fond
Model Checking Contest 2018
8th edition, Bratislava, Slovakia, June 26, 2018
Execution of r112-csrt-152666469300283
Last Updated
June 26, 2018

About the Execution of LoLA for NeoElection-COL-8

Execution Summary
Max Memory
Used (MB)
Time wait (ms) CPU Usage (ms) I/O Wait (ms) Computed Result Execution
Status
648.750 3570472.00 3646182.00 234.70 ?FTTFTTFFFFTFTFT normal

Execution Chart

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

Trace from the execution

Waiting for the VM to be ready (probing ssh)
...................
/home/mcc/execution
total 280K
-rw-r--r-- 1 mcc users 3.5K May 15 18:54 CTLCardinality.txt
-rw-r--r-- 1 mcc users 17K May 15 18:54 CTLCardinality.xml
-rw-r--r-- 1 mcc users 3.6K May 15 18:54 CTLFireability.txt
-rw-r--r-- 1 mcc users 20K May 15 18:54 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.0K May 15 18:50 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 6.1K May 15 18:50 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 2.6K May 15 18:54 LTLCardinality.txt
-rw-r--r-- 1 mcc users 11K May 15 18:54 LTLCardinality.xml
-rw-r--r-- 1 mcc users 2.1K May 15 18:54 LTLFireability.txt
-rw-r--r-- 1 mcc users 9.0K May 15 18:54 LTLFireability.xml
-rw-r--r-- 1 mcc users 3.9K May 15 18:54 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 17K May 15 18:54 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 108 May 15 18:54 ReachabilityDeadlock.txt
-rw-r--r-- 1 mcc users 346 May 15 18:54 ReachabilityDeadlock.xml
-rw-r--r-- 1 mcc users 2.7K May 15 18:54 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 11K May 15 18:54 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 1.8K May 15 18:54 UpperBounds.txt
-rw-r--r-- 1 mcc users 3.8K May 15 18:54 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 May 15 18:50 equiv_pt
-rw-r--r-- 1 mcc users 2 May 15 18:50 instance
-rw-r--r-- 1 mcc users 5 May 15 18:50 iscolored
-rw-r--r-- 1 mcc users 120K May 15 18:50 model.pnml
=====================================================================
Generated by BenchKit 2-3637
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 r112-csrt-152666469300283
=====================================================================


--------------------
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 1527025817263

info: Time: 3600 - MCC
===========================================================================================
prep: translating NeoElection-COL-8 Petri net model.pnml into LoLA format
===========================================================================================
prep: translating COL Petri net complete
prep: added safe information to the net based on GenericPropertiesVerdict
prep: check for too many tokens
===========================================================================================
prep: translating NeoElection-COL-8 formula CTLCardinality into LoLA format
===========================================================================================
prep: translating COL formula complete
vrfy: Checking CTLCardinality @ NeoElection-COL-8 @ 3551 seconds
lola: LoLA will run for 3551 seconds at most (--timelimit)
lola: NET
lola: reading net from model.pnml.lola
lola: finished parsing
lola: closed net file model.pnml.lola
lola: 32490/65536 symbol table entries, 12948 collisions
lola: preprocessing...
lola: Size of bit vector: 10062
lola: finding significant places
lola: 10062 places, 22428 transitions, 2304 significant places
lola: computing forward-conflicting sets
lola: computing back-conflicting sets
lola: 5391 transition conflict sets
lola: TASK
lola: reading formula from NeoElection-COL-8-CTLCardinality.task
lola: place invariant simplifies atomic proposition
lola: before: (p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017)
lola: after: (8 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017)
lola: place invariant simplifies atomic proposition
lola: before: (p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305 <= p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588)
lola: after: (8 <= p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588)
lola: place invariant simplifies atomic proposition
lola: before: (p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: after: (8 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: LP says that atomic proposition is always false: (8 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: place invariant simplifies atomic proposition
lola: before: (p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p5589 <= p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305)
lola: after: (0 <= 8)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= p10044 + p10045 + p10046 + p10047 + p10048 + p10049 + p10050 + p10051 + p10052)
lola: after: (p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= 0)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499)
lola: after: (0 <= 62)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499 <= p9036 + p9027 + p9026 + p9025 + p9024 + 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lola: after: (64 <= p9036 + p9027 + p9026 + p9025 + p9024 + p9045 + p9023 + p9022 + p9021 + p9020 + p9019 + p9018 + p9009 + p9000 + p9054 + p9063 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9090 + p6795 + p9099 + p6786 + p6777 + p6768 + p6759 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6741 + p6732 + p6723 + p6714 + p6705 + p6704 + p6703 + p6702 + p6701 + p6700 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p6810 + p6811 + p6812 + p6813 + p6822 + p6831 + p6840 + p6699 + p6698 + p6697 + p6696 + p6849 + p6687 + p6858 + p6859 + p6860 + p6861 + p6862 + p6678 + p6863 + p6864 + p6865 + p6866 + p6867 + p6669 + p7999 + p7998 + p7997 + p7996 + p7995 + p7994 + p6876 + p7993 + p7992 + p6660 + p7983 + p6651 + p6650 + p6649 + p6648 + p6647 + p6646 + p6645 + p6644 + p6643 + p7974 + p6642 + p7965 + p6633 + p6885 + p7956 + p6624 + p7947 + p6615 + p7946 + p7945 + p7944 + p7943 + p7942 + p7941 + p7940 + p7939 + p7938 + p6606 + 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p5996 + p9511 + p9510 + p9509 + p5997 + p9508 + p9507 + p9506 + p5998 + p9505 + p9504 + p5999)
lola: place invariant simplifies atomic proposition
lola: before: (p10044 + p10045 + p10046 + p10047 + p10048 + p10049 + p10050 + p10051 + p10052 <= p4680 + p4681 + p4682 + p4683 + p4684 + p4685 + p4686 + p4687 + p4688 + p4689 + p4690 + p4691 + p4692 + p4693 + p4694 + p4695 + p4696 + p4697 + p4698 + p4699 + p4700 + p4701 + p4702 + p4703 + p4704 + p4705 + p4706 + p4707 + p4708 + p4709 + p4710 + p4711 + p4712 + p4713 + p4714 + p4715 + p4716 + p4717 + p4718 + p4719 + p4720 + p4721 + p4722 + p4723 + p4724 + p4725 + p4726 + p4727 + p4728 + p4729 + p4730 + p4731 + p4732 + p4733 + p4734 + p4735 + p4736 + p4737 + p4738 + p4739 + p4740 + p4741 + p4742 + p4743 + p4744 + p4745 + p4746 + p4747 + p4748 + p4749 + p4750 + p4751 + p4752 + p4753 + p4754 + p4755 + p4756 + p4757 + p4758 + p4759 + p4760 + p4761 + p4762 + p4763 + p4764 + p4765 + p4766 + p4767 + p4768 + p4769 + p4770 + p4771 + p4772 + p4773 + p4774 + p4775 + p4776 + p4777 + p4778 + p4779 + p4780 + p4781 + p4782 + p4783 + p4784 + p4785 + p4786 + p4787 + p4788 + p4789 + p4790 + p4791 + p4792 + p4793 + p4794 + p4795 + p4796 + p4797 + p4798 + p4799 + p4800 + p4801 + p4802 + p4803 + p4804 + p4805 + p4806 + p4807 + p4808 + p4809 + p4810 + p4811 + p4812 + p4813 + p4814 + p4815 + p4816 + p4817 + p4818 + p4819 + p4820 + p4821 + p4822 + p4823 + p4824 + p4825 + p4826 + p4827 + p4828 + p4829 + p4830 + p4831 + p4832 + p4833 + p4834 + p4835 + p4836 + p4837 + p4838 + p4839 + p4840 + p4841 + p4842 + p4843 + p4844 + p4845 + p4846 + p4847 + p4848 + p4849 + p4850 + p4851 + p4852 + p4853 + p4854 + p4855 + p4856 + p4857 + p4858 + p4859 + p4860 + p4861 + p4862 + p4863 + p4864 + p4865 + p4866 + p4867 + p4868 + p4869 + p4870 + p4871 + p4872 + p4873 + p4874 + p4875 + p4876 + p4877 + p4878 + p4879 + p4880 + p4881 + p4882 + p4883 + p4884 + p4885 + p4886 + p4887 + p4888 + p4889 + p4890 + p4891 + p4892 + p4893 + p4894 + p4895 + p4896 + p4897 + p4898 + p4899 + p4900 + p4901 + p4902 + p4903 + p4904 + p4905 + p4906 + p4907 + p4908 + p4909 + p4910 + p4911 + p4912 + p4913 + p4914 + p4915 + p4916 + p4917 + p4918 + p4919 + p4920 + p4921 + p4922 + p4923 + p4924 + p4925 + p4926 + p4927 + p4928 + p4929 + p4930 + p4931 + p4932 + p4933 + p4934 + p4935 + p4936 + p4937 + p4938 + p4939 + p4940 + p4941 + p4942 + p4943 + p4944 + p4945 + p4946 + p4947 + p4948 + p4949 + p4950 + p4951 + p4952 + p4953 + p4954 + p4955 + p4956 + p4957 + p4958 + p4959 + p4960 + p4961 + p4962 + p4963 + p4964 + p4965 + p4966 + p4967 + p4968 + p4969 + p4970 + p4971 + p4972 + p4973 + p4974 + p4975 + p4976 + p4977 + p4978 + p4979 + p4980 + p4981 + p4982 + p4983 + p4984 + p4985 + p4986 + p4987 + p4988 + p4989 + p4990 + p4991 + p4992 + p4993 + p4994 + p4995 + p4996 + p4997 + p4998 + p4999 + p5000 + p5001 + p5002 + p5003 + p5004 + p5005 + p5006 + p5007 + p5008 + p5009 + p5010 + p5011 + p5012 + p5013 + p5014 + p5015 + p5016 + p5017 + p5018 + p5019 + p5020 + p5021 + p5022 + p5023 + p5024 + p5025 + p5026 + p5027 + p5028 + p5029 + p5030 + p5031 + p5032 + p5033 + p5034 + p5035 + p5036 + p5037 + p5038 + p5039 + p5040 + p5041 + p5042 + p5043 + p5044 + p5045 + p5046 + p5047 + p5048 + p5049 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p5058 + p5059 + p5060 + p5061 + p5062 + p5063 + p5064 + p5065 + p5066 + p5067 + p5068 + p5069 + p5070 + p5071 + p5072 + p5073 + p5074 + p5075 + p5076 + p5077 + p5078 + p5079 + p5080 + p5081 + p5082 + p5083 + p5084 + p5085 + p5086 + p5087 + p5088 + p5089 + p5090 + p5091 + p5092 + p5093 + p5094 + p5095 + p5096 + p5097 + p5098 + p5099 + p5100 + p5101 + p5102 + p5103 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p5110 + p5111 + p5112 + p5113 + p5114 + p5115 + p5116 + p5117 + p5118 + p5119 + p5120 + p5121 + p5122 + p5123 + p5124 + p5125 + p5126 + p5127 + p5128 + p5129 + p5130 + p5131 + p5132 + p5133 + p5134 + p5135 + p5136 + p5137 + p5138 + p5139 + p5140 + p5141 + p5142 + p5143 + p5144 + p5145 + p5146 + p5147 + p5148 + p5149 + p5150 + p5151 + p5152 + p5153 + p5154 + p5155 + p5156 + p5157 + p5158 + p5159 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p5166 + p5167 + p5168 + p5169 + p5170 + p5171 + p5172 + p5173 + p5174 + p5175 + p5176 + p5177 + p5178 + p5179 + p5180 + p5181 + p5182 + p5183 + p5184 + p5185 + p5186 + p5187 + p5188 + p5189 + p5190 + p5191 + p5192 + p5193 + p5194 + p5195 + p5196 + p5197 + p5198 + p5199 + p5200 + p5201 + p5202 + p5203 + p5204 + p5205 + p5206 + p5207 + p5208 + p5209 + p5210 + p5211 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p5220 + p5221 + p5222 + p5223 + p5224 + p5225 + p5226 + p5227 + p5228 + p5229 + p5230 + p5231 + p5232 + p5233 + p5234 + p5235 + p5236 + p5237 + p5238 + p5239 + p5240 + p5241 + p5242 + p5243 + p5244 + p5245 + p5246 + p5247 + p5248 + p5249 + p5250 + p5251 + p5252 + p5253 + p5254 + p5255 + p5256 + p5257 + p5258 + p5259 + p5260 + p5261 + p5262 + p5263 + p5264 + p5265 + p5266 + p5267 + p5268 + p5269 + p5270 + p5271 + p5272 + p5273 + p5274 + p5275 + p5276 + p5277 + p5278 + p5279 + p5280 + p5281 + p5282 + p5283 + p5284 + p5285 + p5286 + p5287 + p5288 + p5289 + p5290 + p5291 + p5292 + p5293 + p5294 + p5295 + p5296 + p5297 + p5298 + p5299 + p5300 + p5301 + p5302 + p5303 + p5304 + p5305 + p5306 + p5307 + p5308 + p5309 + p5310 + p5311 + p5312 + p5313 + p5314 + p5315 + p5316 + p5317 + p5318 + p5319 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327)
