7456 + p7455 + p6000 + p6001 + p6002 + p6003 + p6004 + p6005 + p6006 + p6007 + p6008 + p6009 + p7300 + p7301 + p7302 + p7303 + p7304 + p7305 + p7306 + p7307 + p7308 + p7309 + p6010 + p6011 + p6012 + p6013 + p6014 + p6015 + p6016 + p6017 + p6018 + p6019 + p8600 + p8601 + p8602 + p8603 + p8604 + p8605 + p8606 + p8607 + p8608 + p8609 + p7310 + p7311 + p7312 + p7313 + p7314 + p7315 + p7316 + p7317 + p7454 + p7453 + p6020 + p6021 + p7452 + p7451 + p7450 + p8749 + p8748 + p8747 + p8746 + p8745 + p8744 + p8743 + p8742 + p8741 + p8740 + p6159 + p6158 + p6157 + p6156 + p8610 + p8611 + p8612 + p8613 + p6155 + p6154 + p6153 + p6152 + p6151 + p6150 + p7449 + p7448 + p7447 + p7446 + p7445 + p7444 + p7326 + p7327 + p7328 + p7329 + p6030 + p6031 + p6032 + p6033 + p6034 + p6035 + p6036 + p6037 + p6038 + p6039 + p7443 + p7442 + p7441 + p7440 + p8739 + p8738 + p8737 + p8736 + p8735 + p8734 + p8733 + p8732 + p8622 + p8623 + p8624 + p8625 + p8626 + p8627 + p8628 + p8629 + p7330 + p7331 + p7332 + p7333 + p7334 + p7335 + p7336 + p7337 + p7338 + p7339 + p6040 + p6041 + p6042 + p6043 + p6044 + p6045 + p6046 + p6047 + p6048 + p6049 + p8731 + p8730 + p6149 + p6148 + p6147 + p6146 + p6145 + p6144 + p6143 + p8630 + p8631 + p8632 + p8633 + p8634 + p8635 + p8636 + p8637 + p8638 + p8639 + p7340 + p7341 + p7342 + p7343 + p7344 + p7345 + p7346 + p7347 + p7348 + p7349 + p6050 + p6051 + p6052 + p6053 + p6054 + p6055 + p6056 + p6057 + p6058 + p6059 + p6142 + p6141 + p6140 + p7439 + p7438 + p7437 + p7436 + p7435 + p7434 + p8721 + p8640 + p8641 + p8642 + p8643 + p8644 + p8645 + p8646 + p8647 + p8648 + p8649 + p7350 + p7351 + p7352 + p7353 + p7354 + p7355 + p7356 + p7357 + p7358 + p7359 + p6060 + p6061 + p6062 + p6063 + p6064 + p6065 + p6066 + p6067 + p6068 + p6069 + p8720 + p6139 + p6138 + p7425 + p7424 + p7423 + p7422 + p7421 + p7420 + p8650 + p8651 + p8652 + p8653 + p8654 + p8655 + p8656 + p8657 + p8658 + p8659 + p7360 + p7361 + p7362 + p7363 + p7364 + p7365 + p7366 + p7367 + p7368 + p7369 + p6070 + p6071 + p6072 + p6073 + p6074 + p6075 + p8719 + p8718 + p8717 + p8716 + p8715 + p8714 + p8713 + p8712 + p8711 + p8710 + p6129 + p6128 + p6127 + p6126 + p8660 + p8661 + p8662 + p8663 + p8664 + p8665 + p8666 + p8667 + p6125 + p6124 + p7370 + p7371 + p6123 + p6122 + p6121 + p6120 + p7419 + p7418 + p7417 + p7416 + p7415 + p7414 + p7413 + p7412 + p6084 + p6085 + p6086 + p6087 + p6088 + p6089 + p7411 + p7410 + p8709 + p8708 + p8707 + p8706 + p8705 + p8704 + p8703 + p8702 + p8701 + p8700 + p6119 + p6118 + p6117 + p8676 + p8677 + p8678 + p8679 + p7380 + p7381 + p7382 + p7383 + p7384 + p7385 + p7386 + p7387 + p7388 + p7389 + p6090 + p6091 + p6092 + p6093 + p6094 + p6095 + p6096 + p6097 + p6098 + p6099 + p6116 + p6115 + p6114 + p6113 + p6112 + p6111 + p6110 + p7409 + p7408 + p7407 + p8680 + p8681 + p8682 + p8683 + p8684 + p8685 + p8686 + p8687 + p8688 + p8689 + p7390 + p7391 + p7392 + p7393 + p7394 + p7395 + p7396 + p7397 + p7398 + p7399 + p7406 + p7405 + p7404 + p7403 + p7402 + p7401 + p7400 + p6109 + p6108 + p8690 + p8691 + p8692 + p8693 + p8694 + p8695 + p8696 + p8697 + p8698 + p8699 + p6107 + p6106 + p6105 + p6104 + p6103 + p6102 + p6101 + p6100)
lola: after: (p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778)
lola: place invariant simplifies atomic proposition
lola: before: (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692)
lola: after: (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 56)
lola: place invariant simplifies atomic proposition
lola: before: (p9045 + p9046 + p9047 + p9048 + p9049 + p9050 + p9051 + p9052 + p9053 + p9054 + p9055 + p9056 + p9057 + p9058 + p9059 + p9060 + p9061 + p9062 + p9063 + p9064 + p9065 + p9066 + p9067 + p9068 + p9069 + p9070 + p9071 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9082 + p9083 + p9084 + p9085 + p9086 + p9087 + p9088 + p9089 + p9090 + p9091 + p9092 + p9093 + p9094 + p9095 + p9096 + p9097 + p9098 + p9099 + p9100 + p9101 + p9102 + p9103 + p9104 + p9105 + p9106 + p9107 + p9108 + p9109 + p9110 + p9111 + p9112 + p9113 + p9114 + p9115 + p9116 + p9117 + p9118 + p9119 + p9120 + p9121 + p9122 + p9123 + p9124 + p9125 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9136 + p9137 + p9138 + p9139 + p9140 + p9141 + p9142 + p9143 + p9144 + p9145 + p9146 + p9147 + p9148 + p9149 + p9150 + p9151 + p9152 + p9153 + p9154 + p9155 + p9156 + p9157 + p9158 + p9159 + p9160 + p9161 + p9162 + p9163 + p9164 + p9165 + p9166 + p9167 + p9168 + p9169 + p9170 + p9171 + p9172 + p9173 + p9174 + p9175 + p9176 + p9177 + p9178 + p9179 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9190 + p9191 + p9192 + p9193 + p9194 + p9195 + p9196 + p9197 + p9198 + p9199 + p9200 + p9201 + p9202 + p9203 + p9204 + p9205 + p9206 + p9207 + p9208 + p9209 + p9210 + p9211 + p9212 + p9213 + p9214 + p9215 + p9216 + p9217 + p9218 + p9219 + p9220 + p9221 + p9222 + p9223 + p9224 + p9225 + p9226 + p9227 + p9228 + p9229 + p9230 + p9231 + p9232 + p9233 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p9244 + p9245 + p9246 + p9247 + p9248 + p9249 + p9250 + p9251 + p9252 + p9253 + p9254 + p9255 + p9256 + p9257 + p9258 + p9259 + p9260 + p9261 + p9262 + p9263 + p9264 + p9265 + p9266 + p9267 + p9268 + p9269 + p9270 + p9271 + p9272 + p9273 + p9274 + p9275 + p9276 + p9277 + p9278 + p9279 + p9280 + p9281 + p9282 + p9283 + p9284 + p9285 + p9286 + p9287 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p9298 + p9299 + p9300 + p9301 + p9302 + p9303 + p9304 + p9305 + p9306 + p9307 + p9308 + p9309 + p9310 + p9311 + p9312 + p9313 + p9314 + p9315 + p9316 + p9317 + p9318 + p9319 + p9320 + p9321 + p9322 + p9323 + p9324 + p9325 + p9326 + p9327 + p9328 + p9329 + p9330 + p9331 + p9332 + p9333 + p9334 + p9335 + p9336 + p9337 + p9338 + p9339 + p9340 + p9341 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p9350 + p9351 + p9352 + p9353 + p9354 + p9355 + p9356 + p9357 + p9358 + p9359 + p9360 + p9361 + p9362 + p9363 + p9364 + p9365 + p9366 + p9367 + p9368 + p9369 + p9370 + p9371 + p9372 + p9373 + p9374 + p9375 + p9376 + p9377 + p9378 + p9379 + p9380 + p9381 + p9382 + p9383 + p9384 + p9385 + p9386 + p9387 + p9388 + p9389 + p9390 + p9391 + p9392 + p9393 + p9394 + p9395 + p9396 + p9397 + p9398 + p9399 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9406 + p9407 + p9408 + p9409 + p9410 + p9411 + p9412 + p9413 + p9414 + p9415 + p9416 + p9417 + p9418 + p9419 + p9420 + p9421 + p9422 + p9423 + p9424 + p9425 + p9426 + p9427 + p9428 + p9429 + p9430 + p9431 + p9432 + p9433 + p9434 + p9435 + p9436 + p9437 + p9438 + p9439 + p9440 + p9441 + p9442 + p9443 + p9444 + p9445 + p9446 + p9447 + p9448 + p9449 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p9459 + p9460 + p9461 + p9462 + p9463 + p9464 + p9465 + p9466 + p9467 + p9468 + p9469 + p9470 + p9471 + p9472 + p9473 + p9474 + p9475 + p9476 + p9477 + p9478 + p9479 + p9480 + p9481 + p9482 + p9483 + p9484 + p9485 + p9486 + p9487 + p9488 + p9489 + p9490 + p9491 + p9492 + p9493 + p9494 + p9495 + p9496 + p9497 + p9498 + p9499 + p9500 + p9501 + p9502 + p9503 + p9504 + p9505 + p9506 + p9507 + p9508 + p9509 + p9510 + p9511 + p9512 + p9513 + p9514 + p9515 + p9516 + p9517 + p9518 + p9519 + p9520 + p9521 + p9522 + p9523 + p9524 + p9525 + p9526 + p9527 + p9528 + p9529 + p9530 + p9531 + p9532 + p9533 + p9534 + p9535 + p9536 + p9537 + p9538 + p9539 + p9540 + p9541 + p9542 + p9543 + p9544 + p9545 + p9546 + p9547 + p9548 + p9549 + p9550 + p9551 + p9552 + p9553 + p9554 + p9555 + p9556 + p9557 + p9558 + p9559 + p9560 + p9561 + p9562 + p9563 + p9564 + p9565 + p9566 + p9567 + p9568 + p9569 + p9570 + p9571 + p9572 + p9573 + p9574 + p9575 + p9576 + p9577 + p9578 + p9579 + p9580 + p9581 + p9582 + p9583 + p9584 + p9585 + p9586 + p9587 + p9588 + p9589 + p9590 + p9591 + p9592 + p9593 + p9594 + p9595 + p9596 + p9597 + p9598 + p9599 + p9600 + p9601 + p9602 + p9603 + p9604 + p9605 + p9606 + p9607 + p9608 + p9609 + p9610 + p9611 + p9612 + p9613 + p9614 + p9615 + p9616 + p9617 + p9618 + p9619 + p9620 + p9621 + p9622 + p9623 + p9624 + p9625 + p9626 + p9627 + p9628 + p9629 + p9630 + p9631 + p9632 + p9633 + p9634 + p9635 + p9636 + p9637 + p9638 + p9639 + p9640 + p9641 + p9642 + p9643 + p9644 + p9645 + p9646 + p9647 + p9648 + p9649 + p9650 + p9651 + p9652 + p9653 + p9654 + p9655 + p9656 + p9657 + p9658 + p9659 + p9660 + p9661 + p9662 + p9663 + p9664 + p9665 + p9666 + p9667 + p9668 + p9669 + p9670 + p9671 + p9672 + p9673 + p9674 + p9675 + p9676 + p9677 + p9678 + p9679 + p9680 + p9681 + p9682 + p9683 + p9684 + p9685 + p9686 + p9687 + p9688 + p9689 + p9690 + p9691 + p9692 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711 + p9712 + p9713 + p9714 + p9715 + p9716 + p9717)
lola: after: (56 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711)
lola: place invariant simplifies atomic proposition
lola: before: (p9997 + p9996 + p9995 + p9994 + p9993 + p9992 + p9991 + p9990 + p9989 + p9988 + p9987 + p9986 + p9985 + p9984 + p9983 + p9982 + p9981 + p9979 + p9978 + p9977 + p9976 + p9975 + p9974 + p9973 + p9972 + p9971 + p9970 + p9969 + p9968 + p9967 + p9966 + p9965 + p9964 + p9963 + p9961 + p9960 + p9959 + p9958 + p9957 + p9956 + p9955 + p9954 + p9953 + p9952 + p9951 + p9950 + p9949 + p9948 + p9947 + p9946 + p9945 + p9943 + p9942 + p9941 + p9940 + p9939 + p9938 + p9937 + p9936 + p9935 + p9934 + p9933 + p9932 + p9931 + p9930 + p9929 + p9928 + p9927 + p9925 + p9924 + p9923 + p9922 + p9921 + p9920 + p9919 + p9918 + p9917 + p9916 + p9915 + p9914 + p9913 + p9912 + p9911 + p9910 + p9909 + p9907 + p9906 + p9905 + p9904 + p9903 + p9902 + p9901 + p9900 + p9899 + p9898 + p9897 + p9896 + p9895 + p9894 + p9893 + p9892 + p9891 + p10051 + p10050 + p10049 + p10048 + p10047 + p10046 + p10045 + p10044 + p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 + p10033 + p10032 + p10031 + p10030 + p10029 + p10028 + p10027 + p10026 + p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 + p10016 + p10015 + p10014 + p10013 + p10012 + p10011 + p10010 + p10009 + p10008 + p10007 + p10006 + p10005 + p10004 + p10003 + p10002 + p10001 + p10000 + p10034 + p10052 + p9908 + p9926 + p9944 + p9962 + p9980 + p9998 + p9999 <= p9702 + p9703 + p9704 + p9705 + p9706 + p9707 + p9708 + p9709 + p9710)
lola: after: (8 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (3 <= p4660 + p4657 + p4654 + p4651 + p4648 + p4645 + p4642 + p4639 + p4636 + p4635 + p4637 + p4638 + p4640 + p4641 + p4643 + p4644 + p4646 + p4647 + p4649 + p4650 + p4652 + p4653 + p4655 + p4656 + p4658 + p4659 + p4661)
lola: after: (0 <= 5)
lola: (E (((56 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872) U ())) OR A (F ((1 <= p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783)))) : (A (G ((63 <= 0))) OR A (G (E (G ((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)))))) : E ((((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711)) U ())) : NOT(E (G (E (X ((3 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)))))) : NOT(((E (G ((p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p1799 + p1798 + p1797 + p1796 + p1795 + p1794 + p1793 + p1792 + p1791 + p1782 + p1773 + p1764 + p1755 + p1746 + p1745 + p1744 + p1743 + p1742 + p1741 + p1740 + p1739 + p1738 + p1737 + p1728 + p1719 + p1710 + p1701 + p2997 + p1692 + p1691 + p1690 + p2988 + p2987 + p2986 + p2985 + p2984 + p2983 + p2982 + p2981 + p2980 + p1689 + p1688 + p1687 + p1686 + p1685 + p1684 + p1683 + p2979 + p2970 + p1674 + p2961 + p1665 + p2952 + p1656 + p2943 + p1647 + p2934 + p2933 + p2932 + p2931 + p2930 + p1638 + p1637 + p1636 + p1635 + p1634 + p1633 + p1632 + p1631 + p1630 + p2929 + p2928 + p2927 + p2926 + p2925 + p1629 + p1620 + p2916 + p1611 + p2907 + p1602 + p2898 + p1593 + p2889 + p2880 + p1584 + p1583 + p1582 + p1581 + p1580 + p2879 + p2878 + p2877 + p2876 + p2875 + p2874 + p2873 + p2872 + p2871 + p1579 + p1578 + p1577 + p1576 + p1575 + p2862 + p1566 + p2853 + p1557 + p2844 + p1548 + p2835 + p1539 + p1530 + p2826 + p2825 + p2824 + p2823 + p2822 + p2821 + p2820 + p1529 + p1528 + p1527 + p1526 + p1525 + p1524 + p1523 + p1522 + p1521 + p2819 + p2818 + p2817 + p1512 + p2808 + p1503 + p2799 + p2790 + p1494 + p2781 + p1485 + p2772 + p2771 + p2770 + p1476 + p1475 + p1474 + p1473 + p1472 + p1471 + p1470 + p2769 + p2768 + p2767 + p2766 + p2765 + p2764 + p2763 + p1469 + p1468 + p1467 + p2754 + p1458 + p2745 + p1449 + p1440 + p2736 + p1431 + p2727 + p1422 + p1421 + p1420 + p2718 + p2717 + p2716 + p2715 + p2714 + p2713 + p2712 + p2711 + p2710 + p1419 + p1418 + p1417 + p1416 + p1415 + p1414 + p1413 + p2709 + p2700 + p1404 + p3996 + p2691 + p3987 + p1395 + p2682 + p3978 + p1386 + p2673 + p3969 + p3960 + p1377 + p2664 + p2663 + p2662 + p2661 + p2660 + p3959 + p3958 + p3957 + p3956 + p3955 + p3954 + p3953 + p3952 + p3951 + p1368 + p1367 + p1366 + p1365 + p1364 + p1363 + p1362 + p1361 + p1360 + p2659 + p2658 + p2657 + p2656 + p2655 + p3942 + p1359 + p1350 + p2646 + p3933 + p1341 + p2637 + p3924 + p1332 + p2628 + p3915 + p1323 + p2619 + p2610 + p3906 + p3905 + p3904 + p3903 + p3902 + p3901 + p3900 + p1314 + p1313 + p1312 + p1311 + p1310 + p2609 + p2608 + p2607 + p2606 + p2605 + p2604 + p2603 + p2602 + p2601 + p1309 + p1308 + p1307 + p1306 + p1305 + p3899 + p3898 + p3897 + p2592 + p3888 + p1296 + p2583 + p3879 + p3870 + p1287 + p2574 + p3861 + p1278 + p2565 + p3852 + p3851 + p3850 + p1269 + p1260 + p2556 + p2555 + p2554 + p2553 + p2552 + p2551 + p2550 + p3849 + p3848 + p3847 + p3846 + p3845 + p3844 + p3843 + p1259 + p1258 + p1257 + p1256 + p1255 + p1254 + p1253 + p1252 + p1251 + p2549 + p2548 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p3580 + p2286 + p2285 + p2284 + p2283 + p2282 + p2281 + p2280 + p3579 + p3578 + p3577 + p3576 + p3575 + p3574 + p3573 + p2279 + p2278 + p2277 + p3564 + p2268 + p3555 + p2259 + p2250 + p3546 + p2241 + p3537 + p2232 + p2231 + p2230 + p3528 + p3527 + p3526 + p3525 + p3524 + p3523 + p3522 + p3521 + p3520 + p2229 + p2228 + p2227 + p2226 + p2225 + p2224 + p2223 + p3519 + p3510 + p2214 + p3501 + p2205 + p792 + p783 + p774 + p773 + p772 + p771 + p770 + p769 + p768 + p767 + p766 + p765 + p756 + p747 + p738 + p729 + p720 + p719 + p718 + p717 + p716 + p715 + p714 + p713 + p712 + p711 + p702 + p3492 + p2196 + p3483 + p2187 + p3474 + p3473 + p3472 + p3471 + p3470 + p2178 + p2177 + p2176 + p2175 + p2174 + p2173 + p2172 + p2171 + p2170 + p3469 + p3468 + p3467 + p3466 + p3465 + p2169 + p2160 + p3456 + p2151 + p3447 + p2142 + p3438 + p2133 + p3429 + p3420 + p2124 + p2123 + p2122 + p2121 + p2120 + p3419 + p3418 + p3417 + p3416 + p3415 + p3414 + p3413 + p3412 + p3411 + p2119 + p2118 + p2117 + p2116 + p2115 + p3402 + p2106 + p693 + p684 + p675 + p666 + p665 + p664 + p663 + p662 + p661 + p660 + p659 + p658 + p657 + p648 + p639 + p630 + p621 + p612 + p611 + p610 + p609 + p608 + p607 + p606 + p605 + p604 + p603 + p3393 + p2097 + p3384 + p2088 + p3375 + p2079 + p2070 + p3366 + p3365 + p3364 + p3363 + p3362 + p3361 + p3360 + p2069 + p2068 + p2067 + p2066 + p2065 + p2064 + p2063 + p2062 + p2061 + p3359 + p3358 + p3357 + p2052 + p3348 + p2043 + p3339 + p3330 + p2034 + p3321 + p2025 + p3312 + p3311 + p3310 + p2016 + p2015 + p2014 + p2013 + p2012 + p2011 + p2010 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p3303 + p2009 + p2008 + p2007 + p594 + p585 + p576 + p567 + p558 + p557 + p556 + p555 + p554 + p553 + p552 + p551 + p550 + p549 + p540 + p531 + p522 + p513 + p504 + p503 + p502 + p501 + p500 + p3294 + p3285 + p3276 + p4005 + p4006 + p4007 + p4008 + p4009 + p3267 + p3258 + p3257 + p4010 + p4011 + p4012 + p4013 + p4014 + p3256 + p3255 + p3254 + p3253 + p3252 + p3251 + p3250 + p3249 + p3240 + p3231 + p4023 + p3222 + p3213 + p3204 + p3203 + p3202 + p4032 + p3201 + p3200 + p499 + p498 + p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170 <= 56))) OR A (G ((56 <= p9864 + p9865 + p9866 + p9867 + p9868 + p9869 + p9870 + p9871 + p9872)))) OR A (G (((1 <= p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053)))))) : A (G (E (G ((0 <= 0))))) : A (G ((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0))) : NOT(A ((() U (1 <= p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783)))) : E (G (A (G (())))) : NOT((((p4625 + p4624 + p4623 + p4622 + p4621 + p4620 + p4619 + p4618 + p4617 <= 0) AND (p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778 <= 0)) AND (E (G ((0 <= 48))) AND A (F ((0 <= 63)))))) : E (G (())) : A (G ((((1 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + 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p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778) AND (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 56) AND (56 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711))))) : E (F ((8 <= 0))) : E (G (E (X ((0 <= 5)))))
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:163
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:458
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:180
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:335
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:254
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:318
lola: rewrite Frontend/Parser/formula_rewrite.k:323
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:323
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:148
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:169
lola: rewrite Frontend/Parser/formula_rewrite.k:323
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
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:160
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:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:115
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:130
lola: rewrite Frontend/Parser/formula_rewrite.k:545
lola: rewrite Frontend/Parser/formula_rewrite.k:323
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:297
lola: rewrite Frontend/Parser/formula_rewrite.k:315
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:329
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:323
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:300
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:116
lola: rewrite Frontend/Parser/formula_rewrite.k:326
lola: rewrite Frontend/Parser/formula_rewrite.k:332
lola: rewrite Frontend/Parser/formula_rewrite.k:297
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:130
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 209 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: 82 rewrites
lola: closed formula file CTLCardinality.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 223 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: 82 rewrites
lola: closed formula file CTLCardinality.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 239 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: 82 rewrites
lola: closed formula file CTLCardinality.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 257 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: ((1 <= p4625 + p4624 + p4623 + p4622 + p4621 + p4620 + p4619 + p4618 + p4617) OR (1 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: ((1 <= p4625 + p4624 + p4623 + p4622 + p4621 + p4620 + p4619 + p4618 + p4617) OR (1 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + ... (shortened)
lola: processed formula length: 5271
lola: 82 rewrites
lola: closed formula file CTLCardinality.xml
lola: processed formula with 2 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 278 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: 82 rewrites
lola: closed formula file CTLCardinality.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 5 will run for 304 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: 82 rewrites
lola: closed formula file CTLCardinality.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 334 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F (A (X ((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 2)))))
lola: ========================================
lola: SUBTASK
lola: checking CTL
lola: rewrite Frontend/Parser/formula_rewrite.k:812
lola: rewrite Frontend/Parser/formula_rewrite.k:811
lola: processed formula: AF(AX((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 2)))
lola: processed formula length: 84
lola: 84 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Using CTL preserving stubborn sets
lola: RUNNING
lola: CTL formula contains 1 significant temporal operators and needs 5 bytes of payload
lola: Ignoring fairness constraints (--fair).
lola: 96604 markings, 154787 edges, 19321 markings/sec, 0 secs
lola: 177972 markings, 305875 edges, 16274 markings/sec, 5 secs
lola: 267773 markings, 472156 edges, 17960 markings/sec, 10 secs
lola: 363183 markings, 630414 edges, 19082 markings/sec, 15 secs
lola: 448345 markings, 782970 edges, 17032 markings/sec, 20 secs
lola: 537747 markings, 945578 edges, 17880 markings/sec, 25 secs
lola: 631955 markings, 1106210 edges, 18842 markings/sec, 30 secs
lola: 719460 markings, 1258479 edges, 17501 markings/sec, 35 secs
lola: 803877 markings, 1415655 edges, 16883 markings/sec, 40 secs
lola: 896677 markings, 1579861 edges, 18560 markings/sec, 45 secs
lola: 987051 markings, 1732649 edges, 18075 markings/sec, 50 secs
lola: 1068798 markings, 1885127 edges, 16349 markings/sec, 55 secs
lola: 1157047 markings, 2052647 edges, 17650 markings/sec, 60 secs
lola: 1216886 markings, 2209147 edges, 11968 markings/sec, 65 secs
lola: 1293545 markings, 2363586 edges, 15332 markings/sec, 70 secs
lola: 1379488 markings, 2515111 edges, 17189 markings/sec, 75 secs
lola: 1458585 markings, 2664437 edges, 15819 markings/sec, 80 secs
lola: 1534112 markings, 2812877 edges, 15105 markings/sec, 85 secs
lola: 1624687 markings, 2981215 edges, 18115 markings/sec, 90 secs
lola: 1711182 markings, 3147610 edges, 17299 markings/sec, 95 secs
lola: 1793764 markings, 3301789 edges, 16516 markings/sec, 100 secs
lola: 1882297 markings, 3453769 edges, 17707 markings/sec, 105 secs
lola: 1964868 markings, 3601483 edges, 16514 markings/sec, 110 secs
lola: 2041314 markings, 3748139 edges, 15289 markings/sec, 115 secs
lola: 2117977 markings, 3894184 edges, 15333 markings/sec, 120 secs
lola: 2214339 markings, 4070859 edges, 19272 markings/sec, 125 secs
lola: 2302672 markings, 4246011 edges, 17667 markings/sec, 130 secs
lola: 2398531 markings, 4400095 edges, 19172 markings/sec, 135 secs
lola: 2479429 markings, 4549800 edges, 16180 markings/sec, 140 secs
lola: 2568588 markings, 4714579 edges, 17832 markings/sec, 145 secs
lola: 2663199 markings, 4872169 edges, 18922 markings/sec, 150 secs
lola: 2748297 markings, 5023516 edges, 17020 markings/sec, 155 secs
lola: 2835813 markings, 5183046 edges, 17503 markings/sec, 160 secs
lola: 2929304 markings, 5343755 edges, 18698 markings/sec, 165 secs
lola: 3016481 markings, 5495093 edges, 17435 markings/sec, 170 secs
lola: 3099379 markings, 5649807 edges, 16580 markings/sec, 175 secs
lola: 3190726 markings, 5813218 edges, 18269 markings/sec, 180 secs
lola: 3282708 markings, 5965663 edges, 18396 markings/sec, 185 secs
lola: 3362606 markings, 6114958 edges, 15980 markings/sec, 190 secs
lola: 3452325 markings, 6282381 edges, 17944 markings/sec, 195 secs
lola: 3513885 markings, 6438098 edges, 12312 markings/sec, 200 secs
lola: 3584801 markings, 6591168 edges, 14183 markings/sec, 205 secs
lola: 3671035 markings, 6741737 edges, 17247 markings/sec, 210 secs
lola: 3750399 markings, 6890225 edges, 15873 markings/sec, 215 secs
lola: 3826127 markings, 7038314 edges, 15146 markings/sec, 220 secs
lola: 3913236 markings, 7200314 edges, 17422 markings/sec, 225 secs
lola: 4000352 markings, 7367350 edges, 17423 markings/sec, 230 secs
lola: 4084780 markings, 7523053 edges, 16886 markings/sec, 235 secs
lola: 4169477 markings, 7674057 edges, 16939 markings/sec, 240 secs
lola: 4254042 markings, 7823432 edges, 16913 markings/sec, 245 secs
lola: 4333085 markings, 7968203 edges, 15809 markings/sec, 250 secs
lola: 4404880 markings, 8113379 edges, 14359 markings/sec, 255 secs
lola: 4499196 markings, 8285312 edges, 18863 markings/sec, 260 secs
lola: 4588005 markings, 8460242 edges, 17762 markings/sec, 265 secs
lola: 4682824 markings, 8616749 edges, 18964 markings/sec, 270 secs
lola: 4767538 markings, 8768483 edges, 16943 markings/sec, 275 secs
lola: 4856313 markings, 8929944 edges, 17755 markings/sec, 280 secs
lola: 4949857 markings, 9089466 edges, 18709 markings/sec, 285 secs
lola: 5036847 markings, 9241029 edges, 17398 markings/sec, 290 secs
lola: 5120751 markings, 9397096 edges, 16781 markings/sec, 295 secs
lola: 5212514 markings, 9560516 edges, 18353 markings/sec, 300 secs
lola: 5302875 markings, 9711954 edges, 18072 markings/sec, 305 secs
lola: 5383642 markings, 9862674 edges, 16153 markings/sec, 310 secs
lola: 5474368 markings, 10029921 edges, 18145 markings/sec, 315 secs
lola: 5569089 markings, 10182923 edges, 18944 markings/sec, 320 secs
lola: 5649012 markings, 10332017 edges, 15985 markings/sec, 325 secs
lola: local time limit reached - aborting
lola:
preliminary result: unknown unknown no unknown unknown yes unknown unknown yes no yes unknown unknown unknown no unknown
lola: memory consumption: 2645976 KB
lola: time consumption: 557 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: unknown unknown no unknown unknown yes unknown unknown yes no yes unknown unknown unknown no unknown
lola: memory consumption: 2650564 KB
lola: time consumption: 558 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 7 will run for 332 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0)))
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 ((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0)))
lola: processed formula length: 93
lola: 84 rewrites
lola: closed formula file CTLCardinality.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: (1 <= p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053)
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to CTLCardinality-7-0.sara
lola: state equation: calling and running sara
sara: try reading problem file CTLCardinality-7-0.sara.
