Execution Chart

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

Trace from the execution

Formatting '/data/fkordon/mcc2024-input.r025-smll-171620166700484.qcow2', fmt=qcow2 size=4294967296 backing_file=/data/fkordon/mcc2024-input.qcow2 backing_fmt=qcow2 cluster_size=65536 lazy_refcounts=off refcount_bits=16
Waiting for the VM to be ready (probing ssh)
..............................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................................
=====================================================================
Generated by BenchKit 2-5568
Executing tool greatspnxred
Input is BART-PT-040, examination is LTLFireability
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r025-smll-171620166700484
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 67M
-rw-r--r-- 1 mcc users 2.8M Apr 12 23:20 CTLCardinality.txt
-rw-r--r-- 1 mcc users 9.8M Apr 12 23:20 CTLCardinality.xml
-rw-r--r-- 1 mcc users 3.2M Apr 12 21:49 CTLFireability.txt
-rw-r--r-- 1 mcc users 11M Apr 12 21:49 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.2K May 18 16:42 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 6.4K May 18 16:42 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 1.4M Apr 22 14:29 LTLCardinality.txt
-rw-r--r-- 1 mcc users 3.6M Apr 22 14:29 LTLCardinality.xml
-rw-r--r-- 1 mcc users 1.2M Apr 22 14:29 LTLFireability.txt
-rw-r--r-- 1 mcc users 3.0M Apr 22 14:29 LTLFireability.xml
-rw-r--r-- 1 mcc users 1.6M Apr 13 01:39 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 5.5M Apr 13 01:38 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 3.3M Apr 13 00:26 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 11M Apr 13 00:26 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 333K Apr 22 14:29 UpperBounds.txt
-rw-r--r-- 1 mcc users 671K Apr 22 14:29 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 May 18 16:42 equiv_col
-rw-r--r-- 1 mcc users 4 May 18 16:42 instance
-rw-r--r-- 1 mcc users 6 May 18 16:42 iscolored
-rw-r--r-- 1 mcc users 9.5M May 18 16:42 model.pnml

--------------------
content from stdout:

=== Data for post analysis generated by BenchKit (invocation template)

The expected result is a vector of booleans
BOOL_VECTOR

here is the order used to build the result vector(from text file)
FORMULA_NAME BART-PT-040-LTLFireability-00
FORMULA_NAME BART-PT-040-LTLFireability-01
FORMULA_NAME BART-PT-040-LTLFireability-02
FORMULA_NAME BART-PT-040-LTLFireability-03
FORMULA_NAME BART-PT-040-LTLFireability-04
FORMULA_NAME BART-PT-040-LTLFireability-05
FORMULA_NAME BART-PT-040-LTLFireability-06
FORMULA_NAME BART-PT-040-LTLFireability-07
FORMULA_NAME BART-PT-040-LTLFireability-08
FORMULA_NAME BART-PT-040-LTLFireability-09
FORMULA_NAME BART-PT-040-LTLFireability-10
FORMULA_NAME BART-PT-040-LTLFireability-11
FORMULA_NAME BART-PT-040-LTLFireability-12
FORMULA_NAME BART-PT-040-LTLFireability-13
FORMULA_NAME BART-PT-040-LTLFireability-14
FORMULA_NAME BART-PT-040-LTLFireability-15

=== Now, execution of the tool begins

BK_START 1716385588553

Invoking MCC driver with
BK_TOOL=greatspnxred
BK_EXAMINATION=LTLFireability
BK_BIN_PATH=/home/mcc/BenchKit/bin/
BK_TIME_CONFINEMENT=3600
BK_INPUT=BART-PT-040
BK_MEMORY_CONFINEMENT=16384
Applying reductions before tool greatspn
Invoking reducer
Running Version 202405141337
[2024-05-22 13:46:31] [INFO ] Running its-tools with arguments : [-pnfolder, /home/mcc/execution, -examination, LTLFireability, -timeout, 360, -rebuildPNML]
[2024-05-22 13:46:31] [INFO ] Parsing pnml file : /home/mcc/execution/model.pnml
[2024-05-22 13:46:32] [INFO ] Load time of PNML (sax parser for PT used): 994 ms
[2024-05-22 13:46:32] [INFO ] Transformed 5490 places.
[2024-05-22 13:46:32] [INFO ] Transformed 8080 transitions.
[2024-05-22 13:46:32] [INFO ] Found NUPN structural information;
[2024-05-22 13:46:32] [INFO ] Parsed PT model containing 5490 places and 8080 transitions and 64800 arcs in 1302 ms.
Parsed 16 properties from file /home/mcc/execution/LTLFireability.xml in 157 ms.
Working with output stream class java.io.PrintStream
Initial state reduction rules removed 3 formulas.
Reduce places removed 210 places and 0 transitions.
FORMULA BART-PT-040-LTLFireability-04 TRUE TECHNIQUES TOPOLOGICAL INITIAL_STATE
FORMULA BART-PT-040-LTLFireability-09 TRUE TECHNIQUES TOPOLOGICAL INITIAL_STATE
FORMULA BART-PT-040-LTLFireability-13 TRUE TECHNIQUES TOPOLOGICAL INITIAL_STATE
Support contains 5280 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Applied a total of 0 rules in 98 ms. Remains 5280 /5280 variables (removed 0) and now considering 8080/8080 (removed 0) transitions.
// Phase 1: matrix 8080 rows 5280 cols
[2024-05-22 13:46:34] [INFO ] Computed 40 invariants in 139 ms
[2024-05-22 13:46:36] [INFO ] Implicit Places using invariants in 2537 ms returned []
[2024-05-22 13:46:36] [INFO ] Invariant cache hit.
[2024-05-22 13:46:43] [INFO ] Implicit Places using invariants and state equation in 6651 ms returned []
Implicit Place search using SMT with State Equation took 9253 ms to find 0 implicit places.
Running 6640 sub problems to find dead transitions.
[2024-05-22 13:46:43] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30464 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 6640/6640 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6640 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30195 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 0/6640 constraints, Known Traps: 0/0 constraints]
After SMT, in 67071ms problems are : Problem set: 0 solved, 6640 unsolved
Search for dead transitions found 0 dead transitions in 67232ms
Finished structural reductions in LTL mode , in 1 iterations and 76668 ms. Remains : 5280/5280 places, 8080/8080 transitions.
Support contains 5280 out of 5280 places after structural reductions.
[2024-05-22 13:47:51] [INFO ] Flatten gal took : 567 ms
[2024-05-22 13:47:53] [INFO ] Flatten gal took : 440 ms
[2024-05-22 13:47:54] [INFO ] Input system was already deterministic with 8080 transitions.
Reduction of identical properties reduced properties to check from 24 to 20
RANDOM walk for 40000 steps (8 resets) in 4254 ms. (9 steps per ms) remains 2/20 properties
BEST_FIRST walk for 40004 steps (8 resets) in 9017 ms. (4 steps per ms) remains 1/2 properties
BEST_FIRST walk for 40004 steps (8 resets) in 78 ms. (506 steps per ms) remains 1/1 properties
[2024-05-22 13:47:58] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/1 variables, 1/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 1 (INCLUDED_ONLY) 0/1 variables, 0/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 2 (OVERLAPS) 131/132 variables, 1/2 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/132 variables, 131/133 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/132 variables, 0/133 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 5 (OVERLAPS) 202/334 variables, 132/265 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 6 (INCLUDED_ONLY) 0/334 variables, 0/265 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 7 (OVERLAPS) 0/334 variables, 0/265 constraints. Problems are: Problem set: 0 solved, 1 unsolved
No progress, stopping.
After SMT solving in domain Real declared 334/13360 variables, and 265 constraints, problems are : Problem set: 0 solved, 1 unsolved in 332 ms.
Refiners :[Domain max(s): 132/5280 constraints, Positive P Invariants (semi-flows): 1/40 constraints, State Equation: 132/5280 constraints, PredecessorRefiner: 1/1 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 1 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/1 variables, 1/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 1 (INCLUDED_ONLY) 0/1 variables, 0/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 2 (OVERLAPS) 131/132 variables, 1/2 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/132 variables, 131/133 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/132 variables, 0/133 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 5 (OVERLAPS) 202/334 variables, 132/265 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 6 (INCLUDED_ONLY) 0/334 variables, 1/266 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 7 (INCLUDED_ONLY) 0/334 variables, 0/266 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 8 (OVERLAPS) 0/334 variables, 0/266 constraints. Problems are: Problem set: 0 solved, 1 unsolved
No progress, stopping.
After SMT solving in domain Int declared 334/13360 variables, and 266 constraints, problems are : Problem set: 0 solved, 1 unsolved in 319 ms.
Refiners :[Domain max(s): 132/5280 constraints, Positive P Invariants (semi-flows): 1/40 constraints, State Equation: 132/5280 constraints, PredecessorRefiner: 1/1 constraints, Known Traps: 0/0 constraints]
After SMT, in 703ms problems are : Problem set: 0 solved, 1 unsolved
Finished Parikh walk after 6 steps, including 0 resets, run visited all 1 properties in 2 ms. (steps per millisecond=3 )
Parikh walk visited 1 properties in 20 ms.
FORMULA BART-PT-040-LTLFireability-08 FALSE TECHNIQUES REACHABILITY_KNOWLEDGE
Computed a total of 0 stabilizing places and 0 stable transitions
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(X(G(((G(p1)||p0) U !p2))))'
Support contains 3880 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Applied a total of 0 rules in 294 ms. Remains 5280 /5280 variables (removed 0) and now considering 8080/8080 (removed 0) transitions.
[2024-05-22 13:48:00] [INFO ] Invariant cache hit.
[2024-05-22 13:48:02] [INFO ] Implicit Places using invariants in 1735 ms returned []
[2024-05-22 13:48:02] [INFO ] Invariant cache hit.
[2024-05-22 13:48:08] [INFO ] Implicit Places using invariants and state equation in 6153 ms returned []
Implicit Place search using SMT with State Equation took 7898 ms to find 0 implicit places.
Running 6640 sub problems to find dead transitions.
[2024-05-22 13:48:08] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30212 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 6640/6640 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6640 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 1)
(s1223 1)
(s1224 1)
(s1225 1)
(s1226 1)
(s1227 1)
(s1228 1)
(s1229 1)
(s1230 1)
(s1231 1)
(s1232 1)
(s1233 1)
(s1234 1)
(s1235 1)
(s1236 1)
(s1237 1)
(s1238 1)
(s1239 1)
(s1240 1)
(s1241 1)
(s1242 1)
(s1243 1)
(s1244 1)
(s1245 1)
(s1246 1)
(s1247 1)
(s1248 1)
(s1249 1)
(s1250 1)
(s1251 1)
(s1252 1)
(s1253 1)
(s1254 1)
(s1255 1)
(s1256 1)
(s1257 1)
(s1258 1)
(s1259 1)
(s1260 1)
(s1261 1)
(s1262 1)
(s1263 1)
(s1264 1)
(s1265 1)
(s1266 1)
(s1267 1)
(s1268 1)
(s1269 1)
(s1270 1)
(s1271 1)
(s1272 1)
(s1273 1)
(s1274 1)
(s1275 1)
(s1276 1)
(s1277 1)
(s1278 1)
(s1279 1)
(s1280 1)
(s1281 1)
(s1282 1)
(s1283 1)
(s1284 1)
(s1285 1)
(s1286 1)
(s1287 1)
(s1288 1)
(s1289 1)
(s1290 1)
(s1291 1)
(s1292 1)
(s1293 1)
(s1294 1)
(s1295 1)
(s1296 1)
(s1297 1)
(s1298 1)
(s1299 1)
(s1300 1)
(s1301 1)
(s1302 1)
(s1303 1)
(s1304 1)
(s1305 1)
(s1306 1)
(s1307 1)
(s1308 1)
(s1309 1)
(s1310 1)
(s1311 1)
(s1312 1)
(s1313 1)
(s1314 1)
(s1315 1)
(s1316 1)
(s1317 1)
(s1318 1)
(s1319 1)
(s1320 1)
(s1321 1)
(s1322 1)
(s1323 1)
(s1324 1)
(s1325 1)
(s1326 1)
(s1327 1)
(s1328 1)
(s1329 1)
(s1330 1)
(s1331 1)
(s1332 1)
(s1333 1)
(s1334 1)
(s1335 1)
(s1336 1)
(s1337 1)
(s1338 1)
(s1339 1)
(s1340 1)
(s1341 1)
(s1342 1)
(s1343 1)
(s1344 1)
(s1345 1)
(s1346 1)
(s1347 1)
(s1348 1)
(s1349 1)
(s1350 1)
(s1351 1)
(s1352 1)
(s1353 1)
(s1354 1)
(s1355 1)
(s1356 1)
(s1357 1)
(s1358 1)
(s1359 1)
(s1360 1)
(s1361 1)
(s1362 1)
(s1363 1)
(s1364 1)
(s1365 1)
(s1366 1)
(s1367 1)
(s1368 1)
(s1369 1)
(s1370 1)
(s1371 1)
(s1372 1)
(s1373 1)
(s1374 1)
(s1375 1)
(s1376 1)
(s1377 1)
(s1378 1)
(s1379 1)
(s1380 1)
(s1381 1)
(s1382 1)
(s1383 1)
(s1384 1)
(s1385 1)
(s1386 1)
(s1387 1)
(s1388 1)
(s1389 1)
(s1390 1)
(s1391 1)
(s1392 1)
(s1393 1)
(s1394 1)
(s1395 1)
(s1396 1)
(s1397 1)
(s1398 1)
(s1399 1)
(s1400 1)
(s1401 1)
(s1402 1)
(s1403 1)
(s1404 1)
(s1405 1)
(s1406 1)
(s1407 1)
(s1408 1)
(s1409 1)
(s1410 1)
(s1411 1)
(s1412 1)
(s1413 1)
(s1414 1)
(s1415 1)
(s1416 1)
(s1417 1)
(s1418 1)
(s1419 1)
(s1420 1)
(s1421 1)
(s1422 1)
(s1423 1)
(s1424 1)
(s1425 1)
(s1426 1)
(s1427 1)
(s1428 1)
(s1429 1)
(s1430 1)
(s1431 1)
(s1432 1)
(s1433 1)
(s1434 1)
(s1435 1)
(s1436 1)
(s1437 1)
(s1438 1)
(s1439 1)
(s1440 1)
(s1441 1)
(s1442 1)
(s1443 1)
(s1444 1)
(s1445 1)
(s1446 1)
(s1447 1)
(s1448 1)
(s1449 1)
(s1450 1)
(s1451 1)
(s1452 1)
(s1453 1)
(s1454 1)
(s1455 1)
(s1456 1)
(s1457 1)
(s1458 1)
(s1459 1)
(s1460 1)
(s1461 1)
(s1462 1)
(s1463 1)
(s1464 1)
(s1465 1)
(s1466 1)
(s1467 1)
(s1468 1)
(s1469 1)
(s1470 1)
(s1471 1)
(s1472 1)
(s1473 1)
(s1474 1)
(s1475 1)
(s1476 1)
(s1477 1)
(s1478 1)
(s1479 1)
(s1480 1)
(s1481 1)
(s1482 1)
(s1483 1)
(s1484 1)
(s1485 1)
(s1486 1)
(s1487 1)
(s1488 1)
(s1489 1)
(s1490 1)
(s1491 1)
(s1492 1)
(s1493 1)
(s1494 1)
(s1495 1)
(s1496 1)
(s1497 1)
(s1498 1)
(s1499 1)
(s1500 1)
(s1501 1)
(s1502 1)
(s1503 1)
(s1504 1)
(s1505 1)
(s1506 1)
(s1507 1)
(s1508 1)
(s1509 1)
(s1510 1)
(s1511 1)
(s1512 1)
(s1513 1)
(s1514 1)
(s1515 1)
(s1516 1)
(s1517 1)
(s1518 1)
(s1519 1)
(s1520 1)
(s1521 1)
(s1522 1)
(s1523 1)
(s1524 1)
(s1525 1)
(s1526 1)
(s1527 1)
(s1528 1)
(s1529 1)
(s1530 1)
(s1531 1)
(s1532 1)
(s1533 1)
(s1534 1)
(s1535 1)
(s1536 1)
(s1537 1)
(s1538 1)
(s1539 1)
(s1540 1)
(s1541 1)
(s1542 1)
(s1543 1)
(s1544 1)
(s1545 1)
(s1546 1)
(s1547 1)
(s1548 1)
(s1549 1)
(s1550 1)
(s1551 1)
(s1552 1)
(s1553 1)
(s1554 1)
(s1555 1)
(s1556 1)
(s1557 1)
(s1558 1)
(s1559 1)
(s1560 1)
(s1561 1)
(s1562 1)
(s1563 1)
(s1564 1)
(s1565 1)
(s1566 1)
(s1567 1)
(s1568 1)
(s1569 1)
(s1570 1)
(s1571 1)
(s1572 1)
(s1573 1)
(s1574 1)
(s1575 1)
(s1576 1)
(s1577 1)
(s1578 1)
(s1579 1)
(s1580 1)
(s1581 1)
(s1582 1)
(s1583 1)
(s1584 1)
(s1585 1)
(s1586 1)
(s1587 1)
(s1588 1)
(s1589 1)
(s1590 1)
(s1591 1)
(s1592 1)
(s1593 1)
(s1594 1)
(s1595 1)
(s1596 1)
(s1597 1)
(s1598 1)
(s1599 1)
(s1600 1)
(s1601 1)
(s1602 1)
(s1603 1)
(s1604 1)
(s1605 1)
(s1606 1)
(s1607 1)
(s1608 1)
(s1609 1)
(s1610 1)
(s1611 1)
(s1612 1)
(s1613 1)
(s1614 1)
(s1615 1)
(s1616 1)
(s1617 1)
(s1618 1)
(s1619 1)
(s1620 1)
(s1621 1)
(s1622 1)
(s1623 1)
(s1624 1)
(s1625 1)
(s1626 1)
(s1627 1)
(s1628 1)
(s1629 1)
(s1630 1)
(s1631 1)
(s1632 1)
(s1633 1)
(s1634 1)
(s1635 1)
(s1636 1)
(s1637 1)
(s1638 1)
(s1639 1)
(s1640 1)
(s1641 1)
(s1642 1)
(s1643 1)
(s1644 1)
(s1645 1)
(s1646 1)
(s1647 1)
(s1648 1)
(s1649 1)
(s1650 1)
(s1651 1)
(s1652 1)
(s1653 1)
(s1654 1)
(s1655 1)
(s1656 1)
(s1657 1)
(s1658 1)
(s1659 1)
(s1660 1)
(s1661 1)
(s1662 1)
(s1663 1)
(s1664 1)
(s1665 1)
(s1666 1)
(s1667 1)
(s1668 1)
(s1669 1)
(s1670 1)
(s1671 1)
(s1672 1)
(s1673 1)
(s1674 1)
(s1675 1)
(s1676 1)
(s1677 1)
(s1678 1)
(s1679 1)
(s1680 1)
(s1681 1)
(s1682 1)
(s1683 1)
(s1684 1)
(s1685 1)
(s1686 1)
(s1687 1)
(s1688 1)
(s1689 1)
(s1690 1)
(s1691 1)
(s1692 1)
(s1693 1)
(s1694 1)
(s1695 1)
(s1696 1)
(s1697 1)
(s1698 1)
(s1699 1)
(s1700 1)
(s1701 1)
(s1702 1)
(s1703 1)
(s1704 1)
(s1705 1)
(s1706 1)
(s1707 1)
(s1708 1)
(s1709 1)
(s1710 1)
(s1711 1)
(s1712 1)
(s1713 1)
(s1714 1)
(s1715 1)
(s1716 1)
(s1717 1)
(s1718 1)
(s1719 1)
(s1720 1)
(s1721 1)
(s1722 1)
(s1723 1)
(s1724 1)
(s1725 1)
(s1726 1)
(s1727 1)
(s1728 1)
(s1729 1)
(s1730 1)
(s1731 1)
(s1732 1)
(s1733 1)
(s1734 1)
(s1735 1)
(s1736 1)
(s1737 1)
(s1738 1)
(s1739 1)
(s1740 1)
(s1741 1)
(s1742 1)
(s1743 1)
(s1744 1)
(s1745 1)
(s1746 1)
(s1747 1)
(s1748 1)
(s1749 1)
(s1750 1)
(s1751 1)
(s1752 1)
(s1753 1)
(s1754 1)
(s1755 1)
(s1756 1)
(s1757 1)
(s1758 1)
(s1759 1)
(s1760 1)
(s1761 1)
(s1762 1)
(s1763 1)
(s1764 1)
(s1765 1)
(s1766 1)
(s1767 1)
(s1768 1)
(s1769 1)
(s1770 1)
(s1771 1)
(s1772 1)
(s1773 1)
(s1774 1)
(s1775 1)
(s1776 1)
(s1777 1)
(s1778 1)
(s1779 1)
(s1780 1)
(s1781 1)
(s1782 1)
(s1783 1)
(s1784 1)
(s1785 1)
(s1786 1)
(s1787 1)
(s1788 1)
(s1789 1)
(s1790 1)
(s1791 1)
(s1792 1)
(s1793 1)
(s1794 1)
(s1795 1)
(s1796 1)
(s1797 1)
(s1798 1)
(s1799 1)
(s1800 1)
(s1801 1)
(s1802 1)
(s1803 1)
(s1804 1)
(s1805 1)
(s1806 1)
(s1807 1)
(s1808 1)
(s1809 1)
(s1810 1)
(s1811 1)
(s1812 1)
(s1813 1)
(s1814 1)
(s1815 1)
(s1816 1)
(s1817 1)
(s1818 1)
(s1819 1)
(s1820 1)
(s1821 1)
(s1822 1)
(s1823 1)
(s1824 1)
(s1825 1)
(s1826 1)
(s1827 1)
(s1828 1)
(s1829 1)
(s1830 1)
(s1831 1)
(s1832 1)
(s1833 1)
(s1834 1)
(s1835 1)
(s1836 1)
(s1837 1)
(s1838 1)
(s1839 1)
(s1840 1)
(s1841 1)
(s1842 1)
(s1843 1)
(s1844 1)
(s1845 1)
(s1846 1)
(s1847 1)
(s1848 1)
(s1849 1)
(s1850 1)
(s1851 1)
(s1852 1)
(s1853 1)
(s1854 1)
(s1855 1)
(s1856 1)
(s1857 1)
(s1858 1)
(s1859 1)
(s1860 1)
(s1861 1)
(s1862 1)
(s1863 1)
(s1864 1)
(s1865 1)
(s1866 1)
(s1867 1)
(s1868 1)
(s1869 1)
(s1870 1)
(s1871 1)
(s1872 1)
(s1873 1)
(s1874 1)
(s1875 1)
(s1876 1)
(s1877 1)
(s1878 1)
(s1879 1)
(s1880 1)
(s1881 1)
(s1882 1)
(s1883 1)
(s1884 1)
(s1885 1)
(s1886 1)
(s1887 1)
(s1888 1)
(s1889 1)
(s1890 1)
(s1891 1)
(s1892 1)
(s1893 1)
(s1894 1)
(s1895 1)
(s1896 1)
(s1897 1)
(s1898 1)
(s1899 1)
(s1900 1)
(s1901 1)
(s1902 1)
(s1903 1)
(s1904 1)
(s1905 1)
(s1906 1)
(s1907 1)
(s1908 1)
(s1909 1)
(s1910 1)
(s1911 1)
(s1912 1)
(s1913 1)
(s1914 1)
(s1915 1)
(s1916 1)
(s1917 1)
(s1918 1)
(s1919 1)
(s1920 1)
(s1921 1)
(s1922 1)
(s1923 1)
(s1924 1)
(s1925 1)
(s1926 1)
(s1927 1)
(s1928 1)
(s1929 1)
(s1930 1)
(s1931 1)
(s1932 1)
(s1933 1)
(s1934 1)
(s1935 1)
(s1936 1)
(s1937 1)
(s1938 1)
(s1939 1)
(s1940 1)
(s1941 1)
(s1942 1)
(s1943 1)
(s1944 1)
(s1945 1)
(s1946 1)
(s1947 1)
(s1948 1)
(s1949 1)
(s1950 1)
(s1951 1)
(s1952 1)
(s1953 1)
(s1954 1)
(s1955 1)
(s1956 1)
(s1957 1)
(s1958 1)
(s1959 1)
(s1960 1)
(s1961 1)
(s1962 1)
(s1963 1)
(s1964 1)
(s1965 1)
(s1966 1)
(s1967 1)
(s1968 1)
(s1969 1)
(s1970 1)
(s1971 1)
(s1972 1)
(s1973 1)
(s1974 1)
(s1975 1)
(s1976 1)
(s1977 1)
(s1978 1)
(s1979 1)
(s1980 1)
(s1981 1)
(s1982 1)
(s1983 1)
(s1984 1)
(s1985 1)
(s1986 1)
(s1987 1)
(s1988 1)
(s1989 1)
(s1990 1)
(s1991 1)
(s1992 1)
(s1993 1)
(s1994 1)
(s1995 1)
(s1996 1)
(s1997 1)
(s1998 1)
(s1999 1)
(s2000 1)
(s2001 1)
(s2002 1)
(s2003 1)
(s2004 1)
(s2005 1)
(s2006 1)
(s2007 1)
(s2008 1)
(s2009 1)
(s2010 1)
(s2011 1)
(s2012 1)
(s2013 1)
(s2014 1)
(s2015 1)
(s2016 1)
(s2017 1)
(s2018 1)
(s2019 1)
(s2020 1)
(s2021 1)
(s2022 1)
(s2023 1)
(s2024 1)
(s2025 1)
(s2026 1)
(s2027 1)
(s2028 1)
(s2029 1)
(s2030 1)
(s2031 1)
(s2032 1)
(s2033 1)
(s2034 1)
(s2035 1)
(s2036 1)
(s2037 1)
(s2038 1)
(s2039 1)
(s2040 1)
(s2041 1)
(s2042 1)
(s2043 1)
(s2044 1)
(s2045 1)
(s2046 1)
(s2047 1)
(s2048 1)
(s2049 1)
(s2050 1)
(s2051 1)
(s2052 1)
(s2053 1)
(s2054 1)
(s2055 1)
(s2056 1)
(s2057 1)
(s2058 1)
(s2059 1)
(s2060 1)
(s2061 1)
(s2062 1)
(s2063 1)
(s2064 1)
(s2065 1)
(s2066 1)
(s2067 1)
(s2068 1)
(s2069 1)
(s2070 1)
(s2071 1)
(s2072 1)
(s2073 1)
(s2074 1)
(s2075 1)
(s2076 1)
(s2077 1)
(s2078 1)
(s2079 1)
(s2080 1)
(s2081 1)
(s2082 1)
(s2083 1)
(s2084 1)
(s2085 1)
(s2086 1)
(s2087 1)
(s2088 1)
(s2089 1)
(s2090 1)
(s2091 1)
(s2092 1)
(s2093 1)
(s2094 1)
(s2095 1)
(s2096 1)
(s2097 1)
(s2098 1)
(s2099 1)
(s2100 1)
(s2101 1)
(s2102 1)
(s2103 1)
(s2104 1)
(s2105 1)
(s2106 1)
(s2107 1)
(s2108 1)
(s2109 1)
(s2110 1)
(s2111 1)
(s2112 1)
(s2113 1)
(s2114 1)
(s2115 1)
(s2116 1)
(s2117 1)
(s2118 1)
(s2119 1)
(s2120 1)
(s2121 1)
(s2122 1)
(s2123 1)
(s2124 1)
(s2125 1)
(s2126 1)
(s2127 1)
(s2128 1)
(s2129 1)
(s2130 1)
(s2131 1)
(s2132 1)
(s2133 1)
(s2134 1)
(s2135 1)
(s2136 1)
(s2137 1)
(s2138 1)
(s2139 1)
(s2140 1)
(s2141 1)
(s2142 1)
(s2143 1)
(s2144 1)
(s2145 1)
(s2146 1)
(s2147 1)
(s2148 1)
(s2149 1)
(s2150 1)
(s2151 1)
(s2152 1)
(s2153 1)
(s2154 1)
(s2155 1)
(s2156 1)
(s2157 1)
(s2158 1)
(s2159 1)
(s2160 1)
(s2161 1)
(s2162 1)
(s2163 1)
(s2164 1)
(s2165 1)
(s2166 1)
(s2167 1)
(s2168 1)
(s2169 1)
(s2170 1)
(s2171 1)
(s2172 1)
(s2173 1)
(s2174 1)
(s2175 1)
(s2176 1)
(s2177 1)
(s2178 1)
(s2179 1)
(s2180 1)
(s2181 1)
(s2182 1)
(s2183 1)
(s2184 1)
(s2185 1)
(s2186 1)
(s2187 1)
(s2188 1)
(s2189 1)
(s2190 1)
(s2191 1)
(s2192 1)
(s2193 1)
(s2194 1)
(s2195 1)
(s2196 1)
(s2197 1)
(s2198 1)
(s2199 1)
(s2200 1)
(s2201 1)
(s2202 1)
(s2203 1)
(s2204 1)
(s2205 1)
(s2206 1)
(s2207 1)
(s2208 1)
(s2209 1)
(s2210 1)
(s2211 1)
(s2212 1)
(s2213 1)
(s2214 1)
(s2215 1)
(s2216 1)
(s2217 1)
(s2218 1)
(s2219 1)
(s2220 1)
(s2221 1)
(s2222 1)
(s2223 1)
(s2224 1)
(s2225 1)
(s2226 1)
(s2227 1)
(s2228 1)
(s2229 1)
(s2230 1)
(s2231 1)
(s2232 1)
(s2233 1)
(s2234 1)
(s2235 1)
(s2236 1)
(s2237 1)
(s2238 1)
(s2239 1)
(s2240 1)
(s2241 1)
(s2242 1)
(s2243 1)
(s2244 1)
(s2245 1)
(s2246 1)
(s2247 1)
(s2248 1)
(s2249 1)
(s2250 1)
(s2251 1)
(s2252 1)
(s2253 1)
(s2254 1)
(s2255 1)
(s2256 1)
(s2257 1)
(s2258 1)
(s2259 1)
(s2260 1)
(s2261 1)
(s2262 1)
(s2263 1)
(s2264 1)
(s2265 1)
(s2266 1)
(s2267 1)
(s2268 1)
(s2269 1)
(s2270 1)
(s2271 1)
(s2272 1)
(s2273 1)
(s2274 1)
(s2275 1)
(s2276 1)
(s2277 1)
(s2278 1)
(s2279 1)
(s2280 1)
(s2281 1)
(s2282 1)
(s2283 1)
(s2284 1)
(s2285 1)
(s2286 1)
(s2287 1)
(s2288 1)
(s2289 1)
(s2290 1)
(s2291 1)
(s2292 1)
(s2293 1)
(s2294 1)
(s2295 1)
(s2296 1)
(s2297 1)
(s2298 1)
(s2299 1)
(s2300 1)
(s2301 1)
(s2302 1)
(s2303 1)
(s2304 1)
(s2305 1)
(s2306 1)
(s2307 1)
(s2308 1)
(s2309 1)
(s2310 1)
(s2311 1)
(s2312 1)
(s2313 1)
(s2314 1)
(s2315 1)
(s2316 1)
(s2317 1)
(s2318 1)
(s2319 1)
(s2320 1)
(s2321 1)
(s2322 1)
(s2323 1)
(s2324 1)
(s2325 1)
(s2326 1)
(s2327 1)
(s2328 1)
(s2329 1)
(s2330 1)
(s2331 1)
(s2332 1)
(s2333 1)
(s2334 1)
(s2335 1)
(s2336 1)
(s2337 1)
(s2338 1)
(s2339 1)
(s2340 1)
(s2341 1)
(s2342 1)
(s2343 1)
(s2344 1)
(s2345 1)
(s2346 1)
(s2347 1)
(s2348 1)
(s2349 1)
(s2350 1)
(s2351 1)
(s2352 1)
(s2353 1)
(s2354 1)
(s2355 1)
(s2356 1)
(s2357 1)
(s2358 1)
(s2359 1)
(s2360 1)
(s2361 1)
(s2362 1)
(s2363 1)
(s2364 1)
(s2365 1)
(s2366 1)
(s2367 1)
(s2368 1)
(s2369 1)
(s2370 1)
(s2371 1)
(s2372 1)
(s2373 1)
(s2374 1)
(s2375 1)
(s2376 1)
(s2377 1)
(s2378 1)
(s2379 1)
(s2380 1)
(s2381 1)
(s2382 1)
(s2383 1)
(s2384 1)
(s2385 1)
(s2386 1)
(s2387 1)
(s2388 1)
(s2389 1)
(s2390 1)
(s2391 1)
(s2392 1)
(s2393 1)
(s2394 1)
(s2395 1)
(s2396 1)
(s2397 1)
(s2398 1)
(s2399 1)
(s2400 1)
(s2401 1)
(s2402 1)
(s2403 1)
(s2404 1)
(s2405 1)
(s2406 1)
(s2407 1)
(s2408 1)
(s2409 1)
(s2410 1)
(s2411 1)
(s2412 1)
(s2413 1)
(s2414 1)
(s2415 1)
(s2416 1)
(s2417 1)
(s2418 1)
(s2419 1)
(s2420 1)
(s2421 1)
(s2422 1)
(s2423 1)
(s2424 1)
(s2425 1)
(s2426 1)
(s2427 1)
(s2428 1)
(s2429 1)
(s2430 1)
(s2431 1)
(s2432 1)
(s2433 1)
(s2434 1)
(s2435 1)
(s2436 1)
(s2437 1)
(s2438 1)
(s2439 1)
(s2440 1)
(s2441 1)
(s2442 1)
(s2443 1)
(s2444 1)
(s2445 1)
(s2446 1)
(s2447 1)
(s2448 1)
(s2449 1)
(s2450 1)
(s2451 1)
(s2452 1)
(s2453 1)
(s2454 1)
(s2455 1)
(s2456 1)
(s2457 1)
(s2458 1)
(s2459 1)
(s2460 1)
(s2461 1)
(s2462 1)
(s2463 1)
(s2464 1)
(s2465 1)
(s2466 1)
(s2467 1)
(s2468 1)
(s2469 1)
(s2470 1)
(s2471 1)
(s2472 1)
(s2473 1)
(s2474 1)
(s2475 1)
(s2476 1)
(s2477 1)
(s2478 1)
(s2479 1)
(s2480 1)
(s2481 1)
(s2482 1)
(s2483 1)
(s2484 1)
(s2485 1)
(s2486 1)
(s2487 1)
(s2488 1)
(s2489 1)
(s2490 1)
(s2491 1)
(s2492 1)
(s2493 1)
(s2494 1)
(s2495 1)
(s2496 1)
(s2497 1)
(s2498 1)
(s2499 1)
(s2500 1)
(s2501 1)
(s2502 1)
(s2503 1)
(s2504 1)
(s2505 1)
(s2506 1)
(s2507 1)
(s2508 1)
(s2509 1)
(s2510 1)
(s2511 1)
(s2512 1)
(s2513 1)
(s2514 1)
(s2515 1)
(s2516 1)
(s2517 1)
(s2518 1)
(s2519 1)
(s2520 1)
(s2521 1)
(s2522 1)
(s2523 1)
(s2524 1)
(s2525 1)
(s2526 1)
(s2527 1)
(s2528 1)
(s2529 1)
(s2530 1)
(s2531 1)
(s2532 1)
(s2533 1)
(s2534 1)
(s2535 1)
(s2536 1)
(s2537 1)
(s2538 1)
(s2539 1)
(s2540 1)
(s2541 1)
(s2542 1)
(s2543 1)
(s2544 1)
(s2545 1)
(s2546 1)
(s2547 1)
(s2548 1)
(s2549 1)
(s2550 1)
(s2551 1)
(s2552 1)
(s2553 1)
(s2554 1)
(s2555 1)
(s2556 1)
(s2557 1)
(s2558 1)
(s2559 1)
(s2560 1)
(s2561 1)
(s2562 1)
(s2563 1)
(s2564 1)
(s2565 1)
(s2566 1)
(s2567 1)
(s2568 1)
(s2569 1)
(s2570 1)
(s2571 1)
(s2572 1)
(s2573 1)
(s2574 1)
(s2575 1)
(s2576 1)
(s2577 1)
(s2578 1)
(s2579 1)
(s2580 1)
(s2581 1)
(s2582 1)
(s2583 1)
(s2584 1)
(s2585 1)
(s2586 1)
(s2587 1)
(s2588 1)
(s2589 1)
(s2590 1)
(s2591 1)
(s2592 1)
(s2593 1)
(s2594 1)
(s2595 1)
(s2596 1)
(s2597 1)
(s2598 1)
(s2599 1)
(s2600 1)
(s2601 1)
(s2602 1)
(s2603 1)
(s2604 1)
(s2605 1)
(s2606 1)
(s2607 1)
(s2608 1)
(s2609 1)
(s2610 1)
(s2611 1)
(s2612 1)
(s2613 1)
(s2614 1)
(s2615 1)
(s2616 1)
(s2617 1)
(s2618 1)
(s2619 1)
(s2620 1)
(s2621 1)
(s2622 1)
(s2623 1)
(s2624 1)
(s2625 1)
(s2626 1)
(s2627 1)
(s2628 1)
(s2629 1)
(s2630 1)
(s2631 1)
(s2632 1)
(s2633 1)
(s2634 1)
(s2635 1)
(s2636 1)
(s2637 1)
(s2638 1)
(s2639 1)
(s2640 1)
(s2641 1)
(s2642 1)
(s2643 1)
(s2644 1)
(s2645 1)
(s2646 1)
(s2647 1)
(s2648 1)
(s2649 1)
(s2650 1)
(s2651 1)
(s2652 1)
(s2653 1)
(s2654 1)
(s2655 1)
(s2656 1)
(s2657 1)
(s2658 1)
(s2659 1)
(s2660 1)
(s2661 1)
(s2662 1)
(s2663 1)
(s2664 1)
(s2665 1)
(s2666 1)
(s2667 1)
(s2668 1)
(s2669 1)
(s2670 1)
(s2671 1)
(s2672 1)
(s2673 1)
(s2674 1)
(s2675 1)
(s2676 1)
(s2677 1)
(s2678 1)
(s2679 1)
(s2680 1)
(s2681 1)
(s2682 1)
(s2683 1)
(s2684 1)
(s2685 1)
(s2686 1)
(s2687 1)
(s2688 1)
(s2689 1)
(s2690 1)
(s2691 1)
(s2692 1)
(s2693 1)
(s2694 1)
(s2695 1)
(s2696 1)
(s2697 1)
(s2698 1)
(s2699 1)
(s2700 1)
(s2701 1)
(s2702 1)
(s2703 1)
(s2704 1)
(s2705 1)
(s2706 1)
(s2707 1)
(s2708 1)
(s2709 1)
(s2710 1)
(s2711 1)
(s2712 1)
(s2713 1)
(s2714 1)
(s2715 1)
(s2716 1)
(s2717 1)
(s2718 1)
(s2719 1)
(s2720 1)
(s2721 1)
(s2722 1)
(s2723 1)
(s2724 1)
(s2725 1)
(s2726 1)
(s2727 1)
(s2728 1)
(s2729 1)
(s2730 1)
(s2731 1)
(s2732 1)
(s2733 1)
(s2734 1)
(s2735 1)
(s2736 1)
(s2737 1)
(s2738 1)
(s2739 1)
(s2740 1)
(s2741 1)
(s2742 1)
(s2743 1)
(s2744 1)
(s2745 1)
(s2746 1)
(s2747 1)
(s2748 1)
(s2749 1)
(s2750 1)
(s2751 1)
(s2752 1)
(s2753 1)
(s2754 1)
(s2755 1)
(s2756 1)
(s2757 1)
(s2758 1)
(s2759 1)
(s2760 1)
(s2761 1)
(s2762 1)
(s2763 1)
(s2764 1)
(s2765 1)
(s2766 1)
(s2767 1)
(s2768 1)
(s2769 1)
(s2770 1)
(s2771 1)
(s2772 1)
(s2773 1)
(s2774 1)
(s2775 1)
(s2776 1)
(s2777 1)
(s2778 1)
(s2779 1)
(s2780 1)
(s2781 1)
(s2782 1)
(s2783 1)
(s2784 1)
(s2785 1)
(s2786 1)
(s2787 1)
(s2788 1)
(s2789 1)
(s2790 1)
(s2791 1)
(s2792 1)
(s2793 1)
(s2794 1)
(s2795 1)
(s2796 1)
(s2797 1)
(s2798 1)
(s2799 1)
(s2800 1)
(s2801 1)
(s2802 1)
(s2803 1)
(s2804 1)
(s2805 1)
(s2806 1)
(s2807 1)
(s2808 1)
(s2809 1)
(s2810 1)
(s2811 1)
(s2812 1)
(s2813 1)
(s2814 1)
(s2815 1)
(s2816 1)
(s2817 1)
(s2818 1)
(s2819 1)
(s2820 1)
(s2821 1)
(s2822 1)
(s2823 1)
(s2824 1)
(s2825 1)
(s2826 1)
(s2827 1)
(s2828 1)
(s2829 1)
(s2830 1)
(s2831 1)
(s2832 1)
(s2833 1)
(s2834 1)
(s2835 1)
(s2836 1)
(s2837 1)
(s2838 1)
(s2839 1)
(s2840 1)
(s2841 1)
(s2842 1)
(s2843 1)
(s2844 1)
(s2845 1)
(s2846 1)
(s2847 1)
(s2848 1)
(s2849 1)
(s2850 1)
(s2851 1)
(s2852 1)
(s2853 1)
(s2854 1)
(s2855 1)
(s2856 1)
(s2857 1)
(s2858 1)
(s2859 1)
(s2860 1)
(s2861 1)
(s2862 1)
(s2863 1)
(s2864 1)
(s2865 1)
(s2866 1)
(s2867 1)
(s2868 1)
(s2869 1)
(s2870 1)
(s2871 1)
(s2872 1)
(s2873 1)
(s2874 1)
(s2875 1)
(s2876 1)
(s2877 1)
(s2878 1)
(s2879 1)
(s2880 1)
(s2881 1)
(s2882 1)
(s2883 1)
(s2884 1)
(s2885 1)
(s2886 1)
(s2887 1)
(s2888 1)
(s2889 1)
(s2890 1)
(s2891 1)
(s2892 1)
(s2893 1)
(s2894 1)
(s2895 1)
(s2896 1)
(s2897 1)
(s2898 1)
(s2899 1)
(s2900 1)
(s2901 1)
(s2902 1)
(s2903 1)
(s2904 1)
(s2905 1)
(s2906 1)
(s2907 1)
(s2908 1)
(s2909 1)
(s2910 1)
(s2911 1)
(s2912 1)
(s2913 1)
(s2914 1)
(s2915 1)
(s2916 1)
(s2917 1)
(s2918 1)
(s2919 1)
(s2920 1)
(s2921 1)
(s2922 1)
(s2923 1)
(s2924 1)
(s2925 1)
(s2926 1)
(s2927 1)
(s2928 1)
(s2929 1)
(s2930 1)
(s2931 1)
(s2932 1)
(s2933 1)
(s2934 1)
(s2935 1)
(s2936 1)
(s2937 1)
(s2938 1)
(s2939 1)
(s2940 1)
(s2941 1)
(s2942 1)
(s2943 1)
(s2944 1)
(s2945 1)
(s2946 1)
(s2947 1)
(s2948 1)
(s2949 1)
(s2950 1)
(s2951 1)
(s2952 1)
(s2953 1)
(s2954 1)
(s2955 1)
(s2956 1)
(s2957 1)
(s2958 1)
(s2959 1)
(s2960 1)
(s2961 1)
(s2962 1)
(s2963 1)
(s2964 1)
(s2965 1)
(s2966 1)
(s2967 1)
(s2968 1)
(s2969 1)
(s2970 1)
(s2971 1)
(s2972 1)
(s2973 1)
(s2974 1)
(s2975 1)
(s2976 1)
(s2977 1)
(s2978 1)
(s2979 1)
(s2980 1)
(s2981 1)
(s2982 1)
(s2983 1)
(s2984 1)
(s2985 1)
(s2986 1)
(s2987 1)
(s2988 1)
(s2989 1)
(s2990 1)
(s2991 1)
(s2992 1)
(s2993 1)
(s2994 1)
(s2995 1)
(s2996 1)
(s2997 1)
(s2998 1)
(s2999 1)
(s3000 1)
(s3001 1)
(s3002 1)
(s3003 1)
(s3004 1)
(s3005 1)
(s3006 1)
(s3007 1)
(s3008 1)
(s3009 1)
(s3010 1)
(s3011 1)
(s3012 1)
(s3013 1)
(s3014 1)
(s3015 1)
(s3016 1)
(s3017 1)
(s3018 1)
(s3019 1)
(s3020 1)
(s3021 1)
(s3022 1)
(s3023 1)
(s3024 1)
(s3025 1)
(s3026 1)
(s3027 1)
(s3028 1)
(s3029 1)
(s3030 1)
(s3031 1)
(s3032 1)
(s3033 1)
(s3034 1)
(s3035 1)
(s3036 1)
(s3037 1)
(s3038 1)
(s3039 1)
(s3040 1)
(s3041 1)
(s3042 1)
(s3043 1)
(s3044 1)
(s3045 1)
(s3046 1)
(s3047 1)
(s3048 1)
(s3049 1)
(s3050 1)
(s3051 1)
(s3052 1)
(s3053 1)
(s3054 1)
(s3055 1)
(s3056 1)
(s3057 1)
(s3058 1)
(s3059 1)
(s3060 1)
(s3061 1)
(s3062 1)
(s3063 1)
(s3064 1)
(s3065 1)
(s3066 1)
(s3067 1)
(s3068 1)
(s3069 1)
(s3070 1)
(s3071 1)
(s3072 1)
(s3073 1)
(s3074 1)
(s3075 1)
(s3076 1)
(s3077 1)
(s3078 1)
(s3079 1)
(s3080 1)
(s3081 1)
(s3082 1)
(s3083 1)
(s3084 1)
(s3085 1)
(s3086 1)
(s3087 1)
(s3088 1)
(s3089 1)
(s3090 1)
(s3091 1)
(s3092 1)
(s3093 1)
(s3094 1)
(s3095 1)
(s3096 1)
(s3097 1)
(s3098 1)
(s3099 1)
(s3100 1)
(s3101 1)
(s3102 1)
(s3103 1)
(s3104 1)
(s3105 1)
(s3106 1)
(s3107 1)
(s3108 1)
(s3109 1)
(s3110 1)
(s3111 1)
(s3112 1)
(s3113 1)
(s3114 1)
(s3115 1)
(s3116 1)
(s3117 1)
(s3118 1)
(s3119 1)
(s3120 1)
(s3121 1)
(s3122 1)
(s3123 1)
(s3124 1)
(s3125 1)
(s3126 1)
(s3127 1)