lola: after: (0 <= 56)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p4680 + p4681 + p4682 + p4683 + p4684 + p4685 + p4686 + p4687 + p4688 + p4689 + p4690 + p4691 + p4692 + p4693 + p4694 + p4695 + p4696 + p4697 + p4698 + p4699 + p4700 + p4701 + p4702 + p4703 + p4704 + p4705 + p4706 + p4707 + p4708 + p4709 + p4710 + p4711 + p4712 + p4713 + p4714 + p4715 + p4716 + p4717 + p4718 + p4719 + p4720 + p4721 + p4722 + p4723 + p4724 + p4725 + p4726 + p4727 + p4728 + p4729 + p4730 + p4731 + p4732 + p4733 + p4734 + p4735 + p4736 + p4737 + p4738 + p4739 + p4740 + p4741 + p4742 + p4743 + p4744 + p4745 + p4746 + p4747 + p4748 + p4749 + p4750 + p4751 + p4752 + p4753 + p4754 + p4755 + p4756 + p4757 + p4758 + p4759 + p4760 + p4761 + p4762 + p4763 + p4764 + p4765 + p4766 + p4767 + p4768 + p4769 + p4770 + p4771 + p4772 + p4773 + p4774 + p4775 + p4776 + p4777 + p4778 + p4779 + p4780 + p4781 + p4782 + p4783 + p4784 + p4785 + p4786 + p4787 + p4788 + p4789 + p4790 + p4791 + p4792 + p4793 + p4794 + p4795 + p4796 + p4797 + p4798 + p4799 + p4800 + p4801 + p4802 + p4803 + p4804 + p4805 + p4806 + p4807 + p4808 + p4809 + p4810 + p4811 + p4812 + p4813 + p4814 + p4815 + p4816 + p4817 + p4818 + p4819 + p4820 + p4821 + p4822 + p4823 + p4824 + p4825 + p4826 + p4827 + p4828 + p4829 + p4830 + p4831 + p4832 + p4833 + p4834 + p4835 + p4836 + p4837 + p4838 + p4839 + p4840 + p4841 + p4842 + p4843 + p4844 + p4845 + p4846 + p4847 + p4848 + p4849 + p4850 + p4851 + p4852 + p4853 + p4854 + p4855 + p4856 + p4857 + p4858 + p4859 + p4860 + p4861 + p4862 + p4863 + p4864 + p4865 + p4866 + p4867 + p4868 + p4869 + p4870 + p4871 + p4872 + p4873 + p4874 + p4875 + p4876 + p4877 + p4878 + p4879 + p4880 + p4881 + p4882 + p4883 + p4884 + p4885 + p4886 + p4887 + p4888 + p4889 + p4890 + p4891 + p4892 + p4893 + p4894 + p4895 + p4896 + p4897 + p4898 + p4899 + p4900 + p4901 + p4902 + p4903 + p4904 + p4905 + p4906 + p4907 + p4908 + p4909 + p4910 + p4911 + p4912 + p4913 + p4914 + p4915 + p4916 + p4917 + p4918 + p4919 + p4920 + p4921 + p4922 + p4923 + p4924 + p4925 + p4926 + p4927 + p4928 + p4929 + p4930 + p4931 + p4932 + p4933 + p4934 + p4935 + p4936 + p4937 + p4938 + p4939 + p4940 + p4941 + p4942 + p4943 + p4944 + p4945 + p4946 + p4947 + p4948 + p4949 + p4950 + p4951 + p4952 + p4953 + p4954 + p4955 + p4956 + p4957 + p4958 + p4959 + p4960 + p4961 + p4962 + p4963 + p4964 + p4965 + p4966 + p4967 + p4968 + p4969 + p4970 + p4971 + p4972 + p4973 + p4974 + p4975 + p4976 + p4977 + p4978 + p4979 + p4980 + p4981 + p4982 + p4983 + p4984 + p4985 + p4986 + p4987 + p4988 + p4989 + p4990 + p4991 + p4992 + p4993 + p4994 + p4995 + p4996 + p4997 + p4998 + p4999 + p5000 + p5001 + p5002 + p5003 + p5004 + p5005 + p5006 + p5007 + p5008 + p5009 + p5010 + p5011 + p5012 + p5013 + p5014 + p5015 + p5016 + p5017 + p5018 + p5019 + p5020 + p5021 + p5022 + p5023 + p5024 + p5025 + p5026 + p5027 + p5028 + p5029 + p5030 + p5031 + p5032 + p5033 + p5034 + p5035 + p5036 + p5037 + p5038 + p5039 + p5040 + p5041 + p5042 + p5043 + p5044 + p5045 + p5046 + p5047 + p5048 + p5049 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p5058 + p5059 + p5060 + p5061 + p5062 + p5063 + p5064 + p5065 + p5066 + p5067 + p5068 + p5069 + p5070 + p5071 + p5072 + p5073 + p5074 + p5075 + p5076 + p5077 + p5078 + p5079 + p5080 + p5081 + p5082 + p5083 + p5084 + p5085 + p5086 + p5087 + p5088 + p5089 + p5090 + p5091 + p5092 + p5093 + p5094 + p5095 + p5096 + p5097 + p5098 + p5099 + p5100 + p5101 + p5102 + p5103 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p5110 + p5111 + p5112 + p5113 + p5114 + p5115 + p5116 + p5117 + p5118 + p5119 + p5120 + p5121 + p5122 + p5123 + p5124 + p5125 + p5126 + p5127 + p5128 + p5129 + p5130 + p5131 + p5132 + p5133 + p5134 + p5135 + p5136 + p5137 + p5138 + p5139 + p5140 + p5141 + p5142 + p5143 + p5144 + p5145 + p5146 + p5147 + p5148 + p5149 + p5150 + p5151 + p5152 + p5153 + p5154 + p5155 + p5156 + p5157 + p5158 + p5159 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p5166 + p5167 + p5168 + p5169 + p5170 + p5171 + p5172 + p5173 + p5174 + p5175 + p5176 + p5177 + p5178 + p5179 + p5180 + p5181 + p5182 + p5183 + p5184 + p5185 + p5186 + p5187 + p5188 + p5189 + p5190 + p5191 + p5192 + p5193 + p5194 + p5195 + p5196 + p5197 + p5198 + p5199 + p5200 + p5201 + p5202 + p5203 + p5204 + p5205 + p5206 + p5207 + p5208 + p5209 + p5210 + p5211 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p5220 + p5221 + p5222 + p5223 + p5224 + p5225 + p5226 + p5227 + p5228 + p5229 + p5230 + p5231 + p5232 + p5233 + p5234 + p5235 + p5236 + p5237 + p5238 + p5239 + p5240 + p5241 + p5242 + p5243 + p5244 + p5245 + p5246 + p5247 + p5248 + p5249 + p5250 + p5251 + p5252 + p5253 + p5254 + p5255 + p5256 + p5257 + p5258 + p5259 + p5260 + p5261 + p5262 + p5263 + p5264 + p5265 + p5266 + p5267 + p5268 + p5269 + p5270 + p5271 + p5272 + p5273 + p5274 + p5275 + p5276 + p5277 + p5278 + p5279 + p5280 + p5281 + p5282 + p5283 + p5284 + p5285 + p5286 + p5287 + p5288 + p5289 + p5290 + p5291 + p5292 + p5293 + p5294 + p5295 + p5296 + p5297 + p5298 + p5299 + p5300 + p5301 + p5302 + p5303 + p5304 + p5305 + p5306 + p5307 + p5308 + p5309 + p5310 + p5311 + p5312 + p5313 + p5314 + p5315 + p5316 + p5317 + p5318 + p5319 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327)
lola: after: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 56)
lola: LP says that atomic proposition is always true: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 56)
lola: place invariant simplifies atomic proposition
lola: before: (p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: after: (64 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: LP says that atomic proposition is always false: (64 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)
lola: place invariant simplifies atomic proposition
lola: before: (p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034)
lola: after: (64 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034)
lola: LP says that atomic proposition is always false: (64 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034)
lola: LP says that atomic proposition is always true: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034)
lola: place invariant simplifies atomic proposition
lola: before: (p4680 + p4681 + p4682 + p4683 + p4684 + p4685 + p4686 + p4687 + p4688 + p4689 + p4690 + p4691 + p4692 + p4693 + p4694 + p4695 + p4696 + p4697 + p4698 + p4699 + p4700 + p4701 + p4702 + p4703 + p4704 + p4705 + p4706 + p4707 + p4708 + p4709 + p4710 + p4711 + p4712 + p4713 + p4714 + p4715 + p4716 + p4717 + p4718 + p4719 + p4720 + p4721 + p4722 + p4723 + p4724 + p4725 + p4726 + p4727 + p4728 + p4729 + p4730 + p4731 + p4732 + p4733 + p4734 + p4735 + p4736 + p4737 + p4738 + p4739 + p4740 + p4741 + p4742 + p4743 + p4744 + p4745 + p4746 + p4747 + p4748 + p4749 + p4750 + p4751 + p4752 + p4753 + p4754 + p4755 + p4756 + p4757 + p4758 + p4759 + p4760 + p4761 + p4762 + p4763 + p4764 + p4765 + p4766 + p4767 + p4768 + p4769 + p4770 + p4771 + p4772 + p4773 + p4774 + p4775 + p4776 + p4777 + p4778 + p4779 + p4780 + p4781 + p4782 + p4783 + p4784 + p4785 + p4786 + p4787 + p4788 + p4789 + p4790 + p4791 + p4792 + p4793 + p4794 + p4795 + p4796 + p4797 + p4798 + p4799 + p4800 + p4801 + p4802 + p4803 + p4804 + p4805 + p4806 + p4807 + p4808 + p4809 + p4810 + p4811 + p4812 + p4813 + p4814 + p4815 + p4816 + p4817 + p4818 + p4819 + p4820 + p4821 + p4822 + p4823 + p4824 + p4825 + p4826 + p4827 + p4828 + p4829 + p4830 + p4831 + p4832 + p4833 + p4834 + p4835 + p4836 + p4837 + p4838 + p4839 + p4840 + p4841 + p4842 + p4843 + p4844 + p4845 + p4846 + p4847 + p4848 + p4849 + p4850 + p4851 + p4852 + p4853 + p4854 + p4855 + p4856 + p4857 + p4858 + p4859 + p4860 + p4861 + p4862 + p4863 + p4864 + p4865 + p4866 + p4867 + p4868 + p4869 + p4870 + p4871 + p4872 + p4873 + p4874 + p4875 + p4876 + p4877 + p4878 + p4879 + p4880 + p4881 + p4882 + p4883 + p4884 + p4885 + p4886 + p4887 + p4888 + p4889 + p4890 + p4891 + p4892 + p4893 + p4894 + p4895 + p4896 + p4897 + p4898 + p4899 + p4900 + p4901 + p4902 + p4903 + p4904 + p4905 + p4906 + p4907 + p4908 + p4909 + p4910 + p4911 + p4912 + p4913 + p4914 + p4915 + p4916 + p4917 + p4918 + p4919 + p4920 + p4921 + p4922 + p4923 + p4924 + p4925 + p4926 + p4927 + p4928 + p4929 + p4930 + p4931 + p4932 + p4933 + p4934 + p4935 + p4936 + p4937 + p4938 + p4939 + p4940 + p4941 + p4942 + p4943 + p4944 + p4945 + p4946 + p4947 + p4948 + p4949 + p4950 + p4951 + p4952 + p4953 + p4954 + p4955 + p4956 + p4957 + p4958 + p4959 + p4960 + p4961 + p4962 + p4963 + p4964 + p4965 + p4966 + p4967 + p4968 + p4969 + p4970 + p4971 + p4972 + p4973 + p4974 + p4975 + p4976 + p4977 + p4978 + p4979 + p4980 + p4981 + p4982 + p4983 + p4984 + p4985 + p4986 + p4987 + p4988 + p4989 + p4990 + p4991 + p4992 + p4993 + p4994 + p4995 + p4996 + p4997 + p4998 + p4999 + p5000 + p5001 + p5002 + p5003 + p5004 + p5005 + p5006 + p5007 + p5008 + p5009 + p5010 + p5011 + p5012 + p5013 + p5014 + p5015 + p5016 + p5017 + p5018 + p5019 + p5020 + p5021 + p5022 + p5023 + p5024 + p5025 + p5026 + p5027 + p5028 + p5029 + p5030 + p5031 + p5032 + p5033 + p5034 + p5035 + p5036 + p5037 + p5038 + p5039 + p5040 + p5041 + p5042 + p5043 + p5044 + p5045 + p5046 + p5047 + p5048 + p5049 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p5058 + p5059 + p5060 + p5061 + p5062 + p5063 + p5064 + p5065 + p5066 + p5067 + p5068 + p5069 + p5070 + p5071 + p5072 + p5073 + p5074 + p5075 + p5076 + p5077 + p5078 + p5079 + p5080 + p5081 + p5082 + p5083 + p5084 + p5085 + p5086 + p5087 + p5088 + p5089 + p5090 + p5091 + p5092 + p5093 + p5094 + p5095 + p5096 + p5097 + p5098 + p5099 + p5100 + p5101 + p5102 + p5103 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p5110 + p5111 + p5112 + p5113 + p5114 + p5115 + p5116 + p5117 + p5118 + p5119 + p5120 + p5121 + p5122 + p5123 + p5124 + p5125 + p5126 + p5127 + p5128 + p5129 + p5130 + p5131 + p5132 + p5133 + p5134 + p5135 + p5136 + p5137 + p5138 + p5139 + p5140 + p5141 + p5142 + p5143 + p5144 + p5145 + p5146 + p5147 + p5148 + p5149 + p5150 + p5151 + p5152 + p5153 + p5154 + p5155 + p5156 + p5157 + p5158 + p5159 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p5166 + p5167 + p5168 + p5169 + p5170 + p5171 + p5172 + p5173 + p5174 + p5175 + p5176 + p5177 + p5178 + p5179 + p5180 + p5181 + p5182 + p5183 + p5184 + p5185 + p5186 + p5187 + p5188 + p5189 + p5190 + p5191 + p5192 + p5193 + p5194 + p5195 + p5196 + p5197 + p5198 + p5199 + p5200 + p5201 + p5202 + p5203 + p5204 + p5205 + p5206 + p5207 + p5208 + p5209 + p5210 + p5211 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p5220 + p5221 + p5222 + p5223 + p5224 + p5225 + p5226 + p5227 + p5228 + p5229 + p5230 + p5231 + p5232 + p5233 + p5234 + p5235 + p5236 + p5237 + p5238 + p5239 + p5240 + p5241 + p5242 + p5243 + p5244 + p5245 + p5246 + p5247 + p5248 + p5249 + p5250 + p5251 + p5252 + p5253 + p5254 + p5255 + p5256 + p5257 + p5258 + p5259 + p5260 + p5261 + p5262 + p5263 + p5264 + p5265 + p5266 + p5267 + p5268 + p5269 + p5270 + p5271 + p5272 + p5273 + p5274 + p5275 + p5276 + p5277 + p5278 + p5279 + p5280 + p5281 + p5282 + p5283 + p5284 + p5285 + p5286 + p5287 + p5288 + p5289 + p5290 + p5291 + p5292 + p5293 + p5294 + p5295 + p5296 + p5297 + p5298 + p5299 + p5300 + p5301 + p5302 + p5303 + p5304 + p5305 + p5306 + p5307 + p5308 + p5309 + p5310 + p5311 + p5312 + p5313 + p5314 + p5315 + p5316 + p5317 + p5318 + p5319 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579)