lola: sara is running 0 secs || 8800 markings, 26903 edges, 1760 markings/sec, 0 secs
lola: sara is running 5 secs || 17684 markings, 57168 edges, 1777 markings/sec, 5 secs
lola: sara is running 10 secs || 26309 markings, 84558 edges, 1725 markings/sec, 10 secs
lola: sara is running 15 secs || 35182 markings, 119423 edges, 1775 markings/sec, 15 secs
lola: sara is running 20 secs || 43795 markings, 157007 edges, 1723 markings/sec, 20 secs
lola: sara is running 25 secs || 52444 markings, 193932 edges, 1730 markings/sec, 25 secs
lola: sara is running 30 secs || 61257 markings, 230289 edges, 1763 markings/sec, 30 secs
lola: sara is running 35 secs || 69876 markings, 267781 edges, 1724 markings/sec, 35 secs
lola: sara is running 40 secs || 78543 markings, 306125 edges, 1733 markings/sec, 40 secs
lola: sara is running 45 secs || 86968 markings, 339624 edges, 1685 markings/sec, 45 secs
lola: sara is running 50 secs || 94554 markings, 373104 edges, 1517 markings/sec, 50 secs
lola: sara is running 55 secs || 102409 markings, 408514 edges, 1571 markings/sec, 55 secs
lola: sara is running 60 secs || 110078 markings, 440325 edges, 1534 markings/sec, 60 secs
lola: sara is running 65 secs || 118346 markings, 471725 edges, 1654 markings/sec, 65 secs
lola: sara is running 70 secs || 126897 markings, 503669 edges, 1710 markings/sec, 70 secs
sara: place or transition ordering is non-deterministic
lola: sara is running 75 secs || 135431 markings, 532920 edges, 1707 markings/sec, 75 secs

lola: sara is running 80 secs || 144122 markings, 563989 edges, 1738 markings/sec, 80 secs
lola: sara is running 85 secs || 153064 markings, 603354 edges, 1788 markings/sec, 85 secs
lola: sara is running 90 secs || 161309 markings, 639742 edges, 1649 markings/sec, 90 secs
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: yes
lola: produced by: state equation
lola: The predicate is invariant.
lola: ========================================
lola: subprocess 8 will run for 361 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)))
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 ((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)))
lola: processed formula length: 152
lola: 84 rewrites
lola: closed formula file CTLCardinality.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: (p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 + 1 <= p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626)
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 invariant.
lola: 256 markings, 1024 edges
lola: ========================================
lola: subprocess 9 will run for 413 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (G (NOT DEADLOCK))
lola: ========================================
lola: SUBTASK
lola: checking possible preservation
lola: rewrite Frontend/Parser/formula_rewrite.k:583
lola: processed formula: E (G (NOT DEADLOCK))
lola: processed formula length: 20
lola: 83 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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:779
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: DEADLOCK
lola: state equation task get result unparse finished id 0
lola: state equation: Could not create input for sara: DNF too long or DEADLOCK predicate contained
lola: 45620 markings, 182942 edges, 9124 markings/sec, 0 secs || sara not yet started (preprocessing)
lola: 82563 markings, 372423 edges, 7389 markings/sec, 5 secs || sara not yet started (preprocessing)
lola: 123204 markings, 577397 edges, 8128 markings/sec, 10 secs || sara not yet started (preprocessing)
lola: 161046 markings, 766881 edges, 7568 markings/sec, 15 secs || sara not yet started (preprocessing)
lola: 201644 markings, 954206 edges, 8120 markings/sec, 20 secs || sara not yet started (preprocessing)
lola: 241482 markings, 1142284 edges, 7968 markings/sec, 25 secs || sara not yet started (preprocessing)
lola: 277762 markings, 1331881 edges, 7256 markings/sec, 30 secs || sara not yet started (preprocessing)
lola: 314025 markings, 1524221 edges, 7253 markings/sec, 35 secs || sara not yet started (preprocessing)
lola: 354634 markings, 1731816 edges, 8122 markings/sec, 40 secs || sara not yet started (preprocessing)
lola: 393013 markings, 1942418 edges, 7676 markings/sec, 45 secs || sara not yet started (preprocessing)
lola: 430245 markings, 2130899 edges, 7446 markings/sec, 50 secs || sara not yet started (preprocessing)
lola: 471251 markings, 2316710 edges, 8201 markings/sec, 55 secs || sara not yet started (preprocessing)
lola: 510191 markings, 2503703 edges, 7788 markings/sec, 60 secs || sara not yet started (preprocessing)
lola: 544957 markings, 2696500 edges, 6953 markings/sec, 65 secs || sara not yet started (preprocessing)
lola: 577324 markings, 2891644 edges, 6473 markings/sec, 70 secs || sara not yet started (preprocessing)
lola: 611105 markings, 3101926 edges, 6756 markings/sec, 75 secs || sara not yet started (preprocessing)
lola: 643166 markings, 3293033 edges, 6412 markings/sec, 80 secs || sara not yet started (preprocessing)
lola: 677155 markings, 3485693 edges, 6798 markings/sec, 85 secs || sara not yet started (preprocessing)
lola: 711592 markings, 3676610 edges, 6887 markings/sec, 90 secs || sara not yet started (preprocessing)
lola: 742751 markings, 3870479 edges, 6232 markings/sec, 95 secs || sara not yet started (preprocessing)
lola: 773607 markings, 4061934 edges, 6171 markings/sec, 100 secs || sara not yet started (preprocessing)
lola: 805823 markings, 4263365 edges, 6443 markings/sec, 105 secs || sara not yet started (preprocessing)
lola: 840080 markings, 4470957 edges, 6851 markings/sec, 110 secs || sara not yet started (preprocessing)
lola: 872374 markings, 4682446 edges, 6459 markings/sec, 115 secs || sara not yet started (preprocessing)
lola: 904350 markings, 4874452 edges, 6395 markings/sec, 120 secs || sara not yet started (preprocessing)
lola: 937377 markings, 5065644 edges, 6605 markings/sec, 125 secs || sara not yet started (preprocessing)
lola: 973812 markings, 5258865 edges, 7287 markings/sec, 130 secs || sara not yet started (preprocessing)
lola: 1013959 markings, 5465530 edges, 8029 markings/sec, 135 secs || sara not yet started (preprocessing)
lola: 1047858 markings, 5674949 edges, 6780 markings/sec, 140 secs || sara not yet started (preprocessing)
lola: 1084566 markings, 5894943 edges, 7342 markings/sec, 145 secs || sara not yet started (preprocessing)
lola: 1120527 markings, 6110348 edges, 7192 markings/sec, 150 secs || sara not yet started (preprocessing)
lola: 1156182 markings, 6318936 edges, 7131 markings/sec, 155 secs || sara not yet started (preprocessing)
lola: 1193961 markings, 6526998 edges, 7556 markings/sec, 160 secs || sara not yet started (preprocessing)
lola: 1227668 markings, 6735328 edges, 6741 markings/sec, 165 secs || sara not yet started (preprocessing)
lola: 1260635 markings, 6942875 edges, 6593 markings/sec, 170 secs || sara not yet started (preprocessing)
lola: 1296597 markings, 7162874 edges, 7192 markings/sec, 175 secs || sara not yet started (preprocessing)
lola: 1333240 markings, 7391713 edges, 7329 markings/sec, 180 secs || sara not yet started (preprocessing)
lola: 1368789 markings, 7615522 edges, 7110 markings/sec, 185 secs || sara not yet started (preprocessing)
lola: 1402120 markings, 7822761 edges, 6666 markings/sec, 190 secs || sara not yet started (preprocessing)
lola: 1440639 markings, 8031784 edges, 7704 markings/sec, 195 secs || sara not yet started (preprocessing)
lola: 1478178 markings, 8223101 edges, 7508 markings/sec, 200 secs || sara not yet started (preprocessing)
lola: 1512768 markings, 8414955 edges, 6918 markings/sec, 205 secs || sara not yet started (preprocessing)
lola: 1544982 markings, 8610269 edges, 6443 markings/sec, 210 secs || sara not yet started (preprocessing)
lola: 1578904 markings, 8820180 edges, 6784 markings/sec, 215 secs || sara not yet started (preprocessing)
lola: 1610183 markings, 9007136 edges, 6256 markings/sec, 220 secs || sara not yet started (preprocessing)
lola: 1644162 markings, 9199162 edges, 6796 markings/sec, 225 secs || sara not yet started (preprocessing)
lola: 1678479 markings, 9390126 edges, 6863 markings/sec, 230 secs || sara not yet started (preprocessing)
lola: 1709513 markings, 9583274 edges, 6207 markings/sec, 235 secs || sara not yet started (preprocessing)
lola: 1740284 markings, 9774641 edges, 6154 markings/sec, 240 secs || sara not yet started (preprocessing)
lola: 1772649 markings, 9976711 edges, 6473 markings/sec, 245 secs || sara not yet started (preprocessing)
lola: 1806842 markings, 10184030 edges, 6839 markings/sec, 250 secs || sara not yet started (preprocessing)
lola: 1838740 markings, 10392840 edges, 6380 markings/sec, 255 secs || sara not yet started (preprocessing)
lola: 1870589 markings, 10583992 edges, 6370 markings/sec, 260 secs || sara not yet started (preprocessing)
lola: 1903754 markings, 10776070 edges, 6633 markings/sec, 265 secs || sara not yet started (preprocessing)
lola: 1940391 markings, 10965668 edges, 7327 markings/sec, 270 secs || sara not yet started (preprocessing)
lola: 1982242 markings, 11154014 edges, 8370 markings/sec, 275 secs || sara not yet started (preprocessing)
lola: 2016856 markings, 11346348 edges, 6923 markings/sec, 280 secs || sara not yet started (preprocessing)
lola: 2055604 markings, 11553862 edges, 7750 markings/sec, 285 secs || sara not yet started (preprocessing)
lola: 2091607 markings, 11745511 edges, 7201 markings/sec, 290 secs || sara not yet started (preprocessing)
lola: 2129999 markings, 11936841 edges, 7678 markings/sec, 295 secs || sara not yet started (preprocessing)
lola: 2167900 markings, 12127876 edges, 7580 markings/sec, 300 secs || sara not yet started (preprocessing)
lola: 2202964 markings, 12317496 edges, 7013 markings/sec, 305 secs || sara not yet started (preprocessing)
lola: 2235965 markings, 12511892 edges, 6600 markings/sec, 310 secs || sara not yet started (preprocessing)
lola: 2274229 markings, 12717872 edges, 7653 markings/sec, 315 secs || sara not yet started (preprocessing)
lola: 2311635 markings, 12926963 edges, 7481 markings/sec, 320 secs || sara not yet started (preprocessing)
lola: 2348096 markings, 13127717 edges, 7292 markings/sec, 325 secs || sara not yet started (preprocessing)
lola: 2384774 markings, 13318210 edges, 7336 markings/sec, 330 secs || sara not yet started (preprocessing)
lola: 2424233 markings, 13506984 edges, 7892 markings/sec, 335 secs || sara not yet started (preprocessing)
lola: 2461255 markings, 13696904 edges, 7404 markings/sec, 340 secs || sara not yet started (preprocessing)
lola: 2492895 markings, 13889141 edges, 6328 markings/sec, 345 secs || sara not yet started (preprocessing)
lola: 2526624 markings, 14090597 edges, 6746 markings/sec, 350 secs || sara not yet started (preprocessing)
lola: 2559994 markings, 14294241 edges, 6674 markings/sec, 355 secs || sara not yet started (preprocessing)
lola: 2590999 markings, 14484837 edges, 6201 markings/sec, 360 secs || sara not yet started (preprocessing)
lola: 2626315 markings, 14675837 edges, 7063 markings/sec, 365 secs || sara not yet started (preprocessing)
lola: 2659219 markings, 14865371 edges, 6581 markings/sec, 370 secs || sara not yet started (preprocessing)
lola: 2690391 markings, 15058217 edges, 6234 markings/sec, 375 secs || sara not yet started (preprocessing)
lola: 2720157 markings, 15252880 edges, 5953 markings/sec, 380 secs || sara not yet started (preprocessing)
lola: 2754052 markings, 15456803 edges, 6779 markings/sec, 385 secs || sara not yet started (preprocessing)
lola: 2788011 markings, 15666537 edges, 6792 markings/sec, 390 secs || sara not yet started (preprocessing)
lola: 2820278 markings, 15870807 edges, 6453 markings/sec, 395 secs || sara not yet started (preprocessing)
lola: 2851144 markings, 16063046 edges, 6173 markings/sec, 400 secs || sara not yet started (preprocessing)
lola: 2886169 markings, 16252084 edges, 7005 markings/sec, 405 secs || sara not yet started (preprocessing)
lola: local time limit reached - aborting
lola:
preliminary result: unknown yes no unknown unknown yes yes unknown yes no yes unknown unknown unknown no unknown
lola: memory consumption: 1886488 KB
lola: time consumption: 1092 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: unknown yes no unknown unknown yes yes unknown yes no yes unknown unknown unknown no unknown
lola: memory consumption: 1890420 KB
lola: time consumption: 1094 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 10 will run for 409 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (G ((p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 0)))
lola: ========================================
lola: SUBTASK
lola: checking possible preservation
lola: rewrite Frontend/Parser/formula_rewrite.k:583
lola: processed formula: E (G ((p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 0)))
lola: processed formula length: 84
lola: 83 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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:788
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (1 <= p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783)
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 / EG
lola: The predicate is not possibly preserved.
lola: 81 markings, 80 edges
lola: ========================================
lola: subprocess 11 will run for 490 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F ((1 <= p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783)))
lola: ========================================
lola: SUBTASK
lola: checking eventual occurrence
lola: rewrite Frontend/Parser/formula_rewrite.k:584
lola: rewrite Frontend/Parser/formula_rewrite.k:749
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 0)
lola: processed formula length: 76
lola: 85 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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:700
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (1 <= p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783)
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 / EG
lola: The predicate eventually occurs.