(s3128 1)
(s3129 1)
(s3130 1)
(s3131 1)
(s3132 1)
(s3133 1)
(s3134 1)
(s3135 1)
(s3136 1)
(s3137 1)
(s3138 1)
(s3139 1)
(s3140 1)
(s3141 1)
(s3142 1)
(s3143 1)
(s3144 1)
(s3145 1)
(s3146 1)
(s3147 1)
(s3148 1)
(s3149 1)
(s3150 1)
(s3151 1)
(s3152 1)
(s3153 1)
(s3154 1)
(s3155 1)
(s3156 1)
(s3157 1)
(s3158 1)
(s3159 1)
(s3160 1)
(s3161 1)
(s3162 1)
(s3163 1)
(s3164 1)
(s3165 1)
(s3166 1)
(s3167 1)
(s3168 1)
(s3169 1)
(s3170 1)
(s3171 1)
(s3172 1)
(s3173 1)
(s3174 1)
(s3175 1)
(s3176 1)
(s3177 1)
(s3178 1)
(s3179 1)
(s3180 1)
(s3181 1)
(s3182 1)
(s3183 1)
(s3184 1)
(s3185 1)
(s3186 1)
(s3187 1)
(s3188 1)
(s3189 1)
(s3190 1)
(s3191 1)
(s3192 1)
(s3193 1)
(s3194 1)
(s3195 1)
(s3196 1)
(s3197 1)
(s3198 1)
(s3199 1)
(s3200 1)
(s3201 1)
(s3202 1)
(s3203 1)
(s3204 1)
(s3205 1)
(s3206 1)
(s3207 1)
(s3208 1)
(s3209 1)
(s3210 1)
(s3211 1)
(s3212 1)
(s3213 1)
(s3214 1)
(s3215 1)
(s3216 1)
(s3217 1)
(s3218 1)
(s3219 1)
(s3220 1)
(s3221 1)
(s3222 1)
(s3223 1)
(s3224 1)
(s3225 1)
(s3226 1)
(s3227 1)
(s3228 1)
(s3229 1)
(s3230 1)
(s3231 1)
(s3232 1)
(s3233 1)
(s3234 1)
(s3235 1)
(s3236 1)
(s3237 1)
(s3238 1)
(s3239 1)
(s3240 1)
(s3241 1)
(s3242 1)
(s3243 1)
(s3244 1)
(s3245 1)
(s3246 1)
(s3247 1)
(s3248 1)
(s3249 1)
(s3250 1)
(s3251 1)
(s3252 1)
(s3253 1)
(s3254 1)
(s3255 1)
(s3256 1)
(s3257 1)
(s3258 1)
(s3259 1)
(s3260 1)
(s3261 1)
(s3262 1)
(s3263 1)
(s3264 1)
(s3265 1)
(s3266 1)
(s3267 1)
(s3268 1)
(s3269 1)
(s3270 1)
(s3271 1)
(s3272 1)
(s3273 1)
(s3274 1)
(s3275 1)
(s3276 1)
(s3277 1)
(s3278 1)
(s3279 1)
(s3280 1)
(s3281 1)
(s3282 1)
(s3283 1)
(s3284 1)
(s3285 1)
(s3286 1)
(s3287 1)
(s3288 1)
(s3289 1)
(s3290 1)
(s3291 1)
(s3292 1)
(s3293 1)
(s3294 1)
(s3295 1)
(s3296 1)
(s3297 1)
(s3298 1)
(s3299 1)
(s3300 1)
(s3301 1)
(s3302 1)
(s3303 1)
(s3304 1)
(s3305 1)
(s3306 1)
(s3307 1)
(s3308 1)
(s3309 1)
(s3310 1)
(s3311 1)
(s3312 1)
(s3313 1)
(s3314 1)
(s3315 1)
(s3316 1)
(s3317 1)
(s3318 1)
(s3319 1)
(s3320 1)
(s3321 1)
(s3322 1)
(s3323 1)
(s3324 1)
(s3325 1)
(s3326 1)
(s3327 1)
(s3328 1)
(s3329 1)
(s3330 1)
(s3331 1)
(s3332 1)
(s3333 1)
(s3334 1)
(s3335 1)
(s3336 1)
(s3337 1)
(s3338 1)
(s3339 1)
(s3340 1)
(s3341 1)
(s3342 1)
(s3343 1)
(s3344 1)
(s3345 1)
(s3346 1)
(s3347 1)
(s3348 1)
(s3349 1)
(s3350 1)
(s3351 1)
(s3352 1)
(s3353 1)
(s3354 1)
(s3355 1)
(s3356 1)
(s3357 1)
(s3358 1)
(s3359 1)
(s3360 1)
(s3361 1)
(s3362 1)
(s3363 1)
(s3364 1)
(s3365 1)
(s3366 1)
(s3367 1)
(s3368 1)
(s3369 1)
(s3370 1)
(s3371 1)
(s3372 1)
(s3373 1)
(s3374 1)
(s3375 1)
(s3376 1)
(s3377 1)
(s3378 1)
(s3379 1)
(s3380 1)
(s3381 1)
(s3382 1)
(s3383 1)
(s3384 1)
(s3385 1)
(s3386 1)
(s3387 1)
(s3388 1)
(s3389 1)
(s3390 1)
(s3391 1)
(s3392 1)
(s3393 1)
(s3394 1)
(s3395 1)
(s3396 1)
(s3397 1)
(s3398 1)
(s3399 1)
(s3400 1)
(s3401 1)
(s3402 1)
(s3403 1)
(s3404 1)
(s3405 1)
(s3406 1)
(s3407 1)
(s3408 1)
(s3409 1)
(s3410 1)
(s3411 1)
(s3412 1)
(s3413 1)
(s3414 1)
(s3415 1)
(s3416 1)
(s3417 1)
(s3418 1)
(s3419 1)
(s3420 1)
(s3421 1)
(s3422 1)
(s3423 1)
(s3424 1)
(s3425 1)
(s3426 1)
(s3427 1)
(s3428 1)
(s3429 1)
(s3430 1)
(s3431 1)
(s3432 1)
(s3433 1)
(s3434 1)
(s3435 1)
(s3436 1)
(s3437 1)
(s3438 1)
(s3439 1)
(s3440 1)
(s3441 1)
(s3442 1)
(s3443 1)
(s3444 1)
(s3445 1)
(s3446 1)
(s3447 1)
(s3448 1)
(s3449 1)
(s3450 1)
(s3451 1)
(s3452 1)
(s3453 1)
(s3454 1)
(s3455 1)
(s3456 1)
(s3457 1)
(s3458 1)
(s3459 1)
(s3460 1)
(s3461 1)
(s3462 1)
(s3463 1)
(s3464 1)
(s3465 1)
(s3466 1)
(s3467 1)
(s3468 1)
(s3469 1)
(s3470 1)
(s3471 1)
(s3472 1)
(s3473 1)
(s3474 1)
(s3475 1)
(s3476 1)
(s3477 1)
(s3478 1)
(s3479 1)
(s3480 1)
(s3481 1)
(s3482 1)
(s3483 1)
(s3484 1)
(s3485 1)
(s3486 1)
(s3487 1)
(s3488 1)
(s3489 1)
(s3490 1)
(s3491 1)
(s3492 1)
(s3493 1)
(s3494 1)
(s3495 1)
(s3496 1)
(s3497 1)
(s3498 1)
(s3499 1)
(s3500 1)
(s3501 1)
(s3502 1)
(s3503 1)
(s3504 1)
(s3505 1)
(s3506 1)
(s3507 1)
(s3508 1)
(s3509 1)
(s3510 1)
(s3511 1)
(s3512 1)
(s3513 1)
(s3514 1)
(s3515 1)
(s3516 1)
(s3517 1)
(s3518 1)
(s3519 1)
(s3520 1)
(s3521 1)
(s3522 1)
(s3523 1)
(s3524 1)
(s3525 1)
(s3526 1)
(s3527 1)
(s3528 1)
(s3529 1)
(s3530 1)
(s3531 1)
(s3532 1)
(s3533 1)
(s3534 1)
(s3535 1)
(s3536 1)
(s3537 1)
(s3538 1)
(s3539 1)
(s3540 1)
(s3541 1)
(s3542 1)
(s3543 1)
(s3544 1)
(s3545 1)
(s3546 1)
(s3547 1)
(s3548 1)
(s3549 1)
(s3550 1)
(s3551 1)
(s3552 1)
(s3553 1)
(s3554 1)
(s3555 1)
(s3556 1)
(s3557 1)
(s3558 1)
(s3559 1)
(s3560 1)
(s3561 1)
(s3562 1)
(s3563 1)
(s3564 1)
(s3565 1)
(s3566 1)
(s3567 1)
(s3568 1)
(s3569 1)
(s3570 1)
(s3571 1)
(s3572 1)
(s3573 1)
(s3574 1)
(s3575 1)
(s3576 1)
(s3577 1)
(s3578 1)
(s3579 1)
(s3580 1)
(s3581 1)
(s3582 1)
(s3583 1)
(s3584 1)
(s3585 1)
(s3586 1)
(s3587 1)
(s3588 1)
(s3589 1)
(s3590 1)
(s3591 1)
(s3592 1)
(s3593 1)
(s3594 1)
(s3595 1)
(s3596 1)
(s3597 1)
(s3598 1)
(s3599 1)
(s3600 1)
(s3601 1)
(s3602 1)
(s3603 1)
(s3604 1)
(s3605 1)
(s3606 1)
(s3607 1)
(s3608 1)
(s3609 1)
(s3610 1)
(s3611 1)
(s3612 1)
(s3613 1)
(s3614 1)
(s3615 1)
(s3616 1)
(s3617 1)
(s3618 1)
(s3619 1)
(s3620 1)
(s3621 1)
(s3622 1)
(s3623 1)
(s3624 1)
(s3625 1)
(s3626 1)
(s3627 1)
(s3628 1)
(s3629 1)
(s3630 1)
(s3631 1)
(s3632 1)
(s3633 1)
(s3634 1)
(s3635 1)
(s3636 1)
(s3637 1)
(s3638 1)
(s3639 1)
(s3640 1)
(s3641 1)
(s3642 1)
(s3643 1)
(s3644 1)
(s3645 1)
(s3646 1)
(s3647 1)
(s3648 1)
(s3649 1)
(s3650 1)
(s3651 1)
(s3652 1)
(s3653 1)
(s3654 1)
(s3655 1)
(s3656 1)
(s3657 1)
(s3658 1)
(s3659 1)
(s3660 1)
(s3661 1)
(s3662 1)
(s3663 1)
(s3664 1)
(s3665 1)
(s3666 1)
(s3667 1)
(s3668 1)
(s3669 1)
(s3670 1)
(s3671 1)
(s3672 1)
(s3673 1)
(s3674 1)
(s3675 1)
(s3676 1)
(s3677 1)
(s3678 1)
(s3679 1)
(s3680 1)
(s3681 1)
(s3682 1)
(s3683 1)
(s3684 1)
(s3685 1)
(s3686 1)
(s3687 1)
(s3688 1)
(s3689 1)
(s3690 1)
(s3691 1)
(s3692 1)
(s3693 1)
(s3694 1)
(s3695 1)
(s3696 1)
(s3697 1)
(s3698 1)
(s3699 1)
(s3700 1)
(s3701 1)
(s3702 1)
(s3703 1)
(s3704 1)
(s3705 1)
(s3706 1)
(s3707 1)
(s3708 1)
(s3709 1)
(s3710 1)
(s3711 1)
(s3712 1)
(s3713 1)
(s3714 1)
(s3715 1)
(s3716 1)
(s3717 1)
(s3718 1)
(s3719 1)
(s3720 1)
(s3721 1)
(s3722 1)
(s3723 1)
(s3724 1)
(s3725 1)
(s3726 1)
(s3727 1)
(s3728 1)
(s3729 1)
(s3730 1)
(s3731 1)
(s3732 1)
(s3733 1)
(s3734 1)
(s3735 1)
(s3736 1)
(s3737 1)
(s3738 1)
(s3739 1)
(s3740 1)
(s3741 1)
(s3742 1)
(s3743 1)
(s3744 1)
(s3745 1)
(s3746 1)
(s3747 1)
(s3748 1)
(s3749 1)
(s3750 1)
(s3751 1)
(s3752 1)
(s3753 1)
(s3754 1)
(s3755 1)
(s3756 1)
(s3757 1)
(s3758 1)
(s3759 1)
(s3760 1)
(s3761 1)
(s3762 1)
(s3763 1)
(s3764 1)
(s3765 1)
(s3766 1)
(s3767 1)
(s3768 1)
(s3769 1)
(s3770 1)
(s3771 1)
(s3772 1)
(s3773 1)
(s3774 1)
(s3775 1)
(s3776 1)
(s3777 1)
(s3778 1)
(s3779 1)
(s3780 1)
(s3781 1)
(s3782 1)
(s3783 1)
(s3784 1)
(s3785 1)
(s3786 1)
(s3787 1)
(s3788 1)
(s3789 1)
(s3790 1)
(s3791 1)
(s3792 1)
(s3793 1)
(s3794 1)
(s3795 1)
(s3796 1)
(s3797 1)
(s3798 1)
(s3799 1)
(s3800 1)
(s3801 1)
(s3802 1)
(s3803 1)
(s3804 1)
(s3805 1)
(s3806 1)
(s3807 1)
(s3808 1)
(s3809 1)
(s3810 1)
(s3811 1)
(s3812 1)
(s3813 1)
(s3814 1)
(s3815 1)
(s3816 1)
(s3817 1)
(s3818 1)
(s3819 1)
(s3820 1)
(s3821 1)
(s3822 1)
(s3823 1)
(s3824 1)
(s3825 1)
(s3826 1)
(s3827 1)
(s3828 1)
(s3829 1)
(s3830 1)
(s3831 1)
(s3832 1)
(s3833 1)
(s3834 1)
(s3835 1)
(s3836 1)
(s3837 1)
(s3838 1)
(s3839 1)
(s3840 1)
(s3841 1)
(s3842 1)
(s3843 1)
(s3844 1)
(s3845 1)
(s3846 1)
(s3847 1)
(s3848 1)
(s3849 1)
(s3850 1)
(s3851 1)
(s3852 1)
(s3853 1)
(s3854 1)
(s3855 1)
(s3856 1)
(s3857 1)
(s3858 1)
(s3859 1)
(s3860 1)
(s3861 1)
(s3862 1)
(s3863 1)
(s3864 1)
(s3865 1)
(s3866 1)
(s3867 1)
(s3868 1)
(s3869 1)
(s3870 1)
(s3871 1)
(s3872 1)
(s3873 1)
(s3874 1)
(s3875 1)
(s3876 1)
(s3877 1)
(s3878 1)
(s3879 1)
(s3880 1)
(s3881 1)
(s3882 1)
(s3883 1)
(s3884 1)
(s3885 1)
(s3886 1)
(s3887 1)
(s3888 1)
(s3889 1)
(s3890 1)
(s3891 1)
(s3892 1)
(s3893 1)
(s3894 1)
(s3895 1)
(s3896 1)
(s3897 1)
(s3898 1)
(s3899 1)
(s3900 1)
(s3901 1)
(s3902 1)
(s3903 1)
(s3904 1)
(s3905 1)
(s3906 1)
(s3907 1)
(s3908 1)
(s3909 1)
(s3910 1)
(s3911 1)
(s3912 1)
(s3913 1)
(s3914 1)
(s3915 1)
(s3916 1)
(s3917 1)
(s3918 1)
(s3919 1)
(s3920 1)
(s3921 1)
(s3922 1)
(s3923 1)
(s3924 1)
(s3925 1)
(s3926 1)
(s3927 1)
(s3928 1)
(s3929 1)
(s3930 1)
(s3931 1)
(s3932 1)
(s3933 1)
(s3934 1)
(s3935 1)
(s3936 1)
(s3937 1)
(s3938 1)
(s3939 1)
(s3940 1)
(s3941 1)
(s3942 1)
(s3943 1)
(s3944 1)
(s3945 1)
(s3946 1)
(s3947 1)
(s3948 1)
(s3949 1)
(s3950 1)
(s3951 1)
(s3952 1)
(s3953 1)
(s3954 1)
(s3955 1)
(s3956 1)
(s3957 1)
(s3958 1)
(s3959 1)
(s3960 1)
(s3961 1)
(s3962 1)
(s3963 1)
(s3964 1)
(s3965 1)
(s3966 1)
(s3967 1)
(s3968 1)
(s3969 1)
(s3970 1)
(s3971 1)
(s3972 1)
(s3973 1)
(s3974 1)
(s3975 1)
(s3976 1)
(s3977 1)
(s3978 1)
(s3979 1)
(s3980 1)
(s3981 1)
(s3982 1)
(s3983 1)
(s3984 1)
(s3985 1)
(s3986 1)
(s3987 1)
(s3988 1)
(s3989 1)
(s3990 1)
(s3991 1)
(s3992 1)
(s3993 1)
(s3994 1)
(s3995 1)
(s3996 1)
(s3997 1)
(s3998 1)
(s3999 1)
(s4000 1)
(s4001 1)
(s4002 1)
(s4003 1)
(s4004 1)
(s4005 1)
(s4006 1)
(s4007 1)
(s4008 1)
(s4009 1)
(s4010 1)
(s4011 1)
(s4012 1)
(s4013 1)
(s4014 1)
(s4015 1)
(s4016 1)
(s4017 1)
(s4018 1)
(s4019 1)
(s4020 1)
(s4021 1)
(s4022 1)
(s4023 1)
(s4024 1)
(s4025 1)
(s4026 1)
(s4027 1)
(s4028 1)
(s4029 1)
(s4030 1)
(s4031 1)
(s4032 1)
(s4033 1)
(s4034 1)
(s4035 1)
(s4036 1)
(s4037 1)
(s4038 1)
(s4039 1)
(s4040 1)
(s4041 1)
(s4042 1)
(s4043 1)
(s4044 1)
(s4045 1)
(s4046 1)
(s4047 1)
(s4048 1)
(s4049 1)
(s4050 1)
(s4051 1)
(s4052 1)
(s4053 1)
(s4054 1)
(s4055 1)
(s4056 1)
(s4057 1)
(s4058 1)
(s4059 1)
(s4060 1)
(s4061 1)
(s4062 1)
(s4063 1)
(s4064 1)
(s4065 1)
(s4066 1)
(s4067 1)
(s4068 1)
(s4069 1)
(s4070 1)
(s4071 1)
(s4072 1)
(s4073 1)
(s4074 1)
(s4075 1)
(s4076 1)
(s4077 1)
(s4078 1)
(s4079 1)
(s4080 1)
(s4081 1)
(s4082 1)
(s4083 1)
(s4084 1)
(s4085 1)
(s4086 1)
(s4087 1)
(s4088 1)
(s4089 1)
(s4090 1)
(s4091 1)
(s4092 1)
(s4093 1)
(s4094 1)
(s4095 1)
(s4096 1)
(s4097 1)
(s4098 1)
(s4099 1)
(s4100 1)
(s4101 1)
(s4102 1)
(s4103 1)
(s4104 1)
(s4105 1)
(s4106 1)
(s4107 1)
(s4108 1)
(s4109 1)
(s4110 1)
(s4111 1)
(s4112 1)
(s4113 1)
(s4114 1)
(s4115 1)
(s4116 1)
(s4117 1)
(s4118 1)
(s4119 1)
(s4120 1)
(s4121 1)
(s4122 1)
(s4123 1)
(s4124 1)
(s4125 1)
(s4126 1)
(s4127 1)
(s4128 1)
(s4129 1)
(s4130 1)
(s4131 1)
(s4132 1)
(s4133 1)
(s4134 1)
(s4135 1)
(s4136 1)
(s4137 1)
(s4138 1)
(s4139 1)
(s4140 1)
(s4141 1)
(s4142 1)
(s4143 1)
(s4144 1)
(s4145 1)
(s4146 1)
(s4147 1)
(s4148 1)
(s4149 1)
(s4150 1)
(s4151 1)
(s4152 1)
(s4153 1)
(s4154 1)
(s4155 1)
(s4156 1)
(s4157 1)
(s4158 1)
(s4159 1)
(s4160 1)
(s4161 1)
(s4162 1)
(s4163 1)
(s4164 1)
(s4165 1)
(s4166 1)
(s4167 1)
(s4168 1)
(s4169 1)
(s4170 1)
(s4171 1)
(s4172 1)
(s4173 1)
(s4174 1)
(s4175 1)
(s4176 1)
(s4177 1)
(s4178 1)
(s4179 1)
(s4180 1)
(s4181 1)
(s4182 1)
(s4183 1)
(s4184 1)
(s4185 1)
(s4186 1)
(s4187 1)
(s4188 1)
(s4189 1)
(s4190 1)
(s4191 1)
(s4192 1)
(s4193 1)
(s4194 1)
(s4195 1)
(s4196 1)
(s4197 1)
(s4198 1)
(s4199 1)
(s4200 1)
(s4201 1)
(s4202 1)
(s4203 1)
(s4204 1)
(s4205 1)
(s4206 1)
(s4207 1)
(s4208 1)
(s4209 1)
(s4210 1)
(s4211 1)
(s4212 1)
(s4213 1)
(s4214 1)
(s4215 1)
(s4216 1)
(s4217 1)
(s4218 1)
(s4219 1)
(s4220 1)
(s4221 1)
(s4222 1)
(s4223 1)
(s4224 1)
(s4225 1)
(s4226 1)
(s4227 1)
(s4228 1)
(s4229 1)
(s4230 1)
(s4231 1)
(s4232 1)
(s4233 1)
(s4234 1)
(s4235 1)
(s4236 1)
(s4237 1)
(s4238 1)
(s4239 1)
(s4240 1)
(s4241 1)
(s4242 1)
(s4243 1)
(s4244 1)
(s4245 1)
(s4246 1)
(s4247 1)
(s4248 1)
(s4249 1)
(s4250 1)
(s4251 1)
(s4252 1)
(s4253 1)
(s4254 1)
(s4255 1)
(s4256 1)
(s4257 1)
(s4258 1)
(s4259 1)
(s4260 1)
(s4261 1)
(s4262 1)
(s4263 1)
(s4264 1)
(s4265 1)
(s4266 1)
(s4267 1)
(s4268 1)
(s4269 1)
(s4270 1)
(s4271 1)
(s4272 1)
(s4273 1)
(s4274 1)
(s4275 1)
(s4276 1)
(s4277 1)
(s4278 1)
(s4279 1)
(s4280 1)
(s4281 1)
(s4282 1)
(s4283 1)
(s4284 1)
(s4285 1)
(s4286 1)
(s4287 1)
(s4288 1)
(s4289 1)
(s4290 1)
(s4291 1)
(s4292 1)
(s4293 1)
(s4294 1)
(s4295 1)
(s4296 1)
(s4297 1)
(s4298 1)
(s4299 1)
(s4300 1)
(s4301 1)
(s4302 1)
(s4303 1)
(s4304 1)
(s4305 1)
(s4306 1)
(s4307 1)
(s4308 1)
(s4309 1)
(s4310 1)
(s4311 1)
(s4312 1)
(s4313 1)
(s4314 1)
(s4315 1)
(s4316 1)
(s4317 1)
(s4318 1)
(s4319 1)
(s4320 1)
(s4321 1)
(s4322 1)
(s4323 1)
(s4324 1)
(s4325 1)
(s4326 1)
(s4327 1)
(s4328 1)
(s4329 1)
(s4330 1)
(s4331 1)
(s4332 1)
(s4333 1)
(s4334 1)
(s4335 1)
(s4336 1)
(s4337 1)
(s4338 1)
(s4339 1)
(s4340 1)
(s4341 1)
(s4342 1)
(s4343 1)
(s4344 1)
(s4345 1)
(s4346 1)
(s4347 1)
(s4348 1)
(s4349 1)
(s4350 1)
(s4351 1)
(s4352 1)
(s4353 1)
(s4354 1)
(s4355 1)
(s4356 1)
(s4357 1)
(s4358 1)
(s4359 1)
(s4360 1)
(s4361 1)
(s4362 1)
(s4363 1)
(s4364 1)
(s4365 1)
(s4366 1)
(s4367 1)
(s4368 1)
(s4369 1)
(s4370 1)
(s4371 1)
(s4372 1)
(s4373 1)
(s4374 1)
(s4375 1)
(s4376 1)
(s4377 1)
(s4378 1)
(s4379 1)
(s4380 1)
(s4381 1)
(s4382 1)
(s4383 1)
(s4384 1)
(s4385 1)
(s4386 1)
(s4387 1)
(s4388 1)
(s4389 1)
(s4390 1)
(s4391 1)
(s4392 1)
(s4393 1)
(s4394 1)
(s4395 1)
(s4396 1)
(s4397 1)
(s4398 1)
(s4399 1)
(s4400 1)
(s4401 1)
(s4402 1)
(s4403 1)
(s4404 1)
(s4405 1)
(s4406 1)
(s4407 1)
(s4408 1)
(s4409 1)
(s4410 1)
(s4411 1)
(s4412 1)
(s4413 1)
(s4414 1)
(s4415 1)
(s4416 1)
(s4417 1)
(s4418 1)
(s4419 1)
(s4420 1)
(s4421 1)
(s4422 1)
(s4423 1)
(s4424 1)
(s4425 1)
(s4426 1)
(s4427 1)
(s4428 1)
(s4429 1)
(s4430 1)
(s4431 1)
(s4432 1)
(s4433 1)
(s4434 1)
(s4435 1)
(s4436 1)
(s4437 1)
(s4438 1)
(s4439 1)
(s4440 1)
(s4441 1)
(s4442 1)
(s4443 1)
(s4444 1)
(s4445 timeout
1 org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30195 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 0/6640 constraints, Known Traps: 0/0 constraints]
After SMT, in 65819ms problems are : Problem set: 0 solved, 6640 unsolved
Search for dead transitions found 0 dead transitions in 65919ms
Finished structural reductions in LTL mode , in 1 iterations and 74139 ms. Remains : 5280/5280 places, 8080/8080 transitions.
Stuttering acceptance computed with spot in 529 ms :[p2, p2, true, (NOT p1), p2]
Running random walk in product with property : BART-PT-040-LTLFireability-00
Product exploration explored 100000 steps with 0 reset in 2420 ms.
Product exploration explored 100000 steps with 0 reset in 2000 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p2) (NOT p0) (NOT p1)), (X (NOT p2)), (X (NOT (AND p2 (NOT p0) (NOT p1)))), (X (NOT (AND p2 (NOT p0) p1))), (X (OR (NOT p2) p0 p1)), (X (NOT (OR (AND p2 p0) (AND p2 p1)))), (X (NOT p0)), (X (X (NOT (AND p2 (NOT p0) (NOT p1))))), (X (X (NOT (AND p2 (NOT p0) p1)))), (X (X (OR (NOT p2) p0 p1)))]
False Knowledge obtained : [(X p1), (X (NOT p1)), (X (X p2)), (X (X (NOT p2))), (X (X (OR (AND p2 p0) (AND p2 p1)))), (X (X (NOT (OR (AND p2 p0) (AND p2 p1))))), (X (X p0)), (X (X (NOT p0))), (X (X p1)), (X (X (NOT p1)))]
Knowledge sufficient to adopt a stutter insensitive property.
Knowledge based reduction with 10 factoid took 514 ms. Reduced automaton from 5 states, 11 edges and 3 AP (stutter sensitive) to 4 states, 10 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 189 ms :[p2, true, (NOT p1), p2]
Reduction of identical properties reduced properties to check from 7 to 4
RANDOM walk for 40000 steps (8 resets) in 1500 ms. (26 steps per ms) remains 2/4 properties
BEST_FIRST walk for 40004 steps (8 resets) in 7706 ms. (5 steps per ms) remains 2/2 properties
BEST_FIRST walk for 40004 steps (8 resets) in 6691 ms. (5 steps per ms) remains 2/2 properties
[2024-05-22 13:50:49] [INFO ] Invariant cache hit.
All remaining problems are real, not stopping.
At refinement iteration 0 (INCLUDED_ONLY) 0/3880 variables, 3880/3880 constraints. Problems are: Problem set: 0 solved, 2 unsolved
At refinement iteration 1 (INCLUDED_ONLY) 0/3880 variables, 0/3880 constraints. Problems are: Problem set: 0 solved, 2 unsolved
At refinement iteration 2 (OVERLAPS) 1400/5280 variables, 40/3920 constraints. Problems are: Problem set: 0 solved, 2 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/5280 variables, 1400/5320 constraints. Problems are: Problem set: 0 solved, 2 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5280/13360 variables, and 5320 constraints, problems are : Problem set: 0 solved, 2 unsolved in 5009 ms.
Refiners :[Domain max(s): 5280/5280 constraints, Positive P Invariants (semi-flows): 40/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 2/0 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 2 unsolved
Problem apf1 is UNSAT
Problem apf4 is UNSAT
After SMT solving in domain Int declared 3880/13360 variables, and 3880 constraints, problems are : Problem set: 2 solved, 0 unsolved in 1869 ms.
Refiners :[Domain max(s): 3880/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 0/0 constraints, Known Traps: 0/0 constraints]
After SMT, in 11137ms problems are : Problem set: 2 solved, 0 unsolved
Skipping Parikh replay, no witness traces provided.
Found 3 invariant AP formulas.
Knowledge obtained : [(AND (NOT p2) (NOT p0) (NOT p1)), (X (NOT p2)), (X (NOT (AND p2 (NOT p0) (NOT p1)))), (X (NOT (AND p2 (NOT p0) p1))), (X (OR (NOT p2) p0 p1)), (X (NOT (OR (AND p2 p0) (AND p2 p1)))), (X (NOT p0)), (X (X (NOT (AND p2 (NOT p0) (NOT p1))))), (X (X (NOT (AND p2 (NOT p0) p1)))), (X (X (OR (NOT p2) p0 p1))), (G (OR p0 (NOT p2) (NOT p1))), (G (OR p0 (NOT p2) p1)), (G (OR p0 (NOT p2) p1))]
False Knowledge obtained : [(X p1), (X (NOT p1)), (X (X p2)), (X (X (NOT p2))), (X (X (OR (AND p2 p0) (AND p2 p1)))), (X (X (NOT (OR (AND p2 p0) (AND p2 p1))))), (X (X p0)), (X (X (NOT p0))), (X (X p1)), (X (X (NOT p1))), (F (NOT (AND (OR (NOT p0) (NOT p2)) (OR (NOT p2) (NOT p1))))), (F p1), (F p0), (F p2)]
Knowledge based reduction with 13 factoid took 699 ms. Reduced automaton from 4 states, 10 edges and 3 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 99 ms :[p2, p2]
Stuttering acceptance computed with spot in 105 ms :[p2, p2]
Support contains 360 out of 5280 places. Attempting structural reductions.
Property had overlarge support with respect to TGBA, discarding it for now.
Starting structural reductions in SI_LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Graph (trivial) has 1040 edges and 5280 vertex of which 240 / 5280 are part of one of the 40 SCC in 15 ms
Free SCC test removed 200 places
Ensure Unique test removed 200 transitions
Reduce isomorphic transitions removed 200 transitions.
Performed 320 Post agglomeration using F-continuation condition.Transition count delta: 320
Iterating post reduction 0 with 320 rules applied. Total rules applied 321 place count 5080 transition count 7560
Reduce places removed 320 places and 0 transitions.
Iterating post reduction 1 with 320 rules applied. Total rules applied 641 place count 4760 transition count 7560
Performed 480 Post agglomeration using F-continuation condition.Transition count delta: 480
Deduced a syphon composed of 480 places in 3 ms
Reduce places removed 480 places and 0 transitions.
Iterating global reduction 2 with 960 rules applied. Total rules applied 1601 place count 4280 transition count 7080
Applied a total of 1601 rules in 1125 ms. Remains 4280 /5280 variables (removed 1000) and now considering 7080/8080 (removed 1000) transitions.
[2024-05-22 13:51:02] [INFO ] Flow matrix only has 7041 transitions (discarded 39 similar events)
// Phase 1: matrix 7041 rows 4280 cols
[2024-05-22 13:51:02] [INFO ] Computed 40 invariants in 36 ms
[2024-05-22 13:51:04] [INFO ] Implicit Places using invariants in 1439 ms returned []
[2024-05-22 13:51:04] [INFO ] Flow matrix only has 7041 transitions (discarded 39 similar events)
[2024-05-22 13:51:04] [INFO ] Invariant cache hit.
[2024-05-22 13:51:08] [INFO ] Implicit Places using invariants and state equation in 4305 ms returned []
Implicit Place search using SMT with State Equation took 5752 ms to find 0 implicit places.
[2024-05-22 13:51:09] [INFO ] Redundant transitions in 1007 ms returned []
Running 5640 sub problems to find dead transitions.
[2024-05-22 13:51:09] [INFO ] Flow matrix only has 7041 transitions (discarded 39 similar events)
[2024-05-22 13:51:09] [INFO ] Invariant cache hit.
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
At refinement iteration 0 (INCLUDED_ONLY) 0/4240 variables, 4240/4240 constraints. Problems are: Problem set: 0 solved, 5640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4240/11321 variables, and 4240 constraints, problems are : Problem set: 0 solved, 5640 unsolved in 30135 ms.
Refiners :[Domain max(s): 4240/4280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4280 constraints, PredecessorRefiner: 5640/5640 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5640 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4240 variables, 4240/4240 constraints. Problems are: Problem set: 0 solved, 5640 unsolved
Error getting values : (error "ParserException while parsing response: ((s0 1)
(s1 1)
(s2 1)
(s3 1)
(s4 1)
(s5 1)
(s6 1)
(s7 1)
(s8 1)
(s9 1)
(s10 1)
(s11 1)
(s12 1)
(s13 1)
(s14 1)
(s15 1)
(s16 1)
(s17 1)
(s18 1)
(s19 1)
(s20 1)
(s21 1)
(s22 1)
(s23 1)
(s24 1)
(s25 1)
(s26 1)
(s27 1)
(s28 1)
(s29 1)
(s30 1)
(s31 1)
(s32 1)
(s33 1)
(s34 1)
(s35 1)
(s36 1)
(s37 1)
(s38 1)
(s39 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 1)
(s1223 1)
(s1224 1)
(s1225 1)
(s1226 1)
(s1227 1)
(s1228 1)
(s1229 1)
(s1230 1)
(s1231 1)
(s1232 1)
(s1233 1)
(s1234 1)
(s1235 1)
(s1236 1)
(s1237 1)
(s1238 1)
(s1239 1)
(s1240 1)
(s1241 1)
(s1242 1)
(s1243 1)
(s1244 1)
(s1245 1)
(s1246 1)
(s1247 1)
(s1248 1)
(s1249 1)
(s1250 1)
(s1251 1)
(s1252 1)
(s1253 1)
(s1254 1)
(s1255 1)
(s1256 1)
(s1257 1)
(s1258 1)
(s1259 1)
(s1260 1)
(s1261 1)
(s1262 1)
(s1263 1)
(s1264 1)
(s1265 1)
(s1266 1)
(s1267 1)
(s1268 1)
(s1269 1)
(s1270 1)
(s1271 1)
(s1272 1)
(s1273 1)
(s1274 1)
(s1275 1)
(s1276 1)
(s1277 1)
(s1278 1)
(s1279 1)
(s1280 1)
(s1281 1)
(s1282 1)
(s1283 1)
(s1284 1)
(s1285 1)
(s1286 1)
(s1287 1)
(s1288 1)
(s1289 1)
(s1290 1)
(s1291 1)
(s1292 1)
(s1293 1)
(s1294 1)
(s1295 1)
(s1296 1)
(s1297 1)
(s1298 1)
(s1299 1)
(s1300 1)
(s1301 1)
(s1302 1)
(s1303 1)
(s1304 1)
(s1305 1)
(s1306 1)
(s1307 1)
(s1308 1)
(s1309 1)
(s1310 1)
(s1311 1)
(s1312 1)
(s1313 1)
(s1314 1)
(s1315 1)
(s1316 1)
(s1317 1)
(s1318 1)
(s1319 1)
(s1320 1)
(s1321 1)
(s1322 1)
(s1323 1)
(s1324 1)
(s1325 1)
(s1326 1)
(s1327 1)
(s1328 1)
(s1329 1)
(s1330 1)
(s1331 1)
(s1332 1)
(s1333 1)
(s1334 1)
(s1335 1)
(s1336 1)
(s1337 1)
(s1338 1)
(s1339 1)
(s1340 1)
(s1341 1)
(s1342 1)
(s1343 1)
(s1344 1)
(s1345 1)
(s1346 1)
(s1347 1)
(s1348 1)
(s1349 1)
(s1350 1)
(s1351 1)
(s1352 1)
(s1353 1)
(s1354 1)
(s1355 1)
(s1356 1)
(s1357 1)
(s1358 1)
(s1359 1)
(s1360 1)
(s1361 1)
(s1362 1)
(s1363 1)
(s1364 1)
(s1365 1)
(s1366 1)
(s1367 1)
(s1368 1)
(s1369 1)
(s1370 1)
(s1371 1)
(s1372 1)
(s1373 1)
(s1374 1)
(s1375 1)
(s1376 1)
(s1377 1)
(s1378 1)
(s1379 1)
(s1380 1)
(s1381 1)
(s1382 1)
(s1383 1)
(s1384 1)
(s1385 1)
(s1386 1)
(s1387 1)
(s1388 1)
(s1389 1)
(s1390 1)
(s1391 1)
(s1392 1)
(s1393 1)
(s1394 1)
(s1395 1)
(s1396 1)
(s1397 1)
(s1398 1)
(s1399 1)
(s1400 1)
(s1401 1)
(s1402 1)
(s1403 1)
(s1404 1)
(s1405 1)
(s1406 1)
(s1407 1)
(s1408 1)
(s1409 1)
(s1410 1)
(s1411 1)
(s1412 1)
(s1413 1)
(s1414 1)
(s1415 1)
(s1416 1)
(s1417 1)
(s1418 1)
(s1419 1)
(s1420 1)
(s1421 1)
(s1422 1)
(s1423 1)
(s1424 1)
(s1425 1)
(s1426 1)
(s1427 1)
(s1428 1)
(s1429 1)
(s1430 1)
(s1431 1)
(s1432 1)
(s1433 1)
(s1434 1)
(s1435 1)
(s1436 1)
(s1437 1)
(s1438 1)
(s1439 1)
(s1440 1)
(s1441 1)
(s1442 1)
(s1443 1)
(s1444 1)
(s1445 1)
(s1446 1)
(s1447 1)
(s1448 1)
(s1449 1)
(s1450 1)
(s1451 1)
(s1452 1)
(s1453 1)
(s1454 1)
(s1455 1)
(s1456 1)
(s1457 1)
(s1458 1)
(s1459 1)
(s1460 1)
(s1461 1)
(s1462 1)
(s1463 1)
(s1464 1)
(s1465 1)
(s1466 1)
(s1467 1)
(s1468 1)
(s1469 1)
(s1470 1)
(s1471 1)
(s1472 1)
(s1473 1)
(s1474 1)
(s1475 1)
(s1476 1)
(s1477 1)
(s1478 1)
(s1479 1)
(s1480 1)
(s1481 1)
(s1482 1)
(s1483 1)
(s1484 1)
(s1485 1)
(s1486 1)
(s1487 1)
(s1488 1)
(s1489 1)
(s1490 1)
(s1491 1)
(s1492 1)
(s1493 1)
(s1494 1)
(s1495 1)
(s1496 1)
(s1497 1)
(s1498 1)
(s1499 1)
(s1500 1)
(s1501 1)
(s1502 1)
(s1503 1)
(s1504 1)
(s1505 1)
(s1506 1)
(s1507 1)
(s1508 1)
(s1509 1)
(s1510 1)
(s1511 1)
(s1512 1)
(s1513 1)
(s1514 1)
(s1515 1)
(s1516 1)
(s1517 1)
(s1518 1)
(s1519 1)
(s1520 1)
(s1521 1)
(s1522 1)
(s1523 1)
(s1524 1)
(s1525 1)
(s1526 1)
(s1527 1)
(s1528 1)
(s1529 1)
(s1530 1)
(s1531 1)
(s1532 1)
(s1533 1)
(s1534 1)
(s1535 1)
(s1536 1)
(s1537 1)
(s1538 1)
(s1539 1)
(s1540 1)
(s1541 1)
(s1542 1)
(s1543 1)
(s1544 1)
(s1545 1)
(s1546 1)
(s1547 1)
(s1548 1)
(s1549 1)
(s1550 1)
(s1551 1)
(s1552 1)
(s1553 1)
(s1554 1)
(s1555 1)
(s1556 1)
(s1557 1)
(s1558 1)
(s1559 1)
(s1560 1)
(s1561 1)
(s1562 1)
(s1563 1)
(s1564 1)
(s1565 1)
(s1566 1)
(s1567 1)
(s1568 1)
(s1569 1)
(s1570 1)
(s1571 1)
(s1572 1)
(s1573 1)
(s1574 1)
(s1575 1)
(s1576 1)
(s1577 1)
(s1578 1)
(s1579 1)
(s1580 1)
(s1581 1)
(s1582 1)
(s1583 1)
(s1584 1)
(s1585 1)
(s1586 1)
(s1587 1)
(s1588 1)
(s1589 1)
(s1590 1)
(s1591 1)
(s1592 1)
(s1593 1)
(s1594 1)
(s1595 1)
(s1596 1)
(s1597 1)
(s1598 1)
(s1599 1)
(s1600 1)
(s1601 1)
(s1602 1)
(s1603 1)
(s1604 1)
(s1605 1)
(s1606 1)
(s1607 1)
(s1608 1)
(s1609 1)
(s1610 1)
(s1611 1)
(s1612 1)
(s1613 1)
(s1614 1)
(s1615 1)
(s1616 1)
(s1617 1)
(s1618 1)
(s1619 1)
(s1620 1)
(s1621 1)
(s1622 1)
(s1623 1)
(s1624 1)
(s1625 1)
(s1626 1)
(s1627 1)
(s1628 1)
(s1629 1)
(s1630 1)
(s1631 1)
(s1632 1)
(s1633 1)
(s1634 1)
(s1635 1)
(s1636 1)
(s1637 1)
(s1638 1)
(s1639 1)
(s1640 1)
(s1641 1)
(s1642 1)
(s1643 1)
(s1644 1)
(s1645 1)
(s1646 1)
(s1647 1)
(s1648 1)
(s1649 1)
(s1650 1)
(s1651 1)
(s1652 1)
(s1653 1)
(s1654 1)
(s1655 1)
(s1656 1)
(s1657 1)
(s1658 1)
(s1659 1)
(s1660 1)
(s1661 1)
(s1662 1)
(s1663 1)
(s1664 1)
(s1665 1)
(s1666 1)
(s1667 1)
(s1668 1)
(s1669 1)
(s1670 1)
(s1671 1)
(s1672 1)
(s1673 1)
(s1674 1)
(s1675 1)
(s1676 1)
(s1677 1)
(s1678 1)
(s1679 1)
(s1680 1)
(s1681 1)
(s1682 1)
(s1683 1)
(s1684 1)
(s1685 1)
(s1686 1)
(s1687 1)
(s1688 1)
(s1689 1)
(s1690 1)
(s1691 1)
(s1692 1)
(s1693 1)
(s1694 1)
(s1695 1)
(s1696 1)
(s1697 1)
(s1698 1)
(s1699 1)
(s1700 1)
(s1701 1)
(s1702 1)
(s1703 1)
(s1704 1)
(s1705 1)
(s1706 1)
(s1707 1)
(s1708 1)
(s1709 1)
(s1710 1)
(s1711 1)
(s1712 1)
(s1713 1)
(s1714 1)
(s1715 1)
(s1716 1)
(s1717 1)
(s1718 1)
(s1719 1)
(s1720 1)
(s1721 1)
(s1722 1)
(s1723 1)
(s1724 1)
(s1725 1)
(s1726 1)
(s1727 1)
(s1728 1)
(s1729 1)
(s1730 1)
(s1731 1)
(s1732 1)
(s1733 1)
(s1734 1)
(s1735 1)
(s1736 1)
(s1737 1)
(s1738 1)
(s1739 1)
(s1740 1)
(s1741 1)
(s1742 1)
(s1743 1)
(s1744 1)
(s1745 1)
(s1746 1)
(s1747 1)
(s1748 1)
(s1749 1)
(s1750 1)
(s1751 1)
(s1752 1)
(s1753 1)
(s1754 1)
(s1755 1)
(s1756 1)
(s1757 1)
(s1758 1)
(s1759 1)
(s1760 1)
(s1761 1)
(s1762 1)
(s1763 1)
(s1764 1)
(s1765 1)
(s1766 1)
(s1767 1)
(s1768 1)
(s1769 1)
(s1770 1)
(s1771 1)
(s1772 1)
(s1773 1)
(s1774 1)
(s1775 1)
(s1776 1)
(s1777 1)
(s1778 1)
(s1779 1)
(s1780 1)
(s1781 1)
(s1782 1)
(s1783 1)
(s1784 1)
(s1785 1)
(s1786 1)
(s1787 1)
(s1788 1)
(s1789 1)
(s1790 1)
(s1791 1)
(s1792 1)
(s1793 1)
(s1794 1)
(s1795 1)
(s1796 1)
(s1797 1)
(s1798 1)
(s1799 1)
(s1800 1)
(s1801 1)
(s1802 1)
(s1803 1)
(s1804 1)
(s1805 1)
(s1806 1)
(s1807 1)
(s1808 1)
(s1809 1)
(s1810 1)
(s1811 1)
(s1812 1)
(s1813 1)
(s1814 1)
(s1815 1)
(s1816 1)
(s1817 1)
(s1818 1)
(s1819 1)
(s1820 1)
(s1821 1)
(s1822 1)
(s1823 1)
(s1824 1)
(s1825 1)
(s1826 1)
(s1827 1)
(s1828 1)
(s1829 1)
(s1830 1)
(s1831 1)
(s1832 1)
(s1833 1)
(s1834 1)
(s1835 1)
(s1836 1)
(s1837 1)
(s1838 1)
(s1839 1)
(s1840 1)
(s1841 1)
(s1842 1)
(s1843 1)
(s1844 1)
(s1845 1)
(s1846 1)
(s1847 1)
(s1848 1)
(s1849 1)
(s1850 1)
(s1851 1)
(s1852 1)
(s1853 1)
(s1854 1)
(s1855 1)
(s1856 1)
(s1857 1)
(s1858 1)
(s1859 1)
(s1860 1)
(s1861 1)
(s1862 1)
(s1863 1)
(s1864 1)
(s1865 1)
(s1866 1)
(s1867 1)
(s1868 1)
(s1869 1)
(s1870 1)
(s1871 1)
(s1872 1)
(s1873 1)
(s1874 1)
(s1875 1)
(s1876 1)
(s1877 1)
(s1878 1)
(s1879 1)
(s1880 1)
(s1881 1)
(s1882 1)
(s1883 1)
(s1884 1)
(s1885 1)
(s1886 1)
(s1887 1)
(s1888 1)
(s1889 1)
(s1890 1)
(s1891 1)
(s1892 1)
(s1893 1)
(s1894 1)
(s1895 1)
(s1896 1)
(s1897 1)
(s1898 1)
(s1899 1)
(s1900 1)
(s1901 1)
(s1902 1)
(s1903 1)
(s1904 1)
(s1905 1)
(s1906 1)
(s1907 1)
(s1908 1)
(s1909 1)
(s1910 1)
(s1911 1)
(s1912 1)
(s1913 1)
(s1914 1)
(s1915 1)
(s1916 1)
(s1917 1)
(s1918 1)
(s1919 1)
(s1920 1)
(s1921 1)
(s1922 1)
(s1923 1)
(s1924 1)
(s1925 1)
(s1926 1)
(s1927 1)
(s1928 1)
(s1929 1)
(s1930 1)
(s1931 1)
(s1932 1)
(s1933 1)
(s1934 1)
(s1935 1)
(s1936 1)
(s1937 1)
(s1938 1)
(s1939 1)
(s1940 1)
(s1941 1)
(s1942 1)
(s1943 1)
(s1944 1)
(s1945 1)
(s1946 1)
(s1947 1)
(s1948 1)
(s1949 1)
(s1950 1)
(s1951 1)
(s1952 1)
(s1953 1)
(s1954 1)
(s1955 1)
(s1956 1)
(s1957 1)
(s1958 1)
(s1959 1)
(s1960 1)
(s1961 1)
(s1962 1)
(s1963 1)
(s1964 1)
(s1965 1)
(s1966 1)
(s1967 1)
(s1968 1)
(s1969 1)
(s1970 1)
(s1971 1)
(s1972 1)
(s1973 1)
(s1974 1)
(s1975 1)
(s1976 1)
(s1977 1)
(s1978 1)
(s1979 1)
(s1980 1)
(s1981 1)
(s1982 1)
(s1983 1)
(s1984 1)
(s1985 1)
(s1986 1)
(s1987 1)
(s1988 1)
(s1989 1)
(s1990 1)
(s1991 1)
(s1992 1)
(s1993 1)
(s1994 1)
(s1995 1)
(s1996 1)
(s1997 1)
(s1998 1)
(s1999 1)
(s2000 1)
(s2001 1)
(s2002 1)
(s2003 1)
(s2004 1)
(s2005 1)
(s2006 1)
(s2007 1)
(s2008 1)
(s2009 1)
(s2010 1)
(s2011 1)
(s2012 1)
(s2013 1)
(s2014 1)
(s2015 1)
(s2016 1)
(s2017 1)
(s2018 1)
(s2019 1)
(s2020 1)
(s2021 1)
(s2022 1)
(s2023 1)
(s2024 1)
(s2025 1)
(s2026 1)
(s2027 1)
(s2028 1)
(s2029 1)
(s2030 1)
(s2031 1)
(s2032 1)
(s2033 1)
(s2034 1)
(s2035 1)
(s2036 1)
(s2037 1)
(s2038 1)
(s2039 1)
(s2040 1)
(s2041 1)
(s2042 1)
(s2043 1)
(s2044 1)
(s2045 1)
(s2046 1)
(s2047 1)
(s2048 1)
(s2049 1)