lola: after: (56 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579)
lola: LP says that atomic proposition is always false: (56 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579)
lola: LP says that atomic proposition is always false: (1 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034)
lola: place invariant simplifies atomic proposition
lola: before: (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305)
lola: after: (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= 8)
lola: LP says that atomic proposition is always true: (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= 8)
lola: LP says that atomic proposition is always true: (p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034 <= p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035)
lola: place invariant simplifies atomic proposition
lola: before: (p10044 + p10045 + p10046 + p10047 + p10048 + p10049 + p10050 + p10051 + p10052 <= p9036 + p9027 + p9026 + p9025 + p9024 + p9045 + p9023 + p9022 + p9021 + p9020 + p9019 + p9018 + p9009 + p9000 + p9054 + p9063 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9090 + p6795 + p9099 + p6786 + p6777 + p6768 + p6759 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6741 + p6732 + p6723 + p6714 + p6705 + p6704 + p6703 + p6702 + p6701 + p6700 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p6810 + p6811 + p6812 + p6813 + p6822 + p6831 + p6840 + p6699 + p6698 + p6697 + p6696 + p6849 + p6687 + p6858 + p6859 + p6860 + p6861 + p6862 + p6678 + p6863 + p6864 + p6865 + p6866 + p6867 + p6669 + p7999 + p7998 + p7997 + p7996 + p7995 + p7994 + p6876 + p7993 + p7992 + p6660 + p7983 + p6651 + p6650 + p6649 + p6648 + p6647 + p6646 + p6645 + p6644 + p6643 + p7974 + p6642 + p7965 + p6633 + p6885 + p7956 + p6624 + p7947 + p6615 + p7946 + p7945 + p7944 + p7943 + p7942 + p7941 + p7940 + p7939 + p7938 + p6606 + p7929 + p7920 + p7911 + p7902 + p6894 + p6597 + p6596 + p6595 + p6594 + p6593 + p6592 + p6591 + p6590 + p6589 + p6588 + p6579 + p6570 + p7893 + p6561 + p7892 + p7891 + p7890 + p7889 + p7888 + p7887 + p7886 + p7885 + p7884 + p6552 + p7875 + p6543 + p6542 + p6541 + p6540 + p6539 + p6538 + p6537 + p6536 + p6535 + p7866 + p6534 + p7857 + p6525 + p7848 + p6516 + p7839 + p6507 + p7838 + p7837 + p7836 + p7835 + p7834 + p7833 + p7832 + p7831 + p7830 + p7821 + p7812 + p7803 + p9108 + p9117 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9144 + p9153 + p9162 + p9171 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9198 + p6903 + p6912 + p6913 + p6914 + p6915 + p6916 + p6917 + p6918 + p6919 + p6920 + p6921 + p6930 + p5607 + p6939 + p5616 + p6948 + p5617 + p5618 + p5619 + p5620 + p5621 + p5622 + p5623 + p5624 + p5625 + p6957 + p5634 + p6966 + p6967 + p6968 + p6969 + p6498 + p6489 + p6488 + p6970 + p6971 + p6487 + p6972 + p6486 + p6485 + p6973 + p6484 + p6483 + p6974 + p5643 + p6975 + p6482 + p6481 + p6480 + p6471 + p7794 + p6462 + p7785 + p6453 + p7784 + p7783 + p7782 + p7781 + p7780 + p7779 + p7778 + p7777 + p7776 + p5652 + p6444 + p6984 + p7767 + p6435 + p6434 + p6433 + p6432 + p6431 + p6430 + p6429 + p6428 + p6427 + p7758 + p6426 + p7749 + p6417 + p7740 + p6408 + p7731 + p7730 + p7729 + p7728 + p7727 + p7726 + p7725 + p7724 + p5661 + p7723 + p6993 + p7722 + p7713 + p7704 + p5670 + p5671 + p5672 + p5673 + p5674 + p5675 + p5676 + p5677 + p5678 + p5679 + p6399 + p6390 + p6381 + p6380 + p6379 + p6378 + p6377 + p6376 + p6375 + p6374 + p6373 + p6372 + p7695 + p6363 + p7686 + p5688 + p6354 + p7677 + p6345 + p7676 + p7675 + p7674 + p7673 + p7672 + p7671 + p7670 + p7669 + p7668 + p6336 + p8991 + p7659 + p6327 + p6326 + p6325 + p6324 + p6323 + p6322 + p6321 + p6320 + p8982 + p7650 + p6319 + p5697 + p6318 + p8973 + p7641 + p8972 + p8971 + p8970 + p6309 + p8969 + p8968 + p8967 + p8966 + p8965 + p8964 + p7632 + p6300 + p8955 + p7623 + p7622 + p7621 + p7620 + p7619 + p7618 + p7617 + p7616 + p7615 + p8946 + p7614 + p8937 + p7605 + p8928 + p8919 + p8918 + p8917 + p8916 + p8915 + p8914 + p8913 + p8912 + p8911 + p8910 + p8901 + p6291 + p6282 + p6273 + p6272 + p6271 + p6270 + p6269 + p6268 + p6267 + p6266 + p6265 + p7596 + p6264 + p7587 + p6255 + p7578 + p6246 + p7569 + p6237 + p7568 + p7567 + p9207 + p7566 + p7565 + p7564 + p7563 + p7562 + p7561 + p8892 + p7560 + p9216 + p6228 + p8883 + p7551 + p6219 + p6218 + p6217 + p6216 + p6215 + p9225 + p6214 + p6213 + p6212 + p8874 + p6211 + p7542 + p6210 + p8865 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p7533 + p8864 + p6201 + p8863 + p8862 + p8861 + p8860 + p8859 + p9252 + p8858 + p8857 + p8856 + p7524 + p8847 + p7515 + p7514 + p7513 + p9261 + p7512 + p7511 + p7510 + p7509 + p7508 + p7507 + p8838 + p7506 + p9270 + p8829 + p8820 + p8811 + p8810 + p8809 + 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p6719 + p6720 + p6721 + p6722 + p6724 + p6725 + p6726 + p6727 + p6728 + p6729 + p6730 + p6731 + p6733 + p6734 + p6735 + p6736 + p6737 + p6738 + p6739 + p6740 + p6742 + p6743 + p6744 + p6745 + p6746 + p6747 + p6748 + p6749 + p6760 + p6761 + p6762 + p6763 + p6764 + p6765 + p6766 + p6767 + p6769 + p6770 + p6771 + p6772 + p6773 + p6774 + p6775 + p6776 + p6778 + p6779 + p6780 + p6781 + p6782 + p6783 + p6784 + p6785 + p6787 + p6788 + p6789 + p6790 + p6791 + p6792 + p6793 + p6794 + p9098 + p9097 + p6796 + p6797 + p9096 + p6798 + p9095 + p6799 + p9094 + p9093 + p9092 + p9091 + p9089 + p9088 + p9087 + p9086 + p9085 + p9084 + p9083 + p9082 + p9071 + p9070 + p9069 + p9068 + p9067 + p9066 + p9065 + p9064 + p9062 + p9061 + p9060 + p9059 + p9058 + p9057 + p9056 + p9055 + p9053 + p9001 + p9002 + p9003 + p9004 + p9005 + p9006 + p9007 + p9008 + p9052 + p9010 + p9011 + p9012 + p9013 + p9014 + p9015 + p9016 + p9017 + p9051 + p9050 + p9049 + p9048 + p9047 + p9046 + p9044 + p9043 + p9042 + p9041 + p9028 + p9029 + p9030 + p9031 + p9032 + p9033 + p9034 + p9035 + p9040 + p9037 + p9038 + p9039)
lola: after: (0 <= p9036 + p9027 + p9026 + p9025 + p9024 + p9045 + p9023 + p9022 + p9021 + p9020 + p9019 + p9018 + p9009 + p9000 + p9054 + p9063 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9090 + p6795 + p9099 + p6786 + p6777 + p6768 + p6759 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6741 + p6732 + p6723 + p6714 + p6705 + p6704 + p6703 + p6702 + p6701 + p6700 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p6810 + p6811 + p6812 + p6813 + p6822 + p6831 + p6840 + p6699 + p6698 + p6697 + p6696 + p6849 + p6687 + p6858 + p6859 + p6860 + p6861 + p6862 + p6678 + p6863 + p6864 + p6865 + p6866 + p6867 + p6669 + p7999 + p7998 + p7997 + p7996 + p7995 + p7994 + p6876 + p7993 + p7992 + p6660 + p7983 + p6651 + p6650 + p6649 + p6648 + p6647 + p6646 + p6645 + p6644 + p6643 + p7974 + p6642 + p7965 + p6633 + p6885 + p7956 + p6624 + p7947 + p6615 + p7946 + p7945 + p7944 + p7943 + p7942 + p7941 + p7940 + p7939 + p7938 + p6606 + p7929 + p7920 + p7911 + p7902 + p6894 + p6597 + p6596 + p6595 + p6594 + p6593 + p6592 + p6591 + p6590 + p6589 + p6588 + p6579 + p6570 + p7893 + p6561 + p7892 + p7891 + p7890 + p7889 + p7888 + p7887 + p7886 + p7885 + p7884 + p6552 + p7875 + p6543 + p6542 + p6541 + p6540 + p6539 + p6538 + p6537 + p6536 + p6535 + p7866 + p6534 + p7857 + p6525 + p7848 + p6516 + p7839 + p6507 + p7838 + p7837 + p7836 + p7835 + p7834 + p7833 + p7832 + p7831 + p7830 + p7821 + p7812 + p7803 + p9108 + p9117 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9144 + p9153 + p9162 + p9171 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9198 + p6903 + p6912 + p6913 + p6914 + p6915 + p6916 + p6917 + p6918 + p6919 + p6920 + p6921 + p6930 + p5607 + p6939 + p5616 + p6948 + p5617 + p5618 + p5619 + p5620 + p5621 + p5622 + p5623 + p5624 + p5625 + p6957 + p5634 + p6966 + p6967 + p6968 + p6969 + p6498 + p6489 + p6488 + p6970 + p6971 + p6487 + p6972 + p6486 + p6485 + p6973 + p6484 + p6483 + p6974 + p5643 + p6975 + p6482 + p6481 + p6480 + p6471 + p7794 + p6462 + p7785 + p6453 + p7784 + p7783 + p7782 + p7781 + p7780 + p7779 + p7778 + p7777 + p7776 + p5652 + p6444 + p6984 + p7767 + p6435 + p6434 + p6433 + p6432 + p6431 + p6430 + p6429 + p6428 + p6427 + p7758 + p6426 + p7749 + p6417 + p7740 + p6408 + p7731 + p7730 + p7729 + p7728 + p7727 + p7726 + p7725 + p7724 + p5661 + p7723 + p6993 + p7722 + p7713 + p7704 + p5670 + p5671 + p5672 + p5673 + p5674 + p5675 + p5676 + p5677 + p5678 + p5679 + p6399 + p6390 + p6381 + p6380 + p6379 + p6378 + p6377 + p6376 + p6375 + p6374 + p6373 + p6372 + p7695 + p6363 + p7686 + p5688 + p6354 + p7677 + p6345 + p7676 + p7675 + p7674 + p7673 + p7672 + p7671 + p7670 + p7669 + p7668 + p6336 + p8991 + p7659 + p6327 + p6326 + p6325 + p6324 + p6323 + p6322 + p6321 + p6320 + p8982 + p7650 + p6319 + p5697 + p6318 + p8973 + p7641 + p8972 + p8971 + p8970 + p6309 + p8969 + p8968 + p8967 + p8966 + p8965 + p8964 + p7632 + p6300 + p8955 + p7623 + p7622 + p7621 + p7620 + p7619 + p7618 + p7617 + p7616 + p7615 + p8946 + p7614 + p8937 + p7605 + p8928 + p8919 + p8918 + p8917 + p8916 + p8915 + p8914 + p8913 + p8912 + p8911 + p8910 + p8901 + p6291 + p6282 + p6273 + p6272 + p6271 + p6270 + p6269 + p6268 + p6267 + p6266 + p6265 + p7596 + p6264 + p7587 + p6255 + p7578 + p6246 + p7569 + p6237 + p7568 + p7567 + p9207 + p7566 + p7565 + p7564 + p7563 + p7562 + p7561 + p8892 + p7560 + p9216 + p6228 + p8883 + p7551 + p6219 + p6218 + p6217 + p6216 + p6215 + p9225 + p6214 + p6213 + p6212 + p8874 + p6211 + p7542 + p6210 + p8865 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p7533 + p8864 + p6201 + p8863 + p8862 + p8861 + p8860 + p8859 + p9252 + p8858 + p8857 + p8856 + p7524 + p8847 + p7515 + p7514 + p7513 + p9261 + p7512 + p7511 + p7510 + p7509 + p7508 + p7507 + p8838 + p7506 + p9270 + p8829 + p8820 + p8811 + p8810 + p8809 + p8808 + p8807 + p8806 + p9279 + p8805 + p8804 + p8803 + p8802 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p5706 + p5715 + p5724 + p5725 + p5726 + p5727 + p5728 + p5729 + p5730 + p5731 + p5732 + p5733 + p5742 + p6192 + p6183 + p6174 + p7497 + p6165 + p6164 + p5751 + p6163 + p6162 + p6161 + p6160 + p6159 + p6158 + p6157 + p7488 + p6156 + p7479 + p5760 + p6147 + p7470 + p6138 + p8793 + p7461 + p7460 + p6129 + p7459 + p7458 + p7457 + p7456 + p7455 + p7454 + p7453 + p8784 + p7452 + p6120 + p8775 + p7443 + p6111 + p6110 + p6109 + p6108 + p5769 + p6107 + p6106 + p6105 + p6104 + p8766 + p6103 + p7434 + p6102 + p8757 + p7425 + p8756 + p8755 + p8754 + p8753 + p8752 + p8751 + p8750 + p8749 + p8748 + p7416 + p8739 + p7407 + p7406 + p7405 + p7404 + p7403 + p5778 + p7402 + p7401 + p5779 + p7400 + p8730 + p8721 + p8712 + p8703 + p5780 + p5781 + p8702 + p5782 + p8701 + p8700 + p5783 + p5784 + p5785 + p5786 + p5787 + p5796 + p6093 + p6084 + p6075 + p7399 + p7398 + p6066 + p7389 + p6057 + p6056 + p6055 + p6054 + p6053 + p6052 + p6051 + p6050 + p7380 + p6049 + p6048 + p7371 + p6039 + p8699 + p8698 + p8697 + p8696 + p8695 + p8694 + p7362 + p6030 + p8685 + p7353 + p6021 + p7352 + p7351 + p7350 + p7349 + p7348 + p7347 + p7346 + p7345 + p8676 + p7344 + p6012 + p8667 + p7335 + p6003 + p6002 + p6001 + p6000 + p8658 + p9306 + p7326 + p8649 + p9315 + p7317 + p8648 + p8647 + p8646 + p8645 + p8644 + p8643 + p8642 + p9324 + p8641 + p9972 + p8640 + p7308 + p9963 + p8631 + p9954 + p8000 + p8622 + p8001 + p9333 + p9945 + p8613 + p9944 + p9943 + p9942 + p9941 + p9940 + p9939 + p9938 + p9937 + p9936 + p8604 + p9927 + p9918 + p9909 + p9900 + p8010 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p8019 + p9350 + p9351 + p8028 + p9360 + p8037 + p9369 + p8046 + p9378 + p8047 + p8048 + p8049 + p8050 + p8051 + p8052 + p8053 + p8054 + p8055 + p9387 + p7299 + p7298 + p7297 + p7296 + p7295 + p7294 + p7293 + p7292 + p7291 + p7290 + p7281 + p7272 + p8595 + p7263 + p8594 + p8593 + p8064 + p9396 + p8592 + p9397 + p8591 + p9398 + p8590 + p9399 + p8589 + p8588 + p8587 + p8586 + p7254 + p8073 + p8577 + p7245 + p7244 + p7243 + p7242 + p7241 + p7240 + p7239 + p8082 + p7238 + p7237 + p8568 + p7236 + p9891 + p9890 + p8559 + p7227 + p8091 + p9889 + p9888 + p9887 + p9886 + p9885 + p9884 + p9883 + p9882 + p8550 + p7218 + p9873 + p8541 + p8540 + p5805 + p7209 + p8539 + p8538 + p8537 + p8536 + p8535 + p8534 + p8533 + p5814 + p9864 + p8532 + p7200 + p9855 + p8523 + p9846 + p8514 + p9837 + p5823 + p8505 + p9836 + p9835 + p9834 + p9833 + p9832 + p9831 + p9830 + p9829 + p5832 + p9828 + p5833 + p9819 + p5834 + p9810 + p5835 + p9801 + p5836 + p5837 + p5838 + p5839 + p5840 + p5841 + p5850 + p5859 + p5868 + p7191 + p7190 + p7189 + p7188 + p7187 + p7186 + p7185 + p7184 + p7183 + p7182 + p7173 + p5877 + p8496 + p7164 + p8487 + p7155 + p8486 + p8485 + p8484 + p8483 + p8482 + p8481 + p8480 + p8479 + p8478 + p7146 + p8469 + p7137 + p7136 + p7135 + p7134 + p7133 + p7132 + p7131 + p7130 + p9792 + p8460 + p7129 + p5886 + p7128 + p9783 + p5887 + p8451 + p9782 + p5888 + p9781 + p9780 + p5889 + p7119 + p9779 + p9778 + p9777 + p9776 + p5890 + p5891 + p9775 + p5892 + p9774 + p8442 + p5893 + p7110 + p9765 + p5894 + p8433 + p5895 + p7101 + p8432 + p8431 + p8430 + p8429 + p8428 + p8427 + p8426 + p8425 + p9756 + p8424 + p9747 + p8415 + p9738 + p8406 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9711 + p9702 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9414 + p9423 + p8100 + p9432 + p8101 + p8102 + p8103 + p8104 + p8105 + p8106 + p8107 + p8108 + p8109 + p9441 + p8118 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p8127 + p9459 + p7092 + p7083 + p8136 + p9468 + p7082 + p7081 + p7080 + p7079 + p7078 + p7077 + p7076 + p7075 + p7074 + p8397 + p7065 + p8388 + p7056 + p8379 + p7047 + p8378 + p8145 + p9477 + p8377 + p8376 + p8375 + p8374 + p8373 + p8372 + p8371 + p8370 + p7038 + p9693 + p8361 + p7029 + p7028 + p7027 + p7026 + p7025 + p8154 + p9486 + p8155 + p7024 + p8156 + p7023 + p8157 + p7022 + p8158 + p8159 + p9684 + p7021 + p8160 + p8352 + p8161 + p7020 + p8162 + p9675 + p8163 + p9495 + p8343 + p9674 + p7011 + p9673 + p9672 + p9671 + p9670 + p9669 + p9668 + p9667 + p9666 + p8334 + p8172 + p7002 + p9657 + p8325 + p8324 + p8323 + p8322 + p8321 + p8320 + p8181 + p8319 + p8318 + p8317 + p9648 + p8316 + p9639 + p8307 + p9630 + p8190 + p9621 + p9620 + p9619 + p9618 + p9617 + p9616 + p9615 + p9614 + p8199 + p9613 + p9612 + p9603 + p5904 + p5913 + p5922 + p5931 + p5940 + p5941 + p5942 + p5943 + p5944 + p5945 + p5946 + p5947 + p5948 + p5949 + p5958 + p5967 + p5976 + p8298 + p8289 + p8280 + p8271 + p8270 + p8269 + p8268 + p8267 + p8266 + p8265 + p8264 + p8263 + p9594 + p5985 + p8262 + p9585 + p8253 + p9576 + p8244 + p9567 + p8235 + p9566 + p9565 + p9564 + p9563 + p9562 + p9561 + p9560 + p9559 + p9558 + p8226 + p9549 + p8217 + p8216 + p8215 + p8214 + p8213 + p8212 + p8211 + p8210 + p9540 + p5994 + p8209 + p8208 + p9531 + p5995 + p9522 + p9513 + p9512 + p5996 + p9511 + p9510 + p9509 + p5997 + p9508 + p9507 + p9506 + p5998 + p9505 + p9504 + p5999)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499)
lola: after: (0 <= 62)
lola: always true
lola: LP says that atomic proposition is always true: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p5598 + p5599 + p5600 + p5601 + p5602 + p5603 + p5604 + p5605 + p5606)
lola: place invariant simplifies atomic proposition
lola: before: (3 <= p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p5589)
lola: after: (3 <= 0)
lola: always false
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p10006 + p10005 + p10003 + p10002 + p10000 + p9999 + p9997 + p9996 + p9994 + p9993 + p9991 + p9990 + p9988 + p9987 + p9985 + p9984 + p9982 + p9981 + p9983 + p9986 + p9989 + p9992 + p9995 + p9998 + p10001 + p10004 + p10007)
lola: after: (0 <= 7)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p10044 + p10045 + p10046 + p10047 + p10048 + p10049 + p10050 + p10051 + p10052)
lola: after: (2 <= 0)
lola: always false
lola: place invariant simplifies atomic proposition
lola: before: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= p5597 + p5596 + p5595 + p5594 + p5593 + p5592 + p5591 + p5590 + p5589)
lola: after: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0)
lola: LP says that atomic proposition is always true: (p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053 <= 0)
lola: LP says that atomic proposition is always false: (2 <= p10061 + p10060 + p10059 + p10058 + p10057 + p10056 + p10055 + p10054 + p10053)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p304 + p303 + p302 + p301 + p300 + p299 + p298 + p297 + p296 + p295 + p294 + p293 + p292 + p291 + p290 + p289 + p288 + p286 + p285 + p284 + p283 + p282 + p281 + p280 + p279 + p278 + p277 + p276 + p275 + p274 + p273 + p272 + p271 + p270 + p268 + p267 + p266 + p265 + p264 + p263 + p262 + p261 + p260 + p259 + p258 + p257 + p256 + p255 + p254 + p253 + p252 + p250 + p249 + p248 + p247 + p246 + p245 + p244 + p243 + p242 + p241 + p240 + p239 + p238 + p237 + p236 + p235 + p234 + p232 + p231 + p230 + p229 + p228 + p227 + p226 + p225 + p224 + p223 + p222 + p221 + p220 + p219 + p218 + p217 + p216 + p214 + p213 + p212 + p211 + p210 + p209 + p208 + p207 + p206 + p205 + p204 + p203 + p202 + p201 + p200 + p199 + p198 + p196 + p195 + p194 + p193 + p192 + p191 + p190 + p189 + p188 + p187 + p186 + p185 + p184 + p183 + p182 + p181 + p180 + p178 + p177 + p176 + p175 + p174 + p173 + p172 + p171 + p170 + p169 + p168 + p167 + p166 + p165 + p164 + p163 + p162 + p160 + p159 + p158 + p157 + p156 + p155 + p154 + p153 + p152 + p151 + p150 + p149 + p148 + p147 + p146 + p145 + p144 + p161 + p179 + p197 + p215 + p233 + p251 + p269 + p287 + p305)
lola: after: (0 <= 6)
lola: always true
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p10044 + p10045 + p10046 + p10047 + p10048 + p10049 + p10050 + p10051 + p10052)
lola: after: (1 <= 0)
lola: always false
lola: place invariant simplifies atomic proposition
lola: before: (p4680 + p4681 + p4682 + p4683 + p4684 + p4685 + p4686 + p4687 + p4688 + p4689 + p4690 + p4691 + p4692 + p4693 + p4694 + p4695 + p4696 + p4697 + p4698 + p4699 + p4700 + p4701 + p4702 + p4703 + p4704 + p4705 + p4706 + p4707 + p4708 + p4709 + p4710 + p4711 + p4712 + p4713 + p4714 + p4715 + p4716 + p4717 + p4718 + p4719 + p4720 + p4721 + p4722 + p4723 + p4724 + p4725 + p4726 + p4727 + p4728 + p4729 + p4730 + p4731 + p4732 + p4733 + p4734 + p4735 + p4736 + p4737 + p4738 + p4739 + p4740 + p4741 + p4742 + p4743 + p4744 + p4745 + p4746 + p4747 + p4748 + p4749 + p4750 + p4751 + p4752 + p4753 + p4754 + p4755 + p4756 + p4757 + p4758 + p4759 + p4760 + p4761 + p4762 + p4763 + p4764 + p4765 + p4766 + p4767 + p4768 + p4769 + p4770 + p4771 + p4772 + p4773 + p4774 + p4775 + p4776 + p4777 + p4778 + p4779 + p4780 + p4781 + p4782 + p4783 + p4784 + p4785 + p4786 + p4787 + p4788 + p4789 + p4790 + p4791 + p4792 + p4793 + p4794 + p4795 + p4796 + p4797 + p4798 + p4799 + p4800 + p4801 + p4802 + p4803 + p4804 + p4805 + p4806 + p4807 + p4808 + p4809 + p4810 + p4811 + p4812 + p4813 + p4814 + p4815 + p4816 + p4817 + p4818 + p4819 + p4820 + p4821 + p4822 + p4823 + p4824 + p4825 + p4826 + p4827 + p4828 + p4829 + p4830 + p4831 + p4832 + p4833 + p4834 + p4835 + p4836 + p4837 + p4838 + p4839 + p4840 + p4841 + p4842 + p4843 + p4844 + p4845 + p4846 + p4847 + p4848 + p4849 + p4850 + p4851 + p4852 + p4853 + p4854 + p4855 + p4856 + p4857 + p4858 + p4859 + p4860 + p4861 + p4862 + p4863 + p4864 + p4865 + p4866 + p4867 + p4868 + p4869 + p4870 + p4871 + p4872 + p4873 + p4874 + p4875 + p4876 + p4877 + p4878 + p4879 + p4880 + p4881 + p4882 + p4883 + p4884 + p4885 + p4886 + p4887 + p4888 + p4889 + p4890 + p4891 + p4892 + p4893 + p4894 + p4895 + p4896 + p4897 + p4898 + p4899 + p4900 + p4901 + p4902 + p4903 + p4904 + p4905 + p4906 + p4907 + p4908 + p4909 + p4910 + p4911 + p4912 + p4913 + p4914 + p4915 + p4916 + p4917 + p4918 + p4919 + p4920 + p4921 + p4922 + p4923 + p4924 + p4925 + p4926 + p4927 + p4928 + p4929 + p4930 + p4931 + p4932 + p4933 + p4934 + p4935 + p4936 + p4937 + p4938 + p4939 + p4940 + p4941 + p4942 + p4943 + p4944 + p4945 + p4946 + p4947 + p4948 + p4949 + p4950 + p4951 + p4952 + p4953 + p4954 + p4955 + p4956 + p4957 + p4958 + p4959 + p4960 + p4961 + p4962 + p4963 + p4964 + p4965 + p4966 + p4967 + p4968 + p4969 + p4970 + p4971 + p4972 + p4973 + p4974 + p4975 + p4976 + p4977 + p4978 + p4979 + p4980 + p4981 + p4982 + p4983 + p4984 + p4985 + p4986 + p4987 + p4988 + p4989 + p4990 + p4991 + p4992 + p4993 + p4994 + p4995 + p4996 + p4997 + p4998 + p4999 + p5000 + p5001 + p5002 + p5003 + p5004 + p5005 + p5006 + p5007 + p5008 + p5009 + p5010 + p5011 + p5012 + p5013 + p5014 + p5015 + p5016 + p5017 + p5018 + p5019 + p5020 + p5021 + p5022 + p5023 + p5024 + p5025 + p5026 + p5027 + p5028 + p5029 + p5030 + p5031 + p5032 + p5033 + p5034 + p5035 + p5036 + p5037 + p5038 + p5039 + p5040 + p5041 + p5042 + p5043 + p5044 + p5045 + p5046 + p5047 + p5048 + p5049 + p5050 + p5051 + p5052 + p5053 + p5054 + p5055 + p5056 + p5057 + p5058 + p5059 + p5060 + p5061 + p5062 + p5063 + p5064 + p5065 + p5066 + p5067 + p5068 + p5069 + p5070 + p5071 + p5072 + p5073 + p5074 + p5075 + p5076 + p5077 + p5078 + p5079 + p5080 + p5081 + p5082 + p5083 + p5084 + p5085 + p5086 + p5087 + p5088 + p5089 + p5090 + p5091 + p5092 + p5093 + p5094 + p5095 + p5096 + p5097 + p5098 + p5099 + p5100 + p5101 + p5102 + p5103 + p5104 + p5105 + p5106 + p5107 + p5108 + p5109 + p5110 + p5111 + p5112 + p5113 + p5114 + p5115 + p5116 + p5117 + p5118 + p5119 + p5120 + p5121 + p5122 + p5123 + p5124 + p5125 + p5126 + p5127 + p5128 + p5129 + p5130 + p5131 + p5132 + p5133 + p5134 + p5135 + p5136 + p5137 + p5138 + p5139 + p5140 + p5141 + p5142 + p5143 + p5144 + p5145 + p5146 + p5147 + p5148 + p5149 + p5150 + p5151 + p5152 + p5153 + p5154 + p5155 + p5156 + p5157 + p5158 + p5159 + p5160 + p5161 + p5162 + p5163 + p5164 + p5165 + p5166 + p5167 + p5168 + p5169 + p5170 + p5171 + p5172 + p5173 + p5174 + p5175 + p5176 + p5177 + p5178 + p5179 + p5180 + p5181 + p5182 + p5183 + p5184 + p5185 + p5186 + p5187 + p5188 + p5189 + p5190 + p5191 + p5192 + p5193 + p5194 + p5195 + p5196 + p5197 + p5198 + p5199 + p5200 + p5201 + p5202 + p5203 + p5204 + p5205 + p5206 + p5207 + p5208 + p5209 + p5210 + p5211 + p5212 + p5213 + p5214 + p5215 + p5216 + p5217 + p5218 + p5219 + p5220 + p5221 + p5222 + p5223 + p5224 + p5225 + p5226 + p5227 + p5228 + p5229 + p5230 + p5231 + p5232 + p5233 + p5234 + p5235 + p5236 + p5237 + p5238 + p5239 + p5240 + p5241 + p5242 + p5243 + p5244 + p5245 + p5246 + p5247 + p5248 + p5249 + p5250 + p5251 + p5252 + p5253 + p5254 + p5255 + p5256 + p5257 + p5258 + p5259 + p5260 + p5261 + p5262 + p5263 + p5264 + p5265 + p5266 + p5267 + p5268 + p5269 + p5270 + p5271 + p5272 + p5273 + p5274 + p5275 + p5276 + p5277 + p5278 + p5279 + p5280 + p5281 + p5282 + p5283 + p5284 + p5285 + p5286 + p5287 + p5288 + p5289 + p5290 + p5291 + p5292 + p5293 + p5294 + p5295 + p5296 + p5297 + p5298 + p5299 + p5300 + p5301 + p5302 + p5303 + p5304 + p5305 + p5306 + p5307 + p5308 + p5309 + p5310 + p5311 + p5312 + p5313 + p5314 + p5315 + p5316 + p5317 + p5318 + p5319 + p5320 + p5321 + p5322 + p5323 + p5324 + p5325 + p5326 + p5327 <= p10006 + p10005 + p10003 + p10002 + p10000 + p9999 + p9997 + p9996 + p9994 + p9993 + p9991 + p9990 + p9988 + p9987 + p9985 + p9984 + p9982 + p9981 + p9983 + p9986 + p9989 + p9992 + p9995 + p9998 + p10001 + p10004 + p10007)
lola: after: (48 <= 0)
lola: always false
lola: place invariant simplifies atomic proposition
lola: before: (1 <= p4157 + p4156 + p4155 + p4154 + p4153 + p4152 + p4151 + p4150 + p4103 + p4102 + p4101 + p4100 + p1936 + p1937 + p1938 + p1939 + p1940 + p1941 + p1942 + p1943 + p1889 + p1888 + p1887 + p1886 + p1885 + p1884 + p1883 + p1882 + p1835 + p1834 + p1833 + p1832 + p1990 + p1991 + p1992 + p1993 + p1994 + p1995 + p1996 + p1997 + p1831 + p1830 + p1829 + p1828 + p4099 + p4098 + p4097 + p4096 + p4049 + p4048 + p4047 + p4046 + p4045 + p4044 + p4043 + p4042 + p4204 + p4205 + p4206 + p4207 + p4208 + p4209 + p4210 + p4211 + p1781 + p1780 + p1779 + p1778 + p1777 + p1776 + p1775 + p1774 + p1727 + p1726 + p1725 + p1724 + p1723 + p1722 + p1721 + p1720 + p4258 + p4259 + p4260 + p4261 + p4262 + p4263 + p4264 + p4265 + p1673 + p1672 + p1671 + p1670 + p1669 + p1668 + p1667 + p1666 + p2969 + p2968 + p2967 + p2966 + p2965 + p2964 + p2963 + p2962 + p1619 + p1618 + p1617 + p1616 + p1615 + p1614 + p1613 + p1612 + p2915 + p2914 + p2913 + p2912 + p2911 + p2910 + p2909 + p2908 + p971 + p970 + p969 + p968 + p967 + p966 + p965 + p964 + p917 + p916 + p915 + p914 + p913 + p912 + p911 + p910 + p4312 + p4313 + p4314 + p4315 + p4316 + p4317 + p4318 + p4319 + p1565 + p1564 + p1563 + p1562 + p1561 + p1560 + p1559 + p1558 + p2861 + p2860 + p2859 + p2858 + p2857 + p2856 + p2855 + p2854 + p1511 + p1510 + p1509 + p1508 + p1507 + p1506 + p1505 + p1504 + p2807 + p2806 + p2805 + p2804 + p2803 + p2802 + p2801 + p2800 + p863 + p862 + p861 + p860 + p859 + p858 + p857 + p856 + p809 + p808 + p807 + p806 + p3016 + p805 + p3017 + p804 + p3018 + p3019 + p803 + p802 + p3020 + p3021 + p3022 + p3023 + p4366 + p4367 + p4368 + p4369 + p4370 + p4371 + p4372 + p4373 + p1457 + p1456 + p1455 + p1454 + p1453 + p1452 + p1451 + p1450 + p2753 + p2752 + p2751 + p2750 + p2749 + p2748 + p2747 + p2746 + p1403 + p1402 + p1401 + p1400 + p755 + p754 + p3070 + p3071 + p3072 + p3073 + p3074 + p3075 + p3076 + p3077 + p753 + p752 + p751 + p750 + p749 + p748 + p701 + p700 + p1399 + p1398 + p1397 + p1396 + p2699 + p2698 + p2697 + p2696 + p2695 + p2694 + p2693 + p2692 + p1349 + p1348 + p1347 + p1346 + p1345 + p1344 + p1343 + p1342 + p3995 + p3994 + p3993 + p3992 + p3991 + p3990 + p3989 + p3988 + p2645 + p2644 + p2643 + p2642 + p2641 + p2640 + p2639 + p2638 + p3941 + p3940 + p699 + p698 + p697 + p696 + p695 + p694 + p3939 + p3938 + p3937 + p3936 + p3935 + p3934 + p647 + p646 + p645 + p644 + p643 + p642 + p641 + p640 + p4420 + p4421 + p4422 + p4423 + p4424 + p4425 + p4426 + p4427 + p1295 + p1294 + p1293 + p1292 + p1291 + p1290 + p1289 + p3124 + p1288 + p3125 + p2591 + p2590 + p3126 + p2589 + p2588 + p3127 + p2587 + p3128 + p3129 + p2586 + p2585 + p2584 + p1241 + p1240 + p3130 + p1239 + p1238 + p3131 + p1237 + p1236 + p1235 + p1234 + p3887 + p3886 + p3885 + p3884 + p3883 + p3882 + p3881 + p3880 + p2537 + p2536 + p2535 + p2534 + p2533 + p2532 + p2531 + p2530 + p593 + p592 + p591 + p590 + p3833 + p3832 + p3831 + p4474 + p3830 + p4475 + p589 + p4476 + p588 + p4477 + p587 + p4478 + p586 + p4479 + p3829 + p3828 + p4480 + p4481 + p3827 + p3826 + p539 + p538 + p537 + p536 + p535 + p534 + p533 + p532 + p3178 + p3179 + p3180 + p3181 + p3182 + p3183 + p3184 + p3185 + p1187 + p1186 + p1185 + p1184 + p1183 + p1182 + p1181 + p1180 + p2483 + p2482 + p2481 + p2480 + p2479 + p2478 + p2477 + p2476 + p1133 + p1132 + p1131 + p1130 + p1129 + p1128 + p1127 + p1126 + p3779 + p3778 + p3777 + p3776 + p3775 + p3774 + p3773 + p3772 + p2429 + p2428 + p2427 + p2426 + p2425 + p2424 + p2423 + p2422 + p485 + p484 + p483 + p482 + p481 + p480 + p3725 + p3724 + p3723 + p3722 + p3721 + p3720 + p479 + p478 + p3719 + p3718 + p431 + p430 + p429 + p428 + p427 + p426 + p425 + p424 + p1079 + p1078 + p1077 + p1076 + p1075 + p1074 + p1073 + p1072 + p2375 + p2374 + p2373 + p2372 + p2371 + p2370 + p2369 + p2368 + p1025 + p1024 + p1023 + p1022 + p1021 + p1020 + p1019 + p1018 + p3671 + p3670 + p3669 + p3668 + p3667 + p3666 + p3665 + p3664 + p2321 + p2320 + p2319 + p2318 + p2317 + p2316 + p2315 + p4528 + p4529 + p2314 + p377 + p4530 + p376 + p4531 + p375 + p374 + p4532 + p373 + p372 + p4533 + p371 + p370 + p4534 + p3617 + p3616 + p4535 + p3615 + p3614 + p3613 + p3612 + p3611 + p3610 + p323 + p322 + p321 + p320 + p319 + p318 + p317 + p316 + p3232 + p3233 + p3234 + p3235 + p3236 + p3237 + p3238 + p3239 + p2267 + p2266 + p2265 + p2264 + p2263 + p2262 + p4582 + p2261 + p4583 + p2260 + p4584 + p3563 + p4585 + p3562 + p4586 + p3561 + p4587 + p3560 + p4588 + p3559 + p4589 + p3558 + p3557 + p3556 + p2213 + p2212 + p2211 + p2210 + p2209 + p2208 + p2207 + p2206 + p3286 + p3287 + p3288 + p3289 + p3290 + p3291 + p3292 + p3293 + p3509 + p3508 + p3507 + p3506 + p3505 + p3504 + p3503 + p3502 + p2159 + p2158 + p2157 + p2156 + p2155 + p2154 + p2153 + p2152 + p3455 + p3454 + p3453 + p3452 + p3451 + p3450 + p3449 + p3448 + p2105 + p2104 + p2103 + p2102 + p2101 + p2100 + p3401 + p3400 + p4636 + p4637 + p4638 + p4639 + p4640 + p4641 + p4642 + p4643 + p2099 + p2098 + p3399 + p3398 + p3397 + p3396 + p3395 + p3394 + p2051 + p2050 + p2049 + p2048 + p3340 + p2047 + p3341 + p2046 + p2045 + p3342 + p2044 + p3347 + p3343 + p3346 + p3345 + p3344 + p2013 + p4676 + p4675 + p2014 + p4677 + p2012 + p2015 + p4678 + p4674 + p2016 + p4679 + p3348 + p2017 + p3349 + p2018 + p2019 + p3350 + p3351 + p2020 + p3352 + p2021 + p3353 + p2022 + p3354 + p2023 + p3355 + p2024 + p3356 + p2025 + p3357 + p2026 + p3358 + p2027 + p3359 + p2028 + p2029 + p3360 + p3361 + p2030 + p3362 + p2031 + p3363 + p2032 + p3364 + p2033 + p3365 + p2034 + p3366 + p2035 + p3367 + p2036 + p3368 + p2037 + p3369 + p2038 + p2039 + p3370 + p3371 + p2040 + p3372 + p2041 + p3373 + p2042 + p3374 + p2043 + p3375 + p2011 + p3376 + p4673 + p3377 + p2010 + p3378 + p4672 + p3379 + p4671 + p4670 + p3380 + p3381 + p2009 + p3382 + p2008 + p3383 + p2052 + p3384 + p2053 + p3385 + p2054 + p3386 + p2055 + p3387 + p2056 + p3388 + p2057 + p3389 + p2058 + p2059 + p3390 + p3391 + p2060 + p3392 + p2061 + p3393 + p2062 + p3339 + p2063 + p2007 + p2064 + p3338 + p2065 + p4669 + p2066 + p2006 + p2067 + p3337 + p2068 + p2069 + p2070 + p2071 + p2072 + p2073 + p2074 + p2075 + p2076 + p2077 + p2078 + p2079 + p2080 + p2081 + p2082 + p2083 + p2084 + p2085 + p2086 + p2087 + p2088 + p2089 + p2090 + p2091 + p2092 + p2093 + p2094 + p2095 + p2096 + p2097 + p4668 + p2005 + p3336 + p4667 + p2004 + p3335 + p4666 + p2003 + p3334 + p4665 + p2002 + p3333 + p4664 + p2001 + p3332 + p4663 + p2000 + p3331 + p4662 + p3330 + p4661 + p4660 + p3329 + p3328 + p4659 + p3327 + p4658 + p3326 + p4657 + p3325 + p4656 + p3324 + p4655 + p3323 + p4654 + p3322 + p4653 + p3321 + p4652 + p3320 + p4651 + p4650 + p3319 + p3318 + p4649 + p3317 + p4648 + p3316 + p4647 + p3315 + p4646 + p3314 + p4645 + p3313 + p4644 + p3312 + p3311 + p3310 + p3309 + p3308 + p3307 + p3306 + p3305 + p3304 + p4635 + p3303 + p4634 + p3302 + p4633 + p3301 + p4632 + p3300 + p4631 + p4630 + p4629 + p4628 + p4627 + p4626 + p4625 + p4624 + p4623 + p4622 + p3402 + p3403 + p3404 + p3405 + p3406 + p3407 + p3408 + p3409 + p4621 + p4620 + p4619 + p4618 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+ p4481 + p3827 + p3826 + p539 + p538 + p537 + p536 + p535 + p534 + p533 + p532 + p3178 + p3179 + p3180 + p3181 + p3182 + p3183 + p3184 + p3185 + p1187 + p1186 + p1185 + p1184 + p1183 + p1182 + p1181 + p1180 + p2483 + p2482 + p2481 + p2480 + p2479 + p2478 + p2477 + p2476 + p1133 + p1132 + p1131 + p1130 + p1129 + p1128 + p1127 + p1126 + p3779 + p3778 + p3777 + p3776 + p3775 + p3774 + p3773 + p3772 + p2429 + p2428 + p2427 + p2426 + p2425 + p2424 + p2423 + p2422 + p485 + p484 + p483 + p482 + p481 + p480 + p3725 + p3724 + p3723 + p3722 + p3721 + p3720 + p479 + p478 + p3719 + p3718 + p431 + p430 + p429 + p428 + p427 + p426 + p425 + p424 + p1079 + p1078 + p1077 + p1076 + p1075 + p1074 + p1073 + p1072 + p2375 + p2374 + p2373 + p2372 + p2371 + p2370 + p2369 + p2368 + p1025 + p1024 + p1023 + p1022 + p1021 + p1020 + p1019 + p1018 + p3671 + p3670 + p3669 + p3668 + p3667 + p3666 + p3665 + p3664 + p2321 + p2320 + p2319 + p2318 + p2317 + p2316 + p2315 + p4528 + p4529 + p2314 + p377 + p4530 + p376 + p4531 + p375 + p374 + p4532 + p373 + p372 + p4533 + p371 + p370 + p4534 + p3617 + p3616 + p4535 + p3615 + p3614 + p3613 + p3612 + p3611 + p3610 + p323 + p322 + p321 + p320 + p319 + p318 + p317 + p316 + p3232 + p3233 + p3234 + p3235 + p3236 + p3237 + p3238 + p3239 + p2267 + p2266 + p2265 + p2264 + p2263 + p2262 + p4582 + p2261 + p4583 + p2260 + p4584 + p3563 + p4585 + p3562 + p4586 + p3561 + p4587 + p3560 + p4588 + p3559 + p4589 + p3558 + p3557 + p3556 + p2213 + p2212 + p2211 + p2210 + p2209 + p2208 + p2207 + p2206 + p3286 + p3287 + p3288 + p3289 + p3290 + p3291 + p3292 + p3293 + p3509 + p3508 + p3507 + p3506 + p3505 + p3504 + p3503 + p3502 + p2159 + p2158 + p2157 + p2156 + p2155 + p2154 + p2153 + p2152 + p3455 + p3454 + p3453 + p3452 + p3451 + p3450 + p3449 + p3448 + p2105 + p2104 + p2103 + p2102 + p2101 + p2100 + p3401 + p3400 + p4636 + p4637 + p4638 + p4639 + p4640 + p4641 + p4642 + p4643 + p2099 + p2098 + p3399 + p3398 + p3397 + p3396 + p3395 + p3394 + p2051 + p2050 + p2049 + p2048 + p3340 + p2047 + p3341 + p2046 + p2045 + p3342 + p2044 + p3347 + p3343 + p3346 + p3345 + p3344)