lola: 81 markings, 80 edges
lola: ========================================
lola: subprocess 12 will run for 613 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (A (F ((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 0))) OR E (G ((3 <= p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036))))
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 12 will run for 613 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (G ((3 <= p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036)))
lola: ========================================
lola: SUBTASK
lola: checking possible preservation
lola: rewrite Frontend/Parser/formula_rewrite.k:583
lola: processed formula: E (G ((3 <= p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036)))
lola: processed formula length: 84
lola: 83 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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: (p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036 <= 2)
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 / EG
lola: The predicate is not possibly preserved.
lola: 1 markings, 0 edges
lola: ========================================
lola: subprocess 13 will run for 818 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F ((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 0)))
lola: ========================================
lola: SUBTASK
lola: checking eventual occurrence
lola: rewrite Frontend/Parser/formula_rewrite.k:584
lola: rewrite Frontend/Parser/formula_rewrite.k:749
lola: rewrite Frontend/Parser/formula_rewrite.k:787
lola: processed formula: (1 <= p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693)
lola: processed formula length: 76
lola: 85 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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:700
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 0)
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to CTLCardinality-13-0.sara
lola: state equation: calling and running sara
sara: try reading problem file CTLCardinality-13-0.sara.
lola: 66836 markings, 93534 edges, 13367 markings/sec, 0 secs || sara is running 0 secs
lola: 137826 markings, 193866 edges, 14198 markings/sec, 5 secs || sara is running 5 secs
lola: 211785 markings, 301033 edges, 14792 markings/sec, 10 secs || sara is running 10 secs
lola: 275476 markings, 397677 edges, 12738 markings/sec, 15 secs || sara is running 15 secs
lola: 347762 markings, 500809 edges, 14457 markings/sec, 20 secs || sara is running 20 secs
lola: 411365 markings, 597418 edges, 12721 markings/sec, 25 secs || sara is running 25 secs
lola: 480358 markings, 695530 edges, 13799 markings/sec, 30 secs || sara is running 30 secs
lola: 546060 markings, 796170 edges, 13140 markings/sec, 35 secs || sara is running 35 secs
lola: 609325 markings, 892488 edges, 12653 markings/sec, 40 secs || sara is running 40 secs
lola: 681201 markings, 994962 edges, 14375 markings/sec, 45 secs || sara is running 45 secs
lola: 744945 markings, 1091527 edges, 12749 markings/sec, 50 secs || sara is running 50 secs
lola: 801321 markings, 1184667 edges, 11275 markings/sec, 55 secs || sara is running 55 secs
lola: 863438 markings, 1280283 edges, 12423 markings/sec, 60 secs || sara is running 60 secs
lola: 934548 markings, 1382486 edges, 14222 markings/sec, 65 secs || sara is running 65 secs
lola: 999185 markings, 1479673 edges, 12927 markings/sec, 70 secs || sara is running 70 secs
sara: place or transition ordering is non-deterministic

lola: 1055818 markings, 1572685 edges, 11327 markings/sec, 75 secs || sara is running 75 secs
lola: 1110031 markings, 1663390 edges, 10843 markings/sec, 80 secs || sara is running 80 secs
lola: 1164606 markings, 1753940 edges, 10915 markings/sec, 85 secs || sara is running 85 secs
lola: state equation 0: solution produced
lola: 1232474 markings, 1858374 edges, 13574 markings/sec, 90 secs || sara is running 90 secs
lola: 1311562 markings, 1974330 edges, 15818 markings/sec, 95 secs || sara is running 95 secs
lola: 1369711 markings, 2071036 edges, 11630 markings/sec, 100 secs || sara is running 100 secs
lola: 1421698 markings, 2162522 edges, 10397 markings/sec, 105 secs || sara is running 105 secs
lola: 1497761 markings, 2273022 edges, 15213 markings/sec, 110 secs || sara is running 110 secs
lola: 1569873 markings, 2379978 edges, 14422 markings/sec, 115 secs || sara is running 115 secs
lola: 1637919 markings, 2484192 edges, 13609 markings/sec, 120 secs || sara is running 120 secs
lola: 1692350 markings, 2574527 edges, 10886 markings/sec, 125 secs || sara is running 125 secs
lola: 1747224 markings, 2665688 edges, 10975 markings/sec, 130 secs || sara is running 130 secs
lola: 1801464 markings, 2756289 edges, 10848 markings/sec, 135 secs || sara is running 135 secs
lola: 1860745 markings, 2854972 edges, 11856 markings/sec, 140 secs || sara is running 140 secs
lola: 1922698 markings, 2959113 edges, 12391 markings/sec, 145 secs || sara is running 145 secs
lola: 1970714 markings, 3049205 edges, 9603 markings/sec, 150 secs || sara is running 150 secs
lola: 2023666 markings, 3143123 edges, 10590 markings/sec, 155 secs || sara is running 155 secs
lola: 2073894 markings, 3233570 edges, 10046 markings/sec, 160 secs || sara is running 160 secs
lola: 2120838 markings, 3322247 edges, 9389 markings/sec, 165 secs || sara is running 165 secs
lola: 2187740 markings, 3418333 edges, 13380 markings/sec, 170 secs || sara is running 170 secs
lola: 2252444 markings, 3517055 edges, 12941 markings/sec, 175 secs || sara is running 175 secs
lola: 2314628 markings, 3611669 edges, 12437 markings/sec, 180 secs || sara is running 180 secs
lola: 2383849 markings, 3711064 edges, 13844 markings/sec, 185 secs || sara is running 185 secs
lola: 2447113 markings, 3806053 edges, 12653 markings/sec, 190 secs || sara is running 190 secs
lola: 2502714 markings, 3897113 edges, 11120 markings/sec, 195 secs || sara is running 195 secs
lola: 2564273 markings, 3993156 edges, 12312 markings/sec, 200 secs || sara is running 200 secs
lola: 2633107 markings, 4093222 edges, 13767 markings/sec, 205 secs || sara is running 205 secs
lola: 2699576 markings, 4192004 edges, 13294 markings/sec, 210 secs || sara is running 210 secs
lola: 2757102 markings, 4284848 edges, 11505 markings/sec, 215 secs || sara is running 215 secs
lola: 2812523 markings, 4376868 edges, 11084 markings/sec, 220 secs || sara is running 220 secs
lola: 2873097 markings, 4475618 edges, 12115 markings/sec, 225 secs || sara is running 225 secs
lola: 2942041 markings, 4584429 edges, 13789 markings/sec, 230 secs || sara is running 230 secs
lola: 2995822 markings, 4679603 edges, 10756 markings/sec, 235 secs || sara is running 235 secs
lola: 3050838 markings, 4774678 edges, 11003 markings/sec, 240 secs || sara is running 240 secs
lola: 3121219 markings, 4881805 edges, 14076 markings/sec, 245 secs || sara is running 245 secs
lola: 3186169 markings, 4984418 edges, 12990 markings/sec, 250 secs || sara is running 250 secs
lola: 3245472 markings, 5081025 edges, 11861 markings/sec, 255 secs || sara is running 255 secs
lola: 3300085 markings, 5172356 edges, 10923 markings/sec, 260 secs || sara is running 260 secs
lola: 3355224 markings, 5265709 edges, 11028 markings/sec, 265 secs || sara is running 265 secs
lola: 3410951 markings, 5364482 edges, 11145 markings/sec, 270 secs || sara is running 270 secs
lola: 3461989 markings, 5458046 edges, 10208 markings/sec, 275 secs || sara is running 275 secs
lola: 3510113 markings, 5548234 edges, 9625 markings/sec, 280 secs || sara is running 280 secs
lola: 3565886 markings, 5644400 edges, 11155 markings/sec, 285 secs || sara is running 285 secs
lola: 3614332 markings, 5734950 edges, 9689 markings/sec, 290 secs || sara is running 290 secs
lola: 3666324 markings, 5826140 edges, 10398 markings/sec, 295 secs || sara is running 295 secs
lola: 3724652 markings, 5919393 edges, 11666 markings/sec, 300 secs || sara is running 300 secs
lola: 3791500 markings, 6018063 edges, 13370 markings/sec, 305 secs || sara is running 305 secs
lola: 3859502 markings, 6117437 edges, 13600 markings/sec, 310 secs || sara is running 310 secs
lola: 3918489 markings, 6210812 edges, 11797 markings/sec, 315 secs || sara is running 315 secs
lola: 3973165 markings, 6304583 edges, 10935 markings/sec, 320 secs || sara is running 320 secs
lola: 4029785 markings, 6404413 edges, 11324 markings/sec, 325 secs || sara is running 325 secs
lola: 4080058 markings, 6497159 edges, 10055 markings/sec, 330 secs || sara is running 330 secs
lola: 4131500 markings, 6589564 edges, 10288 markings/sec, 335 secs || sara is running 335 secs
lola: 4194806 markings, 6691421 edges, 12661 markings/sec, 340 secs || sara is running 340 secs
lola: 4251409 markings, 6787802 edges, 11321 markings/sec, 345 secs || sara is running 345 secs
lola: 4307331 markings, 6881979 edges, 11184 markings/sec, 350 secs || sara is running 350 secs
lola: 4358327 markings, 6973719 edges, 10199 markings/sec, 355 secs || sara is running 355 secs
lola: 4407429 markings, 7067875 edges, 9820 markings/sec, 360 secs || sara is running 360 secs
lola: 4454760 markings, 7157961 edges, 9466 markings/sec, 365 secs || sara is running 365 secs
lola: 4505276 markings, 7249515 edges, 10103 markings/sec, 370 secs || sara is running 370 secs
lola: 4558941 markings, 7344046 edges, 10733 markings/sec, 375 secs || sara is running 375 secs
lola: 4606897 markings, 7434187 edges, 9591 markings/sec, 380 secs || sara is running 380 secs
lola: 4648502 markings, 7522404 edges, 8321 markings/sec, 385 secs || sara is running 385 secs
lola: 4689838 markings, 7609601 edges, 8267 markings/sec, 390 secs || sara is running 390 secs
lola: 4737562 markings, 7700101 edges, 9545 markings/sec, 395 secs || sara is running 395 secs
lola: 4793886 markings, 7797230 edges, 11265 markings/sec, 400 secs || sara is running 400 secs
lola: 4845179 markings, 7890699 edges, 10259 markings/sec, 405 secs || sara is running 405 secs
lola: 4888672 markings, 7979058 edges, 8699 markings/sec, 410 secs || sara is running 410 secs
lola: 4930698 markings, 8069225 edges, 8405 markings/sec, 415 secs || sara is running 415 secs
lola: 4977416 markings, 8159680 edges, 9344 markings/sec, 420 secs || sara is running 420 secs
lola: 5030113 markings, 8254030 edges, 10539 markings/sec, 425 secs || sara is running 425 secs
lola: 5083240 markings, 8348731 edges, 10625 markings/sec, 430 secs || sara is running 430 secs
lola: 5131601 markings, 8439708 edges, 9672 markings/sec, 435 secs || sara is running 435 secs
lola: 5173055 markings, 8528968 edges, 8291 markings/sec, 440 secs || sara is running 440 secs
lola: 5212339 markings, 8616611 edges, 7857 markings/sec, 445 secs || sara is running 445 secs
lola: 5254441 markings, 8707052 edges, 8420 markings/sec, 450 secs || sara is running 450 secs
lola: 5295156 markings, 8795939 edges, 8143 markings/sec, 455 secs || sara is running 455 secs
lola: 5334622 markings, 8883719 edges, 7893 markings/sec, 460 secs || sara is running 460 secs
lola: 5376410 markings, 8973903 edges, 8358 markings/sec, 465 secs || sara is running 465 secs
lola: 5461242 markings, 9098579 edges, 16966 markings/sec, 470 secs || sara is running 470 secs
lola: 5545186 markings, 9223051 edges, 16789 markings/sec, 475 secs || sara is running 475 secs
lola: 5625337 markings, 9344419 edges, 16030 markings/sec, 480 secs || sara is running 480 secs
lola: 5660965 markings, 9432596 edges, 7126 markings/sec, 485 secs || sara is running 485 secs
lola: 5708220 markings, 9528835 edges, 9451 markings/sec, 490 secs || sara is running 490 secs
lola: 5791495 markings, 9650849 edges, 16655 markings/sec, 495 secs || sara is running 495 secs
lola: 5872909 markings, 9771352 edges, 16283 markings/sec, 500 secs || sara is running 500 secs
lola: 5952232 markings, 9889867 edges, 15865 markings/sec, 505 secs || sara is running 505 secs
lola: 6030712 markings, 10008477 edges, 15696 markings/sec, 510 secs || sara is running 510 secs
lola: 6104007 markings, 10117004 edges, 14659 markings/sec, 515 secs || sara is running 515 secs
lola: 6170955 markings, 10213851 edges, 13390 markings/sec, 520 secs || sara is running 520 secs
lola: 6243192 markings, 10319301 edges, 14447 markings/sec, 525 secs || sara is running 525 secs
lola: 6304669 markings, 10413638 edges, 12295 markings/sec, 530 secs || sara is running 530 secs
lola: 6372365 markings, 10513270 edges, 13539 markings/sec, 535 secs || sara is running 535 secs
lola: 6436881 markings, 10610211 edges, 12903 markings/sec, 540 secs || sara is running 540 secs
lola: 6501319 markings, 10708478 edges, 12888 markings/sec, 545 secs || sara is running 545 secs
lola: 6563394 markings, 10804982 edges, 12415 markings/sec, 550 secs || sara is running 550 secs
lola: 6631570 markings, 10905237 edges, 13635 markings/sec, 555 secs || sara is running 555 secs
lola: 6690017 markings, 10997235 edges, 11689 markings/sec, 560 secs || sara is running 560 secs
lola: 6744888 markings, 11088215 edges, 10974 markings/sec, 565 secs || sara is running 565 secs
lola: 6810291 markings, 11186772 edges, 13081 markings/sec, 570 secs || sara is running 570 secs
lola: 6875259 markings, 11284697 edges, 12994 markings/sec, 575 secs || sara is running 575 secs
lola: 6930339 markings, 11375814 edges, 11016 markings/sec, 580 secs || sara is running 580 secs
lola: 6983652 markings, 11466481 edges, 10663 markings/sec, 585 secs || sara is running 585 secs
lola: 7036287 markings, 11556455 edges, 10527 markings/sec, 590 secs || sara is running 590 secs
lola: 7111882 markings, 11669035 edges, 15119 markings/sec, 595 secs || sara is running 595 secs
lola: 7179766 markings, 11775519 edges, 13577 markings/sec, 600 secs || sara is running 600 secs
lola: 7230875 markings, 11868612 edges, 10222 markings/sec, 605 secs || sara is running 605 secs
lola: local time limit reached - aborting
lola:
preliminary result: yes yes no unknown unknown yes yes no yes no yes unknown unknown unknown no unknown
lola: caught signal User defined signal 1 - aborting LoLA
lola:
preliminary result: yes yes no unknown unknown yes yes no yes no yes unknown unknown unknown no unknown
lola: memory consumption: 2221120 KB
lola: time consumption: 1729 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: memory consumption: 2221120 KB
lola: time consumption: 1729 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes no unknown unknown yes yes no yes no yes unknown unknown unknown no unknown
lola: memory consumption: 1308876 KB
lola: time consumption: 1731 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 13 will run for 605 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (A (G ((p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036 <= 2))) AND E (F (((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 13 will run for 605 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G ((p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036 <= 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:788
lola: processed formula: A (G ((p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036 <= 2)))
lola: processed formula length: 84
lola: 84 rewrites
lola: closed formula file CTLCardinality.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:788
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (3 <= p9044 + p9043 + p9042 + p9041 + p9040 + p9039 + p9038 + p9037 + p9036)
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to CTLCardinality-13-0.sara
lola: state equation: calling and running sara
sara: try reading problem file CTLCardinality-13-0.sara.