(s2050 1)
(s2051 1)
(s2052 1)
(s2053 1)
(s2054 1)
(s2055 1)
(s2056 1)
(s2057 1)
(s2058 1)
(s2059 1)
(s2060 1)
(s2061 1)
(s2062 1)
(s2063 1)
(s2064 1)
(s2065 1)
(s2066 1)
(s2067 1)
(s2068 1)
(s2069 1)
(s2070 1)
(s2071 1)
(s2072 1)
(s2073 1)
(s2074 1)
(s2075 1)
(s2076 1)
(s2077 1)
(s2078 1)
(s2079 1)
(s2080 1)
(s2081 1)
(s2082 1)
(s2083 1)
(s2084 1)
(s2085 1)
(s2086 1)
(s2087 1)
(s2088 1)
(s2089 1)
(s2090 1)
(s2091 1)
(s2092 1)
(s2093 1)
(s2094 1)
(s2095 1)
(s2096 1)
(s2097 1)
(s2098 1)
(s2099 1)
(s2100 1)
(s2101 1)
(s2102 1)
(s2103 1)
(s2104 1)
(s2105 1)
(s2106 1)
(s2107 1)
(s2108 1)
(s2109 1)
(s2110 1)
(s2111 1)
(s2112 1)
(s2113 1)
(s2114 1)
(s2115 1)
(s2116 1)
(s2117 1)
(s2118 1)
(s2119 1)
(s2120 1)
(s2121 1)
(s2122 1)
(s2123 1)
(s2124 1)
(s2125 1)
(s2126 1)
(s2127 1)
(s2128 1)
(s2129 1)
(s2130 1)
(s2131 1)
(s2132 1)
(s2133 1)
(s2134 1)
(s2135 1)
(s2136 1)
(s2137 1)
(s2138 1)
(s2139 1)
(s2140 1)
(s2141 1)
(s2142 1)
(s2143 1)
(s2144 1)
(s2145 1)
(s2146 1)
(s2147 1)
(s2148 1)
(s2149 1)
(s2150 1)
(s2151 1)
(s2152 1)
(s2153 1)
(s2154 1)
(s2155 1)
(s2156 1)
(s2157 1)
(s2158 1)
(s2159 1)
(s2160 1)
(s2161 1)
(s2162 1)
(s2163 1)
(s2164 1)
(s2165 1)
(s2166 1)
(s2167 1)
(s2168 1)
(s2169 1)
(s2170 1)
(s2171 1)
(s2172 1)
(s2173 1)
(s2174 1)
(s2175 1)
(s2176 1)
(s2177 1)
(s2178 1)
(s2179 1)
(s2180 1)
(s2181 1)
(s2182 1)
(s2183 1)
(s2184 1)
(s2185 1)
(s2186 1)
(s2187 1)
(s2188 1)
(s2189 1)
(s2190 1)
(s2191 1)
(s2192 1)
(s2193 1)
(s2194 1)
(s2195 1)
(s2196 1)
(s2197 1)
(s2198 1)
(s2199 1)
(s2200 1)
(s2201 1)
(s2202 1)
(s2203 1)
(s2204 1)
(s2205 1)
(s2206 1)
(s2207 1)
(s2208 1)
(s2209 1)
(s2210 1)
(s2211 1)
(s2212 1)
(s2213 1)
(s2214 1)
(s2215 1)
(s2216 1)
(s2217 1)
(s2218 1)
(s2219 1)
(s2220 1)
(s2221 1)
(s2222 1)
(s2223 1)
(s2224 1)
(s2225 1)
(s2226 1)
(s2227 1)
(s2228 1)
(s2229 1)
(s2230 1)
(s2231 1)
(s2232 1)
(s2233 1)
(s2234 1)
(s2235 1)
(s2236 1)
(s2237 1)
(s2238 1)
(s2239 1)
(s2240 1)
(s2241 1)
(s2242 1)
(s2243 1)
(s2244 1)
(s2245 1)
(s2246 1)
(s2247 1)
(s2248 1)
(s2249 1)
(s2250 1)
(s2251 1)
(s2252 1)
(s2253 1)
(s2254 1)
(s2255 1)
(s2256 1)
(s2257 1)
(s2258 1)
(s2259 1)
(s2260 1)
(s2261 1)
(s2262 1)
(s2263 1)
(s2264 1)
(s2265 1)
(s2266 1)
(s2267 1)
(s2268 1)
(s2269 1)
(s2270 1)
(s2271 1)
(s2272 1)
(s2273 1)
(s2274 1)
(s2275 1)
(s2276 1)
(s2277 1)
(s2278 1)
(s2279 1)
(s2280 1)
(s2281 1)
(s2282 1)
(s2283 1)
(s2284 1)
(s2285 1)
(s2286 1)
(s2287 1)
(s2288 1)
(s2289 1)
(s2290 1)
(s2291 1)
(s2292 1)
(s2293 1)
(s2294 1)
(s2295 1)
(s2296 1)
(s2297 1)
(s2298 1)
(s2299 1)
(s2300 1)
(s2301 1)
(s2302 1)
(s2303 1)
(s2304 1)
(s2305 1)
(s2306 1)
(s2307 1)
(s2308 1)
(s2309 1)
(s2310 1)
(s2311 1)
(s2312 1)
(s2313 1)
(s2314 1)
(s2315 1)
(s2316 1)
(s2317 1)
(s2318 1)
(s2319 1)
(s2320 1)
(s2321 1)
(s2322 1)
(s2323 1)
(s2324 1)
(s2325 1)
(s2326 1)
(s2327 1)
(s2328 1)
(s2329 1)
(s2330 1)
(s2331 1)
(s2332 1)
(s2333 1)
(s2334 1)
(s2335 1)
(s2336 1)
(s2337 1)
(s2338 1)
(s2339 1)
(s2340 1)
(s2341 1)
(s2342 1)
(s2343 1)
(s2344 1)
(s2345 1)
(s2346 1)
(s2347 1)
(s2348 1)
(s2349 1)
(s2350 1)
(s2351 1)
(s2352 1)
(s2353 1)
(s2354 1)
(s2355 1)
(s2356 1)
(s2357 1)
(s2358 1)
(s2359 1)
(s2360 1)
(s2361 1)
(s2362 1)
(s2363 1)
(s2364 1)
(s2365 1)
(s2366 1)
(s2367 1)
(s2368 1)
(s2369 1)
(s2370 1)
(s2371 1)
(s2372 1)
(s2373 1)
(s2374 1)
(s2375 1)
(s2376 1)
(s2377 1)
(s2378 1)
(s2379 1)
(s2380 1)
(s2381 1)
(s2382 1)
(s2383 1)
(s2384 1)
(s2385 1)
(s2386 1)
(s2387 1)
(s2388 1)
(s2389 1)
(s2390 1)
(s2391 1)
(s2392 1)
(s2393 1)
(s2394 1)
(s2395 1)
(s2396 1)
(s2397 1)
(s2398 1)
(s2399 1)
(s2400 1)
(s2401 1)
(s2402 1)
(s2403 1)
(s2404 1)
(s2405 1)
(s2406 1)
(s2407 1)
(s2408 1)
(s2409 1)
(s2410 1)
(s2411 1)
(s2412 1)
(s2413 1)
(s2414 1)
(s2415 1)
(s2416 1)
(s2417 1)
(s2418 1)
(s2419 1)
(s2420 1)
(s2421 1)
(s2422 1)
(s2423 1)
(s2424 1)
(s2425 1)
(s2426 1)
(s2427 1)
(s2428 1)
(s2429 1)
(s2430 1)
(s2431 1)
(s2432 1)
(s2433 1)
(s2434 1)
(s2435 1)
(s2436 1)
(s2437 1)
(s2438 1)
(s2439 1)
(s2440 1)
(s2441 1)
(s2442 1)
(s2443 1)
(s2444 1)
(s2445 1)
(s2446 1)
(s2447 1)
(s2448 1)
(s2449 1)
(s2450 1)
(s2451 1)
(s2452 1)
(s2453 1)
(s2454 1)
(s2455 1)
(s2456 1)
(s2457 1)
(s2458 1)
(s2459 1)
(s2460 1)
(s2461 1)
(s2462 1)
(s2463 1)
(s2464 1)
(s2465 1)
(s2466 1)
(s2467 1)
(s2468 1)
(s2469 1)
(s2470 1)
(s2471 1)
(s2472 1)
(s2473 1)
(s2474 1)
(s2475 1)
(s2476 1)
(s2477 1)
(s2478 1)
(s2479 1)
(s2480 1)
(s2481 1)
(s2482 1)
(s2483 1)
(s2484 1)
(s2485 1)
(s2486 1)
(s2487 1)
(s2488 1)
(s2489 1)
(s2490 1)
(s2491 1)
(s2492 1)
(s2493 1)
(s2494 1)
(s2495 1)
(s2496 1)
(s2497 1)
(s2498 1)
(s2499 1)
(s2500 1)
(s2501 1)
(s2502 1)
(s2503 1)
(s2504 1)
(s2505 1)
(s2506 1)
(s2507 1)
(s2508 1)
(s2509 1)
(s2510 1)
(s2511 1)
(s2512 1)
(s2513 1)
(s2514 1)
(s2515 1)
(s2516 1)
(s2517 1)
(s2518 1)
(s2519 1)
(s2520 1)
(s2521 1)
(s2522 1)
(s2523 1)
(s2524 1)
(s2525 1)
(s2526 1)
(s2527 1)
(s2528 1)
(s2529 1)
(s2530 1)
(s2531 1)
(s2532 1)
(s2533 1)
(s2534 1)
(s2535 1)
(s2536 1)
(s2537 1)
(s2538 1)
(s2539 1)
(s2540 1)
(s2541 1)
(s2542 1)
(s2543 1)
(s2544 1)
(s2545 1)
(s2546 1)
(s2547 1)
(s2548 1)
(s2549 1)
(s2550 1)
(s2551 1)
(s2552 1)
(s2553 1)
(s2554 1)
(s2555 1)
(s2556 1)
(s2557 1)
(s2558 1)
(s2559 1)
(s2560 1)
(s2561 1)
(s2562 1)
(s2563 1)
(s2564 1)
(s2565 1)
(s2566 1)
(s2567 1)
(s2568 1)
(s2569 1)
(s2570 1)
(s2571 1)
(s2572 1)
(s2573 1)
(s2574 1)
(s2575 1)
(s2576 1)
(s2577 1)
(s2578 1)
(s2579 1)
(s2580 1)
(s2581 1)
(s2582 1)
(s2583 1)
(s2584 1)
(s2585 1)
(s2586 1)
(s2587 1)
(s2588 1)
(s2589 1)
(s2590 1)
(s2591 1)
(s2592 1)
(s2593 1)
(s2594 1)
(s2595 1)
(s2596 1)
(s2597 1)
(s2598 1)
(s2599 1)
(s2600 1)
(s2601 1)
(s2602 1)
(s2603 1)
(s2604 1)
(s2605 1)
(s2606 1)
(s2607 1)
(s2608 1)
(s2609 1)
(s2610 1)
(s2611 1)
(s2612 1)
(s2613 1)
(s2614 1)
(s2615 1)
(s2616 1)
(s2617 1)
(s2618 1)
(s2619 1)
(s2620 1)
(s2621 1)
(s2622 1)
(s2623 1)
(s2624 1)
(s2625 1)
(s2626 1)
(s2627 1)
(s2628 1)
(s2629 1)
(s2630 1)
(s2631 1)
(s2632 1)
(s2633 1)
(s2634 1)
(s2635 1)
(s2636 1)
(s2637 1)
(s2638 1)
(s2639 1)
(s2640 1)
(s2641 1)
(s2642 1)
(s2643 1)
(s2644 1)
(s2645 1)
(s2646 1)
(s2647 1)
(s2648 1)
(s2649 1)
(s2650 1)
(s2651 1)
(s2652 1)
(s2653 1)
(s2654 1)
(s2655 1)
(s2656 1)
(s2657 1)
(s2658 1)
(s2659 1)
(s2660 1)
(s2661 1)
(s2662 1)
(s2663 1)
(s2664 1)
(s2665 1)
(s2666 1)
(s2667 1)
(s2668 1)
(s2669 1)
(s2670 1)
(s2671 1)
(s2672 1)
(s2673 1)
(s2674 1)
(s2675 1)
(s2676 1)
(s2677 1)
(s2678 1)
(s2679 1)
(s2680 1)
(s2681 1)
(s2682 1)
(s2683 1)
(s2684 1)
(s2685 1)
(s2686 1)
(s2687 1)
(s2688 1)
(s2689 1)
(s2690 1)
(s2691 1)
(s2692 1)
(s2693 1)
(s2694 1)
(s2695 1)
(s2696 1)
(s2697 1)
(s2698 1)
(s2699 1)
(s2700 1)
(s2701 1)
(s2702 1)
(s2703 1)
(s2704 1)
(s2705 1)
(s2706 1)
(s2707 1)
(s2708 1)
(s2709 1)
(s2710 1)
(s2711 1)
(s2712 1)
(s2713 1)
(s2714 1)
(s2715 1)
(s2716 1)
(s2717 1)
(s2718 1)
(s2719 1)
(s2720 1)
(s2721 1)
(s2722 1)
(s2723 1)
(s2724 1)
(s2725 1)
(s2726 1)
(s2727 1)
(s2728 1)
(s2729 1)
(s2730 1)
(s2731 1)
(s2732 1)
(s2733 1)
(s2734 1)
(s2735 1)
(s2736 1)
(s2737 1)
(s2738 1)
(s2739 1)
(s2740 1)
(s2741 1)
(s2742 1)
(s2743 1)
(s2744 1)
(s2745 1)
(s2746 1)
(s2747 1)
(s2748 1)
(s2749 1)
(s2750 1)
(s2751 1)
(s2752 1)
(s2753 1)
(s2754 1)
(s2755 1)
(s2756 1)
(s2757 1)
(s2758 1)
(s2759 1)
(s2760 1)
(s2761 1)
(s2762 1)
(s2763 1)
(s2764 1)
(s2765 1)
(s2766 1)
(s2767 1)
(s2768 1)
(s2769 1)
(s2770 1)
(s2771 1)
(s2772 1)
(s2773 1)
(s2774 1)
(s2775 1)
(s2776 1)
(s2777 1)
(s2778 1)
(s2779 1)
(s2780 1)
(s2781 1)
(s2782 1)
(s2783 1)
(s2784 1)
(s2785 1)
(s2786 1)
(s2787 1)
(s2788 1)
(s2789 1)
(s2790 1)
(s2791 1)
(s2792 1)
(s2793 1)
(s2794 1)
(s2795 1)
(s2796 1)
(s2797 1)
(s2798 1)
(s2799 1)
(s2800 1)
(s2801 1)
(s2802 1)
(s2803 1)
(s2804 1)
(s2805 1)
(s2806 1)
(s2807 1)
(s2808 1)
(s2809 1)
(s2810 1)
(s2811 1)
(s2812 1)
(s2813 1)
(s2814 1)
(s2815 1)
(s2816 1)
(s2817 1)
(s2818 1)
(s2819 1)
(s2820 1)
(s2821 1)
(s2822 1)
(s2823 1)
(s2824 1)
(s2825 1)
(s2826 1)
(s2827 1)
(s2828 1)
(s2829 1)
(s2830 1)
(s2831 1)
(s2832 1)
(s2833 1)
(s2834 1)
(s2835 1)
(s2836 1)
(s2837 1)
(s2838 1)
(s2839 1)
(s2840 1)
(s2841 1)
(s2842 1)
(s2843 1)
(s2844 1)
(s2845 1)
(s2846 1)
(s2847 1)
(s2848 1)
(s2849 1)
(s2850 1)
(s2851 1)
(s2852 1)
(s2853 1)
(s2854 1)
(s2855 1)
(s2856 1)
(s2857 1)
(s2858 1)
(s2859 1)
(s2860 1)
(s2861 1)
(s2862 1)
(s2863 1)
(s2864 1)
(s2865 1)
(s2866 1)
(s2867 1)
(s2868 1)
(s2869 1)
(s2870 1)
(s2871 1)
(s2872 1)
(s2873 1)
(s2874 1)
(s2875 1)
(s2876 1)
(s2877 1)
(s2878 1)
(s2879 1)
(s2880 1)
(s2881 1)
(s2882 1)
(s2883 1)
(s2884 1)
(s2885 1)
(s2886 1)
(s2887 1)
(s2888 1)
(s2889 1)
(s2890 1)
(s2891 1)
(s2892 1)
(s2893 1)
(s2894 1)
(s2895 1)
(s2896 1)
(s2897 1)
(s2898 1)
(s2899 1)
(s2900 1)
(s2901 1)
(s2902 1)
(s2903 1)
(s2904 1)
(s2905 1)
(s2906 1)
(s2907 1)
(s2908 1)
(s2909 1)
(s2910 1)
(s2911 1)
(s2912 1)
(s2913 1)
(s2914 1)
(s2915 1)
(s2916 1)
(s2917 1)
(s2918 1)
(s2919 1)
(s2920 1)
(s2921 1)
(s2922 1)
(s2923 1)
(s2924 1)
(s2925 1)
(s2926 1)
(s2927 1)
(s2928 1)
(s2929 1)
(s2930 1)
(s2931 1)
(s2932 1)
(s2933 1)
(s2934 1)
(s2935 1)
(s2936 1)
(s2937 1)
(s2938 1)
(s2939 1)
(s2940 1)
(s2941 1)
(s2942 1)
(s2943 1)
(s2944 1)
(s2945 1)
(s2946 1)
(s2947 1)
(s2948 1)
(s2949 1)
(s2950 1)
(s2951 1)
(s2952 1)
(s2953 1)
(s2954 1)
(s2955 1)
(s2956 1)
(s2957 1)
(s2958 1)
(s2959 1)
(s2960 1)
(s2961 1)
(s2962 1)
(s2963 1)
(s2964 1)
(s2965 1)
(s2966 1)
(s2967 1)
(s2968 1)
(s2969 1)
(s2970 1)
(s2971 1)
(s2972 1)
(s2973 1)
(s2974 1)
(s2975 1)
(s2976 1)
(s2977 1)
(s2978 1)
(s2979 1)
(s2980 1)
(s2981 1)
(s2982 1)
(s2983 1)
(s2984 1)
(s2985 1)
(s2986 1)
(s2987 1)
(s2988 1)
(s2989 1)
(s2990 1)
(s2991 1)
(s2992 1)
(s2993 1)
(s2994 1)
(s2995 1)
(s2996 1)
(s2997 1)
(s2998 1)
(s2999 1)
(s3000 1)
(s3001 1)
(s3002 1)
(s3003 1)
(s3004 1)
(s3005 1)
(s3006 1)
(s3007 1)
(s3008 1)
(s3009 1)
(s3010 1)
(s3011 1)
(s3012 1)
(s3013 1)
(s3014 1)
(s3015 1)
(s3016 1)
(s3017 1)
(s3018 1)
(s3019 1)
(s3020 1)
(s3021 1)
(s3022 1)
(s3023 1)
(s3024 1)
(s3025 1)
(s3026 1)
(s3027 1)
(s3028 1)
(s3029 1)
(s3030 1)
(s3031 1)
(s3032 1)
(s3033 1)
(s3034 1)
(s3035 1)
(s3036 1)
(s3037 1)
(s3038 1)
(s3039 1)
(s3040 1)
(s3041 1)
(s3042 1)
(s3043 1)
(s3044 1)
(s3045 1)
(s3046 1)
(s3047 1)
(s3048 1)
(s3049 1)
(s3050 1)
(s3051 1)
(s3052 1)
(s3053 1)
(s3054 1)
(s3055 1)
(s3056 1)
(s3057 1)
(s3058 1)
(s3059 1)
(s3060 1)
(s3061 1)
(s3062 1)
(s3063 1)
(s3064 1)
(s3065 1)
(s3066 1)
(s3067 1)
(s3068 1)
(s3069 1)
(s3070 1)
(s3071 1)
(s3072 1)
(s3073 1)
(s3074 1)
(s3075 1)
(s3076 1)
(s3077 1)
(s3078 1)
(s3079 1)
(s3080 1)
(s3081 1)
(s3082 1)
(s3083 1)
(s3084 1)
(s3085 1)
(s3086 1)
(s3087 1)
(s3088 1)
(s3089 1)
(s3090 1)
(s3091 1)
(s3092 1)
(s3093 1)
(s3094 1)
(s3095 1)
(s3096 1)
(s3097 1)
(s3098 1)
(s3099 1)
(s3100 1)
(s3101 1)
(s3102 1)
(s3103 1)
(s3104 1)
(s3105 1)
(s3106 1)
(s3107 1)
(s3108 1)
(s3109 1)
(s3110 1)
(s3111 1)
(s3112 1)
(s3113 1)
(s3114 1)
(s3115 1)
(s3116 1)
(s3117 1)
(s3118 1)
(s3119 1)
(s3120 1)
(s3121 1)
(s3122 1)
(s3123 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4240/11321 variables, and 4240 constraints, problems are : Problem set: 0 solved, 5640 unsolved in 30152 ms.
Refiners :[Domain max(s): 4240/4280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4280 constraints, PredecessorRefiner: 0/5640 constraints, Known Traps: 0/0 constraints]
After SMT, in 64674ms problems are : Problem set: 0 solved, 5640 unsolved
Search for dead transitions found 0 dead transitions in 64729ms
Starting structural reductions in SI_LTL mode, iteration 1 : 4280/5280 places, 7080/8080 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 72636 ms. Remains : 4280/5280 places, 7080/8080 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(NOT p2), (X (NOT p2))]
False Knowledge obtained : [(X (X p2)), (X (X (NOT p2)))]
Knowledge based reduction with 2 factoid took 125 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 71 ms :[p2, p2]
RANDOM walk for 307 steps (0 resets) in 40 ms. (7 steps per ms) remains 0/1 properties
Knowledge obtained : [(NOT p2), (X (NOT p2))]
False Knowledge obtained : [(X (X p2)), (X (X (NOT p2))), (F p2)]
Knowledge based reduction with 2 factoid took 192 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 101 ms :[p2, p2]
Stuttering acceptance computed with spot in 88 ms :[p2, p2]
Stuttering acceptance computed with spot in 97 ms :[p2, p2]
Stuttering criterion allowed to conclude after 43 steps with 0 reset in 11 ms.
FORMULA BART-PT-040-LTLFireability-00 FALSE TECHNIQUES STUTTER_TEST
Treatment of property BART-PT-040-LTLFireability-00 finished in 257107 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(F(G(!p0)))'
Support contains 3520 out of 5280 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Graph (trivial) has 1760 edges and 5280 vertex of which 240 / 5280 are part of one of the 40 SCC in 10 ms
Free SCC test removed 200 places
Ensure Unique test removed 200 transitions
Reduce isomorphic transitions removed 200 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 40 transitions
Trivial Post-agglo rules discarded 40 transitions
Performed 40 trivial Post agglomeration. Transition count delta: 40
Iterating post reduction 0 with 40 rules applied. Total rules applied 41 place count 5080 transition count 7840
Reduce places removed 40 places and 0 transitions.
Performed 360 Post agglomeration using F-continuation condition.Transition count delta: 360
Iterating post reduction 1 with 400 rules applied. Total rules applied 441 place count 5040 transition count 7480
Reduce places removed 360 places and 0 transitions.
Iterating post reduction 2 with 360 rules applied. Total rules applied 801 place count 4680 transition count 7480
Performed 80 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 80 Pre rules applied. Total rules applied 801 place count 4680 transition count 7400
Deduced a syphon composed of 80 places in 3 ms
Reduce places removed 80 places and 0 transitions.
Iterating global reduction 3 with 160 rules applied. Total rules applied 961 place count 4600 transition count 7400
Discarding 200 places :
Symmetric choice reduction at 3 with 200 rule applications. Total rules 1161 place count 4400 transition count 7200
Iterating global reduction 3 with 200 rules applied. Total rules applied 1361 place count 4400 transition count 7200
Discarding 120 places :
Symmetric choice reduction at 3 with 120 rule applications. Total rules 1481 place count 4280 transition count 7080
Iterating global reduction 3 with 120 rules applied. Total rules applied 1601 place count 4280 transition count 7080
Discarding 120 places :
Symmetric choice reduction at 3 with 120 rule applications. Total rules 1721 place count 4160 transition count 6960
Iterating global reduction 3 with 120 rules applied. Total rules applied 1841 place count 4160 transition count 6960
Discarding 120 places :
Symmetric choice reduction at 3 with 120 rule applications. Total rules 1961 place count 4040 transition count 6840
Iterating global reduction 3 with 120 rules applied. Total rules applied 2081 place count 4040 transition count 6840
Discarding 80 places :
Symmetric choice reduction at 3 with 80 rule applications. Total rules 2161 place count 3960 transition count 6760
Iterating global reduction 3 with 80 rules applied. Total rules applied 2241 place count 3960 transition count 6760
Discarding 80 places :
Symmetric choice reduction at 3 with 80 rule applications. Total rules 2321 place count 3880 transition count 6680
Iterating global reduction 3 with 80 rules applied. Total rules applied 2401 place count 3880 transition count 6680
Discarding 40 places :
Symmetric choice reduction at 3 with 40 rule applications. Total rules 2441 place count 3840 transition count 6640
Iterating global reduction 3 with 40 rules applied. Total rules applied 2481 place count 3840 transition count 6640
Performed 280 Post agglomeration using F-continuation condition.Transition count delta: 280
Deduced a syphon composed of 280 places in 2 ms
Reduce places removed 280 places and 0 transitions.
Iterating global reduction 3 with 560 rules applied. Total rules applied 3041 place count 3560 transition count 6360
Ensure Unique test removed 40 transitions
Reduce isomorphic transitions removed 40 transitions.
Iterating post reduction 3 with 40 rules applied. Total rules applied 3081 place count 3560 transition count 6320
Applied a total of 3081 rules in 1266 ms. Remains 3560 /5280 variables (removed 1720) and now considering 6320/8080 (removed 1760) transitions.
[2024-05-22 13:52:18] [INFO ] Flow matrix only has 6281 transitions (discarded 39 similar events)
// Phase 1: matrix 6281 rows 3560 cols
[2024-05-22 13:52:18] [INFO ] Computed 40 invariants in 34 ms
[2024-05-22 13:52:19] [INFO ] Implicit Places using invariants in 689 ms returned []
[2024-05-22 13:52:19] [INFO ] Flow matrix only has 6281 transitions (discarded 39 similar events)
[2024-05-22 13:52:19] [INFO ] Invariant cache hit.
[2024-05-22 13:52:22] [INFO ] Implicit Places using invariants and state equation in 3760 ms returned []
Implicit Place search using SMT with State Equation took 4450 ms to find 0 implicit places.
[2024-05-22 13:52:23] [INFO ] Redundant transitions in 909 ms returned []
Running 4880 sub problems to find dead transitions.
[2024-05-22 13:52:23] [INFO ] Flow matrix only has 6281 transitions (discarded 39 similar events)
[2024-05-22 13:52:23] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 3520/9841 variables, and 0 constraints, problems are : Problem set: 0 solved, 4880 unsolved in 30129 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/3560 constraints, PredecessorRefiner: 4880/4880 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 4880 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 3520/9841 variables, and 0 constraints, problems are : Problem set: 0 solved, 4880 unsolved in 30128 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/3560 constraints, PredecessorRefiner: 0/4880 constraints, Known Traps: 0/0 constraints]
After SMT, in 63719ms problems are : Problem set: 0 solved, 4880 unsolved
Search for dead transitions found 0 dead transitions in 63768ms
Starting structural reductions in SI_LTL mode, iteration 1 : 3560/5280 places, 6320/8080 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 70413 ms. Remains : 3560/5280 places, 6320/8080 transitions.
Stuttering acceptance computed with spot in 65 ms :[p0]
Running random walk in product with property : BART-PT-040-LTLFireability-01
Stuttering criterion allowed to conclude after 1 steps with 0 reset in 3 ms.
FORMULA BART-PT-040-LTLFireability-01 FALSE TECHNIQUES STUTTER_TEST
Treatment of property BART-PT-040-LTLFireability-01 finished in 70534 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(X(X(G(p0))))'
Support contains 360 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 920 places :
Symmetric choice reduction at 0 with 920 rule applications. Total rules 920 place count 4360 transition count 7160
Iterating global reduction 0 with 920 rules applied. Total rules applied 1840 place count 4360 transition count 7160
Discarding 760 places :
Symmetric choice reduction at 0 with 760 rule applications. Total rules 2600 place count 3600 transition count 6400
Iterating global reduction 0 with 760 rules applied. Total rules applied 3360 place count 3600 transition count 6400
Applied a total of 3360 rules in 1773 ms. Remains 3600 /5280 variables (removed 1680) and now considering 6400/8080 (removed 1680) transitions.
// Phase 1: matrix 6400 rows 3600 cols
[2024-05-22 13:53:29] [INFO ] Computed 40 invariants in 34 ms
[2024-05-22 13:53:30] [INFO ] Implicit Places using invariants in 695 ms returned []
[2024-05-22 13:53:30] [INFO ] Invariant cache hit.
[2024-05-22 13:53:33] [INFO ] Implicit Places using invariants and state equation in 3545 ms returned []
Implicit Place search using SMT with State Equation took 4250 ms to find 0 implicit places.
Running 4960 sub problems to find dead transitions.
[2024-05-22 13:53:33] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 3560/10000 variables, and 0 constraints, problems are : Problem set: 0 solved, 4960 unsolved in 30121 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/3600 constraints, PredecessorRefiner: 4960/4960 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 4960 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 3560/10000 variables, and 0 constraints, problems are : Problem set: 0 solved, 4960 unsolved in 30125 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/3600 constraints, PredecessorRefiner: 0/4960 constraints, Known Traps: 0/0 constraints]
After SMT, in 63188ms problems are : Problem set: 0 solved, 4960 unsolved
Search for dead transitions found 0 dead transitions in 63235ms
Starting structural reductions in LTL mode, iteration 1 : 3600/5280 places, 6400/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 69270 ms. Remains : 3600/5280 places, 6400/8080 transitions.
Stuttering acceptance computed with spot in 176 ms :[true, (NOT p0), (NOT p0), (NOT p0)]
Running random walk in product with property : BART-PT-040-LTLFireability-02
Entered a terminal (fully accepting) state of product in 59 steps with 0 reset in 9 ms.
FORMULA BART-PT-040-LTLFireability-02 FALSE TECHNIQUES STUTTER_TEST
Treatment of property BART-PT-040-LTLFireability-02 finished in 69493 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(X(X((p0&&G(p1)&&X((G(p2)&&(p3 U p0)))))))'
Support contains 5200 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Applied a total of 0 rules in 22 ms. Remains 5280 /5280 variables (removed 0) and now considering 8080/8080 (removed 0) transitions.
// Phase 1: matrix 8080 rows 5280 cols
[2024-05-22 13:54:37] [INFO ] Computed 40 invariants in 57 ms
[2024-05-22 13:54:39] [INFO ] Implicit Places using invariants in 2029 ms returned []
[2024-05-22 13:54:39] [INFO ] Invariant cache hit.
[2024-05-22 13:54:45] [INFO ] Implicit Places using invariants and state equation in 6096 ms returned []
Implicit Place search using SMT with State Equation took 8130 ms to find 0 implicit places.
Running 6640 sub problems to find dead transitions.
[2024-05-22 13:54:45] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30162 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 6640/6640 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6640 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30164 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 0/6640 constraints, Known Traps: 0/0 constraints]
After SMT, in 65284ms problems are : Problem set: 0 solved, 6640 unsolved
Search for dead transitions found 0 dead transitions in 65349ms
Finished structural reductions in LTL mode , in 1 iterations and 73516 ms. Remains : 5280/5280 places, 8080/8080 transitions.
Stuttering acceptance computed with spot in 434 ms :[(OR (NOT p2) (NOT p1)), (OR (NOT p1) (NOT p2) (NOT p0)), (OR (NOT p1) (NOT p2) (NOT p0)), true, (OR (NOT p1) (NOT p2) (NOT p0)), (OR (NOT p1) (NOT p2) (NOT p0))]
Running random walk in product with property : BART-PT-040-LTLFireability-03
Entered a terminal (fully accepting) state of product in 2 steps with 0 reset in 8 ms.
FORMULA BART-PT-040-LTLFireability-03 FALSE TECHNIQUES STUTTER_TEST
Treatment of property BART-PT-040-LTLFireability-03 finished in 74039 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(F(G((p0&&(p1 U p2)))))'
Support contains 3120 out of 5280 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Performed 920 Post agglomeration using F-continuation condition.Transition count delta: 920
Iterating post reduction 0 with 920 rules applied. Total rules applied 920 place count 5280 transition count 7160
Reduce places removed 920 places and 0 transitions.
Iterating post reduction 1 with 920 rules applied. Total rules applied 1840 place count 4360 transition count 7160
Applied a total of 1840 rules in 662 ms. Remains 4360 /5280 variables (removed 920) and now considering 7160/8080 (removed 920) transitions.
// Phase 1: matrix 7160 rows 4360 cols
[2024-05-22 13:55:51] [INFO ] Computed 40 invariants in 39 ms
[2024-05-22 13:55:53] [INFO ] Implicit Places using invariants in 1305 ms returned []
[2024-05-22 13:55:53] [INFO ] Invariant cache hit.
[2024-05-22 13:55:57] [INFO ] Implicit Places using invariants and state equation in 4720 ms returned []
Implicit Place search using SMT with State Equation took 6027 ms to find 0 implicit places.
[2024-05-22 13:55:58] [INFO ] Redundant transitions in 598 ms returned []
Running 5720 sub problems to find dead transitions.
[2024-05-22 13:55:58] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30136 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 5720/5720 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5720 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30144 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 0/5720 constraints, Known Traps: 0/0 constraints]
After SMT, in 64238ms problems are : Problem set: 0 solved, 5720 unsolved
Search for dead transitions found 0 dead transitions in 64292ms
Starting structural reductions in SI_LTL mode, iteration 1 : 4360/5280 places, 7160/8080 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 71598 ms. Remains : 4360/5280 places, 7160/8080 transitions.
Stuttering acceptance computed with spot in 129 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
Running random walk in product with property : BART-PT-040-LTLFireability-05
Product exploration explored 100000 steps with 652 reset in 6480 ms.
Product exploration explored 100000 steps with 615 reset in 5903 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p2) (NOT p0) (NOT p1)), (X (NOT p2)), (X (AND (NOT p2) (NOT p1))), (X (NOT (AND (NOT p2) p0 p1))), (X (NOT (OR (AND p2 p0) (AND p0 p1)))), (X (OR (AND (NOT p2) (NOT p1)) (NOT p0))), (X (NOT (AND (NOT p2) p1))), (X p0), (X (NOT p1)), (X (X (NOT p2))), (X (X (NOT (AND (NOT p2) p0 p1)))), (X (X (NOT (OR (AND p2 p0) (AND p0 p1))))), (X (X (OR (AND (NOT p2) (NOT p1)) (NOT p0))))]
False Knowledge obtained : [(X (X (AND (NOT p2) (NOT p1)))), (X (X (NOT (AND (NOT p2) (NOT p1))))), (X (X (AND (NOT p2) p1))), (X (X (NOT (AND (NOT p2) p1)))), (X (X p0)), (X (X (NOT p0))), (X (X p1)), (X (X (NOT p1)))]
Knowledge based reduction with 13 factoid took 518 ms. Reduced automaton from 2 states, 5 edges and 3 AP (stutter insensitive) to 2 states, 5 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 124 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
RANDOM walk for 569 steps (0 resets) in 125 ms. (4 steps per ms) remains 0/8 properties
Knowledge obtained : [(AND (NOT p2) (NOT p0) (NOT p1)), (X (NOT p2)), (X (AND (NOT p2) (NOT p1))), (X (NOT (AND (NOT p2) p0 p1))), (X (NOT (OR (AND p2 p0) (AND p0 p1)))), (X (OR (AND (NOT p2) (NOT p1)) (NOT p0))), (X (NOT (AND (NOT p2) p1))), (X p0), (X (NOT p1)), (X (X (NOT p2))), (X (X (NOT (AND (NOT p2) p0 p1)))), (X (X (NOT (OR (AND p2 p0) (AND p0 p1))))), (X (X (OR (AND (NOT p2) (NOT p1)) (NOT p0))))]
False Knowledge obtained : [(X (X (AND (NOT p2) (NOT p1)))), (X (X (NOT (AND (NOT p2) (NOT p1))))), (X (X (AND (NOT p2) p1))), (X (X (NOT (AND (NOT p2) p1)))), (X (X p0)), (X (X (NOT p0))), (X (X p1)), (X (X (NOT p1))), (F p0), (F (NOT (OR (NOT p1) p2))), (F (NOT (AND (NOT p1) (NOT p2)))), (F (NOT (OR (NOT p1) p2 (NOT p0)))), (F p2), (F (NOT (OR (AND (NOT p1) (NOT p2)) (NOT p0)))), (F (NOT (AND (OR (NOT p1) (NOT p0)) (OR (NOT p2) (NOT p0))))), (F p1)]
Knowledge based reduction with 13 factoid took 1238 ms. Reduced automaton from 2 states, 5 edges and 3 AP (stutter insensitive) to 2 states, 5 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 116 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
Stuttering acceptance computed with spot in 125 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
[2024-05-22 14:01:41] [INFO ] Invariant cache hit.
Could not prove EG (NOT p0)
[2024-05-22 14:01:56] [INFO ] Invariant cache hit.
[2024-05-22 14:02:03] [INFO ] [Real]Absence check using 40 positive place invariants in 48 ms returned sat
[2024-05-22 14:02:07] [INFO ] [Real]Absence check using state equation in 3878 ms returned sat
[2024-05-22 14:02:08] [INFO ] Computed and/alt/rep : 5720/9880/5720 causal constraints (skipped 0 transitions) in 676 ms.
[2024-05-22 14:02:10] [INFO ] Solution in real domain found non-integer solution.
[2024-05-22 14:02:17] [INFO ] [Nat]Absence check using 40 positive place invariants in 54 ms returned sat
[2024-05-22 14:02:21] [INFO ] [Nat]Absence check using state equation in 4000 ms returned sat
[2024-05-22 14:02:22] [INFO ] Computed and/alt/rep : 5720/9880/5720 causal constraints (skipped 0 transitions) in 688 ms.
Could not prove EG (NOT p2)
Support contains 3120 out of 4360 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 4360/4360 places, 7160/7160 transitions.
Applied a total of 0 rules in 144 ms. Remains 4360 /4360 variables (removed 0) and now considering 7160/7160 (removed 0) transitions.
[2024-05-22 14:02:25] [INFO ] Invariant cache hit.
[2024-05-22 14:02:26] [INFO ] Implicit Places using invariants in 1378 ms returned []
[2024-05-22 14:02:27] [INFO ] Invariant cache hit.
[2024-05-22 14:02:31] [INFO ] Implicit Places using invariants and state equation in 4974 ms returned []
Implicit Place search using SMT with State Equation took 6362 ms to find 0 implicit places.
[2024-05-22 14:02:33] [INFO ] Redundant transitions in 1065 ms returned []
Running 5720 sub problems to find dead transitions.