lola: LP says that atomic proposition is always false: (1 <= p4157 + p4156 + p4155 + p4154 + p4153 + p4152 + p4151 + p4150 + p4103 + p4102 + p4101 + p4100 + p1936 + p1937 + p1938 + p1939 + p1940 + p1941 + p1942 + p1943 + p1889 + p1888 + p1887 + p1886 + p1885 + p1884 + p1883 + p1882 + p1835 + p1834 + p1833 + p1832 + p1990 + p1991 + p1992 + p1993 + p1994 + p1995 + p1996 + p1997 + p1831 + p1830 + p1829 + p1828 + p4099 + p4098 + p4097 + p4096 + p4049 + p4048 + p4047 + p4046 + p4045 + p4044 + p4043 + p4042 + p4204 + p4205 + p4206 + p4207 + p4208 + p4209 + p4210 + p4211 + p1781 + p1780 + p1779 + p1778 + p1777 + p1776 + p1775 + p1774 + p1727 + p1726 + p1725 + p1724 + p1723 + p1722 + p1721 + p1720 + p4258 + p4259 + p4260 + p4261 + p4262 + p4263 + p4264 + p4265 + p1673 + p1672 + p1671 + p1670 + p1669 + p1668 + p1667 + p1666 + p2969 + p2968 + p2967 + p2966 + p2965 + p2964 + p2963 + p2962 + p1619 + p1618 + p1617 + p1616 + p1615 + p1614 + p1613 + p1612 + p2915 + p2914 + p2913 + p2912 + p2911 + p2910 + p2909 + p2908 + p971 + p970 + p969 + p968 + p967 + p966 + p965 + p964 + p917 + p916 + p915 + p914 + p913 + p912 + p911 + p910 + p4312 + p4313 + p4314 + p4315 + p4316 + p4317 + p4318 + p4319 + p1565 + p1564 + p1563 + p1562 + p1561 + p1560 + p1559 + p1558 + p2861 + p2860 + p2859 + p2858 + p2857 + p2856 + p2855 + p2854 + p1511 + p1510 + p1509 + p1508 + p1507 + p1506 + p1505 + p1504 + p2807 + p2806 + p2805 + p2804 + p2803 + p2802 + p2801 + p2800 + p863 + p862 + p861 + p860 + p859 + p858 + p857 + p856 + p809 + p808 + p807 + p806 + p3016 + p805 + p3017 + p804 + p3018 + p3019 + p803 + p802 + p3020 + p3021 + p3022 + p3023 + p4366 + p4367 + p4368 + p4369 + p4370 + p4371 + p4372 + p4373 + p1457 + p1456 + p1455 + p1454 + p1453 + p1452 + p1451 + p1450 + p2753 + p2752 + p2751 + p2750 + p2749 + p2748 + p2747 + p2746 + p1403 + p1402 + p1401 + p1400 + p755 + p754 + p3070 + p3071 + p3072 + p3073 + p3074 + p3075 + p3076 + p3077 + p753 + p752 + p751 + p750 + p749 + p748 + p701 + p700 + p1399 + p1398 + p1397 + p1396 + p2699 + p2698 + p2697 + p2696 + p2695 + p2694 + p2693 + p2692 + p1349 + p1348 + p1347 + p1346 + p1345 + p1344 + p1343 + p1342 + p3995 + p3994 + p3993 + p3992 + p3991 + p3990 + p3989 + p3988 + p2645 + p2644 + p2643 + p2642 + p2641 + p2640 + p2639 + p2638 + p3941 + p3940 + p699 + p698 + p697 + p696 + p695 + p694 + p3939 + p3938 + p3937 + p3936 + p3935 + p3934 + p647 + p646 + p645 + p644 + p643 + p642 + p641 + p640 + p4420 + p4421 + p4422 + p4423 + p4424 + p4425 + p4426 + p4427 + p1295 + p1294 + p1293 + p1292 + p1291 + p1290 + p1289 + p3124 + p1288 + p3125 + p2591 + p2590 + p3126 + p2589 + p2588 + p3127 + p2587 + p3128 + p3129 + p2586 + p2585 + p2584 + p1241 + p1240 + p3130 + p1239 + p1238 + p3131 + p1237 + p1236 + p1235 + p1234 + p3887 + p3886 + p3885 + p3884 + p3883 + p3882 + p3881 + p3880 + p2537 + p2536 + p2535 + p2534 + p2533 + p2532 + p2531 + p2530 + p593 + p592 + p591 + p590 + p3833 + p3832 + p3831 + p4474 + p3830 + p4475 + p589 + p4476 + p588 + p4477 + p587 + p4478 + p586 + p4479 + p3829 + p3828 + p4480 + p4481 + p3827 + p3826 + p539 + p538 + p537 + p536 + p535 + p534 + p533 + p532 + p3178 + p3179 + p3180 + p3181 + p3182 + p3183 + p3184 + p3185 + p1187 + p1186 + p1185 + p1184 + p1183 + p1182 + p1181 + p1180 + p2483 + p2482 + p2481 + p2480 + p2479 + p2478 + p2477 + p2476 + p1133 + p1132 + p1131 + p1130 + p1129 + p1128 + p1127 + p1126 + p3779 + p3778 + p3777 + p3776 + p3775 + p3774 + p3773 + p3772 + p2429 + p2428 + p2427 + p2426 + p2425 + p2424 + p2423 + p2422 + p485 + p484 + p483 + p482 + p481 + p480 + p3725 + p3724 + p3723 + p3722 + p3721 + p3720 + p479 + p478 + p3719 + p3718 + p431 + p430 + p429 + p428 + p427 + p426 + p425 + p424 + p1079 + p1078 + p1077 + p1076 + p1075 + p1074 + p1073 + p1072 + p2375 + p2374 + p2373 + p2372 + p2371 + p2370 + p2369 + p2368 + p1025 + p1024 + p1023 + p1022 + p1021 + p1020 + p1019 + p1018 + p3671 + p3670 + p3669 + p3668 + p3667 + p3666 + p3665 + p3664 + p2321 + p2320 + p2319 + p2318 + p2317 + p2316 + p2315 + p4528 + p4529 + p2314 + p377 + p4530 + p376 + p4531 + p375 + p374 + p4532 + p373 + p372 + p4533 + p371 + p370 + p4534 + p3617 + p3616 + p4535 + p3615 + p3614 + p3613 + p3612 + p3611 + p3610 + p323 + p322 + p321 + p320 + p319 + p318 + p317 + p316 + p3232 + p3233 + p3234 + p3235 + p3236 + p3237 + p3238 + p3239 + p2267 + p2266 + p2265 + p2264 + p2263 + p2262 + p4582 + p2261 + p4583 + p2260 + p4584 + p3563 + p4585 + p3562 + p4586 + p3561 + p4587 + p3560 + p4588 + p3559 + p4589 + p3558 + p3557 + p3556 + p2213 + p2212 + p2211 + p2210 + p2209 + p2208 + p2207 + p2206 + p3286 + p3287 + p3288 + p3289 + p3290 + p3291 + p3292 + p3293 + p3509 + p3508 + p3507 + p3506 + p3505 + p3504 + p3503 + p3502 + p2159 + p2158 + p2157 + p2156 + p2155 + p2154 + p2153 + p2152 + p3455 + p3454 + p3453 + p3452 + p3451 + p3450 + p3449 + p3448 + p2105 + p2104 + p2103 + p2102 + p2101 + p2100 + p3401 + p3400 + p4636 + p4637 + p4638 + p4639 + p4640 + p4641 + p4642 + p4643 + p2099 + p2098 + p3399 + p3398 + p3397 + p3396 + p3395 + p3394 + p2051 + p2050 + p2049 + p2048 + p3340 + p2047 + p3341 + p2046 + p2045 + p3342 + p2044 + p3347 + p3343 + p3346 + p3345 + p3344)
lola: place invariant simplifies atomic proposition
lola: before: (2 <= p5497 + p5496 + p5494 + p5493 + p5491 + p5490 + p5488 + p5487 + p5485 + p5484 + p5482 + p5481 + p5479 + p5478 + p5476 + p5475 + p5473 + p5472 + p5470 + p5469 + p5467 + p5466 + p5464 + p5463 + p5461 + p5460 + p5458 + p5457 + p5455 + p5454 + p5452 + p5451 + p5449 + p5448 + p5446 + p5445 + p5443 + p5442 + p5440 + p5439 + p5437 + p5436 + p5434 + p5433 + p5431 + p5430 + p5428 + p5427 + p5425 + p5424 + p5422 + p5421 + p5419 + p5418 + p5416 + p5415 + p5413 + p5412 + p5410 + p5409 + p5407 + p5406 + p5404 + p5403 + p5401 + p5400 + p5398 + p5397 + p5395 + p5394 + p5392 + p5391 + p5389 + p5388 + p5386 + p5385 + p5383 + p5382 + p5380 + p5500 + p5501 + p5379 + p5502 + p5503 + p5377 + p5505 + p5376 + p5506 + p5374 + p5508 + p5509 + p5373 + p5371 + p5511 + p5370 + p5512 + p5368 + p5367 + p5514 + p5515 + p5365 + p5517 + p5518 + p5364 + p5362 + p5361 + p5520 + p5359 + p5521 + p5358 + p5356 + p5523 + p5355 + p5524 + p5353 + p5352 + p5350 + p5526 + p5527 + p5349 + p5529 + p5530 + p5347 + p5532 + p5346 + p5533 + p5344 + p5343 + p5341 + p5535 + p5536 + p5340 + p5338 + p5538 + p5539 + p5337 + p5335 + p5541 + p5542 + p5334 + p5332 + p5544 + p5545 + p5331 + p5329 + p5547 + p5328 + p5548 + p5550 + p5551 + p5553 + p5554 + p5556 + p5557 + p5559 + p5560 + p5562 + p5563 + p5565 + p5566 + p5568 + p5569 + p5570 + p5567 + p5564 + p5561 + p5558 + p5555 + p5552 + p5549 + p5546 + p5330 + p5333 + p5543 + p5540 + p5336 + p5537 + p5339 + p5342 + p5534 + p5345 + p5531 + p5348 + p5528 + p5351 + p5525 + p5354 + p5522 + p5357 + p5360 + p5363 + p5519 + p5516 + p5366 + p5513 + p5369 + p5372 + p5510 + p5507 + p5375 + p5504 + p5378 + p5381 + p5384 + p5387 + p5390 + p5393 + p5396 + p5399 + p5402 + p5405 + p5408 + p5411 + p5414 + p5417 + p5420 + p5423 + p5426 + p5429 + p5432 + p5435 + p5438 + p5441 + p5444 + p5447 + p5450 + p5453 + p5456 + p5459 + p5462 + p5465 + p5468 + p5471 + p5474 + p5477 + p5480 + p5483 + p5486 + p5489 + p5492 + p5495 + p5498 + p5499)
lola: after: (0 <= 62)
lola: always true
lola: E (F (E (G (((8 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017) OR (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)))))) : E ((E (X ((1 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017))) U ())) : E (G (E (((p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035) U TRUE)))) : E (F (E (G ((p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= 0))))) : A (F ((FALSE AND E (X ((64 <= p9036 + p9027 + p9026 + p9025 + p9024 + p9045 + p9023 + p9022 + p9021 + p9020 + p9019 + p9018 + p9009 + p9000 + p9054 + p9063 + p9072 + p9073 + p9074 + p9075 + p9076 + p9077 + p9078 + p9079 + p9080 + p9081 + p9090 + p6795 + p9099 + p6786 + p6777 + p6768 + p6759 + p6758 + p6757 + p6756 + p6755 + p6754 + p6753 + p6752 + p6751 + p6750 + p6741 + p6732 + p6723 + p6714 + p6705 + p6704 + p6703 + p6702 + p6701 + p6700 + p6804 + p6805 + p6806 + p6807 + p6808 + p6809 + p6810 + p6811 + p6812 + p6813 + p6822 + p6831 + p6840 + p6699 + p6698 + p6697 + p6696 + p6849 + p6687 + p6858 + p6859 + p6860 + p6861 + p6862 + p6678 + p6863 + p6864 + p6865 + p6866 + p6867 + p6669 + p7999 + p7998 + p7997 + p7996 + p7995 + p7994 + p6876 + p7993 + p7992 + p6660 + p7983 + p6651 + p6650 + p6649 + p6648 + p6647 + p6646 + p6645 + p6644 + p6643 + p7974 + p6642 + p7965 + p6633 + p6885 + p7956 + p6624 + p7947 + p6615 + p7946 + p7945 + p7944 + p7943 + p7942 + p7941 + p7940 + p7939 + p7938 + p6606 + p7929 + p7920 + p7911 + p7902 + p6894 + p6597 + p6596 + p6595 + p6594 + p6593 + p6592 + p6591 + p6590 + p6589 + p6588 + p6579 + p6570 + p7893 + p6561 + p7892 + p7891 + p7890 + p7889 + p7888 + p7887 + p7886 + p7885 + p7884 + p6552 + p7875 + p6543 + p6542 + p6541 + p6540 + p6539 + p6538 + p6537 + p6536 + p6535 + p7866 + p6534 + p7857 + p6525 + p7848 + p6516 + p7839 + p6507 + p7838 + p7837 + p7836 + p7835 + p7834 + p7833 + p7832 + p7831 + p7830 + p7821 + p7812 + p7803 + p9108 + p9117 + p9126 + p9127 + p9128 + p9129 + p9130 + p9131 + p9132 + p9133 + p9134 + p9135 + p9144 + p9153 + p9162 + p9171 + p9180 + p9181 + p9182 + p9183 + p9184 + p9185 + p9186 + p9187 + p9188 + p9189 + p9198 + p6903 + p6912 + p6913 + p6914 + p6915 + p6916 + p6917 + p6918 + p6919 + p6920 + p6921 + p6930 + p5607 + p6939 + p5616 + p6948 + p5617 + p5618 + p5619 + p5620 + p5621 + p5622 + p5623 + p5624 + p5625 + p6957 + p5634 + p6966 + p6967 + p6968 + p6969 + p6498 + p6489 + p6488 + p6970 + p6971 + p6487 + p6972 + p6486 + p6485 + p6973 + p6484 + p6483 + p6974 + p5643 + p6975 + p6482 + p6481 + p6480 + p6471 + p7794 + p6462 + p7785 + p6453 + p7784 + p7783 + p7782 + p7781 + p7780 + p7779 + p7778 + p7777 + p7776 + p5652 + p6444 + p6984 + p7767 + p6435 + p6434 + p6433 + p6432 + p6431 + p6430 + p6429 + p6428 + p6427 + p7758 + p6426 + p7749 + p6417 + p7740 + p6408 + p7731 + p7730 + p7729 + p7728 + p7727 + p7726 + p7725 + p7724 + p5661 + p7723 + p6993 + p7722 + p7713 + p7704 + p5670 + p5671 + p5672 + p5673 + p5674 + p5675 + p5676 + p5677 + p5678 + p5679 + p6399 + p6390 + p6381 + p6380 + p6379 + p6378 + p6377 + p6376 + p6375 + p6374 + p6373 + p6372 + p7695 + p6363 + p7686 + p5688 + p6354 + p7677 + p6345 + p7676 + p7675 + p7674 + p7673 + p7672 + p7671 + p7670 + p7669 + p7668 + p6336 + p8991 + p7659 + p6327 + p6326 + p6325 + p6324 + p6323 + p6322 + p6321 + p6320 + p8982 + p7650 + p6319 + p5697 + p6318 + p8973 + p7641 + p8972 + p8971 + p8970 + p6309 + p8969 + p8968 + p8967 + p8966 + p8965 + p8964 + p7632 + p6300 + p8955 + p7623 + p7622 + p7621 + p7620 + p7619 + p7618 + p7617 + p7616 + p7615 + p8946 + p7614 + p8937 + p7605 + p8928 + p8919 + p8918 + p8917 + p8916 + p8915 + p8914 + p8913 + p8912 + p8911 + p8910 + p8901 + p6291 + p6282 + p6273 + p6272 + p6271 + p6270 + p6269 + p6268 + p6267 + p6266 + p6265 + p7596 + p6264 + p7587 + p6255 + p7578 + p6246 + p7569 + p6237 + p7568 + p7567 + p9207 + p7566 + p7565 + p7564 + p7563 + p7562 + p7561 + p8892 + p7560 + p9216 + p6228 + p8883 + p7551 + p6219 + p6218 + p6217 + p6216 + p6215 + p9225 + p6214 + p6213 + p6212 + p8874 + p6211 + p7542 + p6210 + p8865 + p9234 + p9235 + p9236 + p9237 + p9238 + p9239 + p9240 + p9241 + p9242 + p9243 + p7533 + p8864 + p6201 + p8863 + p8862 + p8861 + p8860 + p8859 + p9252 + p8858 + p8857 + p8856 + p7524 + p8847 + p7515 + p7514 + p7513 + p9261 + p7512 + p7511 + p7510 + p7509 + p7508 + p7507 + p8838 + p7506 + p9270 + p8829 + p8820 + p8811 + p8810 + p8809 + p8808 + p8807 + p8806 + p9279 + p8805 + p8804 + p8803 + p8802 + p9288 + p9289 + p9290 + p9291 + p9292 + p9293 + p9294 + p9295 + p9296 + p9297 + p5706 + p5715 + p5724 + p5725 + p5726 + p5727 + p5728 + p5729 + p5730 + p5731 + p5732 + p5733 + p5742 + p6192 + p6183 + p6174 + p7497 + p6165 + p6164 + p5751 + p6163 + p6162 + p6161 + p6160 + p6159 + p6158 + p6157 + p7488 + p6156 + p7479 + p5760 + p6147 + p7470 + p6138 + p8793 + p7461 + p7460 + p6129 + p7459 + p7458 + p7457 + p7456 + p7455 + p7454 + p7453 + p8784 + p7452 + p6120 + p8775 + p7443 + p6111 + p6110 + p6109 + p6108 + p5769 + p6107 + p6106 + p6105 + p6104 + p8766 + p6103 + p7434 + p6102 + p8757 + p7425 + p8756 + p8755 + p8754 + p8753 + p8752 + p8751 + p8750 + p8749 + p8748 + p7416 + p8739 + p7407 + p7406 + p7405 + p7404 + p7403 + p5778 + p7402 + p7401 + p5779 + p7400 + p8730 + p8721 + p8712 + p8703 + p5780 + p5781 + p8702 + p5782 + p8701 + p8700 + p5783 + p5784 + p5785 + p5786 + p5787 + p5796 + p6093 + p6084 + p6075 + p7399 + p7398 + p6066 + p7389 + p6057 + p6056 + p6055 + p6054 + p6053 + p6052 + p6051 + p6050 + p7380 + p6049 + p6048 + p7371 + p6039 + p8699 + p8698 + p8697 + p8696 + p8695 + p8694 + p7362 + p6030 + p8685 + p7353 + p6021 + p7352 + p7351 + p7350 + p7349 + p7348 + p7347 + p7346 + p7345 + p8676 + p7344 + p6012 + p8667 + p7335 + p6003 + p6002 + p6001 + p6000 + p8658 + p9306 + p7326 + p8649 + p9315 + p7317 + p8648 + p8647 + p8646 + p8645 + p8644 + p8643 + p8642 + p9324 + p8641 + p9972 + p8640 + p7308 + p9963 + p8631 + p9954 + p8000 + p8622 + p8001 + p9333 + p9945 + p8613 + p9944 + p9943 + p9942 + p9941 + p9940 + p9939 + p9938 + p9937 + p9936 + p8604 + p9927 + p9918 + p9909 + p9900 + p8010 + p9342 + p9343 + p9344 + p9345 + p9346 + p9347 + p9348 + p9349 + p8019 + p9350 + p9351 + p8028 + p9360 + p8037 + p9369 + p8046 + p9378 + p8047 + p8048 + p8049 + p8050 + p8051 + p8052 + p8053 + p8054 + p8055 + p9387 + p7299 + p7298 + p7297 + p7296 + p7295 + p7294 + p7293 + p7292 + p7291 + p7290 + p7281 + p7272 + p8595 + p7263 + p8594 + p8593 + p8064 + p9396 + p8592 + p9397 + p8591 + p9398 + p8590 + p9399 + p8589 + p8588 + p8587 + p8586 + p7254 + p8073 + p8577 + p7245 + p7244 + p7243 + p7242 + p7241 + p7240 + p7239 + p8082 + p7238 + p7237 + p8568 + p7236 + p9891 + p9890 + p8559 + p7227 + p8091 + p9889 + p9888 + p9887 + p9886 + p9885 + p9884 + p9883 + p9882 + p8550 + p7218 + p9873 + p8541 + p8540 + p5805 + p7209 + p8539 + p8538 + p8537 + p8536 + p8535 + p8534 + p8533 + p5814 + p9864 + p8532 + p7200 + p9855 + p8523 + p9846 + p8514 + p9837 + p5823 + p8505 + p9836 + p9835 + p9834 + p9833 + p9832 + p9831 + p9830 + p9829 + p5832 + p9828 + p5833 + p9819 + p5834 + p9810 + p5835 + p9801 + p5836 + p5837 + p5838 + p5839 + p5840 + p5841 + p5850 + p5859 + p5868 + p7191 + p7190 + p7189 + p7188 + p7187 + p7186 + p7185 + p7184 + p7183 + p7182 + p7173 + p5877 + p8496 + p7164 + p8487 + p7155 + p8486 + p8485 + p8484 + p8483 + p8482 + p8481 + p8480 + p8479 + p8478 + p7146 + p8469 + p7137 + p7136 + p7135 + p7134 + p7133 + p7132 + p7131 + p7130 + p9792 + p8460 + p7129 + p5886 + p7128 + p9783 + p5887 + p8451 + p9782 + p5888 + p9781 + p9780 + p5889 + p7119 + p9779 + p9778 + p9777 + p9776 + p5890 + p5891 + p9775 + p5892 + p9774 + p8442 + p5893 + p7110 + p9765 + p5894 + p8433 + p5895 + p7101 + p8432 + p8431 + p8430 + p8429 + p8428 + p8427 + p8426 + p8425 + p9756 + p8424 + p9747 + p8415 + p9738 + p8406 + p9729 + p9728 + p9727 + p9726 + p9725 + p9724 + p9723 + p9722 + p9721 + p9720 + p9711 + p9702 + p9400 + p9401 + p9402 + p9403 + p9404 + p9405 + p9414 + p9423 + p8100 + p9432 + p8101 + p8102 + p8103 + p8104 + p8105 + p8106 + p8107 + p8108 + p8109 + p9441 + p8118 + p9450 + p9451 + p9452 + p9453 + p9454 + p9455 + p9456 + p9457 + p9458 + p8127 + p9459 + p7092 + p7083 + p8136 + p9468 + p7082 + p7081 + p7080 + p7079 + p7078 + p7077 + p7076 + p7075 + p7074 + p8397 + p7065 + p8388 + p7056 + p8379 + p7047 + p8378 + p8145 + p9477 + p8377 + p8376 + p8375 + p8374 + p8373 + p8372 + p8371 + p8370 + p7038 + p9693 + p8361 + p7029 + p7028 + p7027 + p7026 + p7025 + p8154 + p9486 + p8155 + p7024 + p8156 + p7023 + p8157 + p7022 + p8158 + p8159 + p9684 + p7021 + p8160 + p8352 + p8161 + p7020 + p8162 + p9675 + p8163 + p9495 + p8343 + p9674 + p7011 + p9673 + p9672 + p9671 + p9670 + p9669 + p9668 + p9667 + p9666 + p8334 + p8172 + p7002 + p9657 + p8325 + p8324 + p8323 + p8322 + p8321 + p8320 + p8181 + p8319 + p8318 + p8317 + p9648 + p8316 + p9639 + p8307 + p9630 + p8190 + p9621 + p9620 + p9619 + p9618 + p9617 + p9616 + p9615 + p9614 + p8199 + p9613 + p9612 + p9603 + p5904 + p5913 + p5922 + p5931 + p5940 + p5941 + p5942 + p5943 + p5944 + p5945 + p5946 + p5947 + p5948 + p5949 + p5958 + p5967 + p5976 + p8298 + p8289 + p8280 + p8271 + p8270 + p8269 + p8268 + p8267 + p8266 + p8265 + p8264 + p8263 + p9594 + p5985 + p8262 + p9585 + p8253 + p9576 + p8244 + p9567 + p8235 + p9566 + p9565 + p9564 + p9563 + p9562 + p9561 + p9560 + p9559 + p9558 + p8226 + p9549 + p8217 + p8216 + p8215 + p8214 + p8213 + p8212 + p8211 + p8210 + p9540 + p5994 + p8209 + p8208 + p9531 + p5995 + p9522 + p9513 + p9512 + p5996 + p9511 + p9510 + p9509 + p5997 + p9508 + p9507 + p9506 + p5998 + p9505 + p9504 + p5999)))))) : ((E (G (())) OR A ((FALSE U (1 <= p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035)))) AND A (G (()))) : ((E (F (((p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034) AND (p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71)))) AND E (F (()))) AND A (G (()))) : A (G (E (F (FALSE)))) : (NOT(A (X (()))) OR A (F (FALSE))) : NOT(E (G (A (G (TRUE))))) : E (X (E (F (())))) : E (F (((2 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579)))) : NOT(E (G (TRUE))) : NOT(E (F (FALSE))) : A (F (FALSE)) : E (F ((E (F (FALSE)) OR E (G (TRUE)))))
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:100
lola: rewrite Frontend/Parser/formula_rewrite.k:166
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:118
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:184
lola: rewrite Frontend/Parser/formula_rewrite.k:124
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:116
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:115
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:115
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:163
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:136
lola: rewrite Frontend/Parser/formula_rewrite.k:279
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:122
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:279
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:133
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:279
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:282
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:151
lola: rewrite Frontend/Parser/formula_rewrite.k:98
lola: rewrite Frontend/Parser/formula_rewrite.k:157
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:100
lola: rewrite Frontend/Parser/formula_rewrite.k:160
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: rewrite Frontend/Parser/formula_rewrite.k:122
lola: rewrite Frontend/Parser/formula_rewrite.k:154
lola: rewrite Frontend/Parser/formula_rewrite.k:148
lola: computing a collection of formulas
lola: RUNNING
lola: subprocess 0 will run for 207 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-1 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 1 will run for 220 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-2 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 2 will run for 236 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-4 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 3 will run for 254 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: TRUE
lola: ========================================
lola: SUBTASK
lola: checking initial satisfaction
lola: processed formula: TRUE
lola: processed formula length: 4
lola: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-5 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 4 will run for 276 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-7 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 5 will run for 301 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-8 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 6 will run for 331 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-9 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 7 will run for 368 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-10 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 8 will run for 414 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-12 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 9 will run for 473 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-13 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 10 will run for 552 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-14 FALSE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 11 will run for 662 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: 72 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: processed formula with 0 atomic propositions
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: preprocessing
lola: The net satisfies the property already in its initial state.