lola: sara is running 0 secs || 14874 markings, 32018 edges, 2975 markings/sec, 0 secs
lola: sara is running 5 secs || 29774 markings, 69799 edges, 2980 markings/sec, 5 secs
lola: sara is running 10 secs || 44764 markings, 109857 edges, 2998 markings/sec, 10 secs
lola: sara is running 15 secs || 58763 markings, 154862 edges, 2800 markings/sec, 15 secs
lola: sara is running 20 secs || 74157 markings, 192758 edges, 3079 markings/sec, 20 secs
lola: sara is running 25 secs || 90056 markings, 231637 edges, 3180 markings/sec, 25 secs
lola: sara is running 30 secs || 106762 markings, 274133 edges, 3341 markings/sec, 30 secs
lola: sara is running 35 secs || 123380 markings, 317236 edges, 3324 markings/sec, 35 secs
lola: sara is running 40 secs || 140033 markings, 360809 edges, 3331 markings/sec, 40 secs
lola: sara is running 45 secs || 154207 markings, 400391 edges, 2835 markings/sec, 45 secs
lola: sara is running 50 secs || 170186 markings, 440019 edges, 3196 markings/sec, 50 secs
lola: sara is running 55 secs || 185309 markings, 482235 edges, 3025 markings/sec, 55 secs
lola: sara is running 60 secs || 200767 markings, 524485 edges, 3092 markings/sec, 60 secs
lola: sara is running 65 secs || 216678 markings, 566064 edges, 3182 markings/sec, 65 secs
lola: sara is running 70 secs || 232896 markings, 604258 edges, 3244 markings/sec, 70 secs
sara: place or transition ordering is non-deterministic
lola: sara is running 75 secs || 247059 markings, 643312 edges, 2833 markings/sec, 75 secs

lola: sara is running 80 secs || 263025 markings, 683268 edges, 3193 markings/sec, 80 secs
lola: sara is running 85 secs || 278571 markings, 721677 edges, 3109 markings/sec, 85 secs
lola: sara is running 90 secs || 293377 markings, 761972 edges, 2961 markings/sec, 90 secs
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: yes
lola: produced by: state equation
lola: The predicate is invariant.
lola: ========================================
lola: subprocess 14 will run for 859 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 +... (shortened)
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 (((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 +... (shortened)
lola: processed formula length: 5886
lola: 83 rewrites
lola: closed formula file CTLCardinality.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: ((p4634 + p4633 + p4632 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 <= p8675 + p8674 + p8673 + p8672 + p8671 + p8670 + p6083 + p6082 + p6081 + p6080 + p7379 + p7378 + p7377 + p7376 + p7375 + p7374 + p7373 + p7372 + p8669 + p8668 + p6079 + p6078 + p6077 + p6076 + p7426 + p7427 + p7428 + p7429 + p6130 + p6131 + p6132 + p6133 + p6134 + p6135 + p6136 + p6137 + p8722 + p8723 + p8724 + p8725 + p8726 + p8727 + p8728 + p8729 + p7430 + p7431 + p7432 + p7433 + p8621 + p8620 + p7325 + p7324 + p7323 + p7322 + p7321 + p7320 + p8619 + p8618 + p8617 + p8616 + p8615 + p8614 + p6029 + p6028 + p6027 + p6026 + p6025 + p6024 + p6023 + p6022 + p7319 + p7318 + p7271 + p7270 + p8567 + p8566 + p8565 + p8564 + p8563 + p8562 + p8561 + p8560 + p7269 + p7268 + p7267 + p7266 + p7265 + p7264 + p8513 + p8512 + p8511 + p8510 + p7217 + p7216 + p7215 + p7214 + p7213 + p7212 + p7211 + p7210 + p8509 + p8508 + p8507 + p8506 + p6184 + p6185 + p6186 + p6187 + p6188 + p6189 + p8776 + p8777 + p8778 + p8779 + p7480 + p7481 + p7482 + p7483 + p7484 + p7485 + p7486 + p7487 + p6190 + p6191 + p8780 + p8781 + p8782 + p8783 + p7163 + p7162 + p7161 + p7160 + p8459 + p8458 + p8457 + p8456 + p8455 + p8454 + p8453 + p8452 + p7159 + p7158 + p7157 + p7156 + p8405 + p8404 + p8403 + p8402 + p8401 + p8400 + p7109 + p7108 + p7107 + p7106 + p7105 + p7104 + p7103 + p7102 + p8399 + p8398 + p8351 + p8350 + p7055 + p7054 + p7053 + p7052 + p7051 + p7050 + p8349 + p8348 + p8347 + p8346 + p8345 + p8344 + p7049 + p7048 + p7001 + p7000 + p8297 + p8296 + p8295 + p8294 + p8293 + p8292 + p8291 + p8290 + p8243 + p8242 + p8241 + p8240 + p8239 + p8238 + p8237 + p8236 + p8189 + p8188 + p8187 + p8186 + p8185 + p8184 + p8183 + p8182 + p6238 + p6239 + p8135 + p8134 + p8133 + p8132 + p8131 + p8130 + p8129 + p8128 + p8081 + p8080 + p8079 + p8078 + p8077 + p8076 + p7534 + p7535 + p7536 + p7537 + p7538 + p7539 + p6240 + p6241 + p6242 + p6243 + p6244 + p6245 + p8075 + p8074 + p8027 + p8026 + p8830 + p8831 + p8832 + p8833 + p8834 + p8835 + p8836 + p8837 + p8025 + p8024 + p7540 + p7541 + p8023 + p8022 + p8021 + p8020 + p7588 + p7589 + p6292 + p6293 + p6294 + p6295 + p6296 + p6297 + p6298 + p6299 + p8884 + p8885 + p8886 + p8887 + p8888 + p8889 + p7590 + p7591 + p7592 + p7593 + p7594 + p7595 + p8890 + p8891 + p5000 + p5001 + p5002 + p5003 + p6346 + p6347 + p6348 + p6349 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p8938 + p8939 + p7642 + p7643 + p7644 + p7645 + p7646 + p7647 + p7648 + p7649 + p6350 + p6351 + p6352 + p6353 + p8940 + p8941 + p8942 + p8943 + p8944 + p8945 + p7696 + p7697 + p7698 + p7699 + p8992 + p8993 + p8994 + p8995 + p8996 + p8997 + p8998 + p8999 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p6400 + p6401 + p6402 + p6403 + p6404 + p6405 + p6406 + p6407 + p5110 + p5111 + p7700 + p7701 + p7702 + p7703 + p4999 + p4998 + p4997 + p4996 + p4949 + p4948 + p4947 + p4946 + p4945 + p4944 + p4943 + p4942 + p5158 + p5159 + p6454 + p6455 + p6456 + p6457 + p6458 + p6459 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p7750 + p7751 + p7752 + p7753 + p7754 + p7755 + p7756 + p7757 + p6460 + p6461 + p4895 + p4894 + p4893 + p4892 + p4891 + p4890 + p4889 + p4888 + p4841 + p4840 + p4839 + p4838 + p4837 + p4836 + p4835 + p4834 + p4787 + p4786 + p4785 + p4784 + p4783 + p4782 + p4781 + p4780 + p6508 + p6509 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p7804 + p7805 + p7806 + p7807 + p7808 + p7809 + p6510 + p6511 + p6512 + p6513 + p6514 + p6515 + p4733 + p4732 + p4731 + p4730 + p4729 + p4728 + p4727 + p4726 + p7810 + p7811 + p5975 + p5974 + p5973 + p5972 + p5971 + p5970 + p4679 + p4678 + p4677 + p4676 + p4675 + p4674 + p4673 + p4672 + p5969 + p5968 + p5921 + p5920 + p5266 + p5267 + p5268 + p5269 + p5919 + p7858 + p7859 + p5918 + p5917 + p6562 + p6563 + p6564 + p6565 + p6566 + p6567 + p6568 + p6569 + p5270 + p5271 + p5272 + p5273 + p5916 + p5915 + p5914 + p7860 + p7861 + p7862 + p7863 + p7864 + p7865 + p5867 + p5866 + p5865 + p5864 + p5863 + p5862 + p5861 + p5860 + p5813 + p5812 + p5811 + p5810 + p5809 + p5808 + p5807 + p5806 + p6616 + p6617 + p6618 + p6619 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 + p7912 + p7913 + p7914 + p7915 + p7916 + p7917 + p7918 + p7919 + p6620 + p6621 + p6622 + p6623 + p5759 + p5758 + p5757 + p5756 + p5755 + p5754 + p5753 + p5752 + p5374 + p5375 + p5376 + p5377 + p5378 + p5379 + p5705 + p5704 + p5703 + p5702 + p5701 + p5700 + p7966 + p7967 + p7968 + p7969 + p6670 + p6671 + p6672 + p6673 + p6674 + p6675 + p6676 + p6677 + p5380 + p5381 + p7970 + p7971 + p7972 + p7973 + p6999 + p6998 + p6997 + p6996 + p6995 + p6994 + p5699 + p5698 + p5651 + p5650 + p6947 + p6946 + p6945 + p6944 + p6943 + p6942 + p6941 + p6940 + p5649 + p5648 + p5647 + p5646 + p5645 + p5644 + p6893 + p6892 + p6891 + p6890 + p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p6889 + p5428 + p5429 + p6888 + p6887 + p6886 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p5430 + p5431 + p5432 + p5433 + p5434 + p5435 + p5543 + p5542 + p5541 + p5540 + p6839 + p6838 + p6837 + p6836 + p6835 + p6730 + p6731 + p6834 + p6833 + p6832 + p5539 + p5538 + p5537 + p5536 + p6785 + p6784 + p6783 + p6782 + p6781 + p6780 + p5489 + p5488 + p5487 + p5486 + p5485 + p5484 + p5483 + p5482 + p6779 + p6778) AND (p9791 + p9790 + p9789 + p9788 + p9787 + p9786 + p9785 + p9784 + p9783 <= 56) AND (56 <= p9782 + p9781 + p9780 + p9779 + p9778 + p9777 + p9776 + p9775 + p9774 + p9773 + p9772 + p9771 + p9770 + p9769 + p9768 + p9767 + p9766 + p9765 + p9764 + p9763 + p9762 + p9761 + p9760 + p9759 + p9758 + p9757 + p9756 + p9755 + p9754 + p9753 + p9752 + p9751 + p9750 + p9749 + p9748 + p9747 + p9746 + p9745 + p9744 + p9743 + p9742 + p9741 + p9740 + p9739 + p9738 + p9737 + p9736 + p9735 + p9734 + p9733 + p9732 + p9731 + p9730 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9719 + p9718 + p9711))
lola: state equation task get result unparse finished id 0
lola: state equation: Generated DNF with 3 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to CTLCardinality-14-0.sara
lola: state equation: calling and running sara
sara: try reading problem file CTLCardinality-14-0.sara.
lola: sara is running 0 secs || 8808 markings, 26944 edges, 1762 markings/sec, 0 secs
lola: sara is running 5 secs || 17716 markings, 57244 edges, 1782 markings/sec, 5 secs
lola: sara is running 10 secs || 26368 markings, 84782 edges, 1730 markings/sec, 10 secs
lola: sara is running 15 secs || 35248 markings, 119744 edges, 1776 markings/sec, 15 secs
lola: sara is running 20 secs || 43898 markings, 157393 edges, 1730 markings/sec, 20 secs
lola: sara is running 25 secs || 52587 markings, 194412 edges, 1738 markings/sec, 25 secs
lola: sara is running 30 secs || 61447 markings, 231180 edges, 1772 markings/sec, 30 secs
lola: sara is running 35 secs || 70115 markings, 268934 edges, 1734 markings/sec, 35 secs
lola: sara is running 40 secs || 78847 markings, 307292 edges, 1746 markings/sec, 40 secs
lola: sara is running 45 secs || 87316 markings, 341253 edges, 1694 markings/sec, 45 secs
lola: sara is running 50 secs || 95047 markings, 374910 edges, 1546 markings/sec, 50 secs
lola: sara is running 55 secs || 102987 markings, 411031 edges, 1588 markings/sec, 55 secs
lola: sara is running 60 secs || 110713 markings, 443053 edges, 1545 markings/sec, 60 secs
lola: sara is running 65 secs || 119012 markings, 474397 edges, 1660 markings/sec, 65 secs
sara: place or transition ordering is non-deterministic
lola: sara is running 70 secs || 127701 markings, 506798 edges, 1738 markings/sec, 70 secs
lola: sara is running 75 secs || 136186 markings, 536099 edges, 1697 markings/sec, 75 secs
lola: sara is running 80 secs || 144955 markings, 566867 edges, 1754 markings/sec, 80 secs

lola: sara is running 85 secs || 153875 markings, 607272 edges, 1784 markings/sec, 85 secs
lola: sara is running 90 secs || 162193 markings, 643486 edges, 1664 markings/sec, 90 secs
lola: sara is running 95 secs || 171092 markings, 684536 edges, 1780 markings/sec, 95 secs
lola: state equation: solution impossible
lola: SUBRESULT
lola: result: no
lola: produced by: state equation
lola: The predicate is unreachable.
lola: ========================================
lola: SUBRESULT
lola: result: no
lola: The Boolean predicate is false.
lola: ========================================
lola: subprocess 14 will run for 809 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (A (G (((1 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 14 will run for 809 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (G (NOT DEADLOCK))
lola: ========================================
lola: SUBTASK
lola: checking absence of deadlocks
lola: Planning: workflow for deadlock check: search (--findpath=off,--siphontrap=off)
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 deadlock preserving stubborn set method with insertion algorithm(--stubborn=tarjan)
lola: RUNNING
lola: SUBRESULT
lola: result: no
lola: produced by: state space
lola: The net is not deadlock-free.
lola: 753 markings, 752 edges
lola: ========================================
lola: SUBRESULT
lola: result: no
lola: The Boolean predicate is false.