[2024-05-22 14:02:33] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 1.0)
(s433 1.0)
(s434 1.0)
(s435 1.0)
(s436 1.0)
(s437 1.0)
(s438 1.0)
(s439 1.0)
(s440 1.0)
(s441 1.0)
(s442 1.0)
(s443 1.0)
(s444 1.0)
(s445 1.0)
(s446 1.0)
(s447 1.0)
(s448 1.0)
(s449 1.0)
(s450 1.0)
(s451 1.0)
(s452 1.0)
(s453 1.0)
(s454 1.0)
(s455 1.0)
(s456 1.0)
(s457 1.0)
(s458 1.0)
(s459 1.0)
(s460 1.0)
(s461 1.0)
(s462 1.0)
(s463 1.0)
(s464 1.0)
(s465 1.0)
(s466 1.0)
(s467 1.0)
(s468 1.0)
(s469 1.0)
(s470 1.0)
(s471 1.0)
(s472 1.0)
(s473 1.0)
(s474 1.0)
(s475 1.0)
(s476 1.0)
(s477 1.0)
(s478 1.0)
(s479 1.0)
(s480 1.0)
(s481 1.0)
(s482 1.0)
(s483 1.0)
(s484 1.0)
(s485 1.0)
(s486 1.0)
(s487 1.0)
(s488 1.0)
(s489 1.0)
(s490 1.0)
(s491 1.0)
(s492 1.0)
(s493 1.0)
(s494 1.0)
(s495 1.0)
(s496 1.0)
(s497 1.0)
(s498 1.0)
(s499 1.0)
(s500 1.0)
(s501 1.0)
(s502 1.0)
(s503 1.0)
(s504 1.0)
(s505 1.0)
(s506 1.0)
(s507 1.0)
(s508 1.0)
(s509 1.0)
(s510 1.0)
(s511 1.0)
(s512 1.0)
(s513 1.0)
(s514 1.0)
(s515 1.0)
(s516 1.0)
(s517 1.0)
(s518 1.0)
(s519 1.0)
(s520 1.0)
(s521 1.0)
(s522 1.0)
(s523 1.0)
(s524 1.0)
(s525 1.0)
(s526 1.0)
(s527 1.0)
(s528 1.0)
(s529 1.0)
(s530 1.0)
(s531 1.0)
(s532 1.0)
(s533 1.0)
(s534 1.0)
(s535 1.0)
(s536 1.0)
(s537 1.0)
(s538 1.0)
(s539 1.0)
(s540 1.0)
(s541 1.0)
(s542 1.0)
(s543 1.0)
(s544 1.0)
(s545 1.0)
(s546 1.0)
(s547 1.0)
(s548 1.0)
(s549 1.0)
(s550 1.0)
(s551 1.0)
(s552 1.0)
(s553 1.0)
(s554 1.0)
(s555 1.0)
(s556 1.0)
(s557 1.0)
(s558 1.0)
(s559 1.0)
(s560 1.0)
(s561 1.0)
(s562 1.0)
(s563 1.0)
(s564 1.0)
(s565 1.0)
(s566 1.0)
(s567 1.0)
(s568 1.0)
(s569 1.0)
(s570 1.0)
(s571 1.0)
(s572 1.0)
(s573 1.0)
(s574 1.0)
(s575 1.0)
(s576 1.0)
(s577 1.0)
(s578 1.0)
(s579 1.0)
(s580 1.0)
(s581 1.0)
(s582 1.0)
(s583 1.0)
(s584 1.0)
(s585 1.0)
(s586 1.0)
(s587 1.0)
(s588 1.0)
(s589 1.0)
(s590 1.0)
(s591 1.0)
(s592 1.0)
(s593 1.0)
(s594 1.0)
(s595 1.0)
(s596 1.0)
(s597 1.0)
(s598 1.0)
(s599 1.0)
(s600 1.0)
(s601 1.0)
(s602 1.0)
(s603 1.0)
(s604 1.0)
(s605 1.0)
(s606 1.0)
(s607 1.0)
(s608 1.0)
(s609 1.0)
(s610 1.0)
(s611 1.0)
(s612 1.0)
(s613 1.0)
(s614 1.0)
(s615 1.0)
(s616 1.0)
(s617 1.0)
(s618 1.0)
(s619 1.0)
(s620 1.0)
(s621 1.0)
(s622 1.0)
(s623 1.0)
(s624 1.0)
(s625 1.0)
(s626 1.0)
(s627 1.0)
(s628 1.0)
(s629 1.0)
(s630 1.0)
(s631 1.0)
(s632 1.0)
(s633 1.0)
(s634 1.0)
(s635 1.0)
(s636 1.0)
(s637 1.0)
(s638 1.0)
(s639 1.0)
(s640 1.0)
(s641 1.0)
(s642 1.0)
(s643 1.0)
(s644 1.0)
(s645 1.0)
(s646 1.0)
(s647 1.0)
(s648 1.0)
(s649 1.0)
(s650 1.0)
(s651 1.0)
(s652 1.0)
(s653 1.0)
(s654 1.0)
(s655 1.0)
(s656 1.0)
(s657 1.0)
(s658 1.0)
(s659 1.0)
(s660 1.0)
(s661 1.0)
(s662 1.0)
(s663 1.0)
(s664 1.0)
(s665 1.0)
(s666 1.0)
(s667 1.0)
(s668 1.0)
(s669 1.0)
(s670 1.0)
(s671 1.0)
(s672 1.0)
(s673 1.0)
(s674 1.0)
(s675 1.0)
(s676 1.0)
(s677 1.0)
(s678 1.0)
(s679 1.0)
(s680 1.0)
(s681 1.0)
(s682 1.0)
(s683 1.0)
(s684 1.0)
(s685 1.0)
(s686 1.0)
(s687 1.0)
(s688 1.0)
(s689 1.0)
(s690 1.0)
(s691 1.0)
(s692 1.0)
(s693 1.0)
(s694 1.0)
(s695 1.0)
(s696 1.0)
(s697 1.0)
(s698 1.0)
(s699 1.0)
(s700 1.0)
(s701 1.0)
(s702 1.0)
(s703 1.0)
(s704 1.0)
(s705 1.0)
(s706 1.0)
(s707 1.0)
(s708 1.0)
(s709 1.0)
(s710 1.0)
(s711 1.0)
(s712 1.0)
(s713 1.0)
(s714 1.0)
(s715 1.0)
(s716 1.0)
(s717 1.0)
(s718 1.0)
(s719 1.0)
(s720 1.0)
(s721 1.0)
(s722 1.0)
(s723 1.0)
(s724 1.0)
(s725 1.0)
(s726 1.0)
(s727 1.0)
(s728 1.0)
(s729 1.0)
(s730 1.0)
(s731 1.0)
(s732 1.0)
(s733 1.0)
(s734 1.0)
(s735 1.0)
(s736 1.0)
(s737 1.0)
(s738 1.0)
(s739 1.0)
(s740 1.0)
(s741 1.0)
(s742 1.0)
(s743 1.0)
(s744 1.0)
(s745 1.0)
(s746 1.0)
(s747 1.0)
(s748 1.0)
(s749 1.0)
(s750 1.0)
(s751 1.0)
(s752 1.0)
(s753 1.0)
(s754 1.0)
(s755 1.0)
(s756 1.0)
(s757 1.0)
(s758 1.0)
(s759 1.0)
(s760 1.0)
(s761 1.0)
(s762 1.0)
(s763 1.0)
(s764 1.0)
(s765 1.0)
(s766 1.0)
(s767 1.0)
(s768 1.0)
(s769 1.0)
(s770 1.0)
(s771 1.0)
(s772 1.0)
(s773 1.0)
(s774 1.0)
(s775 1.0)
(s776 1.0)
(s777 1.0)
(s778 1.0)
(s779 1.0)
(s780 1.0)
(s781 1.0)
(s782 1.0)
(s783 1.0)
(s784 1.0)
(s785 1.0)
(s786 1.0)
(s787 1.0)
(s788 1.0)
(s789 1.0)
(s790 1.0)
(s791 1.0)
(s792 1.0)
(s793 1.0)
(s794 1.0)
(s795 1.0)
(s796 1.0)
(s797 1.0)
(s798 1.0)
(s799 1.0)
(s800 1.0)
(s801 1.0)
(s802 1.0)
(s803 1.0)
(s804 1.0)
(s805 1.0)
(s806 1.0)
(s807 1.0)
(s808 1.0)
(s809 1.0)
(s810 1.0)
(s811 1.0)
(s812 1.0)
(s813 1.0)
(s814 1.0)
(s815 1.0)
(s816 1.0)
(s817 1.0)
(s818 1.0)
(s819 1.0)
(s820 1.0)
(s821 1.0)
(s822 1.0)
(s823 1.0)
(s824 1.0)
(s825 1.0)
(s826 1.0)
(s827 1.0)
(s828 1.0)
(s829 1.0)
(s830 1.0)
(s831 1.0)
(s832 1.0)
(s833 1.0)
(s834 1.0)
(s835 1.0)
(s836 1.0)
(s837 1.0)
(s838 1.0)
(s839 1.0)
(s840 1.0)
(s841 1.0)
(s842 1.0)
(s843 1.0)
(s844 1.0)
(s845 1.0)
(s846 1.0)
(s847 1.0)
(s848 1.0)
(s849 1.0)
(s850 1.0)
(s851 1.0)
(s852 1.0)
(s853 1.0)
(s854 1.0)
(s855 1.0)
(s856 1.0)
(s857 1.0)
(s858 1.0)
(s859 1.0)
(s860 1.0)
(s861 1.0)
(s862 1.0)
(s863 1.0)
(s864 1.0)
(s865 1.0)
(s866 1.0)
(s867 1.0)
(s868 1.0)
(s869 1.0)
(s870 1.0)
(s871 1.0)
(s872 1.0)
(s873 1.0)
(s874 1.0)
(s875 1.0)
(s876 1.0)
(s877 1.0)
(s878 1.0)
(s879 1.0)
(s880 1.0)
(s881 1.0)
(s882 1.0)
(s883 1.0)
(s884 1.0)
(s885 1.0)
(s886 1.0)
(s887 1.0)
(s888 1.0)
(s889 1.0)
(s890 1.0)
(s891 1.0)
(s892 1.0)
(s893 1.0)
(s894 1.0)
(s895 1.0)
(s896 1.0)
(s897 1.0)
(s898 1.0)
(s899 1.0)
(s900 1.0)
(s901 1.0)
(s902 1.0)
(s903 1.0)
(s904 1.0)
(s905 1.0)
(s906 1.0)
(s907 1.0)
(s908 1.0)
(s909 1.0)
(s910 1.0)
(s911 1.0)
(s912 1.0)
(s913 1.0)
(s914 1.0)
(s915 1.0)
(s916 1.0)
(s917 1.0)
(s918 1.0)
(s919 1.0)
(s920 1.0)
(s921 1.0)
(s922 1.0)
(s923 1.0)
(s924 1.0)
(s925 1.0)
(s926 1.0)
(s927 1.0)
(s928 1.0)
(s929 1.0)
(s930 1.0)
(s931 1.0)
(s932 1.0)
(s933 1.0)
(s934 1.0)
(s935 1.0)
(s936 1.0)
(s937 1.0)
(s938 1.0)
(s939 1.0)
(s940 1.0)
(s941 1.0)
(s942 1.0)
(s943 1.0)
(s944 1.0)
(s945 1.0)
(s946 1.0)
(s947 1.0)
(s948 1.0)
(s949 1.0)
(s950 1.0)
(s951 1.0)
(s952 1.0)
(s953 1.0)
(s954 1.0)
(s955 1.0)
(s956 1.0)
(s957 1.0)
(s958 1.0)
(s959 1.0)
(s960 1.0)
(s961 1.0)
(s962 1.0)
(s963 1.0)
(s964 1.0)
(s965 1.0)
(s966 1.0)
(s967 1.0)
(s968 1.0)
(s969 1.0)
(s970 1.0)
(s971 1.0)
(s972 1.0)
(s973 1.0)
(s974 1.0)
(s975 1.0)
(s976 1.0)
(s977 1.0)
(s978 1.0)
(s979 1.0)
(s980 1.0)
(s981 1.0)
(s982 1.0)
(s983 1.0)
(s984 1.0)
(s985 1.0)
(s986 1.0)
(s987 1.0)
(s988 1.0)
(s989 1.0)
(s990 1.0)
(s991 1.0)
(s992 1.0)
(s993 1.0)
(s994 1.0)
(s995 1.0)
(s996 1.0)
(s997 1.0)
(s998 1.0)
(s999 1.0)
(s1000 1.0)
(s1001 1.0)
(s1002 1.0)
(s1003 1.0)
(s1004 1.0)
(s1005 1.0)
(s1006 1.0)
(s1007 1.0)
(s1008 1.0)
(s1009 1.0)
(s1010 1.0)
(s1011 1.0)
(s1012 1.0)
(s1013 1.0)
(s1014 1.0)
(s1015 1.0)
(s1016 1.0)
(s1017 1.0)
(s1018 1.0)
(s1019 1.0)
(s1020 1.0)
(s1021 1.0)
(s1022 1.0)
(s1023 1.0)
(s1024 1.0)
(s1025 1.0)
(s1026 1.0)
(s1027 1.0)
(s1028 1.0)
(s1029 1.0)
(s1030 1.0)
(s1031 1.0)
(s1032 1.0)
(s1033 1.0)
(s1034 1.0)
(s1035 1.0)
(s1036 1.0)
(s1037 1.0)
(s1038 1.0)
(s1039 1.0)
(s1040 1.0)
(s1041 1.0)
(s1042 1.0)
(s1043 1.0)
(s1044 1.0)
(s1045 1.0)
(s1046 1.0)
(s1047 1.0)
(s1048 1.0)
(s1049 1.0)
(s1050 1.0)
(s1051 1.0)
(s1052 1.0)
(s1053 1.0)
(s1054 1.0)
(s1055 1.0)
(s1056 1.0)
(s1057 1.0)
(s1058 1.0)
(s1059 1.0)
(s1060 1.0)
(s1061 1.0)
(s1062 1.0)
(s1063 1.0)
(s1064 1.0)
(s1065 1.0)
(s1066 1.0)
(s1067 1.0)
(s1068 1.0)
(s1069 1.0)
(s1070 1.0)
(s1071 1.0)
(s1072 1.0)
(s1073 1.0)
(s1074 1.0)
(s1075 1.0)
(s1076 1.0)
(s1077 1.0)
(s1078 1.0)
(s1079 1.0)
(s1080 1.0)
(s1081 1.0)
(s1082 1.0)
(s1083 1.0)
(s1084 1.0)
(s1085 1.0)
(s1086 1.0)
(s1087 1.0)
(s1088 1.0)
(s1089 1.0)
(s1090 1.0)
(s1091 1.0)
(s1092 1.0)
(s1093 1.0)
(s1094 1.0)
(s1095 1.0)
(s1096 1.0)
(s1097 1.0)
(s1098 1.0)
(s1099 1.0)
(s1100 1.0)
(s1101 1.0)
(s1102 1.0)
(s1103 1.0)
(s1104 1.0)
(s1105 1.0)
(s1106 1.0)
(s1107 1.0)
(s1108 1.0)
(s1109 1.0)
(s1110 1.0)
(s1111 1.0)
(s1112 1.0)
(s1113 1.0)
(s1114 1.0)
(s1115 1.0)
(s1116 1.0)
(s1117 1.0)
(s1118 1.0)
(s1119 1.0)
(s1120 1.0)
(s1121 1.0)
(s1122 1.0)
(s1123 1.0)
(s1124 1.0)
(s1125 1.0)
(s1126 1.0)
(s1127 1.0)
(s1128 1.0)
(s1129 1.0)
(s1130 1.0)
(s1131 1.0)
(s1132 1.0)
(s1133 1.0)
(s1134 1.0)
(s1135 1.0)
(s1136 1.0)
(s1137 1.0)
(s1138 1.0)
(s1139 1.0)
(s1140 1.0)
(s1141 1.0)
(s1142 1.0)
(s1143 1.0)
(s1144 1.0)
(s1145 1.0)
(s1146 1.0)
(s1147 1.0)
(s1148 1.0)
(s1149 1.0)
(s1150 1.0)
(s1151 1.0)
(s1152 1.0)
(s1153 1.0)
(s1154 1.0)
(s1155 1.0)
(s1156 1.0)
(s1157 1.0)
(s1158 1.0)
(s1159 1.0)
(s1160 1.0)
(s1161 1.0)
(s1162 1.0)
(s1163 1.0)
(s1164 1.0)
(s1165 1.0)
(s1166 1.0)
(s1167 1.0)
(s1168 1.0)
(s1169 1.0)
(s1170 1.0)
(s1171 1.0)
(s1172 1.0)
(s1173 1.0)
(s1174 1.0)
(s1175 1.0)
(s1176 1.0)
(s1177 1.0)
(s1178 1.0)
(s1179 1.0)
(s1180 1.0)
(s1181 1.0)
(s1182 1.0)
(s1183 1.0)
(s1184 1.0)
(s1185 1.0)
(s1186 1.0)
(s1187 1.0)
(s1188 1.0)
(s1189 1.0)
(s1190 1.0)
(s1191 1.0)
(s1192 1.0)
(s1193 1.0)
(s1194 1.0)
(s1195 1.0)
(s1196 1.0)
(s1197 1.0)
(s1198 1.0)
(s1199 1.0)
(s1200 1.0)
(s1201 1.0)
(s1202 1.0)
(s1203 1.0)
(s1204 1.0)
(s1205 1.0)
(s1206 1.0)
(s1207 1.0)
(s1208 1.0)
(s1209 1.0)
(s1210 1.0)
(s1211 1.0)
(s1212 1.0)
(s1213 1.0)
(s1214 1.0)
(s1215 1.0)
(s1216 1.0)
(s1217 1.0)
(s1218 1.0)
(s1219 1.0)
(s1220 1.0)
(s1221 1.0)
(s1222 1.0)
(s1223 1.0)
(s1224 1.0)
(s1225 1.0)
(s1226 1.0)
(s1227 1.0)
(s1228 1.0)
(s1229 1.0)
(s1230 1.0)
(s1231 1.0)
(s1232 1.0)
(s1233 1.0)
(s1234 1.0)
(s1235 1.0)
(s1236 1.0)
(s1237 1.0)
(s1238 1.0)
(s1239 1.0)
(s1240 1.0)
(s1241 1.0)
(s1242 1.0)
(s1243 1.0)
(s1244 1.0)
(s1245 1.0)
(s1246 1.0)
(s1247 1.0)
(s1248 1.0)
(s1249 1.0)
(s1250 1.0)
(s1251 1.0)
(s1252 1.0)
(s1253 1.0)
(s1254 1.0)
(s1255 1.0)
(s1256 1.0)
(s1257 1.0)
(s1258 1.0)
(s1259 1.0)
(s1260 1.0)
(s1261 1.0)
(s1262 1.0)
(s1263 1.0)
(s1264 1.0)
(s1265 1.0)
(s1266 1.0)
(s1267 1.0)
(s1268 1.0)
(s1269 1.0)
(s1270 1.0)
(s1271 1.0)
(s1272 1.0)
(s1273 1.0)
(s1274 1.0)
(s1275 1.0)
(s1276 1.0)
(s1277 1.0)
(s1278 1.0)
(s1279 1.0)
(s1280 1.0)
(s1281 1.0)
(s1282 1.0)
(s1283 1.0)
(s1284 1.0)
(s1285 1.0)
(s1286 1.0)
(s1287 1.0)
(s1288 1.0)
(s1289 1.0)
(s1290 1.0)
(s1291 1.0)
(s1292 1.0)
(s1293 1.0)
(s1294 1.0)
(s1295 1.0)
(s1296 1.0)
(s1297 1.0)
(s1298 1.0)
(s1299 1.0)
(s1300 1.0)
(s1301 1.0)
(s1302 1.0)
(s1303 1.0)
(s1304 1.0)
(s1305 1.0)
(s1306 1.0)
(s1307 1.0)
(s1308 1.0)
(s1309 1.0)
(s1310 1.0)
(s1311 1.0)
(s1312 1.0)
(s1313 1.0)
(s1314 1.0)
(s1315 1.0)
(s1316 1.0)
(s1317 1.0)
(s1318 1.0)
(s1319 1.0)
(s1320 1.0)
(s1321 1.0)
(s1322 1.0)
(s1323 1.0)
(s1324 1.0)
(s1325 1.0)
(s1326 1.0)
(s1327 1.0)
(s1328 1.0)
(s1329 1.0)
(s1330 1.0)
(s1331 1.0)
(s1332 1.0)
(s1333 1.0)
(s1334 1.0)
(s1335 1.0)
(s1336 1.0)
(s1337 1.0)
(s1338 1.0)
(s1339 1.0)
(s1340 1.0)
(s1341 1.0)
(s1342 1.0)
(s1343 1.0)
(s1344 1.0)
(s1345 1.0)
(s1346 1.0)
(s1347 1.0)
(s1348 1.0)
(s1349 1.0)
(s1350 1.0)
(s1351 1.0)
(s1352 1.0)
(s1353 1.0)
(s1354 1.0)
(s1355 1.0)
(s1356 1.0)
(s1357 1.0)
(s1358 1.0)
(s1359 1.0)
(s1360 1.0)
(s1361 1.0)
(s1362 1.0)
(s1363 1.0)
(s1364 1.0)
(s1365 1.0)
(s1366 1.0)
(s1367 1.0)
(s1368 1.0)
(s1369 1.0)
(s1370 1.0)
(s1371 1.0)
(s1372 1.0)
(s1373 1.0)
(s1374 1.0)
(s1375 1.0)
(s1376 1.0)
(s1377 1.0)
(s1378 1.0)
(s1379 1.0)
(s1380 1.0)
(s1381 1.0)
(s1382 1.0)
(s1383 1.0)
(s1384 1.0)
(s1385 1.0)
(s1386 1.0)
(s1387 1.0)
(s1388 1.0)
(s1389 1.0)
(s1390 1.0)
(s1391 1.0)
(s1392 1.0)
(s1393 1.0)
(s1394 1.0)
(s1395 1.0)
(s1396 1.0)
(s1397 1.0)
(s1398 1.0)
(s1399 1.0)
(s1400 1.0)
(s1401 1.0)
(s1402 1.0)
(s1403 1.0)
(s1404 1.0)
(s1405 1.0)
(s1406 1.0)
(s1407 1.0)
(s1408 1.0)
(s1409 1.0)
(s1410 1.0)
(s1411 1.0)
(s1412 1.0)
(s1413 1.0)
(s1414 1.0)
(s1415 1.0)
(s1416 1.0)
(s1417 1.0)
(s1418 1.0)
(s1419 1.0)
(s1420 1.0)
(s1421 1.0)
(s1422 1.0)
(s1423 1.0)
(s1424 1.0)
(s1425 1.0)
(s1426 1.0)
(s1427 1.0)
(s1428 1.0)
(s1429 1.0)
(s1430 1.0)
(s1431 1.0)
(s1432 1.0)
(s1433 1.0)
(s1434 1.0)
(s1435 1.0)
(s1436 1.0)
(s1437 1.0)
(s1438 1.0)
(s1439 1.0)
(s1440 1.0)
(s1441 1.0)
(s1442 1.0)
(s1443 1.0)
(s1444 1.0)
(s1445 1.0)
(s1446 1.0)
(s1447 1.0)
(s1448 1.0)
(s1449 1.0)
(s1450 1.0)
(s1451 1.0)
(s1452 1.0)
(s1453 1.0)
(s1454 1.0)
(s1455 1.0)
(s1456 1.0)
(s1457 1.0)
(s1458 1.0)
(s1459 1.0)
(s1460 1.0)
(s1461 1.0)
(s1462 1.0)
(s1463 1.0)
(s1464 1.0)
(s1465 1.0)
(s1466 1.0)
(s1467 1.0)
(s1468 1.0)
(s1469 1.0)
(s1470 1.0)
(s1471 1.0)
(s1472 1.0)
(s1473 1.0)
(s1474 1.0)
(s1475 1.0)
(s1476 1.0)
(s1477 1.0)
(s1478 1.0)
(s1479 1.0)
(s1480 1.0)
(s1481 1.0)
(s1482 1.0)
(s1483 1.0)
(s1484 1.0)
(s1485 1.0)
(s1486 1.0)
(s1487 1.0)
(s1488 1.0)
(s1489 1.0)
(s1490 1.0)
(s1491 1.0)
(s1492 1.0)
(s1493 1.0)
(s1494 1.0)
(s1495 1.0)
(s1496 1.0)
(s1497 1.0)
(s1498 1.0)
(s1499 1.0)
(s1500 1.0)
(s1501 1.0)
(s1502 1.0)
(s1503 1.0)
(s1504 1.0)
(s1505 1.0)
(s1506 1.0)
(s1507 1.0)
(s1508 1.0)
(s1509 1.0)
(s1510 1.0)
(s1511 1.0)
(s1512 1.0)
(s1513 1.0)
(s1514 1.0)
(s1515 1.0)
(s1516 1.0)
(s1517 1.0)
(s1518 1.0)
(s1519 1.0)
(s1520 1.0)
(s1521 1.0)
(s1522 1.0)
(s1523 1.0)
(s1524 1.0)
(s1525 1.0)
(s1526 1.0)
(s1527 1.0)
(s1528 1.0)
(s1529 1.0)
(s1530 1.0)
(s1531 1.0)
(s1532 1.0)
(s1533 1.0)
(s1534 1.0)
(s1535 1.0)
(s1536 1.0)
(s1537 1.0)
(s1538 1.0)
(s1539 1.0)
(s1540 1.0)
(s1541 1.0)
(s1542 1.0)
(s1543 1.0)
(s1544 1.0)
(s1545 1.0)
(s1546 1.0)
(s1547 1.0)
(s1548 1.0)
(s1549 1.0)
(s1550 1.0)
(s1551 1.0)
(s1552 1.0)
(s1553 1.0)
(s1554 1.0)
(s1555 1.0)
(s1556 1.0)
(s1557 1.0)
(s1558 1.0)
(s1559 1.0)
(s1560 1.0)
(s1561 1.0)
(s1562 1.0)
(s1563 1.0)
(s1564 1.0)
(s1565 1.0)
(s1566 1.0)
(s1567 1.0)
(s1568 1.0)
(s1569 1.0)
(s1570 1.0)
(s1571 1.0)
(s1572 1.0)
(s1573 1.0)
(s1574 1.0)
(s1575 1.0)
(s1576 1.0)
(s1577 1.0)
(s1578 1.0)
(s1579 1.0)
(s1580 1.0)
(s1581 1.0)
(s1582 1.0)
(s1583 1.0)
(s1584 1.0)
(s1585 1.0)
(s1586 1.0)
(s1587 1.0)
(s1588 1.0)
(s1589 1.0)
(s1590 1.0)
(s1591 1.0)
(s1592 1.0)
(s1593 1.0)
(s1594 1.0)
(s1595 1.0)
(s1596 1.0)
(s1597 1.0)
(s1598 1.0)
(s1599 1.0)
(s1600 1.0)
(s1601 1.0)
(s1602 1.0)
(s1603 1.0)
(s1604 1.0)
(s1605 1.0)
(s1606 1.0)
(s1607 1.0)
(s1608 1.0)
(s1609 1.0)
(s1610 1.0)
(s1611 1.0)
(s1612 1.0)
(s1613 1.0)
(s1614 1.0)
(s1615 1.0)
(s1616 1.0)
(s1617 1.0)
(s1618 1.0)
(s1619 1.0)
(s1620 1.0)
(s1621 1.0)
(s1622 1.0)
(s1623 1.0)
(s1624 1.0)
(s1625 1.0)
(s1626 1.0)
(s1627 1.0)
(s1628 1.0)
(s1629 1.0)
(s1630 1.0)
(s1631 1.0)
(s1632 1.0)
(s1633 1.0)
(s1634 1.0)
(s1635 1.0)
(s1636 1.0)
(s1637 1.0)
(s1638 1.0)
(s1639 1.0)
(s1640 1.0)
(s1641 1.0)
(s1642 1.0)
(s1643 1.0)
(s1644 1.0)
(s1645 1.0)
(s1646 1.0)
(s1647 1.0)
(s1648 1.0)
(s1649 1.0)
(s1650 1.0)
(s1651 1.0)
(s1652 1.0)
(s1653 1.0)
(s1654 1.0)
(s1655 1.0)
(s1656 1.0)
(s1657 1.0)
(s1658 1.0)
(s1659 1.0)
(s1660 1.0)
(s1661 1.0)
(s1662 1.0)
(s1663 1.0)
(s1664 1.0)
(s1665 1.0)
(s1666 1.0)
(s1667 1.0)
(s1668 1.0)
(s1669 1.0)
(s1670 1.0)
(s1671 1.0)
(s1672 1.0)
(s1673 1.0)
(s1674 1.0)
(s1675 1.0)
(s1676 1.0)
(s1677 1.0)
(s1678 1.0)
(s1679 1.0)
(s1680 1.0)
(s1681 1.0)
(s1682 1.0)
(s1683 1.0)
(s1684 1.0)
(s1685 1.0)
(s1686 1.0)
(s1687 1.0)
(s1688 1.0)
(s1689 1.0)
(s1690 1.0)
(s1691 1.0)
(s1692 1.0)
(s1693 1.0)
(s1694 1.0)
(s1695 1.0)
(s1696 1.0)
(s1697 1.0)
(s1698 1.0)
(s1699 1.0)
(s1700 1.0)
(s1701 1.0)
(s1702 1.0)
(s1703 1.0)
(s1704 1.0)
(s1705 1.0)
(s1706 1.0)
(s1707 1.0)
(s1708 1.0)
(s1709 1.0)
(s1710 1.0)
(s1711 1.0)
(s1712 1.0)
(s1713 1.0)
(s1714 1.0)
(s1715 1.0)
(s1716 1.0)
(s1717 1.0)
(s1718 1.0)
(s1719 1.0)
(s1720 1.0)
(s1721 1.0)
(s1722 1.0)
(s1723 1.0)
(s1724 1.0)
(s1725 1.0)
(s1726 1.0)
(s1727 1.0)
(s1728 1.0)
(s1729 1.0)
(s1730 1.0)
(s1731 1.0)
(s1732 1.0)
(s1733 1.0)
(s1734 1.0)
(s1735 1.0)
(s1736 1.0)
(s1737 1.0)
(s1738 1.0)
(s1739 1.0)
(s1740 1.0)
(s1741 1.0)
(s1742 1.0)
(s1743 1.0)
(s1744 1.0)
(s1745 1.0)
(s1746 1.0)
(s1747 1.0)
(s1748 1.0)
(s1749 1.0)
(s1750 1.0)
(s1751 1.0)
(s1752 1.0)
(s1753 1.0)
(s1754 1.0)
(s1755 1.0)
(s1756 1.0)
(s1757 1.0)
(s1758 1.0)
(s1759 1.0)
(s1760 1.0)
(s1761 1.0)
(s1762 1.0)
(s1763 1.0)
(s1764 1.0)
(s1765 1.0)
(s1766 1.0)
(s1767 1.0)
(s1768 1.0)
(s1769 1.0)
(s1770 1.0)
(s1771 1.0)
(s1772 1.0)
(s1773 1.0)
(s1774 1.0)
(s1775 1.0)
(s1776 1.0)
(s1777 1.0)
(s1778 1.0)
(s1779 1.0)
(s1780 1.0)
(s1781 1.0)
(s1782 1.0)
(s1783 1.0)
(s1784 1.0)
(s1785 1.0)
(s1786 1.0)
(s1787 1.0)
(s1788 1.0)
(s1789 1.0)
(s1790 1.0)
(s1791 1.0)
(s1792 1.0)
(s1793 1.0)
(s1794 1.0)
(s1795 1.0)
(s1796 1.0)
(s1797 1.0)
(s1798 1.0)
(s1799 1.0)
(s1800 1.0)
(s1801 1.0)
(s1802 1.0)
(s1803 1.0)
(s1804 1.0)
(s1805 1.0)
(s1806 1.0)
(s1807 1.0)
(s1808 1.0)
(s1809 1.0)
(s1810 1.0)
(s1811 1.0)
(s1812 1.0)
(s1813 1.0)
(s1814 1.0)
(s1815 1.0)
(s1816 1.0)
(s1817 1.0)
(s1818 1.0)
(s1819 1.0)
(s1820 1.0)
(s1821 1.0)
(s1822 1.0)
(s1823 1.0)
(s1824 1.0)
(s1825 1.0)
(s1826 1.0)
(s1827 1.0)
(s1828 1.0)
(s1829 1.0)
(s1830 1.0)
(s1831 1.0)
(s1832 1.0)
(s1833 1.0)
(s1834 1.0)
(s1835 1.0)
(s1836 1.0)
(s1837 1.0)
(s1838 1.0)
(s1839 1.0)
(s1840 1.0)
(s1841 1.0)
(s1842 1.0)
(s1843 1.0)
(s1844 1.0)
(s1845 1.0)
(s1846 1.0)
(s1847 1.0)
(s1848 1.0)
(s1849 1.0)
(s1850 1.0)
(s1851 1.0)
(s1852 1.0)
(s1853 1.0)
(s1854 1.0)
(s1855 1.0)
(s1856 1.0)
(s1857 1.0)
(s1858 1.0)
(s1859 1.0)
(s1860 1.0)
(s1861 1.0)
(s1862 1.0)
(s1863 1.0)
(s1864 1.0)
(s1865 1.0)
(s1866 1.0)
(s1867 1.0)
(s1868 1.0)
(s1869 1.0)
(s1870 1.0)
(s1871 1.0)
(s1872 1.0)
(s1873 1.0)
(s1874 1.0)
(s1875 1.0)
(s1876 1.0)
(s1877 1.0)
(s1878 1.0)
(s1879 1.0)
(s1880 1.0)
(s1881 1.0)
(s1882 1.0)
(s1883 1.0)
(s1884 1.0)
(s1885 1.0)
(s1886 1.0)
(s1887 1.0)
(s1888 1.0)
(s1889 1.0)
(s1890 1.0)
(s1891 1.0)
(s1892 1.0)
(s1893 1.0)
(s1894 1.0)
(s1895 1.0)
(s1896 1.0)
(s1897 1.0)
(s1898 1.0)
(s1899 1.0)
(s1900 1.0)
(s1901 1.0)
(s1902 1.0)
(s1903 1.0)
(s1904 1.0)
(s1905 timeout
1.0) org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30097 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 5720/5720 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5720 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 1)
(s1223 1)
(s1224 1)
(s1225 1)
(s1226 1)
(s1227 1)
(s1228 1)
(s1229 1)
(s1230 1)
(s1231 1)
(s1232 1)
(s1233 1)
(s1234 1)
(s1235 1)
(s1236 1)
(s1237 1)
(s1238 1)
(s1239 1)
(s1240 1)
(s1241 1)
(s1242 1)
(s1243 1)
(s1244 1)
(s1245 1)
(s1246 1)
(s1247 1)
(s1248 1)
(s1249 1)
(s1250 1)
(s1251 1)
(s1252 1)
(s1253 1)
(s1254 1)
(s1255 1)
(s1256 1)
(s1257 1)
(s1258 1)
(s1259 1)
(s1260 1)
(s1261 1)
(s1262 1)
(s1263 1)
(s1264 1)
(s1265 1)
(s1266 1)
(s1267 1)
(s1268 1)
(s1269 1)
(s1270 1)
(s1271 1)
(s1272 1)
(s1273 1)
(s1274 1)
(s1275 1)
(s1276 1)
(s1277 1)
(s1278 1)
(s1279 1)
(s1280 1)
(s1281 1)
(s1282 1)
(s1283 1)
(s1284 1)
(s1285 1)
(s1286 1)
(s1287 1)
(s1288 1)
(s1289 1)
(s1290 1)
(s1291 1)
(s1292 1)
(s1293 1)
(s1294 1)
(s1295 1)
(s1296 1)
(s1297 1)
(s1298 1)
(s1299 1)
(s1300 1)
(s1301 1)
(s1302 1)
(s1303 1)
(s1304 1)
(s1305 1)
(s1306 1)
(s1307 1)
(s1308 1)
(s1309 1)
(s1310 1)
(s1311 1)
(s1312 1)
(s1313 1)
(s1314 1)
(s1315 1)
(s1316 1)
(s1317 1)
(s1318 1)
(s1319 1)
(s1320 1)
(s1321 1)
(s1322 1)
(s1323 1)
(s1324 1)
(s1325 1)
(s1326 1)
(s1327 1)
(s1328 1)
(s1329 1)
(s1330 1)
(s1331 1)
(s1332 1)
(s1333 1)
(s1334 1)
(s1335 1)
(s1336 1)
(s1337 1)
(s1338 1)
(s1339 1)
(s1340 1)
(s1341 1)
(s1342 1)
(s1343 1)
(s1344 1)
(s1345 1)
(s1346 1)
(s1347 1)
(s1348 1)
(s1349 1)
(s1350 1)
(s1351 1)
(s1352 1)
(s1353 1)
(s1354 1)
(s1355 1)
(s1356 1)
(s1357 1)
(s1358 1)
(s1359 1)
(s1360 1)
(s1361 1)
(s1362 1)
(s1363 1)
(s1364 1)
(s1365 1)
(s1366 1)
(s1367 1)
(s1368 1)
(s1369 1)
(s1370 1)
(s1371 1)
(s1372 1)
(s1373 1)
(s1374 1)
(s1375 1)
(s1376 1)
(s1377 1)
(s1378 1)
(s1379 1)
(s1380 1)
(s1381 1)
(s1382 1)
(s1383 1)
(s1384 1)
(s1385 1)
(s1386 1)
(s1387 1)
(s1388 1)
(s1389 1)
(s1390 1)
(s1391 1)
(s1392 1)
(s1393 1)
(s1394 1)
(s1395 1)
(s1396 1)
(s1397 1)
(s1398 1)
(s1399 1)
(s1400 1)
(s1401 1)
(s1402 1)
(s1403 1)
(s1404 1)
(s1405 1)
(s1406 1)
(s1407 1)
(s1408 1)
(s1409 1)
(s1410 1)
(s1411 1)
(s1412 1)
(s1413 1)
(s1414 1)
(s1415 1)
(s1416 1)
(s1417 1)
(s1418 1)
(s1419 1)
(s1420 1)
(s1421 1)
(s1422 1)
(s1423 1)
(s1424 1)
(s1425 1)
(s1426 1)
(s1427 1)
(s1428 1)
(s1429 1)
(s1430 1)
(s1431 1)
(s1432 1)
(s1433 1)
(s1434 1)
(s1435 1)
(s1436 1)
(s1437 1)
(s1438 1)
(s1439 1)
(s1440 1)
(s1441 1)
(s1442 1)
(s1443 1)
(s1444 1)
(s1445 1)
(s1446 1)
(s1447 1)
(s1448 1)
(s1449 1)
(s1450 1)
(s1451 1)
(s1452 1)
(s1453 1)
(s1454 1)
(s1455 1)
(s1456 1)
(s1457 1)
(s1458 1)
(s1459 1)
(s1460 1)
(s1461 1)
(s1462 1)
(s1463 1)
(s1464 1)
(s1465 1)
(s1466 1)
(s1467 1)
(s1468 1)
(s1469 1)
(s1470 1)
(s1471 1)
(s1472 1)
(s1473 1)
(s1474 1)
(s1475 1)
(s1476 1)
(s1477 1)
(s1478 1)
(s1479 1)
(s1480 1)
(s1481 1)
(s1482 1)
(s1483 1)
(s1484 1)
(s1485 1)
(s1486 1)
(s1487 1)
(s1488 1)
(s1489 1)
(s1490 1)
(s1491 1)
(s1492 1)
(s1493 1)
(s1494 1)
(s1495 1)
(s1496 1)
(s1497 1)
(s1498 1)
(s1499 1)
(s1500 1)
(s1501 1)
(s1502 1)
(s1503 1)
(s1504 1)
(s1505 1)
(s1506 1)
(s1507 1)
(s1508 1)
(s1509 1)
(s1510 1)
(s1511 1)
(s1512 1)
(s1513 1)
(s1514 1)
(s1515 1)
(s1516 1)
(s1517 1)
(s1518 1)
(s1519 1)
(s1520 1)
(s1521 1)
(s1522 1)
(s1523 1)
(s1524 1)
(s1525 1)
(s1526 1)
(s1527 1)
(s1528 1)
(s1529 1)
(s1530 1)
(s1531 1)
(s1532 1)
(s1533 1)
(s1534 1)
(s1535 1)
(s1536 1)
(s1537 1)
(s1538 1)
(s1539 1)
(s1540 1)
(s1541 1)
(s1542 1)
(s1543 1)
(s1544 1)
(s1545 1)
(s1546 1)
(s1547 1)
(s1548 1)
(s1549 1)
(s1550 1)
(s1551 1)
(s1552 1)
(s1553 1)
(s1554 1)
(s1555 1)
(s1556 1)
(s1557 1)
(s1558 1)
(s1559 1)
(s1560 1)
(s1561 1)
(s1562 1)
(s1563 1)
(s1564 1)
(s1565 1)
(s1566 1)
(s1567 1)
(s1568 1)
(s1569 1)
(s1570 1)
(s1571 1)
(s1572 1)
(s1573 1)
(s1574 1)
(s1575 1)
(s1576 1)
(s1577 1)
(s1578 1)
(s1579 1)
(s1580 1)
(s1581 1)
(s1582 1)
(s1583 1)
(s1584 1)
(s1585 1)
(s1586 1)
(s1587 1)
(s1588 1)
(s1589 1)
(s1590 1)
(s1591 1)
(s1592 1)
(s1593 1)
(s1594 1)
(s1595 1)
(s1596 1)
(s1597 1)
(s1598 1)
(s1599 1)
(s1600 1)
(s1601 1)
(s1602 1)
(s1603 1)
(s1604 1)
(s1605 1)
(s1606 1)
(s1607 1)
(s1608 1)
(s1609 1)
(s1610 1)
(s1611 1)
(s1612 1)
(s1613 1)
(s1614 1)
(s1615 1)
(s1616 1)
(s1617 1)
(s1618 1)
(s1619 1)
(s1620 1)
(s1621 1)
(s1622 1)
(s1623 1)
(s1624 1)
(s1625 1)
(s1626 1)
(s1627 1)
(s1628 1)
(s1629 1)
(s1630 1)
(s1631 1)
(s1632 1)
(s1633 1)
(s1634 1)
(s1635 1)
(s1636 1)
(s1637 1)
(s1638 1)
(s1639 1)
(s1640 1)
(s1641 1)
(s1642 1)
(s1643 1)
(s1644 1)
(s1645 1)
(s1646 1)
(s1647 1)
(s1648 1)
(s1649 1)
(s1650 1)
(s1651 1)
(s1652 1)
(s1653 1)
(s1654 1)
(s1655 1)
(s1656 1)
(s1657 1)
(s1658 1)
(s1659 1)
(s1660 1)
(s1661 1)
(s1662 1)
(s1663 1)
(s1664 1)
(s1665 1)
(s1666 1)
(s1667 1)
(s1668 1)
(s1669 1)
(s1670 1)
(s1671 1)
(s1672 1)
(s1673 1)
(s1674 1)
(s1675 1)
(s1676 1)
(s1677 1)
(s1678 1)
(s1679 1)
(s1680 1)
(s1681 1)
(s1682 1)
(s1683 1)
(s1684 1)
(s1685 1)
(s1686 1)
(s1687 1)
(s1688 1)
(s1689 1)
(s1690 1)
(s1691 1)
(s1692 1)
(s1693 1)
(s1694 1)
(s1695 1)
(s1696 1)
(s1697 1)
(s1698 1)
(s1699 1)
(s1700 1)
(s1701 1)
(s1702 1)
(s1703 1)
(s1704 1)
(s1705 1)
(s1706 1)
(s1707 1)
(s1708 1)
(s1709 1)
(s1710 1)
(s1711 1)
(s1712 1)
(s1713 1)
(s1714 1)
(s1715 1)
(s1716 1)
(s1717 1)
(s1718 1)
(s1719 1)
(s1720 1)
(s1721 1)
(s1722 1)
(s1723 1)
(s1724 1)
(s1725 1)
(s1726 1)
(s1727 1)
(s1728 1)
(s1729 1)
(s1730 1)
(s1731 1)
(s1732 1)
(s1733 1)
(s1734 1)
(s1735 1)
(s1736 1)
(s1737 1)
(s1738 1)
(s1739 1)
(s1740 1)
(s1741 1)
(s1742 1)
(s1743 1)
(s1744 1)
(s1745 1)
(s1746 1)
(s1747 1)
(s1748 1)
(s1749 1)
(s1750 1)
(s1751 1)
(s1752 1)
(s1753 1)
(s1754 1)
(s1755 1)
(s1756 1)
(s1757 1)
(s1758 1)
(s1759 1)
(s1760 1)
(s1761 1)
(s1762 1)
(s1763 1)
(s1764 1)
(s1765 1)
(s1766 1)
(s1767 1)
(s1768 1)
(s1769 1)
(s1770 1)
(s1771 1)
(s1772 1)
(s1773 1)
(s1774 1)
(s1775 1)
(s1776 1)
(s1777 1)
(s1778 1)
(s1779 1)
(s1780 1)
(s1781 1)
(s1782 1)
(s1783 1)
(s1784 1)
(s1785 1)
(s1786 1)
(s1787 1)
(s1788 1)
(s1789 1)
(s1790 1)
(s1791 1)
(s1792 1)
(s1793 1)
(s1794 1)
(s1795 1)
(s1796 1)
(s1797 1)
(s1798 1)
(s1799 1)
(s1800 1)
(s1801 1)
(s1802 1)
(s1803 1)
(s1804 1)
(s1805 1)
(s1806 1)
(s1807 1)
(s1808 1)
(s1809 1)
(s1810 1)
(s1811 1)
(s1812 1)
(s1813 1)
(s1814 1)
(s1815 1)
(s1816 1)
(s1817 1)
(s1818 1)
(s1819 1)
(s1820 1)
(s1821 1)
(s1822 1)
(s1823 1)
(s1824 1)
(s1825 1)
(s1826 1)
(s1827 1)
(s1828 1)
(s1829 1)
(s1830 1)
(s1831 1)
(s1832 1)
(s1833 1)
(s1834 1)
(s1835 1)
(s1836 1)
(s1837 1)
(s1838 1)
(s1839 1)
(s1840 1)
(s1841 1)
(s1842 1)
(s1843 1)
(s1844 1)
(s1845 1)
(s1846 1)
(s1847 1)
(s1848 1)
(s1849 1)
(s1850 1)
(s1851 1)
(s1852 1)
(s1853 1)
(s1854 1)
(s1855 1)
(s1856 1)
(s1857 1)
(s1858 1)
(s1859 1)
(s1860 1)
(s1861 1)
(s1862 1)
(s1863 1)
(s1864 1)
(s1865 1)
(s1866 1)
(s1867 1)
(s1868 1)
(s1869 1)
(s1870 1)
(s1871 1)
(s1872 1)
(s1873 1)
(s1874 1)
(s1875 1)
(s1876 1)
(s1877 1)
(s1878 1)
(s1879 1)
(s1880 1)
(s1881 1)
(s1882 1)
(s1883 1)
(s1884 1)
(s1885 1)
(s1886 1)
(s1887 1)
(s1888 1)
(s1889 1)
(s1890 1)
(s1891 1)
(s1892 1)
(s1893 1)
(s1894 1)
(s1895 1)
(s1896 1)
(s1897 1)
(s1898 1)
(s1899 1)
(s1900 1)
(s1901 1)
(s1902 1)
(s1903 1)
(s1904 1)
(s1905 1)
(s1906 1)
(s1907 1)
(s1908 1)
(s1909 1)
(s1910 1)
(s1911 1)
(s1912 1)
(s1913 1)
(s1914 1)
(s1915 1)
(s1916 1)
(s1917 1)
(s1918 1)
(s1919 1)
(s1920 1)
(s1921 1)
(s1922 1)
(s1923 1)
(s1924 1)
(s1925 1)
(s1926 1)
(s1927 1)
(s1928 1)
(s1929 1)
(s1930 1)
(s1931 1)
(s1932 1)
(s1933 1)
(s1934 1)
(s1935 1)
(s1936 1)
(s1937 1)
(s1938 1)
(s1939 1)
(s1940 1)
(s1941 1)
(s1942 1)
(s1943 1)
(s1944 1)
(s1945 1)
(s1946 1)
(s1947 1)
(s1948 1)
(s1949 1)
(s1950 1)
(s1951 1)
(s1952 1)
(s1953 1)
(s1954 1)
(s1955 1)
(s1956 1)
(s1957 1)
(s1958 1)
(s1959 1)
(s1960 1)
(s1961 1)
(s1962 1)
(s1963 1)
(s1964 1)
(s1965 1)
(s1966 1)
(s1967 1)
(s1968 1)
(s1969 1)
(s1970 1)
(s1971 1)
(s1972 1)
(s1973 1)
(s1974 1)
(s1975 1)
(s1976 1)
(s1977 1)
(s1978 1)
(s1979 1)
(s1980 1)
(s1981 1)
(s1982 1)
(s1983 1)
(s1984 1)
(s1985 1)
(s1986 1)
(s1987 1)
(s1988 1)
(s1989 1)
(s1990 1)
(s1991 1)
(s1992 1)
(s1993 1)
(s1994 1)
(s1995 1)
(s1996 1)
(s1997 1)
(s1998 1)
(s1999 1)
(s2000 1)
(s2001 1)
(s2002 1)
(s2003 1)
(s2004 1)
(s2005 1)
(s2006 1)
(s2007 1)
(s2008 1)
(s2009 1)
(s2010 1)
(s2011 1)
(s2012 1)
(s2013 1)
(s2014 1)
(s2015 1)
(s2016 1)
(s2017 1)
(s2018 1)
(s2019 1)
(s2020 1)
(s2021 1)
(s2022 1)
(s2023 1)
(s2024 1)
(s2025 1)
(s2026 1)
(s2027 1)
(s2028 1)
(s2029 1)
(s2030 1)
(s2031 1)
(s2032 1)
(s2033 1)
(s2034 1)
(s2035 1)
(s2036 1)
(s2037 1)
(s2038 1)
(s2039 1)
(s2040 1)
(s2041 1)
(s2042 1)
(s2043 1)
(s2044 1)
(s2045 1)
(s2046 1)
(s2047 1)
(s2048 1)
(s2049 1)
(s2050 1)
(s2051 1)
(s2052 1)
(s2053 1)
(s2054 1)
(s2055 1)
(s2056 1)
(s2057 1)
(s2058 1)
(s2059 1)
(s2060 1)
(s2061 1)
(s2062 1)
(s2063 1)
(s2064 1)
(s2065 1)
(s2066 1)
(s2067 1)
(s2068 1)
(s2069 1)
(s2070 1)
(s2071 1)
(s2072 1)
(s2073 1)
(s2074 1)
(s2075 1)
(s2076 1)
(s2077 1)
(s2078 1)
(s2079 1)
(s2080 1)
(s2081 1)
(s2082 1)
(s2083 1)
(s2084 1)
(s2085 1)
(s2086 1)
(s2087 1)
(s2088 1)
(s2089 1)
(s2090 1)
(s2091 1)
(s2092 1)
(s2093 1)
(s2094 1)
(s2095 1)
(s2096 1)
(s2097 1)
(s2098 1)
(s2099 1)
(s2100 1)
(s2101 1)
(s2102 1)
(s2103 1)
(s2104 1)
(s2105 1)
(s2106 1)
(s2107 1)
(s2108 1)
(s2109 1)
(s2110 1)
(s2111 1)
(s2112 1)
(s2113 1)
(s2114 1)
(s2115 1)
(s2116 1)
(s2117 1)
(s2118 1)
(s2119 1)
(s2120 1)
(s2121 1)
(s2122 1)
(s2123 1)
(s2124 1)
(s2125 1)
(s2126 1)
(s2127 1)
(s2128 1)
(s2129 1)
(s2130 1)
(s2131 1)
(s2132 1)
(s2133 1)
(s2134 1)
(s2135 1)
(s2136 1)
(s2137 1)
(s2138 1)
(s2139 1)
(s2140 1)
(s2141 1)
(s2142 1)
(s2143 1)
(s2144 1)
(s2145 1)
(s2146 1)
(s2147 1)
(s2148 1)
(s2149 1)
(s2150 1)
(s2151 1)
(s2152 1)
(s2153 1)
(s2154 1)
(s2155 1)
(s2156 1)
(s2157 1)
(s2158 1)
(s2159 1)
(s2160 1)
(s2161 1)
(s2162 1)
(s2163 1)
(s2164 1)
(s2165 1)
(s2166 1)
(s2167 1)
(s2168 1)
(s2169 1)
(s2170 1)
(s2171 1)
(s2172 1)
(s2173 1)
(s2174 1)
(s2175 1)
(s2176 1)
(s2177 1)
(s2178 1)
(s2179 1)
(s2180 1)
(s2181 1)
(s2182 1)
(s2183 1)
(s2184 1)
(s2185 1)
(s2186 1)
(s2187 1)
(s2188 1)
(s2189 1)
(s2190 1)
(s2191 1)
(s2192 1)
(s2193 1)
(s2194 1)
(s2195 1)
(s2196 1)
(s2197 1)
(s2198 1)
(s2199 1)
(s2200 1)
(s2201 1)
(s2202 1)
(s2203 1)
(s2204 1)
(s2205 1)
(s2206 1)
(s2207 1)
(s2208 1)
(s2209 1)
(s2210 1)
(s2211 1)
(s2212 1)
(s2213 1)
(s2214 1)
(s2215 1)
(s2216 1)
(s2217 1)
(s2218 1)
(s2219 1)
(s2220 1)
(s2221 1)
(s2222 1)
(s2223 1)
(s2224 1)
(s2225 1)
(s2226 1)
(s2227 1)
(s2228 1)
(s2229 1)
(s2230 1)
(s2231 1)
(s2232 1)
(s2233 1)
(s2234 1)
(s2235 1)
(s2236 1)
(s2237 1)
(s2238 1)
(s2239 1)
(s2240 1)
(s2241 1)
(s2242 1)
(s2243 1)
(s2244 1)
(s2245 1)
(s2246 1)
(s2247 1)
(s2248 1)
(s2249 1)
(s2250 1)
(s2251 1)
(s2252 1)
(s2253 1)
(s2254 1)
(s2255 1)
(s2256 1)
(s2257 1)
(s2258 1)
(s2259 1)
(s2260 1)
(s2261 1)
(s2262 1)
(s2263 1)
(s2264 1)
(s2265 1)
(s2266 1)
(s2267 1)
(s2268 1)
(s2269 1)
(s2270 1)
(s2271 1)
(s2272 1)
(s2273 1)
(s2274 1)
(s2275 1)
(s2276 1)
(s2277 1)
(s2278 1)
(s2279 1)
(s2280 1)
(s2281 1)
(s2282 1)
(s2283 1)
(s2284 1)
(s2285 1)
(s2286 1)
(s2287 1)
(s2288 1)
(s2289 1)
(s2290 1)
(s2291 1)
(s2292 1)
(s2293 1)
(s2294 1)
(s2295 1)
(s2296 1)
(s2297 1)
(s2298 1)
(s2299 1)
(s2300 1)
(s2301 1)
(s2302 1)
(s2303 1)
(s2304 1)
(s2305 1)
(s2306 1)
(s2307 1)
(s2308 1)
(s2309 1)
(s2310 1)
(s2311 1)
(s2312 1)
(s2313 1)
(s2314 1)
(s2315 1)
(s2316 1)
(s2317 1)
(s2318 1)
(s2319 1)
(s2320 1)
(s2321 1)
(s2322 1)
(s2323 1)
(s2324 1)
(s2325 1)
(s2326 1)
(s2327 1)
(s2328 1)
(s2329 1)
(s2330 1)
(s2331 1)
(s2332 1)
(s2333 1)
(s2334 1)
(s2335 1)
(s2336 1)
(s2337 1)
(s2338 1)
(s2339 1)
(s2340 1)
(s2341 1)
(s2342 1)
(s2343 1)
(s2344 1)
(s2345 1)
(s2346 1)
(s2347 1)
(s2348 1)
(s2349 1)
(s2350 1)
(s2351 1)
(s2352 1)
(s2353 1)
(s2354 1)
(s2355 1)
(s2356 1)
(s2357 1)
(s2358 1)
(s2359 1)
(s2360 1)
(s2361 1)
(s2362 1)
(s2363 1)
(s2364 1)
(s2365 1)
(s2366 1)
(s2367 1)
(s2368 1)
(s2369 1)
(s2370 1)
(s2371 1)
(s2372 1)
(s2373 1)
(s2374 1)
(s2375 1)
(s2376 1)
(s2377 1)
(s2378 1)
(s2379 1)
(s2380 1)
(s2381 1)
(s2382 1)
(s2383 1)
(s2384 1)
(s2385 1)
(s2386 1)
(s2387 1)
(s2388 1)
(s2389 1)
(s2390 1)
(s2391 1)
(s2392 1)
(s2393 1)
(s2394 1)
(s2395 1)
(s2396 1)
(s2397 1)
(s2398 1)
(s2399 1)
(s2400 1)
(s2401 1)
(s2402 1)
(s2403 1)
(s2404 1)
(s2405 1)
(s2406 1)
(s2407 1)
(s2408 1)
(s2409 1)
(s2410 1)
(s2411 1)
(s2412 1)
(s2413 1)
(s2414 1)
(s2415 1)
(s2416 1)
(s2417 1)
(s2418 1)
(s2419 1)
(s2420 1)
(s2421 1)
(s2422 1)
(s2423 1)
(s2424 1)
(s2425 1)
(s2426 1)
(s2427 1)
(s2428 1)
(s2429 1)
(s2430 1)
(s2431 1)
(s2432 1)
(s2433 1)
(s2434 1)
(s2435 1)
(s2436 1)
(s2437 1)
(s2438 1)
(s2439 1)
(s2440 1)
(s2441 1)
(s2442 1)
(s2443 1)
(s2444 1)
(s2445 1)
(s2446 1)
(s2447 1)
(s2448 1)
(s2449 1)
(s2450 1)
(s2451 1)
(s2452 1)
(s2453 1)
(s2454 1)
(s2455 1)
(s2456 1)
(s2457 1)
(s2458 1)
(s2459 1)
(s2460 1)
(s2461 1)
(s2462 1)
(s2463 1)
(s2464 1)
(s2465 1)
(s2466 1)
(s2467 1)
(s2468 1)
(s2469 1)
(s2470 1)
(s2471 1)
(s2472 1)
(s2473 1)
(s2474 1)
(s2475 1)
(s2476 1)
(s2477 1)
(s2478 1)
(s2479 1)
(s2480 1)
(s2481 1)
(s2482 1)
(s2483 1)
(s2484 1)
(s2485 1)
(s2486 1)
(s2487 1)
(s2488 1)
(s2489 1)
(s2490 1)
(s2491 1)
(s2492 1)
(s2493 1)
(s2494 1)
(s2495 1)
(s2496 1)
(s2497 1)
(s2498 1)
(s2499 1)
(s2500 1)
(s2501 1)
(s2502 1)
(s2503 1)
(s2504 1)
(s2505 1)
(s2506 1)
(s2507 1)
(s2508 1)
(s2509 1)
(s2510 1)
(s2511 1)
(s2512 1)
(s2513 1)
(s2514 1)
(s2515 1)
(s2516 1)
(s2517 1)
(s2518 1)
(s2519 1)
(s2520 1)
(s2521 1)
(s2522 1)
(s2523 1)
(s2524 1)
(s2525 1)
(s2526 1)
(s2527 1)
(s2528 1)
(s2529 1)
(s2530 1)
(s2531 1)
(s2532 1)
(s2533 1)
(s2534 1)
(s2535 1)
(s2536 1)
(s2537 1)
(s2538 1)
(s2539 1)
(s2540 1)
(s2541 1)
(s2542 1)
(s2543 1)
(s2544 1)
(s2545 1)
(s2546 1)
(s2547 1)
(s2548 1)
(s2549 1)
(s2550 1)
(s2551 1)
(s2552 1)
(s2553 1)
(s2554 1)
(s2555 1)
(s2556 1)
(s2557 1)
(s2558 1)
(s2559 1)
(s2560 1)
(s2561 1)
(s2562 1)
(s2563 1)
(s2564 1)
(s2565 1)
(s2566 1)
(s2567 1)
(s2568 1)
(s2569 1)
(s2570 1)
(s2571 1)
(s2572 1)
(s2573 1)
(s2574 1)
(s2575 1)
(s2576 1)
(s2577 1)
(s2578 1)
(s2579 1)
(s2580 1)
(s2581 1)
(s2582 1)
(s2583 1)
(s2584 1)
(s2585 1)
(s2586 1)
(s2587 1)
(s2588 1)
(s2589 1)
(s2590 1)
(s2591 1)
(s2592 1)
(s2593 1)
(s2594 1)
(s2595 1)
(s2596 1)
(s2597 1)
(s2598 1)
(s2599 1)
(s2600 1)
(s2601 1)
(s2602 1)
(s2603 1)
(s2604 1)
(s2605 1)
(s2606 1)
(s2607 1)
(s2608 1)
(s2609 1)
(s2610 1)
(s2611 1)
(s2612 1)
(s2613 1)
(s2614 1)
(s2615 1)
(s2616 1)
(s2617 1)
(s2618 1)
(s2619 1)
(s2620 1)
(s2621 1)
(s2622 1)
(s2623 1)
(s2624 1)
(s2625 1)
(s2626 1)
(s2627 1)
(s2628 1)
(s2629 1)
(s2630 1)
(s2631 1)
(s2632 1)
(s2633 1)
(s2634 1)
(s2635 1)
(s2636 1)
(s2637 1)
(s2638 1)
(s2639 1)
(s2640 1)
(s2641 1)
(s2642 1)
(s2643 1)
(s2644 1)
(s2645 1)
(s2646 1)
(s2647 1)
(s2648 1)
(s2649 1)
(s2650 1)
(s2651 1)
(s2652 1)
(s2653 1)
(s2654 1)
(s2655 1)
(s2656 1)
(s2657 1)
(s2658 1)
(s2659 1)
(s2660 1)
(s2661 1)
(s2662 1)
(s2663 1)
(s2664 1)
(s2665 1)
(s2666 1)
(s2667 1)
(s2668 1)
(s2669 1)
(s2670 1)
(s2671 1)
(s2672 1)
(s2673 1)
(s2674 1)
(s2675 1)
(s2676 1)
(s2677 1)
(s2678 1)
(s2679 1)
(s2680 1)
(s2681 1)
(s2682 1)
(s2683 1)
(s2684 1)
(s2685 1)
(s2686 1)
(s2687 1)
(s2688 1)
(s2689 1)
(s2690 1)
(s2691 1)
(s2692 1)
(s2693 1)
(s2694 1)
(s2695 1)
(s2696 1)
(s2697 1)
(s2698 1)
(s2699 1)
(s2700 1)
(s2701 1)
(s2702 1)
(s2703 1)
(s2704 1)
(s2705 1)
(s2706 1)
(s2707 1)
(s2708 1)
(s2709 1)
(s2710 1)
(s2711 1)
(s2712 1)
(s2713 1)
(s2714 1)
(s2715 1)
(s2716 1)
(s2717 1)
(s2718 1)
(s2719 1)
(s2720 1)
(s2721 1)
(s2722 1)
(s2723 1)
(s2724 1)
(s2725 1)
(s2726 1)
(s2727 1)
(s2728 1)
(s2729 1)
(s2730 1)
(s2731 1)
(s2732 1)
(s2733 1)
(s2734 1)
(s2735 1)
(s2736 1)
(s2737 1)
(s2738 1)
(s2739 1)
(s2740 1)
(s2741 1)
(s2742 1)
(s2743 1)
(s2744 1)
(s2745 1)
(s2746 1)
(s2747 1)
(s2748 1)
(s2749 1)
(s2750 1)
(s2751 1)
(s2752 1)
(s2753 1)
(s2754 1)
(s2755 1)
(s2756 1)
(s2757 1)
(s2758 1)
(s2759 1)
(s2760 1)
(s2761 1)
(s2762 1)
(s2763 1)
(s2764 1)
(s2765 1)
(s2766 1)
(s2767 1)
(s2768 1)
(s2769 1)
(s2770 1)
(s2771 1)
(s2772 1)
(s2773 1)
(s2774 1)
(s2775 1)
(s2776 1)
(s2777 1)
(s2778 1)
(s2779 1)
(s2780 1)
(s2781 1)
(s2782 1)
(s2783 1)
(s2784 1)
(s2785 1)
(s2786 1)
(s2787 1)
(s2788 1)
(s2789 1)
(s2790 1)
(s2791 1)
(s2792 1)
(s2793 1)
(s2794 1)
(s2795 1)
(s2796 1)
(s2797 1)
(s2798 1)
(s2799 1)
(s2800 1)
(s2801 1)
(s2802 1)
(s2803 1)
(s2804 1)
(s2805 1)
(s2806 1)
(s2807 1)
(s2808 1)
(s2809 1)
(s2810 1)
(s2811 1)
(s2812 1)
(s2813 1)
(s2814 1)
(s2815 1)
(s2816 1)
(s2817 1)
(s2818 1)
(s2819 1)
(s2820 1)
(s2821 1)
(s2822 1)
(s2823 1)
(s2824 1)
(s2825 1)
(s2826 1)
(s2827 1)
(s2828 1)
(s2829 1)
(s2830 1)
(s2831 1)
(s2832 1)
(s2833 1)
(s2834 1)
(s2835 1)
(s2836 1)
(s2837 1)
(s2838 1)
(s2839 1)
(s2840 1)
(s2841 1)
(s2842 1)
(s2843 1)
(s2844 1)
(s2845 1)
(s2846 1)
(s2847 1)
(s2848 1)
(s2849 1)
(s2850 1)
(s2851 1)
(s2852 1)
(s2853 1)
(s2854 1)
(s2855 1)
(s2856 1)
(s2857 1)
(s2858 1)
(s2859 1)
(s2860 1)
(s2861 1)
(s2862 1)
(s2863 1)
(s2864 1)
(s2865 1)
(s2866 1)
(s2867 1)
(s2868 1)
(s2869 1)
(s2870 1)
(s2871 1)
(s2872 1)
(s2873 1)
(s2874 1)
(s2875 1)
(s2876 1)
(s2877 1)
(s2878 1)
(s2879 1)
(s2880 1)
(s2881 1)
(s2882 1)
(s2883 1)
(s2884 1)
(s2885 1)
(s2886 1)
(s2887 1)
(s2888 1)
(s2889 1)
(s2890 1)
(s2891 1)
(s2892 1)
(s2893 1)
(s2894 1)
(s2895 1)
(s2896 1)
(s2897 1)
(s2898 1)
(s2899 1)
(s2900 1)
(s2901 1)
(s2902 1)
(s2903 1)
(s2904 1)
(s2905 1)
(s2906 1)
(s2907 1)
(s2908 1)
(s2909 1)
(s2910 1)
(s2911 1)
(s2912 1)
(s2913 1)
(s2914 1)
(s2915 1)
(s2916 1)
(s2917 1)
(s2918 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30103 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 0/5720 constraints, Known Traps: 0/0 constraints]
After SMT, in 64198ms problems are : Problem set: 0 solved, 5720 unsolved
Search for dead transitions found 0 dead transitions in 64265ms
Finished structural reductions in SI_LTL mode , in 1 iterations and 71861 ms. Remains : 4360/4360 places, 7160/7160 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p1) (NOT p0) (NOT p2)), (X (NOT p2)), (X (NOT (OR (AND p1 p0) (AND p2 p0)))), (X (OR (AND (NOT p1) (NOT p2)) (NOT p0))), (X (NOT (AND p1 (NOT p2)))), (X p0), (X (NOT (AND p1 (NOT p2) p0))), (X (AND (NOT p1) (NOT p2))), (X (NOT p1)), (X (X (NOT p2))), (X (X (NOT (OR (AND p1 p0) (AND p2 p0))))), (X (X (OR (AND (NOT p1) (NOT p2)) (NOT p0)))), (X (X (NOT (AND p1 (NOT p2) p0))))]
False Knowledge obtained : [(X (X (AND p1 (NOT p2)))), (X (X (NOT (AND p1 (NOT p2))))), (X (X p0)), (X (X (NOT p0))), (X (X (AND (NOT p1) (NOT p2)))), (X (X (NOT (AND (NOT p1) (NOT p2))))), (X (X p1)), (X (X (NOT p1)))]
Knowledge based reduction with 13 factoid took 468 ms. Reduced automaton from 2 states, 5 edges and 3 AP (stutter insensitive) to 2 states, 5 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 86 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
RANDOM walk for 545 steps (0 resets) in 102 ms. (5 steps per ms) remains 0/8 properties
Knowledge obtained : [(AND (NOT p1) (NOT p0) (NOT p2)), (X (NOT p2)), (X (NOT (OR (AND p1 p0) (AND p2 p0)))), (X (OR (AND (NOT p1) (NOT p2)) (NOT p0))), (X (NOT (AND p1 (NOT p2)))), (X p0), (X (NOT (AND p1 (NOT p2) p0))), (X (AND (NOT p1) (NOT p2))), (X (NOT p1)), (X (X (NOT p2))), (X (X (NOT (OR (AND p1 p0) (AND p2 p0))))), (X (X (OR (AND (NOT p1) (NOT p2)) (NOT p0)))), (X (X (NOT (AND p1 (NOT p2) p0))))]
False Knowledge obtained : [(X (X (AND p1 (NOT p2)))), (X (X (NOT (AND p1 (NOT p2))))), (X (X p0)), (X (X (NOT p0))), (X (X (AND (NOT p1) (NOT p2)))), (X (X (NOT (AND (NOT p1) (NOT p2))))), (X (X p1)), (X (X (NOT p1))), (F p0), (F (NOT (OR (NOT p1) p2))), (F (NOT (AND (NOT p1) (NOT p2)))), (F (NOT (OR (NOT p1) p2 (NOT p0)))), (F p2), (F (NOT (OR (AND (NOT p1) (NOT p2)) (NOT p0)))), (F (NOT (AND (OR (NOT p1) (NOT p0)) (OR (NOT p2) (NOT p0))))), (F p1)]
Knowledge based reduction with 13 factoid took 1093 ms. Reduced automaton from 2 states, 5 edges and 3 AP (stutter insensitive) to 2 states, 5 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 118 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
Stuttering acceptance computed with spot in 114 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
[2024-05-22 14:05:27] [INFO ] Invariant cache hit.