lola: 0 markings, 0 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-15 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 12 will run for 828 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (((2 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579))))
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:625
lola: processed formula: E (F (((2 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579))))
lola: processed formula length: 86
lola: 73 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: RUNNING
lola: rewrite Frontend/Parser/formula_rewrite.k:625
lola: formula 0: ((2 <= p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579))
lola: state equation: Generated DNF with 1 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to NeoElection-COL-8-CTLCardinality-12-0.sara
lola: state equation: calling and running sara
sara: try reading problem file NeoElection-COL-8-CTLCardinality-12-0.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: 21 markings, 20 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-11 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 13 will run for 1104 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (((p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034) AND (p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 +... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability
lola: Planning: workflow for reachability check: stateequation||search (--findpath=off)
lola: rewrite Frontend/Parser/formula_rewrite.k:625
lola: processed formula: E (F (((p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034) AND (p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 +... (shortened)
lola: processed formula length: 680
lola: 73 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
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: RUNNING
lola: rewrite Frontend/Parser/formula_rewrite.k:625
lola: formula 0: ((p10043 + p10042 + p10041 + p10040 + p10039 + p10038 + p10037 + p10036 + p10035 <= p10026 + p10027 + p10028 + p10029 + p10030 + p10031 + p10032 + p10033 + p10034) AND (p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p27 + p26 + p25 + p24 + p23 + p22 + p21 + p20 + p19 + p18 + p17 + p16 + p15 + p14 + p13 + p12 + p11 + p10 + p0 + p1 + p2 + p3 + p4 + p5 + p6 + p7 + p8 + p9 + p39 + p47 + p55 + p63 + p71))
lola: state equation: Generated DNF with 2 literals and 1 conjunctive subformulas
lola: state equation: write sara problem file to NeoElection-COL-8-CTLCardinality-13-0.sara
lola: state equation: calling and running sara
sara: try reading problem file NeoElection-COL-8-CTLCardinality-13-0.sara.
lola: SUBRESULT
lola: result: yes
lola: produced by: state space
lola: The predicate is reachable.
lola: 9 markings, 8 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-6 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 14 will run for 1656 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (E (G ((p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= 0)))))
lola: ========================================
lola: SUBTASK
lola: checking reachability of possible preservation
lola: rewrite Frontend/Parser/formula_rewrite.k:640
lola: processed formula: (p5580 + p5581 + p5582 + p5583 + p5584 + p5585 + p5586 + p5587 + p5588 <= 0)
lola: processed formula length: 76
lola: 73 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space /EFEG)
lola: state space: using reachability graph (EFEG version) (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
lola: SUBRESULT
lola: result: yes
lola: produced by: state space /EFEG
lola: The predicate is possibly preserved from a reachable marking.
lola: 753 markings, 752 edges
lola: ========================================

FORMULA NeoElection-COL-8-CTLCardinality-3 TRUE TECHNIQUES COLLATERAL_PROCESSING EXPLICIT TOPOLOGICAL STATE_COMPRESSION STUBBORN_SETS USE_NUPN UNFOLDING_TO_PT
lola: subprocess 15 will run for 3312 seconds at most (--localtimelimit=0)
lola: ========================================
lola: ...considering subproblem: E (F (E (G (((8 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017) OR (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p... (shortened)
lola: ========================================
lola: SUBTASK
lola: checking reachability of possible preservation
lola: rewrite Frontend/Parser/formula_rewrite.k:640
lola: processed formula: ((8 <= p10025 + p10024 + p10023 + p10022 + p10021 + p10020 + p10019 + p10018 + p10017) OR (p5571 + p5572 + p5573 + p5574 + p5575 + p5576 + p5577 + p5578 + p5579 <= p70 + p69 + p68 + p67 + p66 + p65 + p64 + p62 + p61 + p60 + p59 + p58 + p57 + p56 + p54 + p53 + p52 + p51 + p50 + p49 + p48 + p46 + p45 + p44 + p43 + p42 + p41 + p40 + p38 + p37 + p36 + p35 + p34 + p33 + p32 + p31 + p30 + p29 + p28 + p... (shortened)
lola: processed formula length: 586
lola: 73 rewrites
lola: closed formula file NeoElection-COL-8-CTLCardinality.task
lola: STORE
lola: using a simple compression encoder (--encoder=simplecompressed)
lola: using a prefix tree store (--store=prefix)
lola: SEARCH (state space /EFEG)
lola: state space: using reachability graph (EFEG version) (--search=depth)
lola: state space: using reachability preserving stubborn set method with insertion algorithm (--stubborn=tarjan)
lola: RUNNING
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lola: 1415021 markings, 6014076 edges, 495 markings/sec, 2735 secs
lola: 1417531 markings, 6024166 edges, 502 markings/sec, 2740 secs
lola: 1420142 markings, 6034884 edges, 522 markings/sec, 2745 secs
lola: 1422523 markings, 6044298 edges, 476 markings/sec, 2750 secs
lola: 1425071 markings, 6054112 edges, 510 markings/sec, 2755 secs
lola: 1427464 markings, 6064056 edges, 479 markings/sec, 2760 secs
lola: 1429860 markings, 6073850 edges, 479 markings/sec, 2765 secs
lola: 1432252 markings, 6083666 edges, 478 markings/sec, 2770 secs
lola: 1434570 markings, 6092294 edges, 464 markings/sec, 2775 secs
lola: 1437033 markings, 6102253 edges, 493 markings/sec, 2780 secs
lola: 1439568 markings, 6112560 edges, 507 markings/sec, 2785 secs
lola: 1441857 markings, 6121906 edges, 458 markings/sec, 2790 secs
lola: 1444178 markings, 6130970 edges, 464 markings/sec, 2795 secs
lola: 1446555 markings, 6140109 edges, 475 markings/sec, 2800 secs
lola: 1448918 markings, 6149904 edges, 473 markings/sec, 2805 secs
lola: 1451280 markings, 6159574 edges, 472 markings/sec, 2810 secs
lola: 1453786 markings, 6169861 edges, 501 markings/sec, 2815 secs
lola: 1456665 markings, 6180734 edges, 576 markings/sec, 2820 secs
lola: 1459200 markings, 6191066 edges, 507 markings/sec, 2825 secs
lola: 1461601 markings, 6200728 edges, 480 markings/sec, 2830 secs
lola: 1463995 markings, 6210644 edges, 479 markings/sec, 2835 secs
lola: 1466254 markings, 6223378 edges, 452 markings/sec, 2840 secs
lola: 1468429 markings, 6238332 edges, 435 markings/sec, 2845 secs
lola: 1470576 markings, 6253631 edges, 429 markings/sec, 2850 secs
lola: 1472745 markings, 6269038 edges, 434 markings/sec, 2855 secs
lola: 1474967 markings, 6284806 edges, 444 markings/sec, 2860 secs
lola: 1477243 markings, 6297669 edges, 455 markings/sec, 2865 secs
lola: 1479566 markings, 6309910 edges, 465 markings/sec, 2870 secs
lola: 1481879 markings, 6322343 edges, 463 markings/sec, 2875 secs
lola: 1484240 markings, 6335208 edges, 472 markings/sec, 2880 secs
lola: 1486675 markings, 6347882 edges, 487 markings/sec, 2885 secs
lola: 1489339 markings, 6357994 edges, 533 markings/sec, 2890 secs
lola: 1491931 markings, 6368661 edges, 518 markings/sec, 2895 secs
lola: 1494457 markings, 6379035 edges, 505 markings/sec, 2900 secs
lola: 1496994 markings, 6389432 edges, 507 markings/sec, 2905 secs
lola: 1499542 markings, 6399789 edges, 510 markings/sec, 2910 secs
lola: 1502096 markings, 6410982 edges, 511 markings/sec, 2915 secs
lola: 1504635 markings, 6422174 edges, 508 markings/sec, 2920 secs
lola: 1507183 markings, 6433495 edges, 510 markings/sec, 2925 secs
lola: 1509719 markings, 6443275 edges, 507 markings/sec, 2930 secs
lola: 1512215 markings, 6453326 edges, 499 markings/sec, 2935 secs
lola: 1514649 markings, 6463209 edges, 487 markings/sec, 2940 secs
lola: 1517110 markings, 6473288 edges, 492 markings/sec, 2945 secs
lola: 1519627 markings, 6483474 edges, 503 markings/sec, 2950 secs
lola: 1522145 markings, 6494068 edges, 504 markings/sec, 2955 secs
lola: 1524548 markings, 6504737 edges, 481 markings/sec, 2960 secs
lola: 1526938 markings, 6515378 edges, 478 markings/sec, 2965 secs
lola: 1529332 markings, 6526063 edges, 479 markings/sec, 2970 secs
lola: 1531660 markings, 6536564 edges, 466 markings/sec, 2975 secs
lola: 1534023 markings, 6547099 edges, 473 markings/sec, 2980 secs
lola: 1536371 markings, 6556687 edges, 470 markings/sec, 2985 secs
lola: 1538808 markings, 6566781 edges, 487 markings/sec, 2990 secs
lola: 1541228 markings, 6576870 edges, 484 markings/sec, 2995 secs
lola: 1543694 markings, 6586865 edges, 493 markings/sec, 3000 secs
lola: 1546210 markings, 6597107 edges, 503 markings/sec, 3005 secs
lola: 1548710 markings, 6607561 edges, 500 markings/sec, 3010 secs
lola: 1551223 markings, 6617887 edges, 503 markings/sec, 3015 secs
lola: 1553794 markings, 6628246 edges, 514 markings/sec, 3020 secs
lola: 1556400 markings, 6639077 edges, 521 markings/sec, 3025 secs
lola: 1558927 markings, 6649638 edges, 505 markings/sec, 3030 secs
lola: 1561387 markings, 6659463 edges, 492 markings/sec, 3035 secs
lola: 1563852 markings, 6669693 edges, 493 markings/sec, 3040 secs
lola: 1566306 markings, 6680082 edges, 491 markings/sec, 3045 secs
lola: 1568724 markings, 6689447 edges, 484 markings/sec, 3050 secs
lola: 1571147 markings, 6699517 edges, 485 markings/sec, 3055 secs
lola: 1573510 markings, 6709591 edges, 473 markings/sec, 3060 secs
lola: 1575934 markings, 6719151 edges, 485 markings/sec, 3065 secs
lola: 1578492 markings, 6729768 edges, 512 markings/sec, 3070 secs
lola: 1581003 markings, 6740260 edges, 502 markings/sec, 3075 secs
lola: 1583450 markings, 6753330 edges, 489 markings/sec, 3080 secs
lola: 1585718 markings, 6769447 edges, 454 markings/sec, 3085 secs
lola: 1588062 markings, 6786241 edges, 469 markings/sec, 3090 secs
lola: 1590384 markings, 6802673 edges, 464 markings/sec, 3095 secs
lola: 1592621 markings, 6814453 edges, 447 markings/sec, 3100 secs
lola: 1594855 markings, 6826695 edges, 447 markings/sec, 3105 secs
lola: 1597086 markings, 6839216 edges, 446 markings/sec, 3110 secs
lola: 1599587 markings, 6850461 edges, 500 markings/sec, 3115 secs
lola: 1602153 markings, 6861113 edges, 513 markings/sec, 3120 secs
lola: 1604692 markings, 6871744 edges, 508 markings/sec, 3125 secs
lola: 1607250 markings, 6882529 edges, 512 markings/sec, 3130 secs
lola: 1609766 markings, 6893666 edges, 503 markings/sec, 3135 secs
lola: 1612305 markings, 6905072 edges, 508 markings/sec, 3140 secs
lola: 1614882 markings, 6916037 edges, 515 markings/sec, 3145 secs
lola: 1617450 markings, 6926627 edges, 514 markings/sec, 3150 secs
lola: 1620012 markings, 6937278 edges, 512 markings/sec, 3155 secs
lola: 1622548 markings, 6947969 edges, 507 markings/sec, 3160 secs
lola: 1625093 markings, 6959158 edges, 509 markings/sec, 3165 secs
lola: 1627614 markings, 6970500 edges, 504 markings/sec, 3170 secs
lola: 1630273 markings, 6982241 edges, 532 markings/sec, 3175 secs
lola: 1632882 markings, 6994042 edges, 522 markings/sec, 3180 secs
lola: 1635513 markings, 7005889 edges, 526 markings/sec, 3185 secs
lola: 1638037 markings, 7016559 edges, 505 markings/sec, 3190 secs
lola: 1640579 markings, 7027711 edges, 508 markings/sec, 3195 secs
lola: 1643191 markings, 7038646 edges, 522 markings/sec, 3200 secs
lola: 1645893 markings, 7050489 edges, 540 markings/sec, 3205 secs
lola: 1648573 markings, 7061697 edges, 536 markings/sec, 3210 secs
lola: 1651001 markings, 7072364 edges, 486 markings/sec, 3215 secs
lola: 1653298 markings, 7081996 edges, 459 markings/sec, 3220 secs
lola: 1655575 markings, 7091963 edges, 455 markings/sec, 3225 secs
lola: 1658056 markings, 7102381 edges, 496 markings/sec, 3230 secs
lola: 1660660 markings, 7113640 edges, 521 markings/sec, 3235 secs
lola: 1663231 markings, 7124542 edges, 514 markings/sec, 3240 secs
lola: 1665729 markings, 7135302 edges, 500 markings/sec, 3245 secs
lola: 1668007 markings, 7147773 edges, 456 markings/sec, 3250 secs
lola: 1670154 markings, 7163324 edges, 429 markings/sec, 3255 secs
lola: 1672281 markings, 7179205 edges, 425 markings/sec, 3260 secs
lola: 1674542 markings, 7191827 edges, 452 markings/sec, 3265 secs
lola: 1676807 markings, 7204750 edges, 453 markings/sec, 3270 secs
lola: 1679166 markings, 7215734 edges, 472 markings/sec, 3275 secs
lola: 1681547 markings, 7225964 edges, 476 markings/sec, 3280 secs
lola: 1683926 markings, 7236440 edges, 476 markings/sec, 3285 secs
lola: 1686420 markings, 7248004 edges, 499 markings/sec, 3290 secs
lola: 1689069 markings, 7259815 edges, 530 markings/sec, 3295 secs
lola: 1691808 markings, 7271609 edges, 548 markings/sec, 3300 secs
lola: 1694551 markings, 7283680 edges, 549 markings/sec, 3305 secs
lola: time limit reached - aborting
lola:
preliminary result: unknown no yes yes no yes yes no no no no yes no yes no yes
lola:
preliminary result: unknown no yes yes no yes yes no no no no yes no yes no yes
lola: caught signal User defined signal 1 - aborting LoLA
lola:
preliminary result: unknown no yes yes no yes yes no no no no yes no yes no yes
lola: memory consumption: 445048 KB
lola: time consumption: 3551 seconds
lola: memory consumption: 445048 KB
lola: time consumption: 3551 seconds

BK_STOP 1527029387735

--------------------
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

tar xzf /home/mcc/BenchKit/INPUTS/NeoElection-COL-8.tgz
mv NeoElection-COL-8 execution
cd execution
pwd
ls -lh

# this is for BenchKit: explicit launching of the test
echo "====================================================================="
echo " Generated by BenchKit 2-3637"
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 r112-csrt-152666469300283"
echo "====================================================================="
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 ;