lola: ========================================
lola: subprocess 15 will run for 1617 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: (A (F ((57 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + ... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking a Boolean combination of formulas
lola: RUNNING
lola: subprocess 15 will run for 1617 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 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 (((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0))))
lola: processed formula length: 95
lola: 83 rewrites
lola: closed formula file CTLCardinality.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: ((p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 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: 0 markings, 0 edges
lola: ========================================
lola: Child process aborted or communication problem between parent and child process
lola: subprocess 17 will run for 1 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: A (F ((57 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking eventual occurrence
lola: rewrite Frontend/Parser/formula_rewrite.k:584
lola: rewrite Frontend/Parser/formula_rewrite.k:749
lola: rewrite Frontend/Parser/formula_rewrite.k:788
lola: processed formula: (p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p1799 + p1798... (shortened)
lola: processed formula length: 8783
lola: 85 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space / EG)
lola: state space: using search routine for EG formula (--search=depth)
lola: state space: using EG preserving stubborn set method (--stubborn=tarjan)
lola: Planning: workflow for reachability check: stateequation (--findpath=off)
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:700
lola: state equation task get result rewrite finished id 0
lola: state equation task get result unparse finished++ id 0
lola: formula 0: (57 <= p0 + p9 + p1998 + p1989 + p1980 + p1971 + p1962 + p1961 + p1960 + p1959 + p1958 + p1957 + p1956 + p1955 + p1954 + p1953 + p1944 + p1935 + p1926 + p1917 + p1908 + p1907 + p1906 + p1905 + p1904 + p1903 + p1902 + p1901 + p1900 + p1899 + p1890 + p1881 + p1872 + p1863 + p1854 + p1853 + p1852 + p1851 + p1850 + p1849 + p1848 + p1847 + p1846 + p1845 + p1836 + p1827 + p1818 + p1809 + p1800 + p1799 + p1798 + p1797 + p1796 + p1795 + p1794 + p1793 + p1792 + p1791 + p1782 + p1773 + p1764 + p1755 + p1746 + p1745 + p1744 + p1743 + p1742 + p1741 + p1740 + p1739 + p1738 + p1737 + p1728 + p1719 + p1710 + p1701 + p2997 + p1692 + p1691 + p1690 + p2988 + p2987 + p2986 + p2985 + p2984 + p2983 + p2982 + p2981 + p2980 + p1689 + p1688 + p1687 + p1686 + p1685 + p1684 + p1683 + p2979 + p2970 + p1674 + p2961 + p1665 + p2952 + p1656 + p2943 + p1647 + p2934 + p2933 + p2932 + p2931 + p2930 + p1638 + p1637 + p1636 + p1635 + p1634 + p1633 + p1632 + p1631 + p1630 + p2929 + p2928 + p2927 + p2926 + p2925 + p1629 + p1620 + p2916 + p1611 + p2907 + p1602 + p2898 + p1593 + p2889 + p2880 + p1584 + p1583 + p1582 + p1581 + p1580 + p2879 + p2878 + p2877 + p2876 + p2875 + p2874 + p2873 + p2872 + p2871 + p1579 + p1578 + p1577 + p1576 + p1575 + p2862 + p1566 + p2853 + p1557 + p2844 + p1548 + p2835 + p1539 + p1530 + p2826 + p2825 + p2824 + p2823 + p2822 + p2821 + p2820 + p1529 + p1528 + p1527 + p1526 + p1525 + p1524 + p1523 + p1522 + p1521 + p2819 + p2818 + p2817 + p1512 + p2808 + p1503 + p2799 + p2790 + p1494 + p2781 + p1485 + p2772 + p2771 + p2770 + p1476 + p1475 + p1474 + p1473 + p1472 + p1471 + p1470 + p2769 + p2768 + p2767 + p2766 + p2765 + p2764 + p2763 + p1469 + p1468 + p1467 + p2754 + p1458 + p2745 + p1449 + p1440 + p2736 + p1431 + p2727 + p1422 + p1421 + p1420 + p2718 + p2717 + p2716 + p2715 + p2714 + p2713 + p2712 + p2711 + p2710 + p1419 + p1418 + p1417 + p1416 + p1415 + p1414 + p1413 + p2709 + p2700 + p1404 + p3996 + p2691 + p3987 + p1395 + p2682 + p3978 + p1386 + p2673 + p3969 + p3960 + p1377 + p2664 + p2663 + p2662 + p2661 + p2660 + p3959 + p3958 + p3957 + p3956 + p3955 + p3954 + p3953 + p3952 + p3951 + p1368 + p1367 + p1366 + p1365 + p1364 + p1363 + p1362 + p1361 + p1360 + p2659 + p2658 + p2657 + p2656 + p2655 + p3942 + p1359 + p1350 + p2646 + p3933 + p1341 + p2637 + p3924 + p1332 + p2628 + p3915 + p1323 + p2619 + p2610 + p3906 + p3905 + p3904 + p3903 + p3902 + p3901 + p3900 + p1314 + p1313 + p1312 + p1311 + p1310 + p2609 + p2608 + p2607 + p2606 + p2605 + p2604 + p2603 + p2602 + p2601 + p1309 + p1308 + p1307 + p1306 + p1305 + p3899 + p3898 + p3897 + p2592 + p3888 + p1296 + p2583 + p3879 + p3870 + p1287 + p2574 + p3861 + p1278 + p2565 + p3852 + p3851 + p3850 + p1269 + p1260 + p2556 + p2555 + p2554 + p2553 + p2552 + p2551 + p2550 + p3849 + p3848 + p3847 + p3846 + p3845 + p3844 + p3843 + p1259 + p1258 + p1257 + p1256 + p1255 + p1254 + p1253 + p1252 + p1251 + p2549 + p2548 + p2547 + p3834 + p1242 + p2538 + p3825 + p1233 + p2529 + p2520 + p3816 + p1224 + p2511 + p3807 + p1215 + p2502 + p2501 + p2500 + p1206 + p1205 + p1204 + p1203 + p1202 + p1201 + p1200 + p3798 + p3797 + p3796 + p3795 + p3794 + p3793 + p3792 + p3791 + p3790 + p2499 + p2498 + p2497 + p2496 + p2495 + p2494 + p2493 + p3789 + p3780 + p1199 + p1198 + p1197 + p2484 + p3771 + p1188 + p2475 + p3762 + p1179 + p1170 + p2466 + p3753 + p1161 + p2457 + p3744 + p3743 + p3742 + p3741 + p3740 + p1152 + p1151 + p1150 + p2448 + p2447 + p2446 + p2445 + p2444 + p2443 + p2442 + p2441 + p2440 + p3739 + p3738 + p3737 + p3736 + p3735 + p1149 + p1148 + p1147 + p1146 + p1145 + p1144 + p1143 + p2439 + p2430 + p3726 + p1134 + p2421 + p3717 + p1125 + p2412 + p3708 + p1116 + p2403 + p1107 + p99 + p90 + p81 + p72 + p71 + p70 + p69 + p68 + p67 + p66 + p65 + p64 + p63 + p54 + p45 + p36 + p27 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p999 + p990 + p989 + p988 + p987 + p986 + p985 + p984 + p983 + p982 + p981 + p972 + p963 + p954 + p945 + p936 + p935 + p934 + p933 + p932 + p931 + p930 + p929 + p928 + p927 + p918 + p909 + p900 + p3699 + p3690 + p2394 + p2393 + p2392 + p2391 + p2390 + p3689 + p3688 + p3687 + p3686 + p3685 + p3684 + p3683 + p3682 + p3681 + p1098 + p1097 + p1096 + p1095 + p1094 + p1093 + p1092 + p1091 + p1090 + p2389 + p2388 + p2387 + p2386 + p2385 + p3672 + p1089 + p1080 + p2376 + p3663 + p1071 + p2367 + p3654 + p1062 + p2358 + p3645 + p1053 + p2349 + p2340 + p3636 + p3635 + p3634 + p3633 + p3632 + p3631 + p3630 + p1044 + p1043 + p1042 + p1041 + p1040 + p2339 + p2338 + p2337 + p2336 + p2335 + p2334 + p2333 + p2332 + p2331 + p3629 + p3628 + p3627 + p1039 + p1038 + p1037 + p1036 + p1035 + p2322 + p3618 + p1026 + p2313 + p3609 + p3600 + p1017 + p2304 + p1008 + p891 + p882 + p881 + p880 + p879 + p878 + p877 + p876 + p875 + p874 + p873 + p864 + p855 + p846 + p837 + p828 + p827 + p826 + p825 + p824 + p823 + p822 + p821 + p820 + p819 + p810 + p801 + p3591 + p2295 + p3582 + p3581 + p3580 + p2286 + p2285 + p2284 + p2283 + p2282 + p2281 + p2280 + p3579 + p3578 + p3577 + p3576 + p3575 + p3574 + p3573 + p2279 + p2278 + p2277 + p3564 + p2268 + p3555 + p2259 + p2250 + p3546 + p2241 + p3537 + p2232 + p2231 + p2230 + p3528 + p3527 + p3526 + p3525 + p3524 + p3523 + p3522 + p3521 + p3520 + p2229 + p2228 + p2227 + p2226 + p2225 + p2224 + p2223 + p3519 + p3510 + p2214 + p3501 + p2205 + p792 + p783 + p774 + p773 + p772 + p771 + p770 + p769 + p768 + p767 + p766 + p765 + p756 + p747 + p738 + p729 + p720 + p719 + p718 + p717 + p716 + p715 + p714 + p713 + p712 + p711 + p702 + p3492 + p2196 + p3483 + p2187 + p3474 + p3473 + p3472 + p3471 + p3470 + p2178 + p2177 + p2176 + p2175 + p2174 + p2173 + p2172 + p2171 + p2170 + p3469 + p3468 + p3467 + p3466 + p3465 + p2169 + p2160 + p3456 + p2151 + p3447 + p2142 + p3438 + p2133 + p3429 + p3420 + p2124 + p2123 + p2122 + p2121 + p2120 + p3419 + p3418 + p3417 + p3416 + p3415 + p3414 + p3413 + p3412 + p3411 + p2119 + p2118 + p2117 + p2116 + p2115 + p3402 + p2106 + p693 + p684 + p675 + p666 + p665 + p664 + p663 + p662 + p661 + p660 + p659 + p658 + p657 + p648 + p639 + p630 + p621 + p612 + p611 + p610 + p609 + p608 + p607 + p606 + p605 + p604 + p603 + p3393 + p2097 + p3384 + p2088 + p3375 + p2079 + p2070 + p3366 + p3365 + p3364 + p3363 + p3362 + p3361 + p3360 + p2069 + p2068 + p2067 + p2066 + p2065 + p2064 + p2063 + p2062 + p2061 + p3359 + p3358 + p3357 + p2052 + p3348 + p2043 + p3339 + p3330 + p2034 + p3321 + p2025 + p3312 + p3311 + p3310 + p2016 + p2015 + p2014 + p2013 + p2012 + p2011 + p2010 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p3303 + p2009 + p2008 + p2007 + p594 + p585 + p576 + p567 + p558 + p557 + p556 + p555 + p554 + p553 + p552 + p551 + p550 + p549 + p540 + p531 + p522 + p513 + p504 + p503 + p502 + p501 + p500 + p3294 + p3285 + p3276 + p4005 + p4006 + p4007 + p4008 + p4009 + p3267 + p3258 + p3257 + p4010 + p4011 + p4012 + p4013 + p4014 + p3256 + p3255 + p3254 + p3253 + p3252 + p3251 + p3250 + p3249 + p3240 + p3231 + p4023 + p3222 + p3213 + p3204 + p3203 + p3202 + p4032 + p3201 + p3200 + p499 + p498 + p497 + p496 + p495 + p486 + p477 + p468 + p459 + p450 + p449 + p448 + p447 + p446 + p445 + p444 + p443 + p442 + p441 + p432 + p423 + p4041 + p414 + p405 + p4050 + p4059 + p3199 + p3198 + p3197 + p3196 + p3195 + p3186 + p4060 + p4061 + p4062 + p4063 + p4064 + p4065 + p4066 + p4067 + p4068 + p3177 + p3168 + p3159 + p3150 + p3149 + p4077 + p3148 + p3147 + p3146 + p3145 + p3144 + p3143 + p3142 + p3141 + p3132 + p3123 + p4086 + p3114 + p3105 + p396 + p395 + p394 + p393 + p392 + p391 + p390 + p389 + p388 + p387 + p378 + p369 + p360 + p351 + p342 + p341 + p4095 + p340 + p339 + p338 + p337 + p336 + p335 + p334 + p333 + p324 + p315 + p306 + p3096 + p3095 + p3094 + p3093 + p3092 + p3091 + p3090 + p3089 + p3088 + p3087 + p3078 + p4365 + p3069 + p3060 + p4356 + p3051 + p4347 + p3042 + p3041 + p3040 + p4104 + p4338 + p4337 + p4336 + p4335 + p4334 + p4333 + p4332 + p4331 + p4330 + p3039 + p3038 + p3037 + p3036 + p3035 + p3034 + p3033 + p4329 + p4320 + p4113 + p4114 + p4115 + p4116 + p4117 + p4118 + p4119 + p3024 + p4311 + p3015 + p4302 + p3006 + p297 + p288 + p287 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p270 + p261 + p252 + p243 + p4120 + p4121 + p4122 + p234 + p233 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p216 + p207 + p4131 + p4293 + p4284 + p4283 + p4282 + p4281 + p4280 + p4279 + p4278 + p4277 + p4276 + p4275 + p4266 + p4257 + p4140 + p4149 + p4248 + p4239 + p4230 + p4229 + p4228 + p4227 + p4226 + p4225 + p4224 + p4223 + p4222 + p4221 + p4212 + p4203 + p198 + p189 + p180 + p179 + p178 + p4158 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p162 + p153 + p144 + p135 + p126 + p125 + p124 + p123 + p122 + p121 + p120 + p119 + p118 + p117 + p108 + p4167 + p4168 + p4169 + p4194 + p4185 + p4176 + p4175 + p4174 + p4173 + p4172 + p4171 + p4170)
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 / EG
lola: The predicate does not eventually occur.
lola: 753 markings, 752 edges
lola: ========================================
lola: SUBRESULT
lola: result: no
lola: The Boolean predicate is false.
lola: ========================================
lola: ========================================
lola: ...considering subproblem: A (F (A (X ((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 2)))))
lola: ========================================
lola: SUBTASK
lola: checking CTL
lola: rewrite Frontend/Parser/formula_rewrite.k:812
lola: rewrite Frontend/Parser/formula_rewrite.k:811
lola: processed formula: AF(AX((p9701 + p9700 + p9699 + p9698 + p9697 + p9696 + p9695 + p9694 + p9693 <= 2)))
lola: processed formula length: 84
lola: 84 rewrites
lola: closed formula file CTLCardinality.xml
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: Using CTL preserving stubborn sets
lola: RUNNING
lola: CTL formula contains 1 significant temporal operators and needs 5 bytes of payload
lola: Ignoring fairness constraints (--fair).