Could not prove EG (NOT p0)
[2024-05-22 14:05:42] [INFO ] Invariant cache hit.
[2024-05-22 14:05:49] [INFO ] [Real]Absence check using 40 positive place invariants in 49 ms returned sat
[2024-05-22 14:05:52] [INFO ] [Real]Absence check using state equation in 3501 ms returned sat
[2024-05-22 14:05:53] [INFO ] Computed and/alt/rep : 5720/9880/5720 causal constraints (skipped 0 transitions) in 583 ms.
[2024-05-22 14:05:55] [INFO ] Solution in real domain found non-integer solution.
[2024-05-22 14:06:01] [INFO ] [Nat]Absence check using 40 positive place invariants in 48 ms returned sat
[2024-05-22 14:06:05] [INFO ] [Nat]Absence check using state equation in 3765 ms returned sat
[2024-05-22 14:06:06] [INFO ] Computed and/alt/rep : 5720/9880/5720 causal constraints (skipped 0 transitions) in 494 ms.
java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Stream close...
at fr.lip6.move.gal.structural.smt.SMTUtils.execAndCheckResult(SMTUtils.java:299)
at fr.lip6.move.gal.structural.smt.DeadlockTester.refineWithCausalOrder(DeadlockTester.java:1137)
at fr.lip6.move.gal.structural.smt.DeadlockTester.verifyPossible(DeadlockTester.java:875)
at fr.lip6.move.gal.structural.smt.DeadlockTester.testEGap(DeadlockTester.java:587)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.computeEGknowledge(LTLPropertySolver.java:610)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.applyKnowledgeBasedReductions(LTLPropertySolver.java:581)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.checkLTLProperty(LTLPropertySolver.java:262)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStutteringLTLTest(LTLPropertySolver.java:225)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStructuralLTLCheck(LTLPropertySolver.java:76)
at fr.lip6.move.gal.application.Application.startNoEx(Application.java:958)
at fr.lip6.move.gal.application.Application.start(Application.java:189)
at fr.lip6.move.gal.itscl.application.Application.start(Application.java:45)
at org.eclipse.equinox.internal.app.EclipseAppHandle.run(EclipseAppHandle.java:208)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.runApplication(EclipseAppLauncher.java:136)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.start(EclipseAppLauncher.java:104)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:402)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:255)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke0(Native Method)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke(NativeMethodAccessorImpl.java:77)
at java.base/jdk.internal.reflect.DelegatingMethodAccessorImpl.invoke(DelegatingMethodAccessorImpl.java:43)
at java.base/java.lang.reflect.Method.invoke(Method.java:568)
at org.eclipse.equinox.launcher.Main.invokeFramework(Main.java:651)
at org.eclipse.equinox.launcher.Main.basicRun(Main.java:588)
at org.eclipse.equinox.launcher.Main.run(Main.java:1459)
at org.eclipse.equinox.launcher.Main.main(Main.java:1432)
[2024-05-22 14:06:10] [WARNING] SMT solver failed with error :java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Stream close... while checking expression EG (NOT p2)
Could not prove EG (NOT p2)
Stuttering acceptance computed with spot in 82 ms :[(OR (NOT p0) (NOT p2)), (NOT p2)]
Product exploration explored 100000 steps with 637 reset in 5111 ms.
Product exploration explored 100000 steps with 655 reset in 5439 ms.
Support contains 3120 out of 4360 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 4360/4360 places, 7160/7160 transitions.
Applied a total of 0 rules in 115 ms. Remains 4360 /4360 variables (removed 0) and now considering 7160/7160 (removed 0) transitions.
[2024-05-22 14:06:21] [INFO ] Invariant cache hit.
[2024-05-22 14:06:22] [INFO ] Implicit Places using invariants in 1452 ms returned []
[2024-05-22 14:06:22] [INFO ] Invariant cache hit.
[2024-05-22 14:06:27] [INFO ] Implicit Places using invariants and state equation in 5020 ms returned []
Implicit Place search using SMT with State Equation took 6475 ms to find 0 implicit places.
[2024-05-22 14:06:28] [INFO ] Redundant transitions in 668 ms returned []
Running 5720 sub problems to find dead transitions.
[2024-05-22 14:06:28] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30115 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 5720/5720 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5720 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4320 variables, 4320/4320 constraints. Problems are: Problem set: 0 solved, 5720 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4320/11520 variables, and 4320 constraints, problems are : Problem set: 0 solved, 5720 unsolved in 30150 ms.
Refiners :[Domain max(s): 4320/4360 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4360 constraints, PredecessorRefiner: 0/5720 constraints, Known Traps: 0/0 constraints]
After SMT, in 64830ms problems are : Problem set: 0 solved, 5720 unsolved
Search for dead transitions found 0 dead transitions in 64891ms
Finished structural reductions in SI_LTL mode , in 1 iterations and 72167 ms. Remains : 4360/4360 places, 7160/7160 transitions.
Treatment of property BART-PT-040-LTLFireability-05 finished in 703121 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(G(F(p0)))'
Support contains 4840 out of 5280 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Performed 80 Post agglomeration using F-continuation condition.Transition count delta: 80
Iterating post reduction 0 with 80 rules applied. Total rules applied 80 place count 5280 transition count 8000
Reduce places removed 80 places and 0 transitions.
Iterating post reduction 1 with 80 rules applied. Total rules applied 160 place count 5200 transition count 8000
Performed 160 Post agglomeration using F-continuation condition.Transition count delta: 160
Deduced a syphon composed of 160 places in 2 ms
Reduce places removed 160 places and 0 transitions.
Iterating global reduction 2 with 320 rules applied. Total rules applied 480 place count 5040 transition count 7840
Applied a total of 480 rules in 166 ms. Remains 5040 /5280 variables (removed 240) and now considering 7840/8080 (removed 240) transitions.
// Phase 1: matrix 7840 rows 5040 cols
[2024-05-22 14:07:34] [INFO ] Computed 40 invariants in 38 ms
[2024-05-22 14:07:36] [INFO ] Implicit Places using invariants in 1635 ms returned []
[2024-05-22 14:07:36] [INFO ] Invariant cache hit.
[2024-05-22 14:07:42] [INFO ] Implicit Places using invariants and state equation in 6345 ms returned []
Implicit Place search using SMT with State Equation took 7984 ms to find 0 implicit places.
[2024-05-22 14:07:43] [INFO ] Redundant transitions in 954 ms returned []
Running 6400 sub problems to find dead transitions.
[2024-05-22 14:07:43] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30152 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 6400/6400 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6400 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30156 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 0/6400 constraints, Known Traps: 0/0 constraints]
After SMT, in 65601ms problems are : Problem set: 0 solved, 6400 unsolved
Search for dead transitions found 0 dead transitions in 65664ms
Starting structural reductions in SI_LTL mode, iteration 1 : 5040/5280 places, 7840/8080 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 74784 ms. Remains : 5040/5280 places, 7840/8080 transitions.
Stuttering acceptance computed with spot in 114 ms :[(NOT p0), (NOT p0)]
Running random walk in product with property : BART-PT-040-LTLFireability-06
Product exploration explored 100000 steps with 0 reset in 2584 ms.
Product exploration explored 100000 steps with 0 reset in 2715 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0))]
Knowledge based reduction with 1 factoid took 170 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 69 ms :[(NOT p0), (NOT p0)]
RANDOM walk for 26670 steps (6 resets) in 907 ms. (29 steps per ms) remains 0/1 properties
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0)), (F (NOT p0))]
Knowledge based reduction with 1 factoid took 342 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 97 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 107 ms :[(NOT p0), (NOT p0)]
Support contains 4840 out of 5040 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5040/5040 places, 7840/7840 transitions.
Applied a total of 0 rules in 60 ms. Remains 5040 /5040 variables (removed 0) and now considering 7840/7840 (removed 0) transitions.
[2024-05-22 14:08:57] [INFO ] Invariant cache hit.
[2024-05-22 14:08:59] [INFO ] Implicit Places using invariants in 1828 ms returned []
[2024-05-22 14:08:59] [INFO ] Invariant cache hit.
[2024-05-22 14:09:05] [INFO ] Implicit Places using invariants and state equation in 6241 ms returned []
Implicit Place search using SMT with State Equation took 8079 ms to find 0 implicit places.
[2024-05-22 14:09:06] [INFO ] Redundant transitions in 743 ms returned []
Running 6400 sub problems to find dead transitions.
[2024-05-22 14:09:06] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30188 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 6400/6400 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6400 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30106 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 0/6400 constraints, Known Traps: 0/0 constraints]
After SMT, in 65915ms problems are : Problem set: 0 solved, 6400 unsolved
Search for dead transitions found 0 dead transitions in 66001ms
Finished structural reductions in SI_LTL mode , in 1 iterations and 74915 ms. Remains : 5040/5040 places, 7840/7840 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0))]
Knowledge based reduction with 1 factoid took 162 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 66 ms :[(NOT p0), (NOT p0)]
RANDOM walk for 40000 steps (8 resets) in 1523 ms. (26 steps per ms) remains 1/1 properties
BEST_FIRST walk for 5764 steps (0 resets) in 2502 ms. (2 steps per ms) remains 0/1 properties
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0)), (F (NOT p0))]
Knowledge based reduction with 1 factoid took 162 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 65 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 80 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 94 ms :[(NOT p0), (NOT p0)]
Product exploration explored 100000 steps with 0 reset in 2685 ms.
Product exploration explored 100000 steps with 0 reset in 2333 ms.
Support contains 4840 out of 5040 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5040/5040 places, 7840/7840 transitions.
Applied a total of 0 rules in 33 ms. Remains 5040 /5040 variables (removed 0) and now considering 7840/7840 (removed 0) transitions.
[2024-05-22 14:10:21] [INFO ] Invariant cache hit.
[2024-05-22 14:10:23] [INFO ] Implicit Places using invariants in 1758 ms returned []
[2024-05-22 14:10:23] [INFO ] Invariant cache hit.
[2024-05-22 14:10:29] [INFO ] Implicit Places using invariants and state equation in 5669 ms returned []
Implicit Place search using SMT with State Equation took 7432 ms to find 0 implicit places.
[2024-05-22 14:10:29] [INFO ] Redundant transitions in 790 ms returned []
Running 6400 sub problems to find dead transitions.
[2024-05-22 14:10:30] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30098 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 6400/6400 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6400 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5000 variables, 5000/5000 constraints. Problems are: Problem set: 0 solved, 6400 unsolved
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5000/12880 variables, and 5000 constraints, problems are : Problem set: 0 solved, 6400 unsolved in 30097 ms.
Refiners :[Domain max(s): 5000/5040 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5040 constraints, PredecessorRefiner: 0/6400 constraints, Known Traps: 0/0 constraints]
After SMT, in 65738ms problems are : Problem set: 0 solved, 6400 unsolved
Search for dead transitions found 0 dead transitions in 65811ms
Finished structural reductions in SI_LTL mode , in 1 iterations and 74084 ms. Remains : 5040/5040 places, 7840/7840 transitions.
Treatment of property BART-PT-040-LTLFireability-06 finished in 241886 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(F((p0&&(p1 U X(G(p2))))))'
Support contains 3920 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Applied a total of 0 rules in 77 ms. Remains 5280 /5280 variables (removed 0) and now considering 8080/8080 (removed 0) transitions.
// Phase 1: matrix 8080 rows 5280 cols
[2024-05-22 14:11:36] [INFO ] Computed 40 invariants in 36 ms
[2024-05-22 14:11:37] [INFO ] Implicit Places using invariants in 1589 ms returned []
[2024-05-22 14:11:37] [INFO ] Invariant cache hit.
[2024-05-22 14:11:44] [INFO ] Implicit Places using invariants and state equation in 6353 ms returned []
Implicit Place search using SMT with State Equation took 7944 ms to find 0 implicit places.
Running 6640 sub problems to find dead transitions.
[2024-05-22 14:11:44] [INFO ] Invariant cache hit.
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30105 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 6640/6640 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 6640 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/5240 variables, 5240/5240 constraints. Problems are: Problem set: 0 solved, 6640 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 1)
(s1223 1)
(s1224 1)
(s1225 1)
(s1226 1)
(s1227 1)
(s1228 1)
(s1229 1)
(s1230 1)
(s1231 1)
(s1232 1)
(s1233 1)
(s1234 1)
(s1235 1)
(s1236 1)
(s1237 1)
(s1238 1)
(s1239 1)
(s1240 1)
(s1241 1)
(s1242 1)
(s1243 1)
(s1244 1)
(s1245 1)
(s1246 1)
(s1247 1)
(s1248 1)
(s1249 1)
(s1250 1)
(s1251 1)
(s1252 1)
(s1253 1)
(s1254 1)
(s1255 1)
(s1256 1)
(s1257 1)
(s1258 1)
(s1259 1)
(s1260 1)
(s1261 1)
(s1262 1)
(s1263 1)
(s1264 1)
(s1265 1)
(s1266 1)
(s1267 1)
(s1268 1)
(s1269 1)
(s1270 1)
(s1271 1)
(s1272 1)
(s1273 1)
(s1274 1)
(s1275 1)
(s1276 1)
(s1277 1)
(s1278 1)
(s1279 1)
(s1280 1)
(s1281 1)
(s1282 1)
(s1283 1)
(s1284 1)
(s1285 1)
(s1286 1)
(s1287 1)
(s1288 1)
(s1289 1)
(s1290 1)
(s1291 1)
(s1292 1)
(s1293 1)
(s1294 1)
(s1295 1)
(s1296 1)
(s1297 1)
(s1298 1)
(s1299 1)
(s1300 1)
(s1301 1)
(s1302 1)
(s1303 1)
(s1304 1)
(s1305 1)
(s1306 1)
(s1307 1)
(s1308 1)
(s1309 1)
(s1310 1)
(s1311 1)
(s1312 1)
(s1313 1)
(s1314 1)
(s1315 1)
(s1316 1)
(s1317 1)
(s1318 1)
(s1319 1)
(s1320 1)
(s1321 1)
(s1322 1)
(s1323 1)
(s1324 1)
(s1325 1)
(s1326 1)
(s1327 1)
(s1328 1)
(s1329 1)
(s1330 1)
(s1331 1)
(s1332 1)
(s1333 1)
(s1334 1)
(s1335 1)
(s1336 1)
(s1337 1)
(s1338 1)
(s1339 1)
(s1340 1)
(s1341 1)
(s1342 1)
(s1343 1)
(s1344 1)
(s1345 1)
(s1346 1)
(s1347 1)
(s1348 1)
(s1349 1)
(s1350 1)
(s1351 1)
(s1352 1)
(s1353 1)
(s1354 1)
(s1355 1)
(s1356 1)
(s1357 1)
(s1358 1)
(s1359 1)
(s1360 1)
(s1361 1)
(s1362 1)
(s1363 1)
(s1364 1)
(s1365 1)
(s1366 1)
(s1367 1)
(s1368 1)
(s1369 1)
(s1370 1)
(s1371 1)
(s1372 1)
(s1373 1)
(s1374 1)
(s1375 1)
(s1376 1)
(s1377 1)
(s1378 1)
(s1379 1)
(s1380 1)
(s1381 1)
(s1382 1)
(s1383 1)
(s1384 1)
(s1385 1)
(s1386 1)
(s1387 1)
(s1388 1)
(s1389 1)
(s1390 1)
(s1391 1)
(s1392 1)
(s1393 1)
(s1394 1)
(s1395 1)
(s1396 1)
(s1397 1)
(s1398 1)
(s1399 1)
(s1400 1)
(s1401 1)
(s1402 1)
(s1403 1)
(s1404 1)
(s1405 1)
(s1406 1)
(s1407 1)
(s1408 1)
(s1409 1)
(s1410 1)
(s1411 1)
(s1412 1)
(s1413 1)
(s1414 1)
(s1415 1)
(s1416 1)
(s1417 1)
(s1418 1)
(s1419 1)
(s1420 1)
(s1421 1)
(s1422 1)
(s1423 1)
(s1424 1)
(s1425 1)
(s1426 1)
(s1427 1)
(s1428 1)
(s1429 1)
(s1430 1)
(s1431 1)
(s1432 1)
(s1433 1)
(s1434 1)
(s1435 1)
(s1436 1)
(s1437 1)
(s1438 1)
(s1439 1)
(s1440 1)
(s1441 1)
(s1442 1)
(s1443 1)
(s1444 1)
(s1445 1)
(s1446 1)
(s1447 1)
(s1448 1)
(s1449 1)
(s1450 1)
(s1451 1)
(s1452 1)
(s1453 1)
(s1454 1)
(s1455 1)
(s1456 1)
(s1457 1)
(s1458 1)
(s1459 1)
(s1460 1)
(s1461 1)
(s1462 1)
(s1463 1)
(s1464 1)
(s1465 1)
(s1466 1)
(s1467 1)
(s1468 1)
(s1469 1)
(s1470 1)
(s1471 1)
(s1472 1)
(s1473 1)
(s1474 1)
(s1475 1)
(s1476 1)
(s1477 1)
(s1478 1)
(s1479 1)
(s1480 1)
(s1481 1)
(s1482 1)
(s1483 1)
(s1484 1)
(s1485 1)
(s1486 1)
(s1487 1)
(s1488 1)
(s1489 1)
(s1490 1)
(s1491 1)
(s1492 1)
(s1493 1)
(s1494 1)
(s1495 1)
(s1496 1)
(s1497 1)
(s1498 1)
(s1499 1)
(s1500 1)
(s1501 1)
(s1502 1)
(s1503 1)
(s1504 1)
(s1505 1)
(s1506 1)
(s1507 1)
(s1508 1)
(s1509 1)
(s1510 1)
(s1511 1)
(s1512 1)
(s1513 1)
(s1514 1)
(s1515 1)
(s1516 1)
(s1517 1)
(s1518 1)
(s1519 1)
(s1520 1)
(s1521 1)
(s1522 1)
(s1523 1)
(s1524 1)
(s1525 1)
(s1526 1)
(s1527 1)
(s1528 1)
(s1529 1)
(s1530 1)
(s1531 1)
(s1532 1)
(s1533 1)
(s1534 1)
(s1535 1)
(s1536 1)
(s1537 1)
(s1538 1)
(s1539 1)
(s1540 1)
(s1541 1)
(s1542 1)
(s1543 1)
(s1544 1)
(s1545 1)
(s1546 1)
(s1547 1)
(s1548 1)
(s1549 1)
(s1550 1)
(s1551 1)
(s1552 1)
(s1553 1)
(s1554 1)
(s1555 1)
(s1556 1)
(s1557 1)
(s1558 1)
(s1559 1)
(s1560 1)
(s1561 1)
(s1562 1)
(s1563 1)
(s1564 1)
(s1565 1)
(s1566 1)
(s1567 1)
(s1568 1)
(s1569 1)
(s1570 1)
(s1571 1)
(s1572 1)
(s1573 1)
(s1574 1)
(s1575 1)
(s1576 1)
(s1577 1)
(s1578 1)
(s1579 1)
(s1580 1)
(s1581 1)
(s1582 1)
(s1583 1)
(s1584 1)
(s1585 1)
(s1586 1)
(s1587 1)
(s1588 1)
(s1589 1)
(s1590 1)
(s1591 1)
(s1592 1)
(s1593 1)
(s1594 1)
(s1595 1)
(s1596 1)
(s1597 1)
(s1598 1)
(s1599 1)
(s1600 1)
(s1601 1)
(s1602 1)
(s1603 1)
(s1604 1)
(s1605 1)
(s1606 1)
(s1607 1)
(s1608 1)
(s1609 1)
(s1610 1)
(s1611 1)
(s1612 1)
(s1613 1)
(s1614 1)
(s1615 1)
(s1616 1)
(s1617 1)
(s1618 1)
(s1619 1)
(s1620 1)
(s1621 1)
(s1622 1)
(s1623 1)
(s1624 1)
(s1625 1)
(s1626 1)
(s1627 1)
(s1628 1)
(s1629 1)
(s1630 1)
(s1631 1)
(s1632 1)
(s1633 1)
(s1634 1)
(s1635 1)
(s1636 1)
(s1637 1)
(s1638 1)
(s1639 1)
(s1640 1)
(s1641 1)
(s1642 1)
(s1643 1)
(s1644 1)
(s1645 1)
(s1646 1)
(s1647 1)
(s1648 1)
(s1649 1)
(s1650 1)
(s1651 1)
(s1652 1)
(s1653 1)
(s1654 1)
(s1655 1)
(s1656 1)
(s1657 1)
(s1658 1)
(s1659 1)
(s1660 1)
(s1661 1)
(s1662 1)
(s1663 1)
(s1664 1)
(s1665 1)
(s1666 1)
(s1667 1)
(s1668 1)
(s1669 1)
(s1670 1)
(s1671 1)
(s1672 1)
(s1673 1)
(s1674 1)
(s1675 1)
(s1676 1)
(s1677 1)
(s1678 1)
(s1679 1)
(s1680 1)
(s1681 1)
(s1682 1)
(s1683 1)
(s1684 1)
(s1685 1)
(s1686 1)
(s1687 1)
(s1688 1)
(s1689 1)
(s1690 1)
(s1691 1)
(s1692 1)
(s1693 1)
(s1694 1)
(s1695 1)
(s1696 1)
(s1697 1)
(s1698 1)
(s1699 1)
(s1700 1)
(s1701 1)
(s1702 1)
(s1703 1)
(s1704 1)
(s1705 1)
(s1706 1)
(s1707 1)
(s1708 1)
(s1709 1)
(s1710 1)
(s1711 1)
(s1712 1)
(s1713 1)
(s1714 1)
(s1715 1)
(s1716 1)
(s1717 1)
(s1718 1)
(s1719 1)
(s1720 1)
(s1721 1)
(s1722 1)
(s1723 1)
(s1724 1)
(s1725 1)
(s1726 1)
(s1727 1)
(s1728 1)
(s1729 1)
(s1730 1)
(s1731 1)
(s1732 1)
(s1733 1)
(s1734 1)
(s1735 1)
(s1736 1)
(s1737 1)
(s1738 1)
(s1739 1)
(s1740 1)
(s1741 1)
(s1742 1)
(s1743 1)
(s1744 1)
(s1745 1)
(s1746 1)
(s1747 1)
(s1748 1)
(s1749 1)
(s1750 1)
(s1751 1)
(s1752 1)
(s1753 1)
(s1754 1)
(s1755 1)
(s1756 1)
(s1757 1)
(s1758 1)
(s1759 1)
(s1760 1)
(s1761 1)
(s1762 1)
(s1763 1)
(s1764 1)
(s1765 1)
(s1766 1)
(s1767 1)
(s1768 1)
(s1769 1)
(s1770 1)
(s1771 1)
(s1772 1)
(s1773 1)
(s1774 1)
(s1775 1)
(s1776 1)
(s1777 1)
(s1778 1)
(s1779 1)
(s1780 1)
(s1781 1)
(s1782 1)
(s1783 1)
(s1784 1)
(s1785 1)
(s1786 1)
(s1787 1)
(s1788 1)
(s1789 1)
(s1790 1)
(s1791 1)
(s1792 1)
(s1793 1)
(s1794 1)
(s1795 1)
(s1796 1)
(s1797 1)
(s1798 1)
(s1799 1)
(s1800 1)
(s1801 1)
(s1802 1)
(s1803 1)
(s1804 1)
(s1805 1)
(s1806 1)
(s1807 1)
(s1808 1)
(s1809 1)
(s1810 1)
(s1811 1)
(s1812 1)
(s1813 1)
(s1814 1)
(s1815 1)
(s1816 1)
(s1817 1)
(s1818 1)
(s1819 1)
(s1820 1)
(s1821 1)
(s1822 1)
(s1823 1)
(s1824 1)
(s1825 1)
(s1826 1)
(s1827 1)
(s1828 1)
(s1829 1)
(s1830 1)
(s1831 1)
(s1832 1)
(s1833 1)
(s1834 1)
(s1835 1)
(s1836 1)
(s1837 1)
(s1838 1)
(s1839 1)
(s1840 1)
(s1841 1)
(s1842 1)
(s1843 1)
(s1844 1)
(s1845 1)
(s1846 1)
(s1847 1)
(s1848 1)
(s1849 1)
(s1850 1)
(s1851 1)
(s1852 1)
(s1853 1)
(s1854 1)
(s1855 1)
(s1856 1)
(s1857 1)
(s1858 1)
(s1859 1)
(s1860 1)
(s1861 1)
(s1862 1)
(s1863 1)
(s1864 1)
(s1865 1)
(s1866 1)
(s1867 1)
(s1868 1)
(s1869 1)
(s1870 1)
(s1871 1)
(s1872 1)
(s1873 1)
(s1874 1)
(s1875 1)
(s1876 1)
(s1877 1)
(s1878 1)
(s1879 1)
(s1880 1)
(s1881 1)
(s1882 1)
(s1883 1)
(s1884 1)
(s1885 1)
(s1886 1)
(s1887 1)
(s1888 1)
(s1889 1)
(s1890 1)
(s1891 1)
(s1892 1)
(s1893 1)
(s1894 1)
(s1895 1)
(s1896 1)
(s1897 1)
(s1898 1)
(s1899 1)
(s1900 1)
(s1901 1)
(s1902 1)
(s1903 1)
(s1904 1)
(s1905 1)
(s1906 1)
(s1907 1)
(s1908 1)
(s1909 1)
(s1910 1)
(s1911 1)
(s1912 1)
(s1913 1)
(s1914 1)
(s1915 1)
(s1916 1)
(s1917 1)
(s1918 1)
(s1919 1)
(s1920 1)
(s1921 1)
(s1922 1)
(s1923 1)
(s1924 1)
(s1925 1)
(s1926 1)
(s1927 1)
(s1928 1)
(s1929 1)
(s1930 1)
(s1931 1)
(s1932 1)
(s1933 1)
(s1934 1)
(s1935 1)
(s1936 1)
(s1937 1)
(s1938 1)
(s1939 1)
(s1940 1)
(s1941 1)
(s1942 1)
(s1943 1)
(s1944 1)
(s1945 1)
(s1946 1)
(s1947 1)
(s1948 1)
(s1949 1)
(s1950 1)
(s1951 1)
(s1952 1)
(s1953 1)
(s1954 1)
(s1955 1)
(s1956 1)
(s1957 1)
(s1958 1)
(s1959 1)
(s1960 1)
(s1961 1)
(s1962 1)
(s1963 1)
(s1964 1)
(s1965 1)
(s1966 1)
(s1967 1)
(s1968 1)
(s1969 1)
(s1970 1)
(s1971 1)
(s1972 1)
(s1973 1)
(s1974 1)
(s1975 1)
(s1976 1)
(s1977 1)
(s1978 1)
(s1979 1)
(s1980 1)
(s1981 1)
(s1982 1)
(s1983 1)
(s1984 1)
(s1985 1)
(s1986 1)
(s1987 1)
(s1988 1)
(s1989 1)
(s1990 1)
(s1991 1)
(s1992 1)
(s1993 1)
(s1994 1)
(s1995 1)
(s1996 1)
(s1997 1)
(s1998 1)
(s1999 1)
(s2000 1)
(s2001 1)
(s2002 1)
(s2003 1)
(s2004 1)
(s2005 1)
(s2006 1)
(s2007 1)
(s2008 1)
(s2009 1)
(s2010 1)
(s2011 1)
(s2012 1)
(s2013 1)
(s2014 1)
(s2015 1)
(s2016 1)
(s2017 1)
(s2018 1)
(s2019 1)
(s2020 1)
(s2021 1)
(s2022 1)
(s2023 1)
(s2024 1)
(s2025 1)
(s2026 1)
(s2027 1)
(s2028 1)
(s2029 1)
(s2030 1)
(s2031 1)
(s2032 1)
(s2033 1)
(s2034 1)
(s2035 1)
(s2036 1)
(s2037 1)
(s2038 1)
(s2039 1)
(s2040 1)
(s2041 1)
(s2042 1)
(s2043 1)
(s2044 1)
(s2045 1)
(s2046 1)
(s2047 1)
(s2048 1)
(s2049 1)
(s2050 1)
(s2051 1)
(s2052 1)
(s2053 1)
(s2054 1)
(s2055 1)
(s2056 1)
(s2057 1)
(s2058 1)
(s2059 1)
(s2060 1)
(s2061 1)
(s2062 1)
(s2063 1)
(s2064 1)
(s2065 1)
(s2066 1)
(s2067 1)
(s2068 1)
(s2069 1)
(s2070 1)
(s2071 1)
(s2072 1)
(s2073 1)
(s2074 1)
(s2075 1)
(s2076 1)
(s2077 1)
(s2078 1)
(s2079 1)
(s2080 1)
(s2081 1)
(s2082 1)
(s2083 1)
(s2084 1)
(s2085 1)
(s2086 1)
(s2087 1)
(s2088 1)
(s2089 1)
(s2090 1)
(s2091 1)
(s2092 1)
(s2093 1)
(s2094 1)
(s2095 1)
(s2096 1)
(s2097 1)
(s2098 1)
(s2099 1)
(s2100 1)
(s2101 1)
(s2102 1)
(s2103 1)
(s2104 1)
(s2105 1)
(s2106 1)
(s2107 1)
(s2108 1)
(s2109 1)
(s2110 1)
(s2111 1)
(s2112 1)
(s2113 1)
(s2114 1)
(s2115 1)
(s2116 1)
(s2117 1)
(s2118 1)
(s2119 1)
(s2120 1)
(s2121 1)
(s2122 1)
(s2123 1)
(s2124 1)
(s2125 1)
(s2126 1)
(s2127 1)
(s2128 1)
(s2129 1)
(s2130 1)
(s2131 1)
(s2132 1)
(s2133 1)
(s2134 1)
(s2135 1)
(s2136 1)
(s2137 1)
(s2138 1)
(s2139 1)
(s2140 1)
(s2141 1)
(s2142 1)
(s2143 1)
(s2144 1)
(s2145 1)
(s2146 1)
(s2147 1)
(s2148 1)
(s2149 1)
(s2150 1)
(s2151 1)
(s2152 1)
(s2153 1)
(s2154 1)
(s2155 1)
(s2156 1)
(s2157 1)
(s2158 1)
(s2159 1)
(s2160 1)
(s2161 1)
(s2162 1)
(s2163 1)
(s2164 1)
(s2165 1)
(s2166 1)
(s2167 1)
(s2168 1)
(s2169 1)
(s2170 1)
(s2171 1)
(s2172 1)
(s2173 1)
(s2174 1)
(s2175 1)
(s2176 1)
(s2177 1)
(s2178 1)
(s2179 1)
(s2180 1)
(s2181 1)
(s2182 1)
(s2183 1)
(s2184 1)
(s2185 1)
(s2186 1)
(s2187 1)
(s2188 1)
(s2189 1)
(s2190 1)
(s2191 1)
(s2192 1)
(s2193 1)
(s2194 1)
(s2195 1)
(s2196 1)
(s2197 1)
(s2198 1)
(s2199 1)
(s2200 1)
(s2201 1)
(s2202 1)
(s2203 1)
(s2204 1)
(s2205 1)
(s2206 1)
(s2207 1)
(s2208 1)
(s2209 1)
(s2210 1)
(s2211 1)
(s2212 1)
(s2213 1)
(s2214 1)
(s2215 1)
(s2216 1)
(s2217 1)
(s2218 1)
(s2219 1)
(s2220 1)
(s2221 1)
(s2222 1)
(s2223 1)
(s2224 1)
(s2225 1)
(s2226 1)
(s2227 1)
(s2228 1)
(s2229 1)
(s2230 1)
(s2231 1)
(s2232 1)
(s2233 1)
(s2234 1)
(s2235 1)
(s2236 1)
(s2237 1)
(s2238 1)
(s2239 1)
(s2240 1)
(s2241 1)
(s2242 1)
(s2243 1)
(s2244 1)
(s2245 1)
(s2246 1)
(s2247 1)
(s2248 1)
(s2249 1)
(s2250 1)
(s2251 1)
(s2252 1)
(s2253 1)
(s2254 1)
(s2255 1)
(s2256 1)
(s2257 1)
(s2258 1)
(s2259 1)
(s2260 1)
(s2261 1)
(s2262 1)
(s2263 1)
(s2264 1)
(s2265 1)
(s2266 1)
(s2267 1)
(s2268 1)
(s2269 1)
(s2270 1)
(s2271 1)
(s2272 1)
(s2273 1)
(s2274 1)
(s2275 1)
(s2276 1)
(s2277 1)
(s2278 1)
(s2279 1)
(s2280 1)
(s2281 1)
(s2282 1)
(s2283 1)
(s2284 1)
(s2285 1)
(s2286 1)
(s2287 1)
(s2288 1)
(s2289 1)
(s2290 1)
(s2291 1)
(s2292 1)
(s2293 1)
(s2294 1)
(s2295 1)
(s2296 1)
(s2297 1)
(s2298 1)
(s2299 1)
(s2300 1)
(s2301 1)
(s2302 1)
(s2303 1)
(s2304 1)
(s2305 1)
(s2306 1)
(s2307 1)
(s2308 1)
(s2309 1)
(s2310 1)
(s2311 1)
(s2312 1)
(s2313 1)
(s2314 1)
(s2315 1)
(s2316 1)
(s2317 1)
(s2318 1)
(s2319 1)
(s2320 1)
(s2321 1)
(s2322 1)
(s2323 1)
(s2324 1)
(s2325 1)
(s2326 1)
(s2327 1)
(s2328 1)
(s2329 1)
(s2330 1)
(s2331 1)
(s2332 1)
(s2333 1)
(s2334 1)
(s2335 1)
(s2336 1)
(s2337 1)
(s2338 1)
(s2339 1)
(s2340 1)
(s2341 1)
(s2342 1)
(s2343 1)
(s2344 1)
(s2345 1)
(s2346 1)
(s2347 1)
(s2348 1)
(s2349 1)
(s2350 1)
(s2351 1)
(s2352 1)
(s2353 1)
(s2354 1)
(s2355 1)
(s2356 1)
(s2357 1)
(s2358 1)
(s2359 1)
(s2360 1)
(s2361 1)
(s2362 1)
(s2363 1)
(s2364 1)
(s2365 1)
(s2366 1)
(s2367 1)
(s2368 1)
(s2369 1)
(s2370 1)
(s2371 1)
(s2372 1)
(s2373 1)
(s2374 1)
(s2375 1)
(s2376 1)
(s2377 1)
(s2378 1)
(s2379 1)
(s2380 1)
(s2381 1)
(s2382 1)
(s2383 1)
(s2384 1)
(s2385 1)
(s2386 1)
(s2387 1)
(s2388 1)
(s2389 1)
(s2390 1)
(s2391 1)
(s2392 1)
(s2393 1)
(s2394 1)
(s2395 1)
(s2396 1)
(s2397 1)
(s2398 1)
(s2399 1)
(s2400 1)
(s2401 1)
(s2402 1)
(s2403 1)
(s2404 1)
(s2405 1)
(s2406 1)
(s2407 1)
(s2408 1)
(s2409 1)
(s2410 1)
(s2411 1)
(s2412 1)
(s2413 1)
(s2414 1)
(s2415 1)
(s2416 1)
(s2417 1)
(s2418 1)
(s2419 1)
(s2420 1)
(s2421 1)
(s2422 1)
(s2423 1)
(s2424 1)
(s2425 1)
(s2426 1)
(s2427 1)
(s2428 1)
(s2429 1)
(s2430 1)
(s2431 1)
(s2432 1)
(s2433 1)
(s2434 1)
(s2435 1)
(s2436 1)
(s2437 1)
(s2438 1)
(s2439 1)
(s2440 1)
(s2441 1)
(s2442 1)
(s2443 1)
(s2444 1)
(s2445 1)
(s2446 1)
(s2447 1)
(s2448 1)
(s2449 1)
(s2450 1)
(s2451 1)
(s2452 1)
(s2453 1)
(s2454 1)
(s2455 1)
(s2456 1)
(s2457 1)
(s2458 1)
(s2459 1)
(s2460 1)
(s2461 1)
(s2462 1)
(s2463 1)
(s2464 1)
(s2465 1)
(s2466 1)
(s2467 1)
(s2468 1)
(s2469 1)
(s2470 1)
(s2471 1)
(s2472 1)
(s2473 1)
(s2474 1)
(s2475 1)
(s2476 1)
(s2477 1)
(s2478 1)
(s2479 1)
(s2480 1)
(s2481 1)
(s2482 1)
(s2483 1)
(s2484 1)
(s2485 1)
(s2486 1)
(s2487 1)
(s2488 1)
(s2489 1)
(s2490 1)
(s2491 1)
(s2492 1)
(s2493 1)
(s2494 1)
(s2495 1)
(s2496 1)
(s2497 1)
(s2498 1)
(s2499 1)
(s2500 1)
(s2501 1)
(s2502 1)
(s2503 1)
(s2504 1)
(s2505 1)
(s2506 1)
(s2507 1)
(s2508 1)
(s2509 1)
(s2510 1)
(s2511 1)
(s2512 1)
(s2513 1)
(s2514 1)
(s2515 1)
(s2516 1)
(s2517 1)
(s2518 1)
(s2519 1)
(s2520 1)
(s2521 1)
(s2522 1)
(s2523 1)
(s2524 1)
(s2525 1)
(s2526 1)
(s2527 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 5240/13360 variables, and 5240 constraints, problems are : Problem set: 0 solved, 6640 unsolved in 30115 ms.
Refiners :[Domain max(s): 5240/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 0/6640 constraints, Known Traps: 0/0 constraints]
After SMT, in 65818ms problems are : Problem set: 0 solved, 6640 unsolved
Search for dead transitions found 0 dead transitions in 65879ms
Finished structural reductions in LTL mode , in 1 iterations and 73908 ms. Remains : 5280/5280 places, 8080/8080 transitions.
Stuttering acceptance computed with spot in 139 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Running random walk in product with property : BART-PT-040-LTLFireability-07
Product exploration timeout after 32470 steps with 0 reset in 10003 ms.
Product exploration timeout after 32580 steps with 0 reset in 10001 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p0) p1 (NOT p2)), (X (NOT p0)), (X (NOT (AND p0 p1))), (X (NOT (AND p0 p1 (NOT p2)))), (X (NOT (AND p0 p1 p2))), (X (NOT (AND (NOT p1) (NOT p2)))), (X (NOT (AND p0 (NOT p1) (NOT p2)))), (X (NOT (AND (NOT p1) p2))), (X (NOT (AND p0 (NOT p1)))), (X p1), (X (X (NOT (AND p0 p1 p2)))), (X (X (NOT (AND (NOT p1) (NOT p2))))), (X (X (NOT (AND p0 (NOT p1) (NOT p2))))), (X (X (NOT (AND (NOT p1) p2)))), (X (X (NOT (AND p0 (NOT p1))))), (X (X p1))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X (AND (NOT p0) (NOT p2))), (X (NOT (AND (NOT p0) (NOT p2)))), (X (AND p1 (NOT p2))), (X (NOT (AND p1 (NOT p2)))), (X (OR (AND (NOT p0) p2) (AND (NOT p1) p2))), (X (NOT (OR (AND (NOT p0) p2) (AND (NOT p1) p2)))), (X (AND p1 p2)), (X (NOT (AND p1 p2))), (X (X p2)), (X (X (NOT p2))), (X (X (NOT p0))), (X (X p0)), (X (X (AND p0 p1))), (X (X (NOT (AND p0 p1)))), (X (X (AND p0 p1 (NOT p2)))), (X (X (NOT (AND p0 p1 (NOT p2))))), (X (X (AND (NOT p0) (NOT p2)))), (X (X (NOT (AND (NOT p0) (NOT p2))))), (X (X (AND p1 (NOT p2)))), (X (X (NOT (AND p1 (NOT p2))))), (X (X (OR (AND (NOT p0) p2) (AND (NOT p1) p2)))), (X (X (NOT (OR (AND (NOT p0) p2) (AND (NOT p1) p2))))), (X (X (AND p1 p2))), (X (X (NOT (AND p1 p2))))]
Knowledge based reduction with 16 factoid took 1050 ms. Reduced automaton from 3 states, 12 edges and 3 AP (stutter sensitive) to 3 states, 12 edges and 3 AP (stutter sensitive).
Stuttering acceptance computed with spot in 118 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Reduction of identical properties reduced properties to check from 14 to 12
RANDOM walk for 40000 steps (8 resets) in 3409 ms. (11 steps per ms) remains 3/12 properties
BEST_FIRST walk for 40004 steps (8 resets) in 12092 ms. (3 steps per ms) remains 3/3 properties
BEST_FIRST walk for 40004 steps (8 resets) in 12786 ms. (3 steps per ms) remains 3/3 properties
BEST_FIRST walk for 40004 steps (8 resets) in 11116 ms. (3 steps per ms) remains 3/3 properties
[2024-05-22 14:19:43] [INFO ] Invariant cache hit.
All remaining problems are real, not stopping.
At refinement iteration 0 (INCLUDED_ONLY) 0/3920 variables, 3920/3920 constraints. Problems are: Problem set: 0 solved, 3 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 3920/13360 variables, and 3920 constraints, problems are : Problem set: 0 solved, 3 unsolved in 5031 ms.
Refiners :[Domain max(s): 3920/5280 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/5280 constraints, PredecessorRefiner: 3/0 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3 unsolved
Problem apf1 is UNSAT
Problem apf8 is UNSAT
At refinement iteration 0 (INCLUDED_ONLY) 0/3920 variables, 3920/3920 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 1 (INCLUDED_ONLY) 0/3920 variables, 0/3920 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 2 (OVERLAPS) 1360/5280 variables, 40/3960 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/5280 variables, 1360/5320 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/5280 variables, 0/5320 constraints. Problems are: Problem set: 2 solved, 1 unsolved
SMT process timed out in 21078ms, After SMT, problems are : Problem set: 2 solved, 1 unsolved
Skipping Parikh replay, no witness traces provided.
Support contains 3920 out of 5280 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 40 transitions
Trivial Post-agglo rules discarded 40 transitions
Performed 40 trivial Post agglomeration. Transition count delta: 40
Iterating post reduction 0 with 40 rules applied. Total rules applied 40 place count 5280 transition count 8040
Reduce places removed 40 places and 0 transitions.
Performed 320 Post agglomeration using F-continuation condition.Transition count delta: 320
Iterating post reduction 1 with 360 rules applied. Total rules applied 400 place count 5240 transition count 7720
Reduce places removed 320 places and 0 transitions.
Iterating post reduction 2 with 320 rules applied. Total rules applied 720 place count 4920 transition count 7720
Performed 40 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 40 Pre rules applied. Total rules applied 720 place count 4920 transition count 7680
Deduced a syphon composed of 40 places in 2 ms
Reduce places removed 40 places and 0 transitions.
Iterating global reduction 3 with 80 rules applied. Total rules applied 800 place count 4880 transition count 7680
Performed 560 Post agglomeration using F-continuation condition.Transition count delta: 560
Deduced a syphon composed of 560 places in 2 ms
Reduce places removed 560 places and 0 transitions.
Iterating global reduction 3 with 1120 rules applied. Total rules applied 1920 place count 4320 transition count 7120
Drop transitions (Redundant composition of simpler transitions.) removed 1440 transitions
Redundant transition composition rules discarded 1440 transitions
Iterating global reduction 3 with 1440 rules applied. Total rules applied 3360 place count 4320 transition count 5680
Applied a total of 3360 rules in 752 ms. Remains 4320 /5280 variables (removed 960) and now considering 5680/8080 (removed 2400) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 752 ms. Remains : 4320/5280 places, 5680/8080 transitions.
RANDOM walk for 40000 steps (8 resets) in 2161 ms. (18 steps per ms) remains 1/1 properties
BEST_FIRST walk for 950 steps (0 resets) in 339 ms. (2 steps per ms) remains 0/1 properties
Found 2 invariant AP formulas.
Knowledge obtained : [(AND (NOT p0) p1 (NOT p2)), (X (NOT p0)), (X (NOT (AND p0 p1))), (X (NOT (AND p0 p1 (NOT p2)))), (X (NOT (AND p0 p1 p2))), (X (NOT (AND (NOT p1) (NOT p2)))), (X (NOT (AND p0 (NOT p1) (NOT p2)))), (X (NOT (AND (NOT p1) p2))), (X (NOT (AND p0 (NOT p1)))), (X p1), (X (X (NOT (AND p0 p1 p2)))), (X (X (NOT (AND (NOT p1) (NOT p2))))), (X (X (NOT (AND p0 (NOT p1) (NOT p2))))), (X (X (NOT (AND (NOT p1) p2)))), (X (X (NOT (AND p0 (NOT p1))))), (X (X p1)), (G (OR p2 p1)), (G (OR p2 (NOT p0) p1))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X (AND (NOT p0) (NOT p2))), (X (NOT (AND (NOT p0) (NOT p2)))), (X (AND p1 (NOT p2))), (X (NOT (AND p1 (NOT p2)))), (X (OR (AND (NOT p0) p2) (AND (NOT p1) p2))), (X (NOT (OR (AND (NOT p0) p2) (AND (NOT p1) p2)))), (X (AND p1 p2)), (X (NOT (AND p1 p2))), (X (X p2)), (X (X (NOT p2))), (X (X (NOT p0))), (X (X p0)), (X (X (AND p0 p1))), (X (X (NOT (AND p0 p1)))), (X (X (AND p0 p1 (NOT p2)))), (X (X (NOT (AND p0 p1 (NOT p2))))), (X (X (AND (NOT p0) (NOT p2)))), (X (X (NOT (AND (NOT p0) (NOT p2))))), (X (X (AND p1 (NOT p2)))), (X (X (NOT (AND p1 (NOT p2))))), (X (X (OR (AND (NOT p0) p2) (AND (NOT p1) p2)))), (X (X (NOT (OR (AND (NOT p0) p2) (AND (NOT p1) p2))))), (X (X (AND p1 p2))), (X (X (NOT (AND p1 p2)))), (F (NOT (AND (NOT p2) p1))), (F (NOT (AND (NOT p2) (NOT p0)))), (F (NOT (OR (NOT p0) (NOT p1)))), (F (NOT (AND (OR (NOT p2) p0) (OR (NOT p2) p1)))), (F (NOT p1)), (F (NOT (OR (NOT p2) (NOT p1)))), (F (NOT (OR (NOT p0) p1))), (F (NOT (OR p2 (NOT p0) (NOT p1)))), (F p2), (F p0), (F (NOT (OR (NOT p2) p1))), (F (NOT (OR (NOT p2) (NOT p0) (NOT p1))))]
Knowledge sufficient to adopt a stutter insensitive property.
Knowledge based reduction with 18 factoid took 2151 ms. Reduced automaton from 3 states, 12 edges and 3 AP (stutter sensitive) to 3 states, 13 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 187 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Stuttering acceptance computed with spot in 215 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
[2024-05-22 14:20:08] [INFO ] Invariant cache hit.
java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Broken pipe ...
at fr.lip6.move.gal.structural.smt.SMTUtils.execAndCheckResult(SMTUtils.java:299)
at fr.lip6.move.gal.structural.smt.DeadlockTester.verifyPossible(DeadlockTester.java:828)
at fr.lip6.move.gal.structural.smt.DeadlockTester.testEGap(DeadlockTester.java:584)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.computeEGknowledge(LTLPropertySolver.java:610)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.applyKnowledgeBasedReductions(LTLPropertySolver.java:581)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.checkLTLProperty(LTLPropertySolver.java:252)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStutteringLTLTest(LTLPropertySolver.java:225)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStructuralLTLCheck(LTLPropertySolver.java:76)
at fr.lip6.move.gal.application.Application.startNoEx(Application.java:958)
at fr.lip6.move.gal.application.Application.start(Application.java:189)
at fr.lip6.move.gal.itscl.application.Application.start(Application.java:45)
at org.eclipse.equinox.internal.app.EclipseAppHandle.run(EclipseAppHandle.java:208)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.runApplication(EclipseAppLauncher.java:136)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.start(EclipseAppLauncher.java:104)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:402)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:255)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke0(Native Method)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke(NativeMethodAccessorImpl.java:77)
at java.base/jdk.internal.reflect.DelegatingMethodAccessorImpl.invoke(DelegatingMethodAccessorImpl.java:43)
at java.base/java.lang.reflect.Method.invoke(Method.java:568)
at org.eclipse.equinox.launcher.Main.invokeFramework(Main.java:651)
at org.eclipse.equinox.launcher.Main.basicRun(Main.java:588)
at org.eclipse.equinox.launcher.Main.run(Main.java:1459)
at org.eclipse.equinox.launcher.Main.main(Main.java:1432)
[2024-05-22 14:20:24] [WARNING] SMT solver failed with error :java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Broken pipe ... while checking expression EG (NOT p0)
Could not prove EG (NOT p0)
[2024-05-22 14:20:36] [INFO ] Invariant cache hit.
Could not prove EG (NOT p2)
Support contains 3920 out of 5280 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 40 transitions
Trivial Post-agglo rules discarded 40 transitions
Performed 40 trivial Post agglomeration. Transition count delta: 40
Iterating post reduction 0 with 40 rules applied. Total rules applied 40 place count 5280 transition count 8040
Reduce places removed 40 places and 0 transitions.
Performed 320 Post agglomeration using F-continuation condition.Transition count delta: 320
Iterating post reduction 1 with 360 rules applied. Total rules applied 400 place count 5240 transition count 7720
Reduce places removed 320 places and 0 transitions.
Iterating post reduction 2 with 320 rules applied. Total rules applied 720 place count 4920 transition count 7720
Performed 40 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 40 Pre rules applied. Total rules applied 720 place count 4920 transition count 7680
Deduced a syphon composed of 40 places in 2 ms
Reduce places removed 40 places and 0 transitions.
Iterating global reduction 3 with 80 rules applied. Total rules applied 800 place count 4880 transition count 7680
Performed 560 Post agglomeration using F-continuation condition.Transition count delta: 560
Deduced a syphon composed of 560 places in 3 ms
Reduce places removed 560 places and 0 transitions.
Iterating global reduction 3 with 1120 rules applied. Total rules applied 1920 place count 4320 transition count 7120
Applied a total of 1920 rules in 794 ms. Remains 4320 /5280 variables (removed 960) and now considering 7120/8080 (removed 960) transitions.
// Phase 1: matrix 7120 rows 4320 cols
[2024-05-22 14:20:52] [INFO ] Computed 40 invariants in 42 ms
[2024-05-22 14:20:54] [INFO ] Implicit Places using invariants in 1515 ms returned []
[2024-05-22 14:20:54] [INFO ] Invariant cache hit.
[2024-05-22 14:20:59] [INFO ] Implicit Places using invariants and state equation in 5317 ms returned []
Implicit Place search using SMT with State Equation took 6834 ms to find 0 implicit places.
[2024-05-22 14:21:00] [INFO ] Redundant transitions in 826 ms returned []
Running 5680 sub problems to find dead transitions.
[2024-05-22 14:21:00] [INFO ] Invariant cache hit.
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
At refinement iteration 0 (INCLUDED_ONLY) 0/4280 variables, 4280/4280 constraints. Problems are: Problem set: 0 solved, 5680 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4280/11440 variables, and 4280 constraints, problems are : Problem set: 0 solved, 5680 unsolved in 30139 ms.
Refiners :[Domain max(s): 4280/4320 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4320 constraints, PredecessorRefiner: 5680/5680 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5680 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4280 variables, 4280/4280 constraints. Problems are: Problem set: 0 solved, 5680 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)
(s1190 1)
(s1191 1)
(s1192 1)
(s1193 1)
(s1194 1)
(s1195 1)
(s1196 1)
(s1197 1)
(s1198 1)
(s1199 1)
(s1200 1)
(s1201 1)
(s1202 1)
(s1203 1)
(s1204 1)
(s1205 1)
(s1206 1)
(s1207 1)
(s1208 1)
(s1209 1)
(s1210 1)
(s1211 1)
(s1212 1)
(s1213 1)
(s1214 1)
(s1215 1)
(s1216 1)
(s1217 1)
(s1218 1)
(s1219 1)
(s1220 1)
(s1221 1)
(s1222 1)
(s1223 1)
(s1224 1)
(s1225 1)
(s1226 1)
(s1227 1)
(s1228 1)
(s1229 1)
(s1230 1)
(s1231 1)
(s1232 1)
(s1233 1)
(s1234 1)
(s1235 1)
(s1236 1)
(s1237 1)
(s1238 1)
(s1239 1)
(s1240 1)
(s1241 1)
(s1242 1)
(s1243 1)
(s1244 1)
(s1245 1)
(s1246 1)
(s1247 1)
(s1248 1)
(s1249 1)
(s1250 1)
(s1251 1)
(s1252 1)
(s1253 1)
(s1254 1)
(s1255 1)
(s1256 1)
(s1257 1)
(s1258 1)
(s1259 1)
(s1260 1)
(s1261 1)
(s1262 1)
(s1263 1)
(s1264 1)
(s1265 1)
(s1266 1)
(s1267 1)
(s1268 1)
(s1269 1)
(s1270 1)
(s1271 1)
(s1272 1)
(s1273 1)
(s1274 1)
(s1275 1)
(s1276 1)
(s1277 1)
(s1278 1)
(s1279 1)
(s1280 1)
(s1281 1)
(s1282 1)
(s1283 1)
(s1284 1)
(s1285 1)
(s1286 1)
(s1287 1)
(s1288 1)
(s1289 1)
(s1290 1)
(s1291 1)
(s1292 1)
(s1293 1)
(s1294 1)
(s1295 1)
(s1296 1)
(s1297 1)
(s1298 1)
(s1299 1)
(s1300 1)
(s1301 1)
(s1302 1)
(s1303 1)
(s1304 1)
(s1305 1)
(s1306 1)
(s1307 1)
(s1308 1)
(s1309 1)
(s1310 1)
(s1311 1)
(s1312 1)
(s1313 1)
(s1314 1)
(s1315 1)
(s1316 1)
(s1317 1)
(s1318 1)
(s1319 1)
(s1320 1)
(s1321 1)
(s1322 1)
(s1323 1)
(s1324 1)
(s1325 1)
(s1326 1)
(s1327 1)
(s1328 1)
(s1329 1)
(s1330 1)
(s1331 1)
(s1332 1)
(s1333 1)
(s1334 1)
(s1335 1)
(s1336 1)
(s1337 1)
(s1338 1)
(s1339 1)
(s1340 1)
(s1341 1)
(s1342 1)
(s1343 1)
(s1344 1)
(s1345 1)
(s1346 1)
(s1347 1)
(s1348 1)
(s1349 1)
(s1350 1)
(s1351 1)
(s1352 1)
(s1353 1)
(s1354 1)
(s1355 1)
(s1356 1)
(s1357 1)
(s1358 1)
(s1359 1)
(s1360 1)
(s1361 1)
(s1362 1)
(s1363 1)
(s1364 1)
(s1365 1)
(s1366 1)
(s1367 1)
(s1368 1)
(s1369 1)
(s1370 1)
(s1371 1)
(s1372 1)
(s1373 1)
(s1374 1)
(s1375 1)
(s1376 1)
(s1377 1)
(s1378 1)
(s1379 1)
(s1380 1)
(s1381 1)
(s1382 1)
(s1383 1)
(s1384 1)
(s1385 1)
(s1386 1)
(s1387 1)
(s1388 1)
(s1389 1)
(s1390 1)
(s1391 1)
(s1392 1)
(s1393 1)
(s1394 1)
(s1395 1)
(s1396 1)
(s1397 1)
(s1398 1)
(s1399 1)
(s1400 1)
(s1401 1)
(s1402 1)
(s1403 1)
(s1404 1)
(s1405 1)
(s1406 1)
(s1407 1)
(s1408 1)
(s1409 1)
(s1410 1)
(s1411 1)
(s1412 1)
(s1413 1)
(s1414 1)
(s1415 1)
(s1416 1)
(s1417 1)
(s1418 1)
(s1419 1)
(s1420 1)
(s1421 1)
(s1422 1)
(s1423 1)
(s1424 1)
(s1425 1)
(s1426 1)
(s1427 1)
(s1428 1)
(s1429 1)
(s1430 1)
(s1431 1)
(s1432 1)
(s1433 1)
(s1434 1)
(s1435 1)
(s1436 1)
(s1437 1)
(s1438 1)
(s1439 1)
(s1440 1)
(s1441 1)
(s1442 1)
(s1443 1)
(s1444 1)
(s1445 1)
(s1446 1)
(s1447 1)
(s1448 1)
(s1449 1)
(s1450 1)
(s1451 1)
(s1452 1)
(s1453 1)
(s1454 1)
(s1455 1)
(s1456 1)
(s1457 1)
(s1458 1)
(s1459 1)
(s1460 1)
(s1461 1)
(s1462 1)
(s1463 1)
(s1464 1)
(s1465 1)
(s1466 1)
(s1467 1)
(s1468 1)
(s1469 1)
(s1470 1)
(s1471 1)
(s1472 1)
(s1473 1)
(s1474 1)
(s1475 1)
(s1476 1)
(s1477 1)
(s1478 1)
(s1479 1)
(s1480 1)
(s1481 1)
(s1482 1)
(s1483 1)
(s1484 1)
(s1485 1)
(s1486 1)
(s1487 1)
(s1488 1)
(s1489 1)
(s1490 1)
(s1491 1)
(s1492 1)
(s1493 1)
(s1494 1)
(s1495 1)
(s1496 1)
(s1497 1)
(s1498 1)
(s1499 1)
(s1500 1)
(s1501 1)
(s1502 1)
(s1503 1)
(s1504 1)
(s1505 1)
(s1506 1)
(s1507 1)
(s1508 1)
(s1509 1)
(s1510 1)
(s1511 1)
(s1512 1)
(s1513 1)
(s1514 1)
(s1515 1)
(s1516 1)
(s1517 1)
(s1518 1)
(s1519 1)
(s1520 1)
(s1521 1)
(s1522 1)
(s1523 1)
(s1524 1)
(s1525 1)
(s1526 1)
(s1527 1)
(s1528 1)
(s1529 1)
(s1530 1)
(s1531 1)
(s1532 1)
(s1533 1)
(s1534 1)
(s1535 1)
(s1536 1)
(s1537 1)
(s1538 1)
(s1539 1)
(s1540 1)
(s1541 1)
(s1542 1)
(s1543 1)
(s1544 1)
(s1545 1)
(s1546 1)
(s1547 1)
(s1548 1)
(s1549 1)
(s1550 1)
(s1551 1)
(s1552 1)
(s1553 1)
(s1554 1)
(s1555 1)
(s1556 1)
(s1557 1)
(s1558 1)
(s1559 1)
(s1560 1)
(s1561 1)
(s1562 1)
(s1563 1)
(s1564 1)
(s1565 1)
(s1566 1)
(s1567 1)
(s1568 1)
(s1569 1)
(s1570 1)
(s1571 1)
(s1572 1)
(s1573 1)
(s1574 1)
(s1575 1)
(s1576 1)
(s1577 1)
(s1578 1)
(s1579 1)
(s1580 1)
(s1581 1)
(s1582 1)
(s1583 1)
(s1584 1)
(s1585 1)
(s1586 1)
(s1587 1)
(s1588 1)
(s1589 1)
(s1590 1)
(s1591 1)
(s1592 1)
(s1593 1)
(s1594 1)
(s1595 1)
(s1596 1)
(s1597 1)
(s1598 1)
(s1599 1)
(s1600 1)
(s1601 1)
(s1602 1)
(s1603 1)
(s1604 1)
(s1605 1)
(s1606 1)
(s1607 1)
(s1608 1)
(s1609 1)
(s1610 1)
(s1611 1)
(s1612 1)
(s1613 1)
(s1614 1)
(s1615 1)
(s1616 1)
(s1617 1)
(s1618 1)
(s1619 1)
(s1620 1)
(s1621 1)
(s1622 1)
(s1623 1)
(s1624 1)
(s1625 1)
(s1626 1)
(s1627 1)
(s1628 1)
(s1629 1)
(s1630 1)
(s1631 1)
(s1632 1)
(s1633 1)
(s1634 1)
(s1635 1)
(s1636 1)
(s1637 1)
(s1638 1)
(s1639 1)
(s1640 1)
(s1641 1)
(s1642 1)
(s1643 1)
(s1644 1)
(s1645 1)
(s1646 1)
(s1647 1)
(s1648 1)
(s1649 1)
(s1650 1)
(s1651 1)
(s1652 1)
(s1653 1)
(s1654 1)
(s1655 1)
(s1656 1)
(s1657 1)
(s1658 1)
(s1659 1)
(s1660 1)
(s1661 1)
(s1662 1)
(s1663 1)
(s1664 1)
(s1665 1)
(s1666 1)
(s1667 1)
(s1668 1)
(s1669 1)
(s1670 1)
(s1671 1)
(s1672 1)
(s1673 1)
(s1674 1)
(s1675 1)
(s1676 1)
(s1677 1)
(s1678 1)
(s1679 1)
(s1680 1)
(s1681 1)
(s1682 1)
(s1683 1)
(s1684 1)
(s1685 1)
(s1686 1)
(s1687 1)
(s1688 1)
(s1689 1)
(s1690 1)
(s1691 1)
(s1692 1)
(s1693 1)
(s1694 1)
(s1695 1)
(s1696 1)
(s1697 1)
(s1698 1)
(s1699 1)
(s1700 1)
(s1701 1)
(s1702 1)
(s1703 1)
(s1704 1)
(s1705 1)
(s1706 1)
(s1707 1)
(s1708 1)
(s1709 1)
(s1710 1)
(s1711 1)
(s1712 1)
(s1713 1)
(s1714 1)
(s1715 1)
(s1716 1)
(s1717 1)
(s1718 1)
(s1719 1)
(s1720 1)
(s1721 1)
(s1722 1)
(s1723 1)
(s1724 1)
(s1725 1)
(s1726 1)
(s1727 1)
(s1728 1)
(s1729 1)
(s1730 1)
(s1731 1)
(s1732 1)
(s1733 1)
(s1734 1)
(s1735 1)
(s1736 1)
(s1737 1)
(s1738 1)
(s1739 1)
(s1740 1)
(s1741 1)
(s1742 1)
(s1743 1)
(s1744 1)
(s1745 1)
(s1746 1)
(s1747 1)
(s1748 1)
(s1749 1)
(s1750 1)
(s1751 1)
(s1752 1)
(s1753 1)
(s1754 1)
(s1755 1)
(s1756 1)
(s1757 1)
(s1758 1)
(s1759 1)
(s1760 1)
(s1761 1)
(s1762 1)
(s1763 1)
(s1764 1)
(s1765 1)
(s1766 1)
(s1767 1)
(s1768 1)
(s1769 1)
(s1770 1)
(s1771 1)
(s1772 1)
(s1773 1)
(s1774 1)
(s1775 1)
(s1776 1)
(s1777 1)
(s1778 1)
(s1779 1)
(s1780 1)
(s1781 1)
(s1782 1)
(s1783 1)
(s1784 1)
(s1785 1)
(s1786 1)
(s1787 1)
(s1788 1)
(s1789 1)
(s1790 1)
(s1791 1)
(s1792 1)
(s1793 1)
(s1794 1)
(s1795 1)
(s1796 1)
(s1797 1)
(s1798 1)
(s1799 1)
(s1800 1)
(s1801 1)
(s1802 1)
(s1803 1)
(s1804 1)
(s1805 1)
(s1806 1)
(s1807 1)
(s1808 1)
(s1809 1)
(s1810 1)
(s1811 1)
(s1812 1)
(s1813 1)
(s1814 1)
(s1815 1)
(s1816 1)
(s1817 1)
(s1818 1)
(s1819 1)
(s1820 1)
(s1821 1)
(s1822 1)
(s1823 1)
(s1824 1)
(s1825 1)
(s1826 1)
(s1827 1)
(s1828 1)
(s1829 1)
(s1830 1)
(s1831 1)
(s1832 1)
(s1833 1)
(s1834 1)
(s1835 1)
(s1836 1)
(s1837 1)
(s1838 1)
(s1839 1)
(s1840 1)
(s1841 1)
(s1842 1)
(s1843 1)
(s1844 1)
(s1845 1)
(s1846 1)
(s1847 1)
(s1848 1)
(s1849 1)
(s1850 1)
(s1851 1)
(s1852 1)
(s1853 1)
(s1854 1)
(s1855 1)
(s1856 1)
(s1857 1)
(s1858 1)
(s1859 1)
(s1860 1)
(s1861 1)
(s1862 1)
(s1863 1)
(s1864 1)
(s1865 1)
(s1866 1)
(s1867 1)
(s1868 1)
(s1869 1)
(s1870 1)
(s1871 1)
(s1872 1)
(s1873 1)
(s1874 1)
(s1875 1)
(s1876 1)
(s1877 1)
(s1878 1)
(s1879 1)
(s1880 1)
(s1881 1)
(s1882 1)
(s1883 1)
(s1884 1)
(s1885 1)
(s1886 1)
(s1887 1)
(s1888 1)
(s1889 1)
(s1890 1)
(s1891 1)
(s1892 1)
(s1893 1)
(s1894 1)
(s1895 1)
(s1896 1)
(s1897 1)
(s1898 1)
(s1899 1)
(s1900 1)
(s1901 1)
(s1902 1)
(s1903 1)
(s1904 1)
(s1905 1)
(s1906 1)
(s1907 1)
(s1908 1)
(s1909 1)
(s1910 1)
(s1911 1)
(s1912 1)
(s1913 1)
(s1914 1)
(s1915 1)
(s1916 1)
(s1917 1)
(s1918 1)
(s1919 1)
(s1920 1)
(s1921 1)
(s1922 1)
(s1923 1)
(s1924 1)
(s1925 1)
(s1926 1)
(s1927 1)
(s1928 1)
(s1929 1)
(s1930 1)
(s1931 1)
(s1932 1)
(s1933 1)
(s1934 1)
(s1935 1)
(s1936 1)
(s1937 1)
(s1938 1)
(s1939 1)
(s1940 1)
(s1941 1)
(s1942 1)
(s1943 1)
(s1944 1)
(s1945 1)
(s1946 1)
(s1947 1)
(s1948 1)
(s1949 1)
(s1950 1)
(s1951 1)
(s1952 1)
(s1953 1)
(s1954 1)
(s1955 1)
(s1956 1)
(s1957 1)
(s1958 1)
(s1959 1)
(s1960 1)
(s1961 1)
(s1962 1)
(s1963 1)
(s1964 1)
(s1965 1)
(s1966 1)
(s1967 1)
(s1968 1)
(s1969 1)
(s1970 1)
(s1971 1)
(s1972 1)
(s1973 1)
(s1974 1)
(s1975 1)
(s1976 1)
(s1977 1)
(s1978 1)
(s1979 1)
(s1980 1)
(s1981 1)
(s1982 1)
(s1983 1)
(s1984 1)
(s1985 1)
(s1986 1)
(s1987 1)
(s1988 1)
(s1989 1)
(s1990 1)
(s1991 1)
(s1992 1)
(s1993 1)
(s1994 1)
(s1995 1)
(s1996 1)
(s1997 1)
(s1998 1)
(s1999 1)
(s2000 1)
(s2001 1)
(s2002 1)
(s2003 1)
(s2004 1)
(s2005 1)
(s2006 1)
(s2007 1)
(s2008 1)
(s2009 1)
(s2010 1)
(s2011 1)
(s2012 1)
(s2013 1)
(s2014 1)
(s2015 1)
(s2016 1)
(s2017 1)
(s2018 1)
(s2019 1)
(s2020 1)
(s2021 1)
(s2022 1)
(s2023 1)
(s2024 1)
(s2025 1)
(s2026 1)
(s2027 1)
(s2028 1)
(s2029 1)
(s2030 1)
(s2031 1)
(s2032 1)
(s2033 1)
(s2034 1)
(s2035 1)
(s2036 1)
(s2037 1)
(s2038 1)
(s2039 1)
(s2040 1)
(s2041 1)
(s2042 1)
(s2043 1)
(s2044 1)
(s2045 1)
(s2046 1)
(s2047 1)
(s2048 1)
(s2049 1)
(s2050 1)
(s2051 1)
(s2052 1)
(s2053 1)
(s2054 1)
(s2055 1)
(s2056 1)
(s2057 1)
(s2058 1)
(s2059 1)
(s2060 1)
(s2061 1)
(s2062 1)
(s2063 1)
(s2064 1)
(s2065 1)
(s2066 1)
(s2067 1)
(s2068 1)
(s2069 1)
(s2070 1)
(s2071 1)
(s2072 1)
(s2073 1)
(s2074 1)
(s2075 1)
(s2076 1)
(s2077 1)
(s2078 1)
(s2079 1)
(s2080 1)
(s2081 1)
(s2082 1)
(s2083 1)
(s2084 1)
(s2085 1)
(s2086 1)
(s2087 1)
(s2088 1)
(s2089 1)
(s2090 1)
(s2091 1)
(s2092 1)
(s2093 1)
(s2094 1)
(s2095 1)
(s2096 1)
(s2097 1)
(s2098 1)
(s2099 1)
(s2100 1)
(s2101 1)
(s2102 1)
(s2103 1)
(s2104 1)
(s2105 1)
(s2106 1)
(s2107 1)
(s2108 1)
(s2109 1)
(s2110 1)
(s2111 1)
(s2112 1)
(s2113 1)
(s2114 1)
(s2115 1)
(s2116 1)
(s2117 1)
(s2118 1)
(s2119 1)
(s2120 1)
(s2121 1)
(s2122 1)
(s2123 1)
(s2124 1)
(s2125 1)
(s2126 1)
(s2127 1)
(s2128 1)
(s2129 1)
(s2130 1)
(s2131 1)
(s2132 1)
(s2133 1)
(s2134 1)
(s2135 1)
(s2136 1)
(s2137 1)
(s2138 1)
(s2139 1)
(s2140 1)
(s2141 1)
(s2142 1)
(s2143 1)
(s2144 1)
(s2145 1)
(s2146 1)
(s2147 1)
(s2148 1)
(s2149 1)
(s2150 1)
(s2151 1)
(s2152 1)
(s2153 1)
(s2154 1)
(s2155 1)
(s2156 1)
(s2157 1)
(s2158 1)
(s2159 1)
(s2160 1)
(s2161 1)
(s2162 1)
(s2163 1)
(s2164 1)
(s2165 1)
(s2166 1)
(s2167 1)
(s2168 1)
(s2169 1)
(s2170 1)
(s2171 1)
(s2172 1)
(s2173 1)
(s2174 1)
(s2175 1)
(s2176 1)
(s2177 1)
(s2178 1)
(s2179 1)
(s2180 1)
(s2181 1)
(s2182 1)
(s2183 1)
(s2184 1)
(s2185 1)
(s2186 1)
(s2187 1)
(s2188 1)
(s2189 1)
(s2190 1)
(s2191 1)
(s2192 1)
(s2193 1)
(s2194 1)
(s2195 1)
(s2196 1)
(s2197 1)
(s2198 1)
(s2199 1)
(s2200 1)
(s2201 1)
(s2202 1)
(s2203 1)
(s2204 1)
(s2205 1)
(s2206 1)
(s2207 1)
(s2208 1)
(s2209 1)
(s2210 1)
(s2211 1)
(s2212 1)
(s2213 1)
(s2214 1)
(s2215 1)
(s2216 1)
(s2217 1)
(s2218 1)
(s2219 1)
(s2220 1)
(s2221 1)
(s2222 1)
(s2223 1)
(s2224 1)
(s2225 1)
(s2226 1)
(s2227 1)
(s2228 1)
(s2229 1)
(s2230 1)
(s2231 1)
(s2232 1)
(s2233 1)
(s2234 1)
(s2235 1)
(s2236 1)
(s2237 1)
(s2238 1)
(s2239 1)
(s2240 1)
(s2241 1)
(s2242 1)
(s2243 1)
(s2244 1)
(s2245 1)
(s2246 1)
(s2247 1)
(s2248 1)
(s2249 1)
(s2250 1)
(s2251 1)
(s2252 1)
(s2253 1)
(s2254 1)
(s2255 1)
(s2256 1)
(s2257 1)
(s2258 1)
(s2259 1)
(s2260 1)
(s2261 1)
(s2262 1)
(s2263 1)
(s2264 1)
(s2265 1)
(s2266 1)
(s2267 1)
(s2268 1)
(s2269 1)
(s2270 1)
(s2271 1)
(s2272 1)
(s2273 1)
(s2274 1)
(s2275 1)
(s2276 1)
(s2277 1)
(s2278 1)
(s2279 1)
(s2280 1)
(s2281 1)
(s2282 1)
(s2283 1)
(s2284 1)
(s2285 1)
(s2286 1)
(s2287 1)
(s2288 1)
(s2289 1)
(s2290 1)
(s2291 1)
(s2292 1)
(s2293 1)
(s2294 1)
(s2295 1)
(s2296 1)
(s2297 1)
(s2298 1)
(s2299 1)
(s2300 1)
(s2301 1)
(s2302 1)
(s2303 1)
(s2304 1)
(s2305 1)
(s2306 1)
(s2307 1)
(s2308 1)
(s2309 1)
(s2310 1)
(s2311 1)
(s2312 1)
(s2313 1)
(s2314 1)
(s2315 1)
(s2316 1)
(s2317 1)
(s2318 1)
(s2319 1)
(s2320 1)
(s2321 1)
(s2322 1)
(s2323 1)
(s2324 1)
(s2325 1)
(s2326 1)
(s2327 1)
(s2328 1)
(s2329 1)
(s2330 1)
(s2331 1)
(s2332 1)
(s2333 1)
(s2334 1)
(s2335 1)
(s2336 1)
(s2337 1)
(s2338 1)
(s2339 1)
(s2340 1)
(s2341 1)
(s2342 1)
(s2343 1)
(s2344 1)
(s2345 1)
(s2346 1)
(s2347 1)
(s2348 1)
(s2349 1)
(s2350 1)
(s2351 1)
(s2352 1)
(s2353 1)
(s2354 1)
(s2355 1)
(s2356 1)
(s2357 1)
(s2358 1)
(s2359 1)
(s2360 1)
(s2361 1)
(s2362 1)
(s2363 1)
(s2364 1)
(s2365 1)
(s2366 1)
(s2367 1)
(s2368 1)
(s2369 1)
(s2370 1)
(s2371 1)
(s2372 1)
(s2373 1)
(s2374 1)
(s2375 1)
(s2376 1)
(s2377 1)
(s2378 1)
(s2379 1)
(s2380 1)
(s2381 1)
(s2382 1)
(s2383 1)
(s2384 1)
(s2385 1)
(s2386 1)
(s2387 1)
(s2388 1)
(s2389 1)
(s2390 1)
(s2391 1)
(s2392 1)
(s2393 1)
(s2394 1)
(s2395 1)
(s2396 1)
(s2397 1)
(s2398 1)
(s2399 1)
(s2400 1)
(s2401 1)
(s2402 1)
(s2403 1)
(s2404 1)
(s2405 1)
(s2406 1)
(s2407 1)
(s2408 1)
(s2409 1)
(s2410 1)
(s2411 1)
(s2412 1)
(s2413 1)
(s2414 1)
(s2415 1)
(s2416 1)
(s2417 1)
(s2418 1)
(s2419 1)
(s2420 1)
(s2421 1)
(s2422 1)
(s2423 1)
(s2424 1)
(s2425 1)
(s2426 1)
(s2427 1)
(s2428 1)
(s2429 1)
(s2430 1)
(s2431 1)
(s2432 1)
(s2433 1)
(s2434 1)
(s2435 1)
(s2436 1)
(s2437 1)
(s2438 1)
(s2439 1)
(s2440 1)
(s2441 1)
(s2442 1)
(s2443 1)
(s2444 1)
(s2445 1)
(s2446 1)
(s2447 1)
(s2448 1)
(s2449 1)
(s2450 1)
(s2451 1)
(s2452 1)
(s2453 1)
(s2454 1)
(s2455 1)
(s2456 1)
(s2457 1)
(s2458 1)
(s2459 1)
(s2460 1)
(s2461 1)
(s2462 1)
(s2463 1)
(s2464 1)
(s2465 1)
(s2466 1)
(s2467 1)
(s2468 1)
(s2469 1)
(s2470 1)
(s2471 1)
(s2472 1)
(s2473 1)
(s2474 1)
(s2475 1)
(s2476 1)
(s2477 1)
(s2478 1)
(s2479 1)
(s2480 1)
(s2481 1)
(s2482 1)
(s2483 1)
(s2484 1)
(s2485 1)
(s2486 1)
(s2487 1)
(s2488 1)
(s2489 1)
(s2490 1)
(s2491 1)
(s2492 1)
(s2493 1)
(s2494 1)
(s2495 1)
(s2496 1)
(s2497 1)
(s2498 1)
(s2499 1)
(s2500 1)
(s2501 1)
(s2502 1)
(s2503 1)
(s2504 1)
(s2505 1)
(s2506 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4280/11440 variables, and 4280 constraints, problems are : Problem set: 0 solved, 5680 unsolved in 30158 ms.
Refiners :[Domain max(s): 4280/4320 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4320 constraints, PredecessorRefiner: 0/5680 constraints, Known Traps: 0/0 constraints]
After SMT, in 64539ms problems are : Problem set: 0 solved, 5680 unsolved
Search for dead transitions found 0 dead transitions in 64593ms
Starting structural reductions in SI_LTL mode, iteration 1 : 4320/5280 places, 7120/8080 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 73059 ms. Remains : 4320/5280 places, 7120/8080 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p0) p1 (NOT p2)), (X (NOT (AND (NOT p2) p0 (NOT p1)))), (X (NOT p0)), (X (NOT (AND (NOT p2) (NOT p0) (NOT p1)))), (X (NOT (AND p0 p1))), (X (NOT (AND (NOT p2) p0 p1))), (X (NOT (AND p2 p0 p1))), (X (NOT (AND p2 (NOT p1)))), (X (NOT (AND p0 (NOT p1)))), (X p1), (X (X (NOT (AND (NOT p2) p0 (NOT p1))))), (X (X (NOT (AND (NOT p2) (NOT p0) (NOT p1))))), (X (X (NOT (AND p2 p0 p1)))), (X (X (NOT (AND p2 (NOT p1))))), (X (X (NOT (AND p0 (NOT p1))))), (X (X p1))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X (OR (AND p2 (NOT p0)) (AND p2 (NOT p1)))), (X (NOT (OR (AND p2 (NOT p0)) (AND p2 (NOT p1))))), (X (AND p2 p1)), (X (NOT (AND p2 p1))), (X (AND (NOT p2) p1)), (X (NOT (AND (NOT p2) p1))), (X (AND (NOT p2) (NOT p0))), (X (NOT (AND (NOT p2) (NOT p0)))), (X (X p2)), (X (X (NOT p2))), (X (X (NOT p0))), (X (X p0)), (X (X (OR (AND p2 (NOT p0)) (AND p2 (NOT p1))))), (X (X (NOT (OR (AND p2 (NOT p0)) (AND p2 (NOT p1)))))), (X (X (AND p0 p1))), (X (X (NOT (AND p0 p1)))), (X (X (AND (NOT p2) p0 p1))), (X (X (NOT (AND (NOT p2) p0 p1)))), (X (X (AND p2 p1))), (X (X (NOT (AND p2 p1)))), (X (X (AND (NOT p2) p1))), (X (X (NOT (AND (NOT p2) p1)))), (X (X (AND (NOT p2) (NOT p0)))), (X (X (NOT (AND (NOT p2) (NOT p0)))))]
Knowledge based reduction with 16 factoid took 1334 ms. Reduced automaton from 3 states, 13 edges and 3 AP (stutter insensitive) to 3 states, 13 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 171 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Reduction of identical properties reduced properties to check from 14 to 12
RANDOM walk for 40000 steps (8 resets) in 3082 ms. (12 steps per ms) remains 3/12 properties
BEST_FIRST walk for 40004 steps (8 resets) in 12450 ms. (3 steps per ms) remains 3/3 properties
BEST_FIRST walk for 40004 steps (8 resets) in 11568 ms. (3 steps per ms) remains 3/3 properties
BEST_FIRST walk for 40004 steps (8 resets) in 11637 ms. (3 steps per ms) remains 3/3 properties
[2024-05-22 14:33:20] [INFO ] Invariant cache hit.
All remaining problems are real, not stopping.
At refinement iteration 0 (INCLUDED_ONLY) 0/3920 variables, 3920/3920 constraints. Problems are: Problem set: 0 solved, 3 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 3920/11440 variables, and 3920 constraints, problems are : Problem set: 0 solved, 3 unsolved in 5013 ms.
Refiners :[Domain max(s): 3920/4320 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4320 constraints, PredecessorRefiner: 3/0 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3 unsolved
Problem apf1 is UNSAT
Problem apf4 is UNSAT
At refinement iteration 0 (INCLUDED_ONLY) 0/3920 variables, 3920/3920 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 1 (INCLUDED_ONLY) 0/3920 variables, 0/3920 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 2 (OVERLAPS) 400/4320 variables, 40/3960 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/4320 variables, 400/4360 constraints. Problems are: Problem set: 2 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/4320 variables, 0/4360 constraints. Problems are: Problem set: 2 solved, 1 unsolved
SMT process timed out in 22456ms, After SMT, problems are : Problem set: 2 solved, 1 unsolved
Skipping Parikh replay, no witness traces provided.
Support contains 3920 out of 4320 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 4320/4320 places, 7120/7120 transitions.
Drop transitions (Redundant composition of simpler transitions.) removed 1440 transitions
Redundant transition composition rules discarded 1440 transitions
Iterating global reduction 0 with 1440 rules applied. Total rules applied 1440 place count 4320 transition count 5680
Applied a total of 1440 rules in 132 ms. Remains 4320 /4320 variables (removed 0) and now considering 5680/7120 (removed 1440) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 132 ms. Remains : 4320/4320 places, 5680/7120 transitions.
RANDOM walk for 40000 steps (8 resets) in 1578 ms. (25 steps per ms) remains 1/1 properties
BEST_FIRST walk for 950 steps (0 resets) in 321 ms. (2 steps per ms) remains 0/1 properties
Found 2 invariant AP formulas.
Knowledge obtained : [(AND (NOT p0) p1 (NOT p2)), (X (NOT (AND (NOT p2) p0 (NOT p1)))), (X (NOT p0)), (X (NOT (AND (NOT p2) (NOT p0) (NOT p1)))), (X (NOT (AND p0 p1))), (X (NOT (AND (NOT p2) p0 p1))), (X (NOT (AND p2 p0 p1))), (X (NOT (AND p2 (NOT p1)))), (X (NOT (AND p0 (NOT p1)))), (X p1), (X (X (NOT (AND (NOT p2) p0 (NOT p1))))), (X (X (NOT (AND (NOT p2) (NOT p0) (NOT p1))))), (X (X (NOT (AND p2 p0 p1)))), (X (X (NOT (AND p2 (NOT p1))))), (X (X (NOT (AND p0 (NOT p1))))), (X (X p1)), (G (OR p2 p0 p1)), (G (OR p2 (NOT p0) p1))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X (OR (AND p2 (NOT p0)) (AND p2 (NOT p1)))), (X (NOT (OR (AND p2 (NOT p0)) (AND p2 (NOT p1))))), (X (AND p2 p1)), (X (NOT (AND p2 p1))), (X (AND (NOT p2) p1)), (X (NOT (AND (NOT p2) p1))), (X (AND (NOT p2) (NOT p0))), (X (NOT (AND (NOT p2) (NOT p0)))), (X (X p2)), (X (X (NOT p2))), (X (X (NOT p0))), (X (X p0)), (X (X (OR (AND p2 (NOT p0)) (AND p2 (NOT p1))))), (X (X (NOT (OR (AND p2 (NOT p0)) (AND p2 (NOT p1)))))), (X (X (AND p0 p1))), (X (X (NOT (AND p0 p1)))), (X (X (AND (NOT p2) p0 p1))), (X (X (NOT (AND (NOT p2) p0 p1)))), (X (X (AND p2 p1))), (X (X (NOT (AND p2 p1)))), (X (X (AND (NOT p2) p1))), (X (X (NOT (AND (NOT p2) p1)))), (X (X (AND (NOT p2) (NOT p0)))), (X (X (NOT (AND (NOT p2) (NOT p0))))), (F (NOT (AND (NOT p2) p1))), (F (NOT (OR (NOT p2) (NOT p1)))), (F (NOT (AND (NOT p2) (NOT p0)))), (F (NOT (AND (OR (NOT p2) p0) (OR (NOT p2) p1)))), (F (NOT p1)), (F (NOT (OR p2 (NOT p0) (NOT p1)))), (F (NOT (OR (NOT p0) p1))), (F (NOT (OR (NOT p0) (NOT p1)))), (F p2), (F p0), (F (NOT (OR (NOT p2) p1))), (F (NOT (OR (NOT p2) (NOT p0) (NOT p1))))]
Knowledge based reduction with 18 factoid took 1872 ms. Reduced automaton from 3 states, 13 edges and 3 AP (stutter insensitive) to 3 states, 13 edges and 3 AP (stutter insensitive).
Stuttering acceptance computed with spot in 264 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Stuttering acceptance computed with spot in 163 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
[2024-05-22 14:33:46] [INFO ] Invariant cache hit.
java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Broken pipe ...
at fr.lip6.move.gal.structural.smt.SMTUtils.execAndCheckResult(SMTUtils.java:299)
at fr.lip6.move.gal.structural.smt.DeadlockTester.verifyPossible(DeadlockTester.java:828)
at fr.lip6.move.gal.structural.smt.DeadlockTester.testEGap(DeadlockTester.java:584)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.computeEGknowledge(LTLPropertySolver.java:610)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.applyKnowledgeBasedReductions(LTLPropertySolver.java:581)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.checkLTLProperty(LTLPropertySolver.java:262)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStutteringLTLTest(LTLPropertySolver.java:225)
at fr.lip6.move.gal.application.solver.ltl.LTLPropertySolver.runStructuralLTLCheck(LTLPropertySolver.java:76)
at fr.lip6.move.gal.application.Application.startNoEx(Application.java:958)
at fr.lip6.move.gal.application.Application.start(Application.java:189)
at fr.lip6.move.gal.itscl.application.Application.start(Application.java:45)
at org.eclipse.equinox.internal.app.EclipseAppHandle.run(EclipseAppHandle.java:208)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.runApplication(EclipseAppLauncher.java:136)
at org.eclipse.core.runtime.internal.adaptor.EclipseAppLauncher.start(EclipseAppLauncher.java:104)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:402)
at org.eclipse.core.runtime.adaptor.EclipseStarter.run(EclipseStarter.java:255)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke0(Native Method)
at java.base/jdk.internal.reflect.NativeMethodAccessorImpl.invoke(NativeMethodAccessorImpl.java:77)
at java.base/jdk.internal.reflect.DelegatingMethodAccessorImpl.invoke(DelegatingMethodAccessorImpl.java:43)
at java.base/java.lang.reflect.Method.invoke(Method.java:568)
at org.eclipse.equinox.launcher.Main.invokeFramework(Main.java:651)
at org.eclipse.equinox.launcher.Main.basicRun(Main.java:588)
at org.eclipse.equinox.launcher.Main.run(Main.java:1459)
at org.eclipse.equinox.launcher.Main.main(Main.java:1432)
[2024-05-22 14:34:01] [WARNING] SMT solver failed with error :java.lang.RuntimeException: SMT solver raised an error when submitting script. Raised (error "Failed to assert expression: java.io.IOException: Broken pipe ... while checking expression EG (NOT p0)
Could not prove EG (NOT p0)
[2024-05-22 14:34:13] [INFO ] Invariant cache hit.
Could not prove EG (NOT p2)
Stuttering acceptance computed with spot in 146 ms :[(OR (NOT p0) (NOT p2)), (NOT p2), (NOT p2)]
Product exploration timeout after 50220 steps with 0 reset in 10001 ms.
Product exploration timeout after 53280 steps with 0 reset in 10003 ms.
Support contains 3920 out of 4320 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 4320/4320 places, 7120/7120 transitions.
Applied a total of 0 rules in 61 ms. Remains 4320 /4320 variables (removed 0) and now considering 7120/7120 (removed 0) transitions.
[2024-05-22 14:34:48] [INFO ] Invariant cache hit.
[2024-05-22 14:34:49] [INFO ] Implicit Places using invariants in 1429 ms returned []
[2024-05-22 14:34:49] [INFO ] Invariant cache hit.
[2024-05-22 14:34:55] [INFO ] Implicit Places using invariants and state equation in 5220 ms returned []
Implicit Place search using SMT with State Equation took 6662 ms to find 0 implicit places.
[2024-05-22 14:34:55] [INFO ] Redundant transitions in 691 ms returned []
Running 5680 sub problems to find dead transitions.
[2024-05-22 14:34:55] [INFO ] Invariant cache hit.
At refinement iteration 0 (INCLUDED_ONLY) 0/4280 variables, 4280/4280 constraints. Problems are: Problem set: 0 solved, 5680 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4280/11440 variables, and 4280 constraints, problems are : Problem set: 0 solved, 5680 unsolved in 30145 ms.
Refiners :[Domain max(s): 4280/4320 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4320 constraints, PredecessorRefiner: 5680/5680 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 5680 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/4280 variables, 4280/4280 constraints. Problems are: Problem set: 0 solved, 5680 unsolved
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4280/11440 variables, and 4280 constraints, problems are : Problem set: 0 solved, 5680 unsolved in 30140 ms.
Refiners :[Domain max(s): 4280/4320 constraints, Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/4320 constraints, PredecessorRefiner: 0/5680 constraints, Known Traps: 0/0 constraints]
After SMT, in 64699ms problems are : Problem set: 0 solved, 5680 unsolved
Search for dead transitions found 0 dead transitions in 64787ms
Finished structural reductions in SI_LTL mode , in 1 iterations and 72217 ms. Remains : 4320/4320 places, 7120/7120 transitions.
Treatment of property BART-PT-040-LTLFireability-07 finished in 1464971 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!((F(p0)&&(X(p1)||(p2 U (p3||G(p2))))))'
Support contains 3 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 1280 places :
Symmetric choice reduction at 0 with 1280 rule applications. Total rules 1280 place count 4000 transition count 6800
Iterating global reduction 0 with 1280 rules applied. Total rules applied 2560 place count 4000 transition count 6800
Discarding 1080 places :
Symmetric choice reduction at 0 with 1080 rule applications. Total rules 3640 place count 2920 transition count 5720
Iterating global reduction 0 with 1080 rules applied. Total rules applied 4720 place count 2920 transition count 5720
Discarding 159 places :
Symmetric choice reduction at 0 with 159 rule applications. Total rules 4879 place count 2761 transition count 5561
Iterating global reduction 0 with 159 rules applied. Total rules applied 5038 place count 2761 transition count 5561
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5158 place count 2641 transition count 5441
Iterating global reduction 0 with 120 rules applied. Total rules applied 5278 place count 2641 transition count 5441
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5398 place count 2521 transition count 5321
Iterating global reduction 0 with 120 rules applied. Total rules applied 5518 place count 2521 transition count 5321
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5638 place count 2401 transition count 5201
Iterating global reduction 0 with 120 rules applied. Total rules applied 5758 place count 2401 transition count 5201
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5878 place count 2281 transition count 5081
Iterating global reduction 0 with 120 rules applied. Total rules applied 5998 place count 2281 transition count 5081
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 6118 place count 2161 transition count 4961
Iterating global reduction 0 with 120 rules applied. Total rules applied 6238 place count 2161 transition count 4961
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6318 place count 2081 transition count 4881
Iterating global reduction 0 with 80 rules applied. Total rules applied 6398 place count 2081 transition count 4881
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6478 place count 2001 transition count 4801
Iterating global reduction 0 with 80 rules applied. Total rules applied 6558 place count 2001 transition count 4801
Discarding 40 places :
Symmetric choice reduction at 0 with 40 rule applications. Total rules 6598 place count 1961 transition count 4761
Iterating global reduction 0 with 40 rules applied. Total rules applied 6638 place count 1961 transition count 4761
Applied a total of 6638 rules in 2927 ms. Remains 1961 /5280 variables (removed 3319) and now considering 4761/8080 (removed 3319) transitions.
// Phase 1: matrix 4761 rows 1961 cols
[2024-05-22 14:36:04] [INFO ] Computed 40 invariants in 17 ms
[2024-05-22 14:36:04] [INFO ] Implicit Places using invariants in 410 ms returned []
[2024-05-22 14:36:04] [INFO ] Invariant cache hit.
[2024-05-22 14:36:06] [INFO ] Implicit Places using invariants and state equation in 2032 ms returned []
Implicit Place search using SMT with State Equation took 2444 ms to find 0 implicit places.
Running 3321 sub problems to find dead transitions.
[2024-05-22 14:36:06] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1921/6722 variables, and 0 constraints, problems are : Problem set: 0 solved, 3321 unsolved in 30085 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1961 constraints, PredecessorRefiner: 3321/3321 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3321 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1921/6722 variables, and 0 constraints, problems are : Problem set: 0 solved, 3321 unsolved in 30087 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1961 constraints, PredecessorRefiner: 0/3321 constraints, Known Traps: 0/0 constraints]
After SMT, in 62224ms problems are : Problem set: 0 solved, 3321 unsolved
Search for dead transitions found 0 dead transitions in 62254ms
Starting structural reductions in LTL mode, iteration 1 : 1961/5280 places, 4761/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 67636 ms. Remains : 1961/5280 places, 4761/8080 transitions.
Stuttering acceptance computed with spot in 301 ms :[(OR (NOT p0) (AND (NOT p1) (NOT p2) (NOT p3))), (NOT p0), (NOT p1), (AND (NOT p3) (NOT p2) (NOT p1)), true, (AND (NOT p3) (NOT p2))]
Running random walk in product with property : BART-PT-040-LTLFireability-10
Product exploration explored 100000 steps with 7 reset in 1058 ms.
Product exploration explored 100000 steps with 4 reset in 824 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p0) p3 p2 p1), (X (NOT p0)), (X (NOT (AND (NOT p3) (NOT p2) (NOT p1)))), (X p1), (X (NOT (AND (NOT p3) p2 (NOT p1)))), (X (X (NOT (AND (NOT p3) p2))))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X p3), (X (NOT p3)), (X (X p2)), (X (X (NOT p2))), (X (X p3)), (X (X (NOT p3))), (X (X (NOT p0))), (X (X p0)), (X (X (AND (NOT p3) (NOT p2)))), (X (X (NOT (AND (NOT p3) (NOT p2)))))]
Knowledge sufficient to adopt a stutter insensitive property.