lola: 98182 markings, 157261 edges, 19636 markings/sec, 0 secs
lola: 180008 markings, 309759 edges, 16365 markings/sec, 5 secs
lola: 271366 markings, 478830 edges, 18272 markings/sec, 10 secs
lola: 368340 markings, 638898 edges, 19395 markings/sec, 15 secs
lola: 453496 markings, 792138 edges, 17031 markings/sec, 20 secs
lola: 542356 markings, 957675 edges, 17772 markings/sec, 25 secs
lola: 637977 markings, 1119485 edges, 19124 markings/sec, 30 secs
lola: 727222 markings, 1272727 edges, 17849 markings/sec, 35 secs
lola: 814064 markings, 1434129 edges, 17368 markings/sec, 40 secs
lola: 908644 markings, 1598573 edges, 18916 markings/sec, 45 secs
lola: 998048 markings, 1752084 edges, 17881 markings/sec, 50 secs
lola: 1082520 markings, 1909555 edges, 16894 markings/sec, 55 secs
lola: 1166647 markings, 2077669 edges, 16825 markings/sec, 60 secs
lola: 1226623 markings, 2234763 edges, 11995 markings/sec, 65 secs
lola: 1308639 markings, 2391537 edges, 16403 markings/sec, 70 secs
lola: 1395235 markings, 2543553 edges, 17319 markings/sec, 75 secs
lola: 1474361 markings, 2693937 edges, 15825 markings/sec, 80 secs
lola: 1553806 markings, 2847533 edges, 15889 markings/sec, 85 secs
lola: 1644615 markings, 3017806 edges, 18162 markings/sec, 90 secs
lola: 1731823 markings, 3186445 edges, 17442 markings/sec, 95 secs
lola: 1811240 markings, 3334813 edges, 15883 markings/sec, 100 secs
lola: 1897996 markings, 3482683 edges, 17351 markings/sec, 105 secs
lola: 1979974 markings, 3629618 edges, 16396 markings/sec, 110 secs
lola: 2054342 markings, 3773745 edges, 14874 markings/sec, 115 secs
lola: 2133768 markings, 3923450 edges, 15885 markings/sec, 120 secs
lola: 2228971 markings, 4100391 edges, 19041 markings/sec, 125 secs
lola: 2318661 markings, 4270642 edges, 17938 markings/sec, 130 secs
lola: 2412633 markings, 4424933 edges, 18794 markings/sec, 135 secs
lola: 2494400 markings, 4577638 edges, 16353 markings/sec, 140 secs
lola: 2587058 markings, 4749886 edges, 18532 markings/sec, 145 secs
lola: 2684627 markings, 4907283 edges, 19514 markings/sec, 150 secs
lola: 2766836 markings, 5058689 edges, 16442 markings/sec, 155 secs
lola: 2857094 markings, 5225728 edges, 18052 markings/sec, 160 secs
lola: 2953371 markings, 5385846 edges, 19255 markings/sec, 165 secs
lola: 3039101 markings, 5539544 edges, 17146 markings/sec, 170 secs
lola: 3127820 markings, 5700700 edges, 17744 markings/sec, 175 secs
lola: 3220470 markings, 5859108 edges, 18530 markings/sec, 180 secs
lola: 3307046 markings, 6009790 edges, 17315 markings/sec, 185 secs
lola: 3389984 markings, 6164077 edges, 16588 markings/sec, 190 secs
lola: 3471129 markings, 6327787 edges, 16229 markings/sec, 195 secs
lola: 3529596 markings, 6481143 edges, 11693 markings/sec, 200 secs
lola: 3609989 markings, 6634118 edges, 16079 markings/sec, 205 secs
lola: 3694615 markings, 6783691 edges, 16925 markings/sec, 210 secs
lola: 3771787 markings, 6931046 edges, 15434 markings/sec, 215 secs
lola: 3848244 markings, 7079264 edges, 15291 markings/sec, 220 secs
lola: 3938175 markings, 7246483 edges, 17986 markings/sec, 225 secs
lola: 4022895 markings, 7411920 edges, 16944 markings/sec, 230 secs
lola: 4103888 markings, 7561769 edges, 16199 markings/sec, 235 secs
lola: 4190940 markings, 7712700 edges, 17410 markings/sec, 240 secs
lola: 4273227 markings, 7858415 edges, 16457 markings/sec, 245 secs
lola: 4347494 markings, 8003311 edges, 14853 markings/sec, 250 secs
lola: 4425623 markings, 8148970 edges, 15626 markings/sec, 255 secs
lola: 4520562 markings, 8323833 edges, 18988 markings/sec, 260 secs
lola: 4608693 markings, 8497226 edges, 17626 markings/sec, 265 secs
lola: 4702392 markings, 8648279 edges, 18740 markings/sec, 270 secs
lola: 4783530 markings, 8798668 edges, 16228 markings/sec, 275 secs
lola: 4872550 markings, 8963197 edges, 17804 markings/sec, 280 secs
lola: 4966980 markings, 9120273 edges, 18886 markings/sec, 285 secs
lola: 5051506 markings, 9270682 edges, 16905 markings/sec, 290 secs
lola: 5138472 markings, 9429172 edges, 17393 markings/sec, 295 secs
lola: 5231430 markings, 9589248 edges, 18592 markings/sec, 300 secs
lola: 5318454 markings, 9739874 edges, 17405 markings/sec, 305 secs
lola: 5400842 markings, 9893505 edges, 16478 markings/sec, 310 secs
lola: 5491956 markings, 10056989 edges, 18223 markings/sec, 315 secs
lola: 5583490 markings, 10208726 edges, 18307 markings/sec, 320 secs
lola: 5662292 markings, 10356381 edges, 15760 markings/sec, 325 secs
lola: 5751832 markings, 10523166 edges, 17908 markings/sec, 330 secs
lola: 5814784 markings, 10678152 edges, 12590 markings/sec, 335 secs
lola: 5882798 markings, 10830724 edges, 13603 markings/sec, 340 secs
lola: 5969916 markings, 10980794 edges, 17424 markings/sec, 345 secs
lola: 6048741 markings, 11128422 edges, 15765 markings/sec, 350 secs
lola: 6123619 markings, 11274251 edges, 14976 markings/sec, 355 secs
lola: 6211072 markings, 11437269 edges, 17491 markings/sec, 360 secs
lola: 6299075 markings, 11605203 edges, 17601 markings/sec, 365 secs
lola: 6384064 markings, 11762840 edges, 16998 markings/sec, 370 secs
lola: 6468633 markings, 11914282 edges, 16914 markings/sec, 375 secs
lola: 6554486 markings, 12066162 edges, 17171 markings/sec, 380 secs
lola: 6633599 markings, 12210380 edges, 15823 markings/sec, 385 secs
lola: 6705848 markings, 12356160 edges, 14450 markings/sec, 390 secs
lola: 6800810 markings, 12529255 edges, 18992 markings/sec, 395 secs
lola: 6890690 markings, 12706498 edges, 17976 markings/sec, 400 secs
lola: 6985492 markings, 12862989 edges, 18960 markings/sec, 405 secs
lola: 7070132 markings, 13014675 edges, 16928 markings/sec, 410 secs
lola: 7159259 markings, 13176665 edges, 17825 markings/sec, 415 secs
lola: 7254052 markings, 13338424 edges, 18959 markings/sec, 420 secs
lola: 7341984 markings, 13491369 edges, 17586 markings/sec, 425 secs
lola: 7426298 markings, 13648622 edges, 16863 markings/sec, 430 secs
lola: 7517970 markings, 13810892 edges, 18334 markings/sec, 435 secs
lola: 7607947 markings, 13962499 edges, 17995 markings/sec, 440 secs
lola: 7689782 markings, 14115140 edges, 16367 markings/sec, 445 secs
lola: 7781438 markings, 14283221 edges, 18331 markings/sec, 450 secs
lola: 7876530 markings, 14437485 edges, 19018 markings/sec, 455 secs
lola: 7956407 markings, 14587395 edges, 15975 markings/sec, 460 secs
lola: 8046199 markings, 14753404 edges, 17958 markings/sec, 465 secs
lola: 8112741 markings, 14911516 edges, 13308 markings/sec, 470 secs
lola: 8177836 markings, 15063847 edges, 13019 markings/sec, 475 secs
lola: 8265132 markings, 15214108 edges, 17459 markings/sec, 480 secs
lola: 8343844 markings, 15361842 edges, 15742 markings/sec, 485 secs
lola: 8419970 markings, 15507644 edges, 15225 markings/sec, 490 secs
lola: 8505709 markings, 15667637 edges, 17148 markings/sec, 495 secs
lola: 8593127 markings, 15831946 edges, 17484 markings/sec, 500 secs
lola: 8675238 markings, 15988828 edges, 16422 markings/sec, 505 secs
lola: 8756926 markings, 16137261 edges, 16338 markings/sec, 510 secs
lola: 8843709 markings, 16286123 edges, 17357 markings/sec, 515 secs
lola: 8921808 markings, 16429797 edges, 15620 markings/sec, 520 secs
lola: 8993393 markings, 16572552 edges, 14317 markings/sec, 525 secs
lola: 9083128 markings, 16737653 edges, 17947 markings/sec, 530 secs
lola: 9172220 markings, 16911052 edges, 17818 markings/sec, 535 secs
lola: 9259124 markings, 17074595 edges, 17381 markings/sec, 540 secs
lola: 9332524 markings, 17224177 edges, 14680 markings/sec, 545 secs
lola: 9398817 markings, 17371749 edges, 13259 markings/sec, 550 secs
lola: 9472397 markings, 17531491 edges, 14716 markings/sec, 555 secs
lola: 9549725 markings, 17685288 edges, 15466 markings/sec, 560 secs
lola: 9622181 markings, 17833785 edges, 14491 markings/sec, 565 secs
lola: 9688160 markings, 17980803 edges, 13196 markings/sec, 570 secs
lola: 9761835 markings, 18140561 edges, 14735 markings/sec, 575 secs
lola: 9839056 markings, 18293826 edges, 15444 markings/sec, 580 secs
lola: 9910632 markings, 18440787 edges, 14315 markings/sec, 585 secs
lola: 9975861 markings, 18586143 edges, 13046 markings/sec, 590 secs
lola: 10049338 markings, 18745522 edges, 14695 markings/sec, 595 secs
lola: 10126292 markings, 18898376 edges, 15391 markings/sec, 600 secs
lola: 10197779 markings, 19044960 edges, 14297 markings/sec, 605 secs
lola: 10262992 markings, 19190216 edges, 13043 markings/sec, 610 secs
lola: 10336150 markings, 19349076 edges, 14632 markings/sec, 615 secs
lola: 10396972 markings, 19503741 edges, 12164 markings/sec, 620 secs
lola: 10447193 markings, 19654009 edges, 10044 markings/sec, 625 secs
lola: 10516606 markings, 19803212 edges, 13883 markings/sec, 630 secs
lola: 10585937 markings, 19950130 edges, 13866 markings/sec, 635 secs
lola: 10651239 markings, 20094897 edges, 13060 markings/sec, 640 secs
lola: 10716356 markings, 20242431 edges, 13023 markings/sec, 645 secs
lola: 10787119 markings, 20397204 edges, 14153 markings/sec, 650 secs
lola: 10860359 markings, 20560376 edges, 14648 markings/sec, 655 secs
lola: 10931303 markings, 20723163 edges, 14189 markings/sec, 660 secs
lola: 11000471 markings, 20872225 edges, 13834 markings/sec, 665 secs
lola: 11071268 markings, 21020973 edges, 14159 markings/sec, 670 secs
lola: 11143907 markings, 21170652 edges, 14528 markings/sec, 675 secs
lola: 11209964 markings, 21314629 edges, 13211 markings/sec, 680 secs
lola: 11273085 markings, 21459425 edges, 12624 markings/sec, 685 secs
lola: 11338919 markings, 21605238 edges, 13167 markings/sec, 690 secs
lola: 11416315 markings, 21773402 edges, 15479 markings/sec, 695 secs
lola: 11487301 markings, 21938595 edges, 14197 markings/sec, 700 secs
lola: 11572631 markings, 22095724 edges, 17066 markings/sec, 705 secs
lola: 11652843 markings, 22243277 edges, 16042 markings/sec, 710 secs
lola: 11729036 markings, 22393001 edges, 15239 markings/sec, 715 secs
lola: 11812709 markings, 22555474 edges, 16735 markings/sec, 720 secs
lola: 11900064 markings, 22705733 edges, 17471 markings/sec, 725 secs
lola: 11974704 markings, 22850697 edges, 14928 markings/sec, 730 secs
lola: 12056916 markings, 23009641 edges, 16442 markings/sec, 735 secs
lola: 12143735 markings, 23164902 edges, 17364 markings/sec, 740 secs
lola: 12224513 markings, 23312327 edges, 16156 markings/sec, 745 secs
lola: 12298987 markings, 23459937 edges, 14895 markings/sec, 750 secs
lola: 12382637 markings, 23623550 edges, 16730 markings/sec, 755 secs
lola: 12470059 markings, 23773426 edges, 17484 markings/sec, 760 secs
lola: 12545660 markings, 23918237 edges, 15120 markings/sec, 765 secs
lola: 12627027 markings, 24074125 edges, 16273 markings/sec, 770 secs
lola: 12696214 markings, 24231371 edges, 13837 markings/sec, 775 secs
lola: 12751240 markings, 24382207 edges, 11005 markings/sec, 780 secs
lola: 12827497 markings, 24531211 edges, 15251 markings/sec, 785 secs
lola: 12906866 markings, 24677313 edges, 15874 markings/sec, 790 secs
lola: 12978552 markings, 24820489 edges, 14337 markings/sec, 795 secs
lola: 13047540 markings, 24963831 edges, 13798 markings/sec, 800 secs
lola: 13129580 markings, 25123908 edges, 16408 markings/sec, 805 secs
lola: 13210437 markings, 25286167 edges, 16171 markings/sec, 810 secs
lola: 13287652 markings, 25438136 edges, 15443 markings/sec, 815 secs
lola: 13363303 markings, 25582884 edges, 15130 markings/sec, 820 secs
lola: 13445196 markings, 25730437 edges, 16379 markings/sec, 825 secs
lola: 13523585 markings, 25875512 edges, 15678 markings/sec, 830 secs
lola: 13596116 markings, 26018119 edges, 14506 markings/sec, 835 secs
lola: 13683746 markings, 26180822 edges, 17526 markings/sec, 840 secs
lola: 13774025 markings, 26354631 edges, 18056 markings/sec, 845 secs
lola: 13860576 markings, 26515692 edges, 17310 markings/sec, 850 secs
lola: 13938738 markings, 26662352 edges, 15632 markings/sec, 855 secs
lola: 14012113 markings, 26807252 edges, 14675 markings/sec, 860 secs
lola: 14090418 markings, 26953845 edges, 15661 markings/sec, 865 secs
lola: 14168379 markings, 27099599 edges, 15592 markings/sec, 870 secs
lola: 14241039 markings, 27243793 edges, 14532 markings/sec, 875 secs
lola: 14318879 markings, 27389804 edges, 15568 markings/sec, 880 secs
lola: 14397423 markings, 27535262 edges, 15709 markings/sec, 885 secs
lola: 14470698 markings, 27681738 edges, 14655 markings/sec, 890 secs
lola: 14549870 markings, 27830042 edges, 15834 markings/sec, 895 secs