Knowledge based reduction with 6 factoid took 533 ms. Reduced automaton from 6 states, 10 edges and 4 AP (stutter sensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 99 ms :[(NOT p0), (NOT p0)]
RANDOM walk for 36609 steps (7 resets) in 587 ms. (62 steps per ms) remains 0/1 properties
Knowledge obtained : [(AND (NOT p0) p3 p2 p1), (X (NOT p0)), (X (NOT (AND (NOT p3) (NOT p2) (NOT p1)))), (X p1), (X (NOT (AND (NOT p3) p2 (NOT p1)))), (X (X (NOT (AND (NOT p3) p2))))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X p3), (X (NOT p3)), (X (X p2)), (X (X (NOT p2))), (X (X p3)), (X (X (NOT p3))), (X (X (NOT p0))), (X (X p0)), (X (X (AND (NOT p3) (NOT p2)))), (X (X (NOT (AND (NOT p3) (NOT p2))))), (F p0)]
Knowledge based reduction with 6 factoid took 586 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 2 states, 3 edges and 1 AP (stutter insensitive).
Stuttering acceptance computed with spot in 98 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 116 ms :[(NOT p0), (NOT p0)]
[2024-05-22 14:37:15] [INFO ] Invariant cache hit.
[2024-05-22 14:37:17] [INFO ] [Real]Absence check using 40 positive place invariants in 4 ms returned unsat
Proved EG (NOT p0)
Knowledge obtained : [(AND (NOT p0) p3 p2 p1), (X (NOT p0)), (X (NOT (AND (NOT p3) (NOT p2) (NOT p1)))), (X p1), (X (NOT (AND (NOT p3) p2 (NOT p1)))), (X (X (NOT (AND (NOT p3) p2))))]
False Knowledge obtained : [(X p2), (X (NOT p2)), (X p3), (X (NOT p3)), (X (X p2)), (X (X (NOT p2))), (X (X p3)), (X (X (NOT p3))), (X (X (NOT p0))), (X (X p0)), (X (X (AND (NOT p3) (NOT p2)))), (X (X (NOT (AND (NOT p3) (NOT p2))))), (F p0), (G (NOT p0))]
Property proved to be false thanks to negative knowledge :(G (NOT p0))
Knowledge based reduction with 6 factoid took 532 ms. Reduced automaton from 2 states, 3 edges and 1 AP (stutter insensitive) to 1 states, 1 edges and 0 AP (stutter insensitive).
FORMULA BART-PT-040-LTLFireability-10 FALSE TECHNIQUES KNOWLEDGE
Treatment of property BART-PT-040-LTLFireability-10 finished in 77095 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!((p0 U (X(G(p1)) U G((!p1 U X(p2))))))'
Support contains 3 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 1278 places :
Symmetric choice reduction at 0 with 1278 rule applications. Total rules 1278 place count 4002 transition count 6802
Iterating global reduction 0 with 1278 rules applied. Total rules applied 2556 place count 4002 transition count 6802
Discarding 1078 places :
Symmetric choice reduction at 0 with 1078 rule applications. Total rules 3634 place count 2924 transition count 5724
Iterating global reduction 0 with 1078 rules applied. Total rules applied 4712 place count 2924 transition count 5724
Discarding 160 places :
Symmetric choice reduction at 0 with 160 rule applications. Total rules 4872 place count 2764 transition count 5564
Iterating global reduction 0 with 160 rules applied. Total rules applied 5032 place count 2764 transition count 5564
Discarding 118 places :
Symmetric choice reduction at 0 with 118 rule applications. Total rules 5150 place count 2646 transition count 5446
Iterating global reduction 0 with 118 rules applied. Total rules applied 5268 place count 2646 transition count 5446
Discarding 118 places :
Symmetric choice reduction at 0 with 118 rule applications. Total rules 5386 place count 2528 transition count 5328
Iterating global reduction 0 with 118 rules applied. Total rules applied 5504 place count 2528 transition count 5328
Discarding 118 places :
Symmetric choice reduction at 0 with 118 rule applications. Total rules 5622 place count 2410 transition count 5210
Iterating global reduction 0 with 118 rules applied. Total rules applied 5740 place count 2410 transition count 5210
Discarding 118 places :
Symmetric choice reduction at 0 with 118 rule applications. Total rules 5858 place count 2292 transition count 5092
Iterating global reduction 0 with 118 rules applied. Total rules applied 5976 place count 2292 transition count 5092
Discarding 118 places :
Symmetric choice reduction at 0 with 118 rule applications. Total rules 6094 place count 2174 transition count 4974
Iterating global reduction 0 with 118 rules applied. Total rules applied 6212 place count 2174 transition count 4974
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6292 place count 2094 transition count 4894
Iterating global reduction 0 with 80 rules applied. Total rules applied 6372 place count 2094 transition count 4894
Discarding 78 places :
Symmetric choice reduction at 0 with 78 rule applications. Total rules 6450 place count 2016 transition count 4816
Iterating global reduction 0 with 78 rules applied. Total rules applied 6528 place count 2016 transition count 4816
Discarding 40 places :
Symmetric choice reduction at 0 with 40 rule applications. Total rules 6568 place count 1976 transition count 4776
Iterating global reduction 0 with 40 rules applied. Total rules applied 6608 place count 1976 transition count 4776
Applied a total of 6608 rules in 2813 ms. Remains 1976 /5280 variables (removed 3304) and now considering 4776/8080 (removed 3304) transitions.
// Phase 1: matrix 4776 rows 1976 cols
[2024-05-22 14:37:21] [INFO ] Computed 40 invariants in 24 ms
[2024-05-22 14:37:21] [INFO ] Implicit Places using invariants in 508 ms returned []
[2024-05-22 14:37:21] [INFO ] Invariant cache hit.
[2024-05-22 14:37:23] [INFO ] Implicit Places using invariants and state equation in 2445 ms returned []
Implicit Place search using SMT with State Equation took 2959 ms to find 0 implicit places.
Running 3336 sub problems to find dead transitions.
[2024-05-22 14:37:24] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1936/6752 variables, and 0 constraints, problems are : Problem set: 0 solved, 3336 unsolved in 30089 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1976 constraints, PredecessorRefiner: 3336/3336 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3336 unsolved
Error getting values : (error "ParserException while parsing response: ((s40 1)
(s41 1)
(s42 1)
(s43 1)
(s44 1)
(s45 1)
(s46 1)
(s47 1)
(s48 1)
(s49 1)
(s50 1)
(s51 1)
(s52 1)
(s53 1)
(s54 1)
(s55 1)
(s56 1)
(s57 1)
(s58 1)
(s59 1)
(s60 1)
(s61 1)
(s62 1)
(s63 1)
(s64 1)
(s65 1)
(s66 1)
(s67 1)
(s68 1)
(s69 1)
(s70 1)
(s71 1)
(s72 1)
(s73 1)
(s74 1)
(s75 1)
(s76 1)
(s77 1)
(s78 1)
(s79 1)
(s80 1)
(s81 1)
(s82 1)
(s83 1)
(s84 1)
(s85 1)
(s86 1)
(s87 1)
(s88 1)
(s89 1)
(s90 1)
(s91 1)
(s92 1)
(s93 1)
(s94 1)
(s95 1)
(s96 1)
(s97 1)
(s98 1)
(s99 1)
(s100 1)
(s101 1)
(s102 1)
(s103 1)
(s104 1)
(s105 1)
(s106 1)
(s107 1)
(s108 1)
(s109 1)
(s110 1)
(s111 1)
(s112 1)
(s113 1)
(s114 1)
(s115 1)
(s116 1)
(s117 1)
(s118 1)
(s119 1)
(s120 1)
(s121 1)
(s122 1)
(s123 1)
(s124 1)
(s125 1)
(s126 1)
(s127 1)
(s128 1)
(s129 1)
(s130 1)
(s131 1)
(s132 1)
(s133 1)
(s134 1)
(s135 1)
(s136 1)
(s137 1)
(s138 1)
(s139 1)
(s140 1)
(s141 1)
(s142 1)
(s143 1)
(s144 1)
(s145 1)
(s146 1)
(s147 1)
(s148 1)
(s149 1)
(s150 1)
(s151 1)
(s152 1)
(s153 1)
(s154 1)
(s155 1)
(s156 1)
(s157 1)
(s158 1)
(s159 1)
(s160 1)
(s161 1)
(s162 1)
(s163 1)
(s164 1)
(s165 1)
(s166 1)
(s167 1)
(s168 1)
(s169 1)
(s170 1)
(s171 1)
(s172 1)
(s173 1)
(s174 1)
(s175 1)
(s176 1)
(s177 1)
(s178 1)
(s179 1)
(s180 1)
(s181 1)
(s182 1)
(s183 1)
(s184 1)
(s185 1)
(s186 1)
(s187 1)
(s188 1)
(s189 1)
(s190 1)
(s191 1)
(s192 1)
(s193 1)
(s194 1)
(s195 1)
(s196 1)
(s197 1)
(s198 1)
(s199 1)
(s200 1)
(s201 1)
(s202 1)
(s203 1)
(s204 1)
(s205 1)
(s206 1)
(s207 1)
(s208 1)
(s209 1)
(s210 1)
(s211 1)
(s212 1)
(s213 1)
(s214 1)
(s215 1)
(s216 1)
(s217 1)
(s218 1)
(s219 1)
(s220 1)
(s221 1)
(s222 1)
(s223 1)
(s224 1)
(s225 1)
(s226 1)
(s227 1)
(s228 1)
(s229 1)
(s230 1)
(s231 1)
(s232 1)
(s233 1)
(s234 1)
(s235 1)
(s236 1)
(s237 1)
(s238 1)
(s239 1)
(s240 1)
(s241 1)
(s242 1)
(s243 1)
(s244 1)
(s245 1)
(s246 1)
(s247 1)
(s248 1)
(s249 1)
(s250 1)
(s251 1)
(s252 1)
(s253 1)
(s254 1)
(s255 1)
(s256 1)
(s257 1)
(s258 1)
(s259 1)
(s260 1)
(s261 1)
(s262 1)
(s263 1)
(s264 1)
(s265 1)
(s266 1)
(s267 1)
(s268 1)
(s269 1)
(s270 1)
(s271 1)
(s272 1)
(s273 1)
(s274 1)
(s275 1)
(s276 1)
(s277 1)
(s278 1)
(s279 1)
(s280 1)
(s281 1)
(s282 1)
(s283 1)
(s284 1)
(s285 1)
(s286 1)
(s287 1)
(s288 1)
(s289 1)
(s290 1)
(s291 1)
(s292 1)
(s293 1)
(s294 1)
(s295 1)
(s296 1)
(s297 1)
(s298 1)
(s299 1)
(s300 1)
(s301 1)
(s302 1)
(s303 1)
(s304 1)
(s305 1)
(s306 1)
(s307 1)
(s308 1)
(s309 1)
(s310 1)
(s311 1)
(s312 1)
(s313 1)
(s314 1)
(s315 1)
(s316 1)
(s317 1)
(s318 1)
(s319 1)
(s320 1)
(s321 1)
(s322 1)
(s323 1)
(s324 1)
(s325 1)
(s326 1)
(s327 1)
(s328 1)
(s329 1)
(s330 1)
(s331 1)
(s332 1)
(s333 1)
(s334 1)
(s335 1)
(s336 1)
(s337 1)
(s338 1)
(s339 1)
(s340 1)
(s341 1)
(s342 1)
(s343 1)
(s344 1)
(s345 1)
(s346 1)
(s347 1)
(s348 1)
(s349 1)
(s350 1)
(s351 1)
(s352 1)
(s353 1)
(s354 1)
(s355 1)
(s356 1)
(s357 1)
(s358 1)
(s359 1)
(s360 1)
(s361 1)
(s362 1)
(s363 1)
(s364 1)
(s365 1)
(s366 1)
(s367 1)
(s368 1)
(s369 1)
(s370 1)
(s371 1)
(s372 1)
(s373 1)
(s374 1)
(s375 1)
(s376 1)
(s377 1)
(s378 1)
(s379 1)
(s380 1)
(s381 1)
(s382 1)
(s383 1)
(s384 1)
(s385 1)
(s386 1)
(s387 1)
(s388 1)
(s389 1)
(s390 1)
(s391 1)
(s392 1)
(s393 1)
(s394 1)
(s395 1)
(s396 1)
(s397 1)
(s398 1)
(s399 1)
(s400 1)
(s401 1)
(s402 1)
(s403 1)
(s404 1)
(s405 1)
(s406 1)
(s407 1)
(s408 1)
(s409 1)
(s410 1)
(s411 1)
(s412 1)
(s413 1)
(s414 1)
(s415 1)
(s416 1)
(s417 1)
(s418 1)
(s419 1)
(s420 1)
(s421 1)
(s422 1)
(s423 1)
(s424 1)
(s425 1)
(s426 1)
(s427 1)
(s428 1)
(s429 1)
(s430 1)
(s431 1)
(s432 1)
(s433 1)
(s434 1)
(s435 1)
(s436 1)
(s437 1)
(s438 1)
(s439 1)
(s440 1)
(s441 1)
(s442 1)
(s443 1)
(s444 1)
(s445 1)
(s446 1)
(s447 1)
(s448 1)
(s449 1)
(s450 1)
(s451 1)
(s452 1)
(s453 1)
(s454 1)
(s455 1)
(s456 1)
(s457 1)
(s458 1)
(s459 1)
(s460 1)
(s461 1)
(s462 1)
(s463 1)
(s464 1)
(s465 1)
(s466 1)
(s467 1)
(s468 1)
(s469 1)
(s470 1)
(s471 1)
(s472 1)
(s473 1)
(s474 1)
(s475 1)
(s476 1)
(s477 1)
(s478 1)
(s479 1)
(s480 1)
(s481 1)
(s482 1)
(s483 1)
(s484 1)
(s485 1)
(s486 1)
(s487 1)
(s488 1)
(s489 1)
(s490 1)
(s491 1)
(s492 1)
(s493 1)
(s494 1)
(s495 1)
(s496 1)
(s497 1)
(s498 1)
(s499 1)
(s500 1)
(s501 1)
(s502 1)
(s503 1)
(s504 1)
(s505 1)
(s506 1)
(s507 1)
(s508 1)
(s509 1)
(s510 1)
(s511 1)
(s512 1)
(s513 1)
(s514 1)
(s515 1)
(s516 1)
(s517 1)
(s518 1)
(s519 1)
(s520 1)
(s521 1)
(s522 1)
(s523 1)
(s524 1)
(s525 1)
(s526 1)
(s527 1)
(s528 1)
(s529 1)
(s530 1)
(s531 1)
(s532 1)
(s533 1)
(s534 1)
(s535 1)
(s536 1)
(s537 1)
(s538 1)
(s539 1)
(s540 1)
(s541 1)
(s542 1)
(s543 1)
(s544 1)
(s545 1)
(s546 1)
(s547 1)
(s548 1)
(s549 1)
(s550 1)
(s551 1)
(s552 1)
(s553 1)
(s554 1)
(s555 1)
(s556 1)
(s557 1)
(s558 1)
(s559 1)
(s560 1)
(s561 1)
(s562 1)
(s563 1)
(s564 1)
(s565 1)
(s566 1)
(s567 1)
(s568 1)
(s569 1)
(s570 1)
(s571 1)
(s572 1)
(s573 1)
(s574 1)
(s575 1)
(s576 1)
(s577 1)
(s578 1)
(s579 1)
(s580 1)
(s581 1)
(s582 1)
(s583 1)
(s584 1)
(s585 1)
(s586 1)
(s587 1)
(s588 1)
(s589 1)
(s590 1)
(s591 1)
(s592 1)
(s593 1)
(s594 1)
(s595 1)
(s596 1)
(s597 1)
(s598 1)
(s599 1)
(s600 1)
(s601 1)
(s602 1)
(s603 1)
(s604 1)
(s605 1)
(s606 1)
(s607 1)
(s608 1)
(s609 1)
(s610 1)
(s611 1)
(s612 1)
(s613 1)
(s614 1)
(s615 1)
(s616 1)
(s617 1)
(s618 1)
(s619 1)
(s620 1)
(s621 1)
(s622 1)
(s623 1)
(s624 1)
(s625 1)
(s626 1)
(s627 1)
(s628 1)
(s629 1)
(s630 1)
(s631 1)
(s632 1)
(s633 1)
(s634 1)
(s635 1)
(s636 1)
(s637 1)
(s638 1)
(s639 1)
(s640 1)
(s641 1)
(s642 1)
(s643 1)
(s644 1)
(s645 1)
(s646 1)
(s647 1)
(s648 1)
(s649 1)
(s650 1)
(s651 1)
(s652 1)
(s653 1)
(s654 1)
(s655 1)
(s656 1)
(s657 1)
(s658 1)
(s659 1)
(s660 1)
(s661 1)
(s662 1)
(s663 1)
(s664 1)
(s665 1)
(s666 1)
(s667 1)
(s668 1)
(s669 1)
(s670 1)
(s671 1)
(s672 1)
(s673 1)
(s674 1)
(s675 1)
(s676 1)
(s677 1)
(s678 1)
(s679 1)
(s680 1)
(s681 1)
(s682 1)
(s683 1)
(s684 1)
(s685 1)
(s686 1)
(s687 1)
(s688 1)
(s689 1)
(s690 1)
(s691 1)
(s692 1)
(s693 1)
(s694 1)
(s695 1)
(s696 1)
(s697 1)
(s698 1)
(s699 1)
(s700 1)
(s701 1)
(s702 1)
(s703 1)
(s704 1)
(s705 1)
(s706 1)
(s707 1)
(s708 1)
(s709 1)
(s710 1)
(s711 1)
(s712 1)
(s713 1)
(s714 1)
(s715 1)
(s716 1)
(s717 1)
(s718 1)
(s719 1)
(s720 1)
(s721 1)
(s722 1)
(s723 1)
(s724 1)
(s725 1)
(s726 1)
(s727 1)
(s728 1)
(s729 1)
(s730 1)
(s731 1)
(s732 1)
(s733 1)
(s734 1)
(s735 1)
(s736 1)
(s737 1)
(s738 1)
(s739 1)
(s740 1)
(s741 1)
(s742 1)
(s743 1)
(s744 1)
(s745 1)
(s746 1)
(s747 1)
(s748 1)
(s749 1)
(s750 1)
(s751 1)
(s752 1)
(s753 1)
(s754 1)
(s755 1)
(s756 1)
(s757 1)
(s758 1)
(s759 1)
(s760 1)
(s761 1)
(s762 1)
(s763 1)
(s764 1)
(s765 1)
(s766 1)
(s767 1)
(s768 1)
(s769 1)
(s770 1)
(s771 1)
(s772 1)
(s773 1)
(s774 1)
(s775 1)
(s776 1)
(s777 1)
(s778 1)
(s779 1)
(s780 1)
(s781 1)
(s782 1)
(s783 1)
(s784 1)
(s785 1)
(s786 1)
(s787 1)
(s788 1)
(s789 1)
(s790 1)
(s791 1)
(s792 1)
(s793 1)
(s794 1)
(s795 1)
(s796 1)
(s797 1)
(s798 1)
(s799 1)
(s800 1)
(s801 1)
(s802 1)
(s803 1)
(s804 1)
(s805 1)
(s806 1)
(s807 1)
(s808 1)
(s809 1)
(s810 1)
(s811 1)
(s812 1)
(s813 1)
(s814 1)
(s815 1)
(s816 1)
(s817 1)
(s818 1)
(s819 1)
(s820 1)
(s821 1)
(s822 1)
(s823 1)
(s824 1)
(s825 1)
(s826 1)
(s827 1)
(s828 1)
(s829 1)
(s830 1)
(s831 1)
(s832 1)
(s833 1)
(s834 1)
(s835 1)
(s836 1)
(s837 1)
(s838 1)
(s839 1)
(s840 1)
(s841 1)
(s842 1)
(s843 1)
(s844 1)
(s845 1)
(s846 1)
(s847 1)
(s848 1)
(s849 1)
(s850 1)
(s851 1)
(s852 1)
(s853 1)
(s854 1)
(s855 1)
(s856 1)
(s857 1)
(s858 1)
(s859 1)
(s860 1)
(s861 1)
(s862 1)
(s863 1)
(s864 1)
(s865 1)
(s866 1)
(s867 1)
(s868 1)
(s869 1)
(s870 1)
(s871 1)
(s872 1)
(s873 1)
(s874 1)
(s875 1)
(s876 1)
(s877 1)
(s878 1)
(s879 1)
(s880 1)
(s881 1)
(s882 1)
(s883 1)
(s884 1)
(s885 1)
(s886 1)
(s887 1)
(s888 1)
(s889 1)
(s890 1)
(s891 1)
(s892 1)
(s893 1)
(s894 1)
(s895 1)
(s896 1)
(s897 1)
(s898 1)
(s899 1)
(s900 1)
(s901 1)
(s902 1)
(s903 1)
(s904 1)
(s905 1)
(s906 1)
(s907 1)
(s908 1)
(s909 1)
(s910 1)
(s911 1)
(s912 1)
(s913 1)
(s914 1)
(s915 1)
(s916 1)
(s917 1)
(s918 1)
(s919 1)
(s920 1)
(s921 1)
(s922 1)
(s923 1)
(s924 1)
(s925 1)
(s926 1)
(s927 1)
(s928 1)
(s929 1)
(s930 1)
(s931 1)
(s932 1)
(s933 1)
(s934 1)
(s935 1)
(s936 1)
(s937 1)
(s938 1)
(s939 1)
(s940 1)
(s941 1)
(s942 1)
(s943 1)
(s944 1)
(s945 1)
(s946 1)
(s947 1)
(s948 1)
(s949 1)
(s950 1)
(s951 1)
(s952 1)
(s953 1)
(s954 1)
(s955 1)
(s956 1)
(s957 1)
(s958 1)
(s959 1)
(s960 1)
(s961 1)
(s962 1)
(s963 1)
(s964 1)
(s965 1)
(s966 1)
(s967 1)
(s968 1)
(s969 1)
(s970 1)
(s971 1)
(s972 1)
(s973 1)
(s974 1)
(s975 1)
(s976 1)
(s977 1)
(s978 1)
(s979 1)
(s980 1)
(s981 1)
(s982 1)
(s983 1)
(s984 1)
(s985 1)
(s986 1)
(s987 1)
(s988 1)
(s989 1)
(s990 1)
(s991 1)
(s992 1)
(s993 1)
(s994 1)
(s995 1)
(s996 1)
(s997 1)
(s998 1)
(s999 1)
(s1000 1)
(s1001 1)
(s1002 1)
(s1003 1)
(s1004 1)
(s1005 1)
(s1006 1)
(s1007 1)
(s1008 1)
(s1009 1)
(s1010 1)
(s1011 1)
(s1012 1)
(s1013 1)
(s1014 1)
(s1015 1)
(s1016 1)
(s1017 1)
(s1018 1)
(s1019 1)
(s1020 1)
(s1021 1)
(s1022 1)
(s1023 1)
(s1024 1)
(s1025 1)
(s1026 1)
(s1027 1)
(s1028 1)
(s1029 1)
(s1030 1)
(s1031 1)
(s1032 1)
(s1033 1)
(s1034 1)
(s1035 1)
(s1036 1)
(s1037 1)
(s1038 1)
(s1039 1)
(s1040 1)
(s1041 1)
(s1042 1)
(s1043 1)
(s1044 1)
(s1045 1)
(s1046 1)
(s1047 1)
(s1048 1)
(s1049 1)
(s1050 1)
(s1051 1)
(s1052 1)
(s1053 1)
(s1054 1)
(s1055 1)
(s1056 1)
(s1057 1)
(s1058 1)
(s1059 1)
(s1060 1)
(s1061 1)
(s1062 1)
(s1063 1)
(s1064 1)
(s1065 1)
(s1066 1)
(s1067 1)
(s1068 1)
(s1069 1)
(s1070 1)
(s1071 1)
(s1072 1)
(s1073 1)
(s1074 1)
(s1075 1)
(s1076 1)
(s1077 1)
(s1078 1)
(s1079 1)
(s1080 1)
(s1081 1)
(s1082 1)
(s1083 1)
(s1084 1)
(s1085 1)
(s1086 1)
(s1087 1)
(s1088 1)
(s1089 1)
(s1090 1)
(s1091 1)
(s1092 1)
(s1093 1)
(s1094 1)
(s1095 1)
(s1096 1)
(s1097 1)
(s1098 1)
(s1099 1)
(s1100 1)
(s1101 1)
(s1102 1)
(s1103 1)
(s1104 1)
(s1105 1)
(s1106 1)
(s1107 1)
(s1108 1)
(s1109 1)
(s1110 1)
(s1111 1)
(s1112 1)
(s1113 1)
(s1114 1)
(s1115 1)
(s1116 1)
(s1117 1)
(s1118 1)
(s1119 1)
(s1120 1)
(s1121 1)
(s1122 1)
(s1123 1)
(s1124 1)
(s1125 1)
(s1126 1)
(s1127 1)
(s1128 1)
(s1129 1)
(s1130 1)
(s1131 1)
(s1132 1)
(s1133 1)
(s1134 1)
(s1135 1)
(s1136 1)
(s1137 1)
(s1138 1)
(s1139 1)
(s1140 1)
(s1141 1)
(s1142 1)
(s1143 1)
(s1144 1)
(s1145 1)
(s1146 1)
(s1147 1)
(s1148 1)
(s1149 1)
(s1150 1)
(s1151 1)
(s1152 1)
(s1153 1)
(s1154 1)
(s1155 1)
(s1156 1)
(s1157 1)
(s1158 1)
(s1159 1)
(s1160 1)
(s1161 1)
(s1162 1)
(s1163 1)
(s1164 1)
(s1165 1)
(s1166 1)
(s1167 1)
(s1168 1)
(s1169 1)
(s1170 1)
(s1171 1)
(s1172 1)
(s1173 1)
(s1174 1)
(s1175 1)
(s1176 1)
(s1177 1)
(s1178 1)
(s1179 1)
(s1180 1)
(s1181 1)
(s1182 1)
(s1183 1)
(s1184 1)
(s1185 1)
(s1186 1)
(s1187 1)
(s1188 1)
(s1189 1)timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1936/6752 variables, and 0 constraints, problems are : Problem set: 0 solved, 3336 unsolved in 30104 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1976 constraints, PredecessorRefiner: 0/3336 constraints, Known Traps: 0/0 constraints]
After SMT, in 62343ms problems are : Problem set: 0 solved, 3336 unsolved
Search for dead transitions found 0 dead transitions in 62375ms
Starting structural reductions in LTL mode, iteration 1 : 1976/5280 places, 4776/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 68152 ms. Remains : 1976/5280 places, 4776/8080 transitions.
Stuttering acceptance computed with spot in 625 ms :[(NOT p2), (AND (NOT p1) (NOT p2)), (NOT p2), (NOT p2), (NOT p2), (NOT p2), (NOT p2), (NOT p2), (AND p1 (NOT p2)), (AND p1 (NOT p2)), true, (AND (NOT p1) p2)]
Running random walk in product with property : BART-PT-040-LTLFireability-11
Entered a terminal (fully accepting) state of product in 4096 steps with 487 reset in 470 ms.
FORMULA BART-PT-040-LTLFireability-11 FALSE TECHNIQUES STUTTER_TEST
Treatment of property BART-PT-040-LTLFireability-11 finished in 69297 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!((G(p0)||X((p1||F(p2)))))'
Support contains 3 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 1278 places :
Symmetric choice reduction at 0 with 1278 rule applications. Total rules 1278 place count 4002 transition count 6802
Iterating global reduction 0 with 1278 rules applied. Total rules applied 2556 place count 4002 transition count 6802
Discarding 1077 places :
Symmetric choice reduction at 0 with 1077 rule applications. Total rules 3633 place count 2925 transition count 5725
Iterating global reduction 0 with 1077 rules applied. Total rules applied 4710 place count 2925 transition count 5725
Discarding 160 places :
Symmetric choice reduction at 0 with 160 rule applications. Total rules 4870 place count 2765 transition count 5565
Iterating global reduction 0 with 160 rules applied. Total rules applied 5030 place count 2765 transition count 5565
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5150 place count 2645 transition count 5445
Iterating global reduction 0 with 120 rules applied. Total rules applied 5270 place count 2645 transition count 5445
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5390 place count 2525 transition count 5325
Iterating global reduction 0 with 120 rules applied. Total rules applied 5510 place count 2525 transition count 5325
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5630 place count 2405 transition count 5205
Iterating global reduction 0 with 120 rules applied. Total rules applied 5750 place count 2405 transition count 5205
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5870 place count 2285 transition count 5085
Iterating global reduction 0 with 120 rules applied. Total rules applied 5990 place count 2285 transition count 5085
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 6110 place count 2165 transition count 4965
Iterating global reduction 0 with 120 rules applied. Total rules applied 6230 place count 2165 transition count 4965
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6310 place count 2085 transition count 4885
Iterating global reduction 0 with 80 rules applied. Total rules applied 6390 place count 2085 transition count 4885
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6470 place count 2005 transition count 4805
Iterating global reduction 0 with 80 rules applied. Total rules applied 6550 place count 2005 transition count 4805
Discarding 40 places :
Symmetric choice reduction at 0 with 40 rule applications. Total rules 6590 place count 1965 transition count 4765
Iterating global reduction 0 with 40 rules applied. Total rules applied 6630 place count 1965 transition count 4765
Applied a total of 6630 rules in 2830 ms. Remains 1965 /5280 variables (removed 3315) and now considering 4765/8080 (removed 3315) transitions.
// Phase 1: matrix 4765 rows 1965 cols
[2024-05-22 14:38:30] [INFO ] Computed 40 invariants in 14 ms
[2024-05-22 14:38:30] [INFO ] Implicit Places using invariants in 549 ms returned []
[2024-05-22 14:38:30] [INFO ] Invariant cache hit.
[2024-05-22 14:38:33] [INFO ] Implicit Places using invariants and state equation in 2571 ms returned []
Implicit Place search using SMT with State Equation took 3122 ms to find 0 implicit places.
Running 3325 sub problems to find dead transitions.
[2024-05-22 14:38:33] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 1.0)
(s433 1.0)
(s434 1.0)
(s435 1.0)
(s436 1.0)
(s437 1.0)
(s438 1.0)
(s439 1.0)
(s440 1.0)
(s441 1.0)
(s442 1.0)
(s443 1.0)
(s444 1.0)
(s445 1.0)
(s446 1.0)
(s447 1.0)
(s448 1.0)
(s449 1.0)
(s450 1.0)
(s451 1.0)
(s452 1.0)
(s453 1.0)
(s454 1.0)
(s455 1.0)
(s456 1.0)
(s457 1.0)
(s458 1.0)
(s459 1.0)
(s460 1.0)
(s461 1.0)
(s462 1.0)
(s463 1.0)
(s464 1.0)
(s465 1.0)
(s466 1.0)
(s467 1.0)
(s468 1.0)
(s469 1.0)
(s470 1.0)
(s471 1.0)
(s472 1.0)
(s473 1.0)
(s474 1.0)
(s475 1.0)
(s476 1.0)
(s477 1.0)
(s478 1.0)
(s479 1.0)
(s480 1.0)
(s481 1.0)
(s482 1.0)
(s483 1.0)
(s484 1.0)
(s485 1.0)
(s486 1.0)
(s487 1.0)
(s488 1.0)
(s489 1.0)
(s490 1.0)
(s491 1.0)
(s492 1.0)
(s493 1.0)
(s494 1.0)
(s495 1.0)
(s496 1.0)
(s497 1.0)
(s498 1.0)
(s499 1.0)
(s500 1.0)
(s501 1.0)
(s502 1.0)
(s503 1.0)
(s504 1.0)
(s505 1.0)
(s506 1.0)
(s507 1.0)
(s508 1.0)
(s509 1.0)
(s510 1.0)
(s511 1.0)
(s512 1.0)
(s513 1.0)
(s514 1.0)
(s515 1.0)
(s516 1.0)
(s517 1.0)
(s518 1.0)
(s519 1.0)
(s520 1.0)
(s521 1.0)
(s522 1.0)
(s523 1.0)
(s524 1.0)
(s525 1.0)
(s526 1.0)
(s527 1.0)
(s528 1.0)
(s529 1.0)
(s530 1.0)
(s531 1.0)
(s532 1.0)
(s533 1.0)
(s534 1.0)
(s535 1.0)
(s536 1.0)
(s537 1.0)
(s538 1.0)
(s539 1.0)
(s540 1.0)
(s541 1.0)
(s542 1.0)
(s543 1.0)
(s544 1.0)
(s545 1.0)
(s546 1.0)
(s547 1.0)
(s548 1.0)
(s549 1.0)
(s550 1.0)
(s551 1.0)
(s552 1.0)
(s553 1.0)
(s554 1.0)
(s555 1.0)
(s556 1.0)
(s557 1.0)
(s558 1.0)
(s559 1.0)
(s560 1.0)
(s561 1.0)
(s562 1.0)
(s563 1.0)
(s564 1.0)
(s565 1.0)
(s566 1.0)
(s567 1.0)
(s568 1.0)
(s569 1.0)
(s570 1.0)
(s571 1.0)
(s572 1.0)
(s573 1.0)
(s574 1.0)
(s575 1.0)
(s576 1.0)
(s577 1.0)
(s578 1.0)
(s579 1.0)
(s580 1.0)
(s581 1.0)
(s582 1.0)
(s583 1.0)
(s584 1.0)
(s585 1.0)
(s586 1.0)
(s587 1.0)
(s588 1.0)
(s589 1.0)
(s590 1.0)
(s591 1.0)
(s592 1.0)
(s593 1.0)
(s594 1.0)
(s595 1.0)
(s596 1.0)
(s597 1.0)
(s598 1.0)
(s599 1.0)
(s600 1.0)
(s601 1.0)
(s602 1.0)
(s603 1.0)
(s604 1.0)
(s605 1.0)
(s606 1.0)
(s607 1.0)
(s608 1.0)
(s609 1.0)
(s610 1.0)
(s611 1.0)
(s612 1.0)
(s613 1.0)
(s614 1.0)
(s615 1.0)
(s616 1.0)
(s617 1.0)
(s618 1.0)
(s619 1.0)
(s620 1.0)
(s621 1.0)
(s622 1.0)
(s623 1.0)
(s624 1.0)
(s625 1.0)
(s626 1.0)
(s627 1.0)
(s628 1.0)
(s629 1.0)
(s630 1.0)
(s631 1.0)
(s632 1.0)
(s633 1.0)
(s634 1.0)
(s635 1.0)
(s636 1.0)
(s637 1.0)
(s638 1.0)
(s639 1.0)
(s640 1.0)
(s641 1.0)
(s642 1.0)
(s643 1.0)
(s644 1.0)
(s645 1.0)
(s646 1.0)
(s647 1.0)
(s648 1.0)
(s649 1.0)
(s650 1.0)
(s651 1.0)
(s652 1.0)
(s653 1.0)
(s654 1.0)
(s655 1.0)
(s656 1.0)
(s657 1.0)
(s658 1.0)
(s659 1.0)
(s660 1.0)
(s661 1.0)
(s662 1.0)
(s663 1.0)
(s664 1.0)
(s665 1.0)
(s666 1.0)
(s667 1.0)
(s668 1.0)
(s669 1.0)
(s670 1.0)
(s671 1.0)
(s672 1.0)
(s673 1.0)
(s674 1.0)
(s675 1.0)
(s676 1.0)
(s677 1.0)
(s678 1.0)
(s679 1.0)
(s680 1.0)
(s681 1.0)
(s682 1.0)
(s683 1.0)
(s684 1.0)
(s685 1.0)
(s686 1.0)
(s687 1.0)
(s688 1.0)
(s689 1.0)
(s690 1.0)
(s691 1.0)
(s692 1.0)
(s693 1.0)
(s694 1.0)
(s695 1.0)
(s696 1.0)
(s697 1.0)
(s698 1.0)
(s699 1.0)
(s700 1.0)
(s701 1.0)
(s702 1.0)
(s703 1.0)
(s704 1.0)
(s705 1.0)
(s706 1.0)
(s707 1.0)
(s708 1.0)
(s709 1.0)
(s710 1.0)
(s711 1.0)
(s712 1.0)
(s713 1.0)
(s714 1.0)
(s715 1.0)
(s716 1.0)
(s717 1.0)
(s718 1.0)
(s719 1.0)
(s720 1.0)
(s721 1.0)
(s722 1.0)
(s723 1.0)
(s724 1.0)
(s725 1.0)
(s726 1.0)
(s727 1.0)
(s728 1.0)
(s729 1.0)
(s730 1.0)
(s731 1.0)
(s732 1.0)
(s733 1.0)
(s734 1.0)
(s735 1.0)
(s736 1.0)
(s737 1.0)
(s738 1.0)
(s739 1.0)
(s740 1.0)
(s741 1.0)
(s742 1.0)
(s743 1.0)
(s744 1.0)
(s745 1.0)
(s746 1.0)
(s747 1.0)
(s748 1.0)
(s749 1.0)
(s750 1.0)
(s751 1.0)
(s752 1.0)
(s753 1.0)
(s754 1.0)
(s755 1.0)
(s756 1.0)
(s757 1.0)
(s758 1.0)
(s759 1.0)
(s760 1.0)
(s761 1.0)
(s762 1.0)
(s763 1.0)
(s764 1.0)
(s765 1.0)
(s766 1.0)
(s767 1.0)
(s768 1.0)
(s769 1.0)
(s770 1.0)
(s771 1.0)
(s772 1.0)
(s773 1.0)
(s774 1.0)
(s775 1.0)
(s776 1.0)
(s777 1.0)
(s778 1.0)
(s779 1.0)
(s780 1.0)
(s781 1.0)
(s782 1.0)
(s783 1.0)
(s784 1.0)
(s785 1.0)
(s786 1.0)
(s787 1.0)
(s788 1.0)
(s789 1.0)
(s790 1.0)
(s791 1.0)
(s792 1.0)
(s793 1.0)
(s794 1.0)
(s795 1.0)
(s796 1.0)
(s797 1.0)
(s798 1.0)
(s799 1.0)
(s800 1.0)
(s801 1.0)
(s802 1.0)
(s803 1.0)
(s804 1.0)
(s805 1.0)
(s806 1.0)
(s807 1.0)
(s808 1.0)
(s809 1.0)
(s810 1.0)
(s811 1.0)
(s812 1.0)
(s813 1.0)
(s814 1.0)
(s815 1.0)
(s816 1.0)
(s817 1.0)
(s818 1.0)
(s819 1.0)
(s820 1.0)
(s821 1.0)
(s822 1.0)
(s823 1.0)
(s824 1.0)
(s825 1.0)
(s826 1.0)
(s827 1.0)
(s828 1.0)
(s829 1.0)
(s830 1.0)
(s831 1.0)
(s832 1.0)
(s833 1.0)
(s834 1.0)
(s835 1.0)
(s836 1.0)
(s837 1.0)
(s838 1.0)
(s839 1.0)
(s840 1.0)
(s841 1.0)
(s842 1.0)
(s843 1.0)
(s844 1.0)
(s845 1.0)
(s846 1.0)
(s847 1.0)
(s848 1.0)
(s849 1.0)
(s850 1.0)
(s851 1.0)
(s852 1.0)
(s853 1.0)
(s854 1.0)
(s855 1.0)
(s856 1.0)
(s857 1.0)
(s858 1.0)
(s859 1.0)
(s860 1.0)
(s861 1.0)
(s862 1.0)
(s863 1.0)
(s864 1.0)
(s865 1.0)
(s866 1.0)
(s867 1.0)
(s868 1.0)
(s869 1.0)
(s870 1.0)
(s871 1.0)
(s872 1.0)
(s873 1.0)
(s874 1.0)
(s875 1.0)
(s876 1.0)
(s877 1.0)
(s878 1.0)
(s879 1.0)
(s880 1.0)
(s881 1.0)
(s882 1.0)
(s883 1.0)
(s884 1.0)
(s885 1.0)
(s886 1.0)
(s887 1.0)
(s888 1.0)
(s889 1.0)
(s890 1.0)
(s891 1.0)
(s892 1.0)
(s893 1.0)
(s894 1.0)
(s895 1.0)
(s896 1.0)
(s897 1.0)
(s898 1.0)
(s899 1.0)
(s900 1.0)
(s901 1.0)
(s902 1.0)
(s903 1.0)
(s904 1.0)
(s905 1.0)
(s906 1.0)
(s907 1.0)
(s908 1.0)
(s909 1.0)
(s910 1.0)
(s911 1.0)
(s912 1.0)
(s913 1.0)
(s914 1.0)
(s915 1.0)
(s916 1.0)
(s917 1.0)
(s918 1.0)
(s919 1.0)
(s920 1.0)
(s921 1.0)
(s922 1.0)
(s923 1.0)
(s924 1.0)
(s925 1.0)
(s926 1.0)
(s927 1.0)
(s928 1.0)
(s929 1.0)
(s930 1.0)
(s931 1.0)
(s932 1.0)
(s933 1.0)
(s934 1.0)
(s935 1.0)
(s936 1.0)
(s937 1.0)
(s938 1.0)
(s939 1.0)
(s940 1.0)
(s941 1.0)
(s942 1.0)
(s943 1.0)
(s944 1.0)
(s945 1.0)
(s946 1.0)
(s947 1.0)
(s948 1.0)
(s949 1.0)
(s950 1.0)
(s951 1.0)
(s952 1.0)
(s953 1.0)
(s954 1.0)
(s955 1.0)
(s956 1.0)
(s957 1.0)
(s958 1.0)
(s959 1.0)
(s960 1.0)
(s961 1.0)
(s962 1.0)
(s963 1.0)
(s964 1.0)
(s965 1.0)
(s966 1.0)
(s967 1.0)
(s968 1.0)
(s969 1.0)
(s970 1.0)
(s971 1.0)
(s972 1.0)
(s973 1.0)
(s974 1.0)
(s975 1.0)
(s976 1.0)
(s977 1.0)
(s978 1.0)
(s979 1.0)
(s980 1.0)
(s981 1.0)
(s982 1.0)
(s983 1.0)
(s984 1.0)
(s985 1.0)
(s986 1.0)
(s987 1.0)
(s988 1.0)
(s989 1.0)
(s990 1.0)
(s991 1.0)
(s992 1.0)
(s993 1.0)
(s994 1.0)
(s995 1.0)
(s996 1.0)
(s997 1.0)
(s998 1.0)
(s999 1.0)
(s1000 1.0)
(s1001 1.0)
(s1002 1.0)
(s1003 1.0)
(s1004 1.0)
(s1005 1.0)
(s1006 1.0)
(s1007 1.0)
(s1008 1.0)
(s1009 1.0)
(s1010 1.0)
(s1011 1.0)
(s1012 1.0)
(s1013 1.0)
(s1014 1.0)
(s1015 1.0)
(s1016 1.0)
(s1017 1.0)
(s1018 1.0)
(s1019 1.0)
(s1020 1.0)
(s1021 1.0)
(s1022 1.0)
(s1023 1.0)
(s1024 1.0)
(s1025 1.0)
(s1026 1.0)
(s1027 1.0)
(s1028 1.0)
(s1029 1.0)
(s1030 1.0)
(s1031 1.0)
(s1032 1.0)
(s1033 1.0)
(s1034 1.0)
(s1035 1.0)
(s1036 1.0)
(s1037 1.0)
(s1038 1.0)
(s1039 1.0)
(s1040 1.0)
(s1041 1.0)
(s1042 1.0)
(s1043 1.0)
(s1044 1.0)
(s1045 1.0)
(s1046 1.0)
(s1047 1.0)
(s1048 1.0)
(s1049 1.0)
(s1050 1.0)
(s1051 1.0)
(s1052 1.0)
(s1053 1.0)
(s1054 1.0)
(s1055 1.0)
(s1056 1.0)
(s1057 1.0)
(s1058 1.0)
(s1059 1.0)
(s1060 1.0)
(s1061 1.0)
(s1062 1.0)
(s1063 1.0)
(s1064 1.0)
(s1065 1.0)
(s1066 1.0)
(s1067 1.0)
(s1068 1.0)
(s1069 1.0)
(s1070 1.0)
(s1071 1.0)
(s1072 1.0)
(s1073 1.0)
(s1074 1.0)
(s1075 1.0)
(s1076 1.0)
(s1077 1.0)
(s1078 1.0)
(s1079 1.0)
(s1080 1.0)
(s1081 1.0)
(s1082 1.0)
(s1083 1.0)
(s1084 1.0)
(s1085 1.0)
(s1086 1.0)
(s1087 1.0)
(s1088 1.0)
(s1089 1.0)
(s1090 1.0)
(s1091 1.0)
(s1092 1.0)
(s1093 1.0)
(s1094 1.0)
(s1095 1.0)
(s1096 1.0)
(s1097 1.0)
(s1098 1.0)
(s1099 1.0)
(s1100 1.0)
(s1101 1.0)
(s1102 1.0)
(s1103 1.0)
(s1104 1.0)
(s1105 1.0)
(s1106 1.0)
(s1107 1.0)
(s1108 1.0)
(s1109 1.0)
(s1110 1.0)
(s1111 1.0)
(s1112 1.0)
(s1113 1.0)
(s1114 1.0)
(s1115 1.0)
(s1116 1.0)
(s1117 1.0)
(s1118 1.0)
(s1119 1.0)
(s1120 1.0)
(s1121 1.0)
(s1122 1.0)
(s1123 1.0)
(s1124 1.0)
(s1125 1.0)
(s1126 1.0)
(s1127 1.0)
(s1128 1.0)
(s1129 1.0)
(s1130 1.0)
(s1131 1.0)
(s1132 1.0)
(s1133 1.0)
(s1134 1.0)
(s1135 1.0)
(s1136 1.0)
(s1137 1.0)
(s1138 1.0)
(s1139 1.0)
(s1140 1.0)
(s1141 1.0)
(s1142 1.0)
(s1143 1.0)
(s1144 1.0)
(s1145 1.0)
(s1146 1.0)
(s1147 1.0)
(s1148 1.0)
(s1149 1.0)
(s1150 1.0)
(s1151 1.0)
(s1152 1.0)
(s1153 1.0)
(s1154 1.0)
(s1155 1.0)
(s1156 1.0)
(s1157 1.0)
(s1158 1.0)
(s1159 1.0)
(s1160 1.0)
(s1161 1.0)
(s1162 1.0)
(s1163 1.0)
(s1164 1.0)
(s1165 1.0)
(s1166 1.0)
(s1167 1.0)
(s1168 1.0)
(s1169 1.0)
(s1170 1.0)
(s1171 1.0)
(s1172 1.0)
(s1173 1.0)
(s1174 1.0)
(s1175 1.0)
(s1176 1.0)
(s1177 1.0)
(s1178 1.0)
(s1179 1.0)
(s1180 1.0)
(s1181 1.0)
(s1182 1.0)
(s1183 1.0)
(s1184 1.0)
(s1185 1.0)
(s1186 1.0)
(s1187 1.0)
(s1188 1.0)
(s1189 1.0)
(s1190 1.0)
(s1191 1.0)
(s1192 1.0)
(s1193 1.0)
(s1194 1.0)
(s1195 1.0)
(s1196 1.0)
(s1197 1.0)
(s1198 1.0)
(s1199 1.0)
(s1200 1.0)
(s1201 1.0)
(s1202 1.0)
(s1203 1.0)
(s1204 1.0)
(s1205 1.0)
(s1206 1.0)
(s1207 1.0)
(s1208 1.0)
(s1209 1.0)
(s1210 1.0)
(s1211 1.0)
(s1212 1.0)
(s1213 1.0)
(s1214 1.0)
(s1215 1.0)
(s1216 1.0)
(s1217 1.0)
(s1218 1.0)
(s1219 1.0)
(s1220 1.0)
(s1221 1.0)
(s1222 1.0)
(s1223 1.0)
(s1224 1.0)
(s1225 1.0)
(s1226 1.0)
(s1227 1.0)
(s1228 1.0)
(s1229 1.0)
(s1230 1.0)
(s1231 1.0)
(s1232 1.0)
(s1233 1.0)
(s1234 1.0)
(s1235 1.0)
(s1236 1.0)
(s1237 1.0)
(s1238 1.0)
(s1239 1.0)
(s1240 1.0)
(s1241 1.0)
(s1242 1.0)
(s1243 1.0)
(s1244 1.0)
(s1245 1.0)
(s1246 1.0)
(s1247 1.0)
(s1248 1.0)
(s1249 1.0)
(s1250 1.0)
(s1251 1.0)
(s1252 1.0)
(s1253 1.0)
(s1254 1.0)
(s1255 1.0)
(s1256 1.0)
(s1257 1.0)
(s1258 1.0)
(s1259 1.0)
(s1260 1.0)
(s1261 1.0)
(s1262 1.0)
(s1263 1.0)
(s1264 1.0)
(s1265 1.0)
(s1266 1.0)
(s1267 1.0)
(s1268 1.0)
(s1269 1.0)
(s1270 1.0)
(s1271 1.0)
(s1272 1.0)
(s1273 1.0)
(s1274 1.0)
(s1275 1.0)
(s1276 1.0)
(s1277 1.0)
(s1278 1.0)
(s1279 1.0)
(s1280 1.0)
(s1281 1.0)
(s1282 1.0)
(s1283 1.0)
(s1284 1.0)
(s1285 1.0)
(s1286 1.0)
(s1287 1.0)
(s1288 1.0)
(s1289 1.0)
(s1290 1.0)
(s1291 1.0)
(s1292 1.0)
(s1293 1.0)
(s1294 1.0)
(s1295 1.0)
(s1296 1.0)
(s1297 1.0)
(s1298 1.0)
(s1299 1.0)
(s1300 1.0)
(s1301 1.0)
(s1302 1.0)
(s1303 1.0)
(s1304 1.0)
(s1305 1.0)
(s1306 1.0)
(s1307 1.0)
(s1308 1.0)
(s1309 1.0)
(s1310 1.0)
(s1311 1.0)
(s1312 1.0)
(s1313 1.0)
(s1314 1.0)
(s1315 1.0)
(s1316 1.0)
(s1317 1.0)
(s1318 1.0)
(s1319 1.0)
(s1320 1.0)
(s1321 1.0)
(s1322 1.0)
(s1323 1.0)
(s1324 1.0)
(s1325 1.0)
(s1326 1.0)
(s1327 1.0)
(s1328 1.0)
(s1329 1.0)
(s1330 1.0)
(s1331 1.0)
(s1332 1.0)
(s1333 1.0)
(s1334 1.0)
(s1335 1.0)
(s1336 1.0)
(s1337 1.0)
(s1338 1.0)
(s1339 1.0)
(s1340 1.0)
(s1341 1.0)
(s1342 1.0)
(s1343 1.0)
(s1344 1.0)
(s1345 1.0)
(s1346 1.0)
(s1347 1.0)
(s1348 1.0)
(s1349 1.0)
(s1350 1.0)
(s1351 1.0)
(s1352 1.0)
(s1353 1.0)
(s1354 1.0)
(s1355 1.0)
(s1356 1.0)
(s1357 1.0)
(s1358 1.0)
(s1359 1.0)
(s1360 1.0)
(s1361 1.0)
(s1362 1.0)
(s1363 1.0)
(s1364 1.0)
(s1365 1.0)
(s1366 1.0)
(s1367 1.0)
(s1368 1.0)
(s1369 1.0)
(s1370 1.0)
(s1371 1.0)
(s1372 1.0)
(s1373 1.0)
(s1374 1.0)
(s1375 1.0)
(s1376 1.0)
(s1377 1.0)
(s1378 1.0)
(s1379 1.0)
(s1380 1.0)
(s1381 1.0)
(s1382 1.0)
(s1383 1.0)
(s1384 1.0)
(s1385 1.0)
(s1386 1.0)
(s1387 1.0)
(s1388 1.0)
(s1389 1.0)
(s1390 1.0)
(s1391 1.0)
(s1392 1.0)
(s1393 1.0)
(s1394 1.0)
(s1395 1.0)
(s1396 1.0)
(s1397 1.0)
(s1398 1.0)
(s1399 1.0)
(s1400 1.0)
(s1401 1.0)
(s1402 1.0)
(s1403 1.0)
(s1404 1.0)
(s1405 1.0)
(s1406 1.0)
(s1407 1.0)
(s1408 1.0)
(s1409 1.0)
(s1410 1.0)
(s1411 1.0)
(s1412 1.0)
(s1413 1.0)
(s1414 1.0)
(s1415 1.0)
(s1416 1.0)
(s1417 1.0)
(s1418 1.0)
(s1419 1.0)
(s1420 1.0)
(s1421 1.0)
(s1422 1.0)
(s1423 1.0)
(s1424 1.0)
(s1425 1.0)
(s1426 1.0)
(s1427 1.0)
(s1428 1.0)
(s1429 1.0)
(s1430 1.0)
(s1431 1.0)
(s1432 1.0)
(s1433 1.0)
(s1434 1.0)
(s1435 1.0)
(s1436 1.0)
(s1437 1.0)
(s1438 1.0)
(s1439 1.0)
(s1440 1.0)
(s1441 1.0)
(s1442 1.0)
(s1443 1.0)
(s1444 1.0)
(s1445 1.0)
(s1446 1.0)
(s1447 1.0)
(s1448 1.0)
(s1449 1.0)
(s1450 1.0)
(s1451 1.0)
(s1452 1.0)
(s1453 1.0)
(s1454 1.0)
(s1455 1.0)
(s1456 1.0)
(s1457 1.0)
(s1458 1.0)
(s1459 1.0)
(s1460 1.0)
(s1461 1.0)
(s1462 1.0)
(s1463 1.0)
(s1464 1.0)
(s1465 1.0)
(s1466 1.0)
(s1467 1.0)
(s1468 1.0)
(s1469 1.0)
(s1470 1.0)
(s1471 1.0)
(s1472 1.0)
(s1473 1.0)
(s1474 1.0)
(s1475 1.0)
(s1476 1.0)
(s1477 1.0)
(s1478 1.0)
(s1479 1.0)
(s1480 1.0)
(s1481 1.0)
(s1482 1.0)
(s1483 1.0)
(s1484 1.0)
(s1485 1.0)
(s1486 1.0)
(s1487 1.0)
(s1488 1.0)
(s1489 1.0)
(s1490 1.0)
(s1491 1.0)
(s1492 1.0)
(s1493 1.0)
(s1494 1.0)
(s1495 1.0)
(s1496 1.0)
(s1497 1.0)
(s1498 1.0)
(s1499 1.0)
(s1500 1.0)
(s1501 1.0)
(s1502 1.0)
(s1503 1.0)
(s1504 1.0)
(s1505 1.0)
(s1506 1.0)
(s1507 1.0)
(s1508 1.0)
(s1509 1.0)
(s1510 1.0)
(s1511 1.0)
(s1512 1.0)
(s1513 1.0)
(s1514 1.0)
(s1515 1.0)
(s1516 1.0)
(s1517 1.0)
(s1518 1.0)
(s1519 1.0)
(s1520 1.0)
(s1521 1.0)
(s1522 1.0)
(s1523 1.0)
(s1524 1.0)
(s1525 1.0)
(s1526 1.0)
(s1527 1.0)
(s1528 1.0)
(s1529 1.0)
(s1530 1.0)
(s1531 1.0)
(s1532 1.0)
(s1533 1.0)
(s1534 1.0)
(s1535 1.0)
(s1536 1.0)
(s1537 1.0)
(s1538 1.0)
(s1539 1.0)
(s1540 1.0)
(s1541 1.0)
(s1542 1.0)
(s1543 1.0)
(s1544 1.0)
(s1545 1.0)
(s1546 1.0)
(s1547 1.0)
(s1548 1.0)
(s1549 1.0)
(s1550 1.0)
(s1551 1.0)
(s1552 1.0)
(s1553 1.0)
(s1554 1.0)
(s1555 1.0)
(s1556 1.0)
(s1557 1.0)
(s1558 1.0)
(s1559 1.0)
(s1560 1.0)
(s1561 1.0)
(s1562 1.0)
(s1563 1.0)
(s1564 1.0)
(s1565 1.0)
(s1566 1.0)
(s1567 1.0)
(s1568 1.0)
(s1569 1.0)
(s1570 1.0)
(s1571 1.0)
(s1572 1.0)
(s1573 1.0)
(s1574 1.0)
(s1575 1.0)
(s1576 1.0)
(s1577 1.0)
(s1578 1.0)
(s1579 1.0)
(s1580 1.0)
(s1581 1.0)
(s1582 1.0)
(s1583 1.0)
(s1584 1.0)
(s1585 1.0)
(s1586 1.0)
(s1587 1.0)
(s1588 1.0)
(s1589 1.0)
(s1590 1.0)
(s1591 1.0)
(s1592 1.0)
(s1593 1.0)
(s1594 1.0)
(s1595 1.0)
(s1596 1.0)
(s1597 1.0)
(s1598 1.0)
(s1599 1.0)
(s1600 1.0)
(s1601 1.0)
(s1602 1.0)
(s1603 1.0)
(s1604 1.0)
(s1605 1.0)
(s1606 1.0)
(s1607 1.0)
(s1608 1.0)
(s1609 1.0)
(s1610 1.0)
(s1611 1.0)
(s1612 1.0)
(s1613 1.0)
(s1614 1.0)
(s1615 1.0)
(s1616 1.0)
(s1617 1.0)
(s1618 1.0)
(s1619 1.0)
(s1620 1.0)
(s1621 1.0)
(s1622 1.0)
(s1623 1.0)
(s1624 1.0)
(s1625 1.0)
(s1626 1.0)
(s1627 1.0)
(s1628 1.0)
(s1629 1.0)
(s1630 1.0)
(s1631 1.0)
(s1632 1.0)
(s1633 1.0)
(s1634 1.0)
(s1635 1.0)
(s1636 1.0)
(s1637 1.0)
(s1638 1.0)
(s1639 1.0)
(s1640 1.0)
(s1641 1.0)
(s1642 1.0)
(s1643 1.0)
(s1644 1.0)
(s1645 1.0)
(s1646 1.0)
(s1647 1.0)
(s1648 1.0)
(s1649 1.0)
(s1650 1.0)
(s1651 1.0)
(s1652 1.0)
(s1653 1.0)
(s1654 1.0)
(s1655 1.0)
(s1656 1.0)
(s1657 1.0)
(s1658 1.0)
(s1659 1.0)
(s1660 1.0)
(s1661 1.0)
(s1662 1.0)
(s1663 1.0)
(s1664 1.0)
(s1665 1.0)
(s1666 1.0)
(s1667 1.0)
(s1668 1.0)
(s1669 1.0)
(s1670 1.0)
(s1671 1.0)
(s1672 1.0)
(s1673 1.0)
(s1674 1.0)
(s1675 1.0)
(s1676 1.0)
(s1677 1.0)
(s1678 1.0)
(s1679 1.0)
(s1680 1.0)
(s1681 1.0)
(s1682 1.0)
(s1683 1.0)
(s1684 1.0)
(s1685 1.0)
(s1686 1.0)
(s1687 1.0)
(s1688 1.0)
(s1689 1.0)
(s1690 1.0)
(s1691 1.0)
(s1692 1.0)
(s1693 1.0)
(s1694 1.0)
(s1695 1.0)
(s1696 1.0)
(s1697 1.0)
(s1698 1.0)
(s1699 1.0)
(s1700 1.0)
(s1701 1.0)
(s1702 1.0)
(s1703 1.0)
(s1704 1.0)
(s1705 1.0)
(s1706 1.0)
(s1707 1.0)
(s1708 1.0)
(s1709 1.0)
(s1710 1.0)
(s1711 1.0)
(s1712 1.0)
(s1713 1.0)
(s1714 1.0)
(s1715 1.0)
(s1716 1.0)
(s1717 1.0)
(s1718 1.0)
(s1719 1.0)
(s1720 1.0)
(s1721 1.0)
(s1722 1.0)
(s1723 1.0)
(s1724 1.0)
(s1725 1.0)
(s1726 1.0)
(s1727 1.0)
(s1728 1.0)
(s1729 1.0)
(s1730 1.0)
(s1731 1.0)
(s1732 1.0)
(s1733 1.0)
(s1734 1.0)
(s1735 1.0)
(s1736 1.0)
(s1737 1.0)
(s1738 1.0)
(s1739 1.0)
(s1740 1.0)
(s1741 1.0)
(s1742 1.0)
(s1743 1.0)
(s1744 1.0)
(s1745 1.0)
(s1746 1.0)
(s1747 1.0)
(s1748 1.0)
(s1749 1.0)
(s1750 1.0)
(s1751 1.0)
(s1752 1.0)
(s1753 1.0)
(s1754 1.0)
(s1755 1.0)
(s1756 1.0)
(s1757 1.0)
(s1758 1.0)
(s1759 1.0)
(s1760 1.0)
(s1761 1.0)
(s1762 1.0)
(s1763 1.0)
(s1764 1.0)
(s1765 1.0)
(s1766 1.0)
(s1767 1.0)
(s1768 1.0)
(s1769 1.0)
(s1770 1.0)
(s1771 1.0)
(s1772 1.0)
(s1773 1.0)
(s1774 1.0)
(s1775 1.0)
(s1776 1.0)
(s1777 1.0)
(s1778 1.0)
(s1779 1.0)
(s1780 1.0)
(s1781 1.0)
(s1782 1.0)
(s1783 1.0)
(s1784 1.0)
(s1785 1.0)
(s1786 1.0)
(s1787 1.0)
(s1788 1.0)
(s1789 1.0)
(s1790 1.0)
(s1791 1.0)
(s1792 1.0)
(s1793 1.0)
(s1794 1.0)
(s1795 1.0)
(s1796 1.0)
(s1797 1.0)
(s1798 1.0)
(s1799 1.0)
(s1800 1.0)
(s1801 1.0)
(s1802 1.0)
(s1803 1.0)
(s1804 1.0)
(s1805 1.0)
(s1806 1.0)
(s1807 1.0)
(s1808 1.0)
(s1809 1.0)
(s1810 1.0)
(s1811 1.0)
(s1812 1.0)
(s1813 1.0)
(s1814 1.0)
(s1815 1.0)
(s1816 1.0)
(s1817 1.0)
(s1818 1.0)
(s1819 1.0)
(s1820 1.0)
(s1821 1.0)
(s1822 1.0)
(s1823 1.0)
(s1824 1.0)
(s1825 1.0)
(s1826 1.0)
(s1827 1.0)
(s1828 1.0)
(s1829 1.0)
(s1830 1.0)
(s1831 1.0)
(s1832 1.0)
(s1833 1.0)
(s1834 1.0)
(s1835 1.0)
(s1836 1.0)
(s1837 1.0)
(s1838 1.0)
(s1839 1.0)
(s1840 1.0)
(s1841 1.0)
(s1842 1.0)
(s1843 1.0)
(s1844 1.0)
(s1845 1.0)
(s1846 1.0)
(s1847 1.0)
(s1848 1.0)
(s1849 1.0)
(s1850 1.0)
(s1851 1.0)
(s1852 1.0)
(timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1925/6730 variables, and 0 constraints, problems are : Problem set: 0 solved, 3325 unsolved in 30092 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1965 constraints, PredecessorRefiner: 3325/3325 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3325 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1925/6730 variables, and 0 constraints, problems are : Problem set: 0 solved, 3325 unsolved in 30085 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1965 constraints, PredecessorRefiner: 0/3325 constraints, Known Traps: 0/0 constraints]
After SMT, in 62141ms problems are : Problem set: 0 solved, 3325 unsolved
Search for dead transitions found 0 dead transitions in 62192ms
Starting structural reductions in LTL mode, iteration 1 : 1965/5280 places, 4765/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 68150 ms. Remains : 1965/5280 places, 4765/8080 transitions.