lola: 14629160 markings, 27977956 edges, 15858 markings/sec, 900 secs
lola: 14702776 markings, 28123889 edges, 14723 markings/sec, 905 secs
lola: 14773689 markings, 28268344 edges, 14183 markings/sec, 910 secs
lola: 14840695 markings, 28412461 edges, 13401 markings/sec, 915 secs
lola: 14901555 markings, 28555524 edges, 12172 markings/sec, 920 secs
lola: 14965634 markings, 28699964 edges, 12816 markings/sec, 925 secs
lola: 15039727 markings, 28845125 edges, 14819 markings/sec, 930 secs
lola: 15108929 markings, 28987541 edges, 13840 markings/sec, 935 secs
lola: 15178827 markings, 29127699 edges, 13980 markings/sec, 940 secs
lola: 15268836 markings, 29294664 edges, 18002 markings/sec, 945 secs
lola: 15354572 markings, 29462222 edges, 17147 markings/sec, 950 secs
lola: 15444076 markings, 29632342 edges, 17901 markings/sec, 955 secs
lola: 15535904 markings, 29801060 edges, 18366 markings/sec, 960 secs
lola: 15618921 markings, 29966953 edges, 16603 markings/sec, 965 secs
lola: 15707631 markings, 30132423 edges, 17742 markings/sec, 970 secs
lola: 15794399 markings, 30300250 edges, 17354 markings/sec, 975 secs
lola: 15879909 markings, 30464362 edges, 17102 markings/sec, 980 secs
lola: 15971997 markings, 30634617 edges, 18418 markings/sec, 985 secs
lola: 16056927 markings, 30801504 edges, 16986 markings/sec, 990 secs
lola: 16142100 markings, 30968743 edges, 17035 markings/sec, 995 secs
lola: 16217475 markings, 31131909 edges, 15075 markings/sec, 1000 secs
lola: 16286395 markings, 31292612 edges, 13784 markings/sec, 1005 secs
lola: 16358971 markings, 31454806 edges, 14515 markings/sec, 1010 secs
lola: 16443608 markings, 31618883 edges, 16927 markings/sec, 1015 secs
lola: 16521442 markings, 31780415 edges, 15567 markings/sec, 1020 secs
lola: 16609622 markings, 31944183 edges, 17636 markings/sec, 1025 secs
lola: 16700097 markings, 32097702 edges, 18095 markings/sec, 1030 secs
lola: 16784137 markings, 32254516 edges, 16808 markings/sec, 1035 secs
lola: 16877766 markings, 32416676 edges, 18726 markings/sec, 1040 secs
lola: 16963117 markings, 32568812 edges, 17070 markings/sec, 1045 secs
lola: 17048474 markings, 32729282 edges, 17071 markings/sec, 1050 secs
lola: 17142466 markings, 32888099 edges, 18798 markings/sec, 1055 secs
lola: 17225398 markings, 33039430 edges, 16586 markings/sec, 1060 secs
lola: 17314470 markings, 33206053 edges, 17814 markings/sec, 1065 secs
lola: 17408757 markings, 33360245 edges, 18857 markings/sec, 1070 secs
lola: 17489205 markings, 33510099 edges, 16090 markings/sec, 1075 secs
lola: 17574547 markings, 33676814 edges, 17068 markings/sec, 1080 secs
lola: 17633190 markings, 33831253 edges, 11729 markings/sec, 1085 secs
lola: 17715423 markings, 33982803 edges, 16447 markings/sec, 1090 secs
lola: 17796824 markings, 34132578 edges, 16280 markings/sec, 1095 secs
lola: 17872948 markings, 34279545 edges, 15225 markings/sec, 1100 secs
lola: 17958912 markings, 34441632 edges, 17193 markings/sec, 1105 secs
lola: 18045182 markings, 34608971 edges, 17254 markings/sec, 1110 secs
lola: 18126280 markings, 34760934 edges, 16220 markings/sec, 1115 secs
lola: 18215639 markings, 34914147 edges, 17872 markings/sec, 1120 secs
lola: 18295776 markings, 35060444 edges, 16027 markings/sec, 1125 secs
lola: 18367906 markings, 35204797 edges, 14426 markings/sec, 1130 secs
lola: 18461730 markings, 35376565 edges, 18765 markings/sec, 1135 secs
lola: 18550865 markings, 35549873 edges, 17827 markings/sec, 1140 secs
lola: 18643373 markings, 35702949 edges, 18502 markings/sec, 1145 secs
lola: 18725789 markings, 35856843 edges, 16483 markings/sec, 1150 secs
lola: 18817401 markings, 36019693 edges, 18322 markings/sec, 1155 secs
lola: 18905019 markings, 36170219 edges, 17524 markings/sec, 1160 secs
lola: 18988448 markings, 36325753 edges, 16686 markings/sec, 1165 secs
lola: 19080519 markings, 36485007 edges, 18414 markings/sec, 1170 secs
lola: 19164780 markings, 36634630 edges, 16852 markings/sec, 1175 secs
lola: 19248664 markings, 36792975 edges, 16777 markings/sec, 1180 secs
lola: 19340579 markings, 36948665 edges, 18383 markings/sec, 1185 secs
lola: 19422435 markings, 37096739 edges, 16371 markings/sec, 1190 secs
lola: 19508770 markings, 37258176 edges, 17267 markings/sec, 1195 secs
lola: 19573111 markings, 37414352 edges, 12868 markings/sec, 1200 secs
lola: 19646471 markings, 37565709 edges, 14672 markings/sec, 1205 secs
lola: 19729610 markings, 37714432 edges, 16628 markings/sec, 1210 secs
lola: 19806444 markings, 37861326 edges, 15367 markings/sec, 1215 secs
lola: 19887546 markings, 38016057 edges, 16220 markings/sec, 1220 secs
lola: 19973972 markings, 38180619 edges, 17285 markings/sec, 1225 secs
lola: 20055705 markings, 38336256 edges, 16347 markings/sec, 1230 secs
lola: 20139768 markings, 38485294 edges, 16813 markings/sec, 1235 secs
lola: 20220349 markings, 38631358 edges, 16116 markings/sec, 1240 secs
lola: 20294034 markings, 38774074 edges, 14737 markings/sec, 1245 secs
lola: 20376280 markings, 38928817 edges, 16449 markings/sec, 1250 secs
lola: 20465229 markings, 39101059 edges, 17790 markings/sec, 1255 secs
lola: 20558450 markings, 39262565 edges, 18644 markings/sec, 1260 secs
lola: 20641841 markings, 39411794 edges, 16678 markings/sec, 1265 secs
lola: 20727838 markings, 39572429 edges, 17199 markings/sec, 1270 secs
lola: 20820938 markings, 39728320 edges, 18620 markings/sec, 1275 secs
lola: 20901253 markings, 39876506 edges, 16063 markings/sec, 1280 secs
lola: 20989285 markings, 40040455 edges, 17606 markings/sec, 1285 secs
lola: 21081888 markings, 40191725 edges, 18521 markings/sec, 1290 secs
lola: 21161589 markings, 40340482 edges, 15940 markings/sec, 1295 secs
lola: 21252048 markings, 40504222 edges, 18092 markings/sec, 1300 secs
lola: 21341226 markings, 40654622 edges, 17836 markings/sec, 1305 secs
lola: 21422655 markings, 40806502 edges, 16286 markings/sec, 1310 secs
lola: 21500640 markings, 40967132 edges, 15597 markings/sec, 1315 secs
lola: 21558463 markings, 41120417 edges, 11565 markings/sec, 1320 secs
lola: 21645490 markings, 41270557 edges, 17405 markings/sec, 1325 secs
lola: 21723877 markings, 41417556 edges, 15677 markings/sec, 1330 secs
lola: 21798770 markings, 41563691 edges, 14979 markings/sec, 1335 secs
lola: 21885875 markings, 41726538 edges, 17421 markings/sec, 1340 secs
lola: 21969986 markings, 41889989 edges, 16822 markings/sec, 1345 secs
lola: 22049086 markings, 42037761 edges, 15820 markings/sec, 1350 secs
lola: 22137136 markings, 42187127 edges, 17610 markings/sec, 1355 secs
lola: 22214553 markings, 42329594 edges, 15483 markings/sec, 1360 secs
lola: 22285187 markings, 42471797 edges, 14127 markings/sec, 1365 secs
lola: 22377299 markings, 42640081 edges, 18422 markings/sec, 1370 secs
lola: 22464436 markings, 42810034 edges, 17427 markings/sec, 1375 secs
lola: 22556067 markings, 42961474 edges, 18326 markings/sec, 1380 secs
lola: 22636711 markings, 43111957 edges, 16129 markings/sec, 1385 secs
lola: 22726162 markings, 43272959 edges, 17890 markings/sec, 1390 secs
lola: 22815032 markings, 43423139 edges, 17774 markings/sec, 1395 secs
lola: 22895215 markings, 43572908 edges, 16037 markings/sec, 1400 secs
lola: 22985964 markings, 43732771 edges, 18150 markings/sec, 1405 secs
lola: 23073490 markings, 43884327 edges, 17505 markings/sec, 1410 secs
lola: 23157443 markings, 44040885 edges, 16791 markings/sec, 1415 secs
lola: 23247231 markings, 44198024 edges, 17958 markings/sec, 1420 secs
lola: 23330332 markings, 44346033 edges, 16620 markings/sec, 1425 secs
lola: 23415454 markings, 44504438 edges, 17024 markings/sec, 1430 secs
lola: 23482407 markings, 44660098 edges, 13391 markings/sec, 1435 secs
lola: 23550924 markings, 44811255 edges, 13703 markings/sec, 1440 secs
lola: 23635091 markings, 44959809 edges, 16833 markings/sec, 1445 secs
lola: 23712009 markings, 45105673 edges, 15384 markings/sec, 1450 secs
lola: 23790371 markings, 45256735 edges, 15672 markings/sec, 1455 secs
lola: 23877043 markings, 45420524 edges, 17334 markings/sec, 1460 secs
lola: 23958984 markings, 45577590 edges, 16388 markings/sec, 1465 secs
lola: 24041055 markings, 45725395 edges, 16414 markings/sec, 1470 secs
lola: 24123955 markings, 45872019 edges, 16580 markings/sec, 1475 secs
lola: 24196673 markings, 46014205 edges, 14544 markings/sec, 1480 secs
lola: 24274970 markings, 46161530 edges, 15659 markings/sec, 1485 secs
lola: 24364664 markings, 46333690 edges, 17939 markings/sec, 1490 secs
lola: 24449330 markings, 46494916 edges, 16933 markings/sec, 1495 secs
lola: 24521608 markings, 46642196 edges, 14456 markings/sec, 1500 secs
lola: 24587548 markings, 46787913 edges, 13188 markings/sec, 1505 secs
lola: 24660162 markings, 46948542 edges, 14523 markings/sec, 1510 secs
lola: 24736036 markings, 47097218 edges, 15175 markings/sec, 1515 secs
lola: 24803002 markings, 47241502 edges, 13393 markings/sec, 1520 secs
lola: 24874522 markings, 47396479 edges, 14304 markings/sec, 1525 secs
lola: 24949010 markings, 47549258 edges, 14898 markings/sec, 1530 secs
lola: 25019432 markings, 47695142 edges, 14084 markings/sec, 1535 secs
lola: 25086168 markings, 47842643 edges, 13347 markings/sec, 1540 secs
lola: 25158396 markings, 48000477 edges, 14446 markings/sec, 1545 secs
lola: 25233750 markings, 48148163 edges, 15071 markings/sec, 1550 secs
lola: 25298785 markings, 48291271 edges, 13007 markings/sec, 1555 secs
lola: 25369940 markings, 48447394 edges, 14231 markings/sec, 1560 secs
lola: 25429159 markings, 48600085 edges, 11844 markings/sec, 1565 secs
lola: 25479996 markings, 48749928 edges, 10167 markings/sec, 1570 secs
lola: 25552310 markings, 48897936 edges, 14463 markings/sec, 1575 secs
lola: 25618680 markings, 49041534 edges, 13274 markings/sec, 1580 secs
lola: 25683784 markings, 49185474 edges, 13021 markings/sec, 1585 secs
lola: 25749970 markings, 49335452 edges, 13237 markings/sec, 1590 secs
lola: 25821307 markings, 49494080 edges, 14267 markings/sec, 1595 secs
lola: 25890295 markings, 49651958 edges, 13798 markings/sec, 1600 secs
lola: 25955159 markings, 49795637 edges, 12973 markings/sec, 1605 secs
lola: 26026749 markings, 49942426 edges, 14318 markings/sec, 1610 secs
lola: time limit reached - aborting
lola: lola: caught signal User defined signal 1 - aborting LoLA
lola:
preliminary result: yes yes no unknown no yes yes no yes no yes no unknown no no unknown

preliminary result: yes yes no unknown no yes yes no yes no yes no unknown no no unknown
lola:
preliminary result: yes yes no unknown no yes yes no yes no yes no unknown no no unknown
lola: memory consumption: 7397140 KB
lola: time consumption: 3570 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: memory consumption: 7397140 KB
lola: time consumption: 3570 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
lola: caught signal User defined signal 2 - aborting LoLA
lola:
preliminary result: yes yes no unknown no yes yes no yes no yes no unknown no no unknown
lola:
preliminary result: yes yes no unknown no yes yes no yes no yes no unknown no no unknown
lola: memory consumption: 1309388 KB
lola: time consumption: 3572 seconds
lola: print data as JSON (--json)
lola: writing JSON to CTLCardinality.json
lola: closed JSON file CTLCardinality.json
rslt: finished

BK_STOP 1552782943945

--------------------
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-COL-8"
export BK_EXAMINATION="CTLCardinality"
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-COL-8, examination is CTLCardinality"
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-oct2-155272225500175"
echo "====================================================================="
echo
echo "--------------------"
echo "preparation of the directory to be used:"

tar xzf /home/mcc/BenchKit/INPUTS/NeoElection-COL-8.tgz
mv NeoElection-COL-8 execution
cd execution
if [ "CTLCardinality" = "GlobalProperties" ] ; then
rm -f GenericPropertiesVerdict.xml
fi
if [ "CTLCardinality" = "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 [ "CTLCardinality" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "CTLCardinality" != "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 "CTLCardinality.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property CTLCardinality.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "CTLCardinality.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 '' CTLCardinality.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 ;