Stuttering acceptance computed with spot in 279 ms :[(NOT p2), (AND (NOT p2) (NOT p1)), (AND (NOT p2) (NOT p1) (NOT p0)), (AND (NOT p2) (NOT p1) (NOT p0)), (AND (NOT p2) (NOT p0))]
Running random walk in product with property : BART-PT-040-LTLFireability-12
Product exploration explored 100000 steps with 50000 reset in 5138 ms.
Product exploration explored 100000 steps with 50000 reset in 5758 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND p2 p1 p0), (X p2), (X (NOT (AND (NOT p0) (NOT p1) (NOT p2)))), (X (NOT (AND p0 (NOT p1) (NOT p2)))), (X (NOT (AND (NOT p1) (NOT p2)))), (X p0), (X p1), (X (X (NOT (AND (NOT p0) (NOT p2))))), (X (X (NOT (AND p0 (NOT p2))))), (X (X p2)), (X (X p0))]
False Knowledge obtained : []
Property proved to be true thanks to knowledge (Minato strategy)
Knowledge based reduction with 11 factoid took 15 ms. Reduced automaton from 5 states, 8 edges and 3 AP (stutter sensitive) to 1 states, 0 edges and 0 AP (stutter insensitive).
FORMULA BART-PT-040-LTLFireability-12 TRUE TECHNIQUES KNOWLEDGE
Treatment of property BART-PT-040-LTLFireability-12 finished in 81725 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(X((p0||F(p1))))'
Support contains 2 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 1279 places :
Symmetric choice reduction at 0 with 1279 rule applications. Total rules 1279 place count 4001 transition count 6801
Iterating global reduction 0 with 1279 rules applied. Total rules applied 2558 place count 4001 transition count 6801
Discarding 1079 places :
Symmetric choice reduction at 0 with 1079 rule applications. Total rules 3637 place count 2922 transition count 5722
Iterating global reduction 0 with 1079 rules applied. Total rules applied 4716 place count 2922 transition count 5722
Discarding 160 places :
Symmetric choice reduction at 0 with 160 rule applications. Total rules 4876 place count 2762 transition count 5562
Iterating global reduction 0 with 160 rules applied. Total rules applied 5036 place count 2762 transition count 5562
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5156 place count 2642 transition count 5442
Iterating global reduction 0 with 120 rules applied. Total rules applied 5276 place count 2642 transition count 5442
Discarding 119 places :
Symmetric choice reduction at 0 with 119 rule applications. Total rules 5395 place count 2523 transition count 5323
Iterating global reduction 0 with 119 rules applied. Total rules applied 5514 place count 2523 transition count 5323
Discarding 119 places :
Symmetric choice reduction at 0 with 119 rule applications. Total rules 5633 place count 2404 transition count 5204
Iterating global reduction 0 with 119 rules applied. Total rules applied 5752 place count 2404 transition count 5204
Discarding 119 places :
Symmetric choice reduction at 0 with 119 rule applications. Total rules 5871 place count 2285 transition count 5085
Iterating global reduction 0 with 119 rules applied. Total rules applied 5990 place count 2285 transition count 5085
Discarding 119 places :
Symmetric choice reduction at 0 with 119 rule applications. Total rules 6109 place count 2166 transition count 4966
Iterating global reduction 0 with 119 rules applied. Total rules applied 6228 place count 2166 transition count 4966
Discarding 79 places :
Symmetric choice reduction at 0 with 79 rule applications. Total rules 6307 place count 2087 transition count 4887
Iterating global reduction 0 with 79 rules applied. Total rules applied 6386 place count 2087 transition count 4887
Discarding 79 places :
Symmetric choice reduction at 0 with 79 rule applications. Total rules 6465 place count 2008 transition count 4808
Iterating global reduction 0 with 79 rules applied. Total rules applied 6544 place count 2008 transition count 4808
Discarding 40 places :
Symmetric choice reduction at 0 with 40 rule applications. Total rules 6584 place count 1968 transition count 4768
Iterating global reduction 0 with 40 rules applied. Total rules applied 6624 place count 1968 transition count 4768
Applied a total of 6624 rules in 2876 ms. Remains 1968 /5280 variables (removed 3312) and now considering 4768/8080 (removed 3312) transitions.
// Phase 1: matrix 4768 rows 1968 cols
[2024-05-22 14:39:52] [INFO ] Computed 40 invariants in 22 ms
[2024-05-22 14:39:52] [INFO ] Implicit Places using invariants in 487 ms returned []
[2024-05-22 14:39:52] [INFO ] Invariant cache hit.
[2024-05-22 14:39:55] [INFO ] Implicit Places using invariants and state equation in 2522 ms returned []
Implicit Place search using SMT with State Equation took 3014 ms to find 0 implicit places.
Running 3328 sub problems to find dead transitions.
[2024-05-22 14:39:55] [INFO ] Invariant cache hit.
Error getting values : (error "Error writing to Z3 solver: java.io.IOException: Broken pipe")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30084 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 3328/3328 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3328 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30085 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 0/3328 constraints, Known Traps: 0/0 constraints]
After SMT, in 62144ms problems are : Problem set: 0 solved, 3328 unsolved
Search for dead transitions found 0 dead transitions in 62195ms
Starting structural reductions in LTL mode, iteration 1 : 1968/5280 places, 4768/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 68090 ms. Remains : 1968/5280 places, 4768/8080 transitions.
Stuttering acceptance computed with spot in 229 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Running random walk in product with property : BART-PT-040-LTLFireability-14
Product exploration explored 100000 steps with 2995 reset in 1442 ms.
Product exploration explored 100000 steps with 659 reset in 854 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p1) p0), (X (NOT p1)), (X (X (NOT p1)))]
False Knowledge obtained : [(X p0), (X (NOT p0)), (X (AND (NOT p0) (NOT p1))), (X (NOT (AND (NOT p0) (NOT p1))))]
Knowledge based reduction with 3 factoid took 186 ms. Reduced automaton from 3 states, 3 edges and 2 AP (stutter sensitive) to 3 states, 3 edges and 2 AP (stutter sensitive).
Stuttering acceptance computed with spot in 103 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
RANDOM walk for 8775 steps (2 resets) in 94 ms. (92 steps per ms) remains 0/2 properties
Knowledge obtained : [(AND (NOT p1) p0), (X (NOT p1)), (X (X (NOT p1)))]
False Knowledge obtained : [(X p0), (X (NOT p0)), (X (AND (NOT p0) (NOT p1))), (X (NOT (AND (NOT p0) (NOT p1)))), (F (NOT p0)), (F p1)]
Knowledge based reduction with 3 factoid took 290 ms. Reduced automaton from 3 states, 3 edges and 2 AP (stutter sensitive) to 3 states, 3 edges and 2 AP (stutter sensitive).
Stuttering acceptance computed with spot in 146 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Stuttering acceptance computed with spot in 150 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Support contains 2 out of 1968 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 1968/1968 places, 4768/4768 transitions.
Applied a total of 0 rules in 184 ms. Remains 1968 /1968 variables (removed 0) and now considering 4768/4768 (removed 0) transitions.
[2024-05-22 14:41:02] [INFO ] Invariant cache hit.
[2024-05-22 14:41:03] [INFO ] Implicit Places using invariants in 545 ms returned []
[2024-05-22 14:41:03] [INFO ] Invariant cache hit.
[2024-05-22 14:41:05] [INFO ] Implicit Places using invariants and state equation in 2475 ms returned []
Implicit Place search using SMT with State Equation took 3022 ms to find 0 implicit places.
Running 3328 sub problems to find dead transitions.
[2024-05-22 14:41:05] [INFO ] Invariant cache hit.
(s1714 1.0timeout
^^^^^^^^^^
(error "Invalid token: 1.0timeout")
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 1.0)
(s433 1.0)
(s434 1.0)
(s435 1.0)
(s436 1.0)
(s437 1.0)
(s438 1.0)
(s439 1.0)
(s440 1.0)
(s441 1.0)
(s442 1.0)
(s443 1.0)
(s444 1.0)
(s445 1.0)
(s446 1.0)
(s447 1.0)
(s448 1.0)
(s449 1.0)
(s450 1.0)
(s451 1.0)
(s452 1.0)
(s453 1.0)
(s454 1.0)
(s455 1.0)
(s456 1.0)
(s457 1.0)
(s458 1.0)
(s459 1.0)
(s460 1.0)
(s461 1.0)
(s462 1.0)
(s463 1.0)
(s464 1.0)
(s465 1.0)
(s466 1.0)
(s467 1.0)
(s468 1.0)
(s469 1.0)
(s470 1.0)
(s471 1.0)
(s472 1.0)
(s473 1.0)
(s474 1.0)
(s475 1.0)
(s476 1.0)
(s477 1.0)
(s478 1.0)
(s479 1.0)
(s480 1.0)
(s481 1.0)
(s482 1.0)
(s483 1.0)
(s484 1.0)
(s485 1.0)
(s486 1.0)
(s487 1.0)
(s488 1.0)
(s489 1.0)
(s490 1.0)
(s491 1.0)
(s492 1.0)
(s493 1.0)
(s494 1.0)
(s495 1.0)
(s496 1.0)
(s497 1.0)
(s498 1.0)
(s499 1.0)
(s500 1.0)
(s501 1.0)
(s502 1.0)
(s503 1.0)
(s504 1.0)
(s505 1.0)
(s506 1.0)
(s507 1.0)
(s508 1.0)
(s509 1.0)
(s510 1.0)
(s511 1.0)
(s512 1.0)
(s513 1.0)
(s514 1.0)
(s515 1.0)
(s516 1.0)
(s517 1.0)
(s518 1.0)
(s519 1.0)
(s520 1.0)
(s521 1.0)
(s522 1.0)
(s523 1.0)
(s524 1.0)
(s525 1.0)
(s526 1.0)
(s527 1.0)
(s528 1.0)
(s529 1.0)
(s530 1.0)
(s531 1.0)
(s532 1.0)
(s533 1.0)
(s534 1.0)
(s535 1.0)
(s536 1.0)
(s537 1.0)
(s538 1.0)
(s539 1.0)
(s540 1.0)
(s541 1.0)
(s542 1.0)
(s543 1.0)
(s544 1.0)
(s545 1.0)
(s546 1.0)
(s547 1.0)
(s548 1.0)
(s549 1.0)
(s550 1.0)
(s551 1.0)
(s552 1.0)
(s553 1.0)
(s554 1.0)
(s555 1.0)
(s556 1.0)
(s557 1.0)
(s558 1.0)
(s559 1.0)
(s560 1.0)
(s561 1.0)
(s562 1.0)
(s563 1.0)
(s564 1.0)
(s565 1.0)
(s566 1.0)
(s567 1.0)
(s568 1.0)
(s569 1.0)
(s570 1.0)
(s571 1.0)
(s572 1.0)
(s573 1.0)
(s574 1.0)
(s575 1.0)
(s576 1.0)
(s577 1.0)
(s578 1.0)
(s579 1.0)
(s580 1.0)
(s581 1.0)
(s582 1.0)
(s583 1.0)
(s584 1.0)
(s585 1.0)
(s586 1.0)
(s587 1.0)
(s588 1.0)
(s589 1.0)
(s590 1.0)
(s591 1.0)
(s592 1.0)
(s593 1.0)
(s594 1.0)
(s595 1.0)
(s596 1.0)
(s597 1.0)
(s598 1.0)
(s599 1.0)
(s600 1.0)
(s601 1.0)
(s602 1.0)
(s603 1.0)
(s604 1.0)
(s605 1.0)
(s606 1.0)
(s607 1.0)
(s608 1.0)
(s609 1.0)
(s610 1.0)
(s611 1.0)
(s612 1.0)
(s613 1.0)
(s614 1.0)
(s615 1.0)
(s616 1.0)
(s617 1.0)
(s618 1.0)
(s619 1.0)
(s620 1.0)
(s621 1.0)
(s622 1.0)
(s623 1.0)
(s624 1.0)
(s625 1.0)
(s626 1.0)
(s627 1.0)
(s628 1.0)
(s629 1.0)
(s630 1.0)
(s631 1.0)
(s632 1.0)
(s633 1.0)
(s634 1.0)
(s635 1.0)
(s636 1.0)
(s637 1.0)
(s638 1.0)
(s639 1.0)
(s640 1.0)
(s641 1.0)
(s642 1.0)
(s643 1.0)
(s644 1.0)
(s645 1.0)
(s646 1.0)
(s647 1.0)
(s648 1.0)
(s649 1.0)
(s650 1.0)
(s651 1.0)
(s652 1.0)
(s653 1.0)
(s654 1.0)
(s655 1.0)
(s656 1.0)
(s657 1.0)
(s658 1.0)
(s659 1.0)
(s660 1.0)
(s661 1.0)
(s662 1.0)
(s663 1.0)
(s664 1.0)
(s665 1.0)
(s666 1.0)
(s667 1.0)
(s668 1.0)
(s669 1.0)
(s670 1.0)
(s671 1.0)
(s672 1.0)
(s673 1.0)
(s674 1.0)
(s675 1.0)
(s676 1.0)
(s677 1.0)
(s678 1.0)
(s679 1.0)
(s680 1.0)
(s681 1.0)
(s682 1.0)
(s683 1.0)
(s684 1.0)
(s685 1.0)
(s686 1.0)
(s687 1.0)
(s688 1.0)
(s689 1.0)
(s690 1.0)
(s691 1.0)
(s692 1.0)
(s693 1.0)
(s694 1.0)
(s695 1.0)
(s696 1.0)
(s697 1.0)
(s698 1.0)
(s699 1.0)
(s700 1.0)
(s701 1.0)
(s702 1.0)
(s703 1.0)
(s704 1.0)
(s705 1.0)
(s706 1.0)
(s707 1.0)
(s708 1.0)
(s709 1.0)
(s710 1.0)
(s711 1.0)
(s712 1.0)
(s713 1.0)
(s714 1.0)
(s715 1.0)
(s716 1.0)
(s717 1.0)
(s718 1.0)
(s719 1.0)
(s720 1.0)
(s721 1.0)
(s722 1.0)
(s723 1.0)
(s724 1.0)
(s725 1.0)
(s726 1.0)
(s727 1.0)
(s728 1.0)
(s729 1.0)
(s730 1.0)
(s731 1.0)
(s732 1.0)
(s733 1.0)
(s734 1.0)
(s735 1.0)
(s736 1.0)
(s737 1.0)
(s738 1.0)
(s739 1.0)
(s740 1.0)
(s741 1.0)
(s742 1.0)
(s743 1.0)
(s744 1.0)
(s745 1.0)
(s746 1.0)
(s747 1.0)
(s748 1.0)
(s749 1.0)
(s750 1.0)
(s751 1.0)
(s752 1.0)
(s753 1.0)
(s754 1.0)
(s755 1.0)
(s756 1.0)
(s757 1.0)
(s758 1.0)
(s759 1.0)
(s760 1.0)
(s761 1.0)
(s762 1.0)
(s763 1.0)
(s764 1.0)
(s765 1.0)
(s766 1.0)
(s767 1.0)
(s768 1.0)
(s769 1.0)
(s770 1.0)
(s771 1.0)
(s772 1.0)
(s773 1.0)
(s774 1.0)
(s775 1.0)
(s776 1.0)
(s777 1.0)
(s778 1.0)
(s779 1.0)
(s780 1.0)
(s781 1.0)
(s782 1.0)
(s783 1.0)
(s784 1.0)
(s785 1.0)
(s786 1.0)
(s787 1.0)
(s788 1.0)
(s789 1.0)
(s790 1.0)
(s791 1.0)
(s792 1.0)
(s793 1.0)
(s794 1.0)
(s795 1.0)
(s796 1.0)
(s797 1.0)
(s798 1.0)
(s799 1.0)
(s800 1.0)
(s801 1.0)
(s802 1.0)
(s803 1.0)
(s804 1.0)
(s805 1.0)
(s806 1.0)
(s807 1.0)
(s808 1.0)
(s809 1.0)
(s810 1.0)
(s811 1.0)
(s812 1.0)
(s813 1.0)
(s814 1.0)
(s815 1.0)
(s816 1.0)
(s817 1.0)
(s818 1.0)
(s819 1.0)
(s820 1.0)
(s821 1.0)
(s822 1.0)
(s823 1.0)
(s824 1.0)
(s825 1.0)
(s826 1.0)
(s827 1.0)
(s828 1.0)
(s829 1.0)
(s830 1.0)
(s831 1.0)
(s832 1.0)
(s833 1.0)
(s834 1.0)
(s835 1.0)
(s836 1.0)
(s837 1.0)
(s838 1.0)
(s839 1.0)
(s840 1.0)
(s841 1.0)
(s842 1.0)
(s843 1.0)
(s844 1.0)
(s845 1.0)
(s846 1.0)
(s847 1.0)
(s848 1.0)
(s849 1.0)
(s850 1.0)
(s851 1.0)
(s852 1.0)
(s853 1.0)
(s854 1.0)
(s855 1.0)
(s856 1.0)
(s857 1.0)
(s858 1.0)
(s859 1.0)
(s860 1.0)
(s861 1.0)
(s862 1.0)
(s863 1.0)
(s864 1.0)
(s865 1.0)
(s866 1.0)
(s867 1.0)
(s868 1.0)
(s869 1.0)
(s870 1.0)
(s871 1.0)
(s872 1.0)
(s873 1.0)
(s874 1.0)
(s875 1.0)
(s876 1.0)
(s877 1.0)
(s878 1.0)
(s879 1.0)
(s880 1.0)
(s881 1.0)
(s882 1.0)
(s883 1.0)
(s884 1.0)
(s885 1.0)
(s886 1.0)
(s887 1.0)
(s888 1.0)
(s889 1.0)
(s890 1.0)
(s891 1.0)
(s892 1.0)
(s893 1.0)
(s894 1.0)
(s895 1.0)
(s896 1.0)
(s897 1.0)
(s898 1.0)
(s899 1.0)
(s900 1.0)
(s901 1.0)
(s902 1.0)
(s903 1.0)
(s904 1.0)
(s905 1.0)
(s906 1.0)
(s907 1.0)
(s908 1.0)
(s909 1.0)
(s910 1.0)
(s911 1.0)
(s912 1.0)
(s913 1.0)
(s914 1.0)
(s915 1.0)
(s916 1.0)
(s917 1.0)
(s918 1.0)
(s919 1.0)
(s920 1.0)
(s921 1.0)
(s922 1.0)
(s923 1.0)
(s924 1.0)
(s925 1.0)
(s926 1.0)
(s927 1.0)
(s928 1.0)
(s929 1.0)
(s930 1.0)
(s931 1.0)
(s932 1.0)
(s933 1.0)
(s934 1.0)
(s935 1.0)
(s936 1.0)
(s937 1.0)
(s938 1.0)
(s939 1.0)
(s940 1.0)
(s941 1.0)
(s942 1.0)
(s943 1.0)
(s944 1.0)
(s945 1.0)
(s946 1.0)
(s947 1.0)
(s948 1.0)
(s949 1.0)
(s950 1.0)
(s951 1.0)
(s952 1.0)
(s953 1.0)
(s954 1.0)
(s955 1.0)
(s956 1.0)
(s957 1.0)
(s958 1.0)
(s959 1.0)
(s960 1.0)
(s961 1.0)
(s962 1.0)
(s963 1.0)
(s964 1.0)
(s965 1.0)
(s966 1.0)
(s967 1.0)
(s968 1.0)
(s969 1.0)
(s970 1.0)
(s971 1.0)
(s972 1.0)
(s973 1.0)
(s974 1.0)
(s975 1.0)
(s976 1.0)
(s977 1.0)
(s978 1.0)
(s979 1.0)
(s980 1.0)
(s981 1.0)
(s982 1.0)
(s983 1.0)
(s984 1.0)
(s985 1.0)
(s986 1.0)
(s987 1.0)
(s988 1.0)
(s989 1.0)
(s990 1.0)
(s991 1.0)
(s992 1.0)
(s993 1.0)
(s994 1.0)
(s995 1.0)
(s996 1.0)
(s997 1.0)
(s998 1.0)
(s999 1.0)
(s1000 1.0)
(s1001 1.0)
(s1002 1.0)
(s1003 1.0)
(s1004 1.0)
(s1005 1.0)
(s1006 1.0)
(s1007 1.0)
(s1008 1.0)
(s1009 1.0)
(s1010 1.0)
(s1011 1.0)
(s1012 1.0)
(s1013 1.0)
(s1014 1.0)
(s1015 1.0)
(s1016 1.0)
(s1017 1.0)
(s1018 1.0)
(s1019 1.0)
(s1020 1.0)
(s1021 1.0)
(s1022 1.0)
(s1023 1.0)
(s1024 1.0)
(s1025 1.0)
(s1026 1.0)
(s1027 1.0)
(s1028 1.0)
(s1029 1.0)
(s1030 1.0)
(s1031 1.0)
(s1032 1.0)
(s1033 1.0)
(s1034 1.0)
(s1035 1.0)
(s1036 1.0)
(s1037 1.0)
(s1038 1.0)
(s1039 1.0)
(s1040 1.0)
(s1041 1.0)
(s1042 1.0)
(s1043 1.0)
(s1044 1.0)
(s1045 1.0)
(s1046 1.0)
(s1047 1.0)
(s1048 1.0)
(s1049 1.0)
(s1050 1.0)
(s1051 1.0)
(s1052 1.0)
(s1053 1.0)
(s1054 1.0)
(s1055 1.0)
(s1056 1.0)
(s1057 1.0)
(s1058 1.0)
(s1059 1.0)
(s1060 1.0)
(s1061 1.0)
(s1062 1.0)
(s1063 1.0)
(s1064 1.0)
(s1065 1.0)
(s1066 1.0)
(s1067 1.0)
(s1068 1.0)
(s1069 1.0)
(s1070 1.0)
(s1071 1.0)
(s1072 1.0)
(s1073 1.0)
(s1074 1.0)
(s1075 1.0)
(s1076 1.0)
(s1077 1.0)
(s1078 1.0)
(s1079 1.0)
(s1080 1.0)
(s1081 1.0)
(s1082 1.0)
(s1083 1.0)
(s1084 1.0)
(s1085 1.0)
(s1086 1.0)
(s1087 1.0)
(s1088 1.0)
(s1089 1.0)
(s1090 1.0)
(s1091 1.0)
(s1092 1.0)
(s1093 1.0)
(s1094 1.0)
(s1095 1.0)
(s1096 1.0)
(s1097 1.0)
(s1098 1.0)
(s1099 1.0)
(s1100 1.0)
(s1101 1.0)
(s1102 1.0)
(s1103 1.0)
(s1104 1.0)
(s1105 1.0)
(s1106 1.0)
(s1107 1.0)
(s1108 1.0)
(s1109 1.0)
(s1110 1.0)
(s1111 1.0)
(s1112 1.0)
(s1113 1.0)
(s1114 1.0)
(s1115 1.0)
(s1116 1.0)
(s1117 1.0)
(s1118 1.0)
(s1119 1.0)
(s1120 1.0)
(s1121 1.0)
(s1122 1.0)
(s1123 1.0)
(s1124 1.0)
(s1125 1.0)
(s1126 1.0)
(s1127 1.0)
(s1128 1.0)
(s1129 1.0)
(s1130 1.0)
(s1131 1.0)
(s1132 1.0)
(s1133 1.0)
(s1134 1.0)
(s1135 1.0)
(s1136 1.0)
(s1137 1.0)
(s1138 1.0)
(s1139 1.0)
(s1140 1.0)
(s1141 1.0)
(s1142 1.0)
(s1143 1.0)
(s1144 1.0)
(s1145 1.0)
(s1146 1.0)
(s1147 1.0)
(s1148 1.0)
(s1149 1.0)
(s1150 1.0)
(s1151 1.0)
(s1152 1.0)
(s1153 1.0)
(s1154 1.0)
(s1155 1.0)
(s1156 1.0)
(s1157 1.0)
(s1158 1.0)
(s1159 1.0)
(s1160 1.0)
(s1161 1.0)
(s1162 1.0)
(s1163 1.0)
(s1164 1.0)
(s1165 1.0)
(s1166 1.0)
(s1167 1.0)
(s1168 1.0)
(s1169 1.0)
(s1170 1.0)
(s1171 1.0)
(s1172 1.0)
(s1173 1.0)
(s1174 1.0)
(s1175 1.0)
(s1176 1.0)
(s1177 1.0)
(s1178 1.0)
(s1179 1.0)
(s1180 1.0)
(s1181 1.0)
(s1182 1.0)
(s1183 1.0)
(s1184 1.0)
(s1185 1.0)
(s1186 1.0)
(s1187 1.0)
(s1188 1.0)
(s1189 1.0)
(s1190 1.0)
(s1191 1.0)
(s1192 1.0)
(s1193 1.0)
(s1194 1.0)
(s1195 1.0)
(s1196 1.0)
(s1197 1.0)
(s1198 1.0)
(s1199 1.0)
(s1200 1.0)
(s1201 1.0)
(s1202 1.0)
(s1203 1.0)
(s1204 1.0)
(s1205 1.0)
(s1206 1.0)
(s1207 1.0)
(s1208 1.0)
(s1209 1.0)
(s1210 1.0)
(s1211 1.0)
(s1212 1.0)
(s1213 1.0)
(s1214 1.0)
(s1215 1.0)
(s1216 1.0)
(s1217 1.0)
(s1218 1.0)
(s1219 1.0)
(s1220 1.0)
(s1221 1.0)
(s1222 1.0)
(s1223 1.0)
(s1224 1.0)
(s1225 1.0)
(s1226 1.0)
(s1227 1.0)
(s1228 1.0)
(s1229 1.0)
(s1230 1.0)
(s1231 1.0)
(s1232 1.0)
(s1233 1.0)
(s1234 1.0)
(s1235 1.0)
(s1236 1.0)
(s1237 1.0)
(s1238 1.0)
(s1239 1.0)
(s1240 1.0)
(s1241 1.0)
(s1242 1.0)
(s1243 1.0)
(s1244 1.0)
(s1245 1.0)
(s1246 1.0)
(s1247 1.0)
(s1248 1.0)
(s1249 1.0)
(s1250 1.0)
(s1251 1.0)
(s1252 1.0)
(s1253 1.0)
(s1254 1.0)
(s1255 1.0)
(s1256 1.0)
(s1257 1.0)
(s1258 1.0)
(s1259 1.0)
(s1260 1.0)
(s1261 1.0)
(s1262 1.0)
(s1263 1.0)
(s1264 1.0)
(s1265 1.0)
(s1266 1.0)
(s1267 1.0)
(s1268 1.0)
(s1269 1.0)
(s1270 1.0)
(s1271 1.0)
(s1272 1.0)
(s1273 1.0)
(s1274 1.0)
(s1275 1.0)
(s1276 1.0)
(s1277 1.0)
(s1278 1.0)
(s1279 1.0)
(s1280 1.0)
(s1281 1.0)
(s1282 1.0)
(s1283 1.0)
(s1284 1.0)
(s1285 1.0)
(s1286 1.0)
(s1287 1.0)
(s1288 1.0)
(s1289 1.0)
(s1290 1.0)
(s1291 1.0)
(s1292 1.0)
(s1293 1.0)
(s1294 1.0)
(s1295 1.0)
(s1296 1.0)
(s1297 1.0)
(s1298 1.0)
(s1299 1.0)
(s1300 1.0)
(s1301 1.0)
(s1302 1.0)
(s1303 1.0)
(s1304 1.0)
(s1305 1.0)
(s1306 1.0)
(s1307 1.0)
(s1308 1.0)
(s1309 1.0)
(s1310 1.0)
(s1311 1.0)
(s1312 1.0)
(s1313 1.0)
(s1314 1.0)
(s1315 1.0)
(s1316 1.0)
(s1317 1.0)
(s1318 1.0)
(s1319 1.0)
(s1320 1.0)
(s1321 1.0)
(s1322 1.0)
(s1323 1.0)
(s1324 1.0)
(s1325 1.0)
(s1326 1.0)
(s1327 1.0)
(s1328 1.0)
(s1329 1.0)
(s1330 1.0)
(s1331 1.0)
(s1332 1.0)
(s1333 1.0)
(s1334 1.0)
(s1335 1.0)
(s1336 1.0)
(s1337 1.0)
(s1338 1.0)
(s1339 1.0)
(s1340 1.0)
(s1341 1.0)
(s1342 1.0)
(s1343 1.0)
(s1344 1.0)
(s1345 1.0)
(s1346 1.0)
(s1347 1.0)
(s1348 1.0)
(s1349 1.0)
(s1350 1.0)
(s1351 1.0)
(s1352 1.0)
(s1353 1.0)
(s1354 1.0)
(s1355 1.0)
(s1356 1.0)
(s1357 1.0)
(s1358 1.0)
(s1359 1.0)
(s1360 1.0)
(s1361 1.0)
(s1362 1.0)
(s1363 1.0)
(s1364 1.0)
(s1365 1.0)
(s1366 1.0)
(s1367 1.0)
(s1368 1.0)
(s1369 1.0)
(s1370 1.0)
(s1371 1.0)
(s1372 1.0)
(s1373 1.0)
(s1374 1.0)
(s1375 1.0)
(s1376 1.0)
(s1377 1.0)
(s1378 1.0)
(s1379 1.0)
(s1380 1.0)
(s1381 1.0)
(s1382 1.0)
(s1383 1.0)
(s1384 1.0)
(s1385 1.0)
(s1386 1.0)
(s1387 1.0)
(s1388 1.0)
(s1389 1.0)
(s1390 1.0)
(s1391 1.0)
(s1392 1.0)
(s1393 1.0)
(s1394 1.0)
(s1395 1.0)
(s1396 1.0)
(s1397 1.0)
(s1398 1.0)
(s1399 1.0)
(s1400 1.0)
(s1401 1.0)
(s1402 1.0)
(s1403 1.0)
(s1404 1.0)
(s1405 1.0)
(s1406 1.0)
(s1407 1.0)
(s1408 1.0)
(s1409 1.0)
(s1410 1.0)
(s1411 1.0)
(s1412 1.0)
(s1413 1.0)
(s1414 1.0)
(s1415 1.0)
(s1416 1.0)
(s1417 1.0)
(s1418 1.0)
(s1419 1.0)
(s1420 1.0)
(s1421 1.0)
(s1422 1.0)
(s1423 1.0)
(s1424 1.0)
(s1425 1.0)
(s1426 1.0)
(s1427 1.0)
(s1428 1.0)
(s1429 1.0)
(s1430 1.0)
(s1431 1.0)
(s1432 1.0)
(s1433 1.0)
(s1434 1.0)
(s1435 1.0)
(s1436 1.0)
(s1437 1.0)
(s1438 1.0)
(s1439 1.0)
(s1440 1.0)
(s1441 1.0)
(s1442 1.0)
(s1443 1.0)
(s1444 1.0)
(s1445 1.0)
(s1446 1.0)
(s1447 1.0)
(s1448 1.0)
(s1449 1.0)
(s1450 1.0)
(s1451 1.0)
(s1452 1.0)
(s1453 1.0)
(s1454 1.0)
(s1455 1.0)
(s1456 1.0)
(s1457 1.0)
(s1458 1.0)
(s1459 1.0)
(s1460 1.0)
(s1461 1.0)
(s1462 1.0)
(s1463 1.0)
(s1464 1.0)
(s1465 1.0)
(s1466 1.0)
(s1467 1.0)
(s1468 1.0)
(s1469 1.0)
(s1470 1.0)
(s1471 1.0)
(s1472 1.0)
(s1473 1.0)
(s1474 1.0)
(s1475 1.0)
(s1476 1.0)
(s1477 1.0)
(s1478 1.0)
(s1479 1.0)
(s1480 1.0)
(s1481 1.0)
(s1482 1.0)
(s1483 1.0)
(s1484 1.0)
(s1485 1.0)
(s1486 1.0)
(s1487 1.0)
(s1488 1.0)
(s1489 1.0)
(s1490 1.0)
(s1491 1.0)
(s1492 1.0)
(s1493 1.0)
(s1494 1.0)
(s1495 1.0)
(s1496 1.0)
(s1497 1.0)
(s1498 1.0)
(s1499 1.0)
(s1500 1.0)
(s1501 1.0)
(s1502 1.0)
(s1503 1.0)
(s1504 1.0)
(s1505 1.0)
(s1506 1.0)
(s1507 1.0)
(s1508 1.0)
(s1509 1.0)
(s1510 1.0)
(s1511 1.0)
(s1512 1.0)
(s1513 1.0)
(s1514 1.0)
(s1515 1.0)
(s1516 1.0)
(s1517 1.0)
(s1518 1.0)
(s1519 1.0)
(s1520 1.0)
(s1521 1.0)
(s1522 1.0)
(s1523 1.0)
(s1524 1.0)
(s1525 1.0)
(s1526 1.0)
(s1527 1.0)
(s1528 1.0)
(s1529 1.0)
(s1530 1.0)
(s1531 1.0)
(s1532 1.0)
(s1533 1.0)
(s1534 1.0)
(s1535 1.0)
(s1536 1.0)
(s1537 1.0)
(s1538 1.0)
(s1539 1.0)
(s1540 1.0)
(s1541 1.0)
(s1542 1.0)
(s1543 1.0)
(s1544 1.0)
(s1545 1.0)
(s1546 1.0)
(s1547 1.0)
(s1548 1.0)
(s1549 1.0)
(s1550 1.0)
(s1551 1.0)
(s1552 1.0)
(s1553 1.0)
(s1554 1.0)
(s1555 1.0)
(s1556 1.0)
(s1557 1.0)
(s1558 1.0)
(s1559 1.0)
(s1560 1.0)
(s1561 1.0)
(s1562 1.0)
(s1563 1.0)
(s1564 1.0)
(s1565 1.0)
(s1566 1.0)
(s1567 1.0)
(s1568 1.0)
(s1569 1.0)
(s1570 1.0)
(s1571 1.0)
(s1572 1.0)
(s1573 1.0)
(s1574 1.0)
(s1575 1.0)
(s1576 1.0)
(s1577 1.0)
(s1578 1.0)
(s1579 1.0)
(s1580 1.0)
(s1581 1.0)
(s1582 1.0)
(s1583 1.0)
(s1584 1.0)
(s1585 1.0)
(s1586 1.0)
(s1587 1.0)
(s1588 1.0)
(s1589 1.0)
(s1590 1.0)
(s1591 1.0)
(s1592 1.0)
(s1593 1.0)
(s1594 1.0)
(s1595 1.0)
(s1596 1.0)
(s1597 1.0)
(s1598 1.0)
(s1599 1.0)
(s1600 1.0)
(s1601 1.0)
(s1602 1.0)
(s1603 1.0)
(s1604 1.0)
(s1605 1.0)
(s1606 1.0)
(s1607 1.0)
(s1608 1.0)
(s1609 1.0)
(s1610 1.0)
(s1611 1.0)
(s1612 1.0)
(s1613 1.0)
(s1614 1.0)
(s1615 1.0)
(s1616 1.0)
(s1617 1.0)
(s1618 1.0)
(s1619 1.0)
(s1620 1.0)
(s1621 1.0)
(s1622 1.0)
(s1623 1.0)
(s1624 1.0)
(s1625 1.0)
(s1626 1.0)
(s1627 1.0)
(s1628 1.0)
(s1629 1.0)
(s1630 1.0)
(s1631 1.0)
(s1632 1.0)
(s1633 1.0)
(s1634 1.0)
(s1635 1.0)
(s1636 1.0)
(s1637 1.0)
(s1638 1.0)
(s1639 1.0)
(s1640 1.0)
(s1641 1.0)
(s1642 1.0)
(s1643 1.0)
(s1644 1.0)
(s1645 1.0)
(s1646 1.0)
(s1647 1.0)
(s1648 1.0)
(s1649 1.0)
(s1650 1.0)
(s1651 1.0)
(s1652 1.0)
(s1653 1.0)
(s1654 1.0)
(s1655 1.0)
(s1656 1.0)
(s1657 1.0)
(s1658 1.0)
(s1659 1.0)
(s1660 1.0)
(s1661 1.0)
(s1662 1.0)
(s1663 1.0)
(s1664 1.0)
(s1665 1.0)
(s1666 1.0)
(s1667 1.0)
(s1668 1.0)
(s1669 1.0)
(s1670 1.0)
(s1671 1.0)
(s1672 1.0)
(s1673 1.0)
(s1674 1.0)
(s1675 1.0)
(s1676 1.0)
(s1677 1.0)
(s1678 1.0)
(s1679 1.0)
(s1680 1.0)
(s1681 1.0)
(s1682 1.0)
(s1683 1.0)
(s1684 1.0)
(s1685 1.0)
(s1686 1.0)
(s1687 1.0)
(s1688 1.0)
(s1689 1.0)
(s1690 1.0)
(s1691 1.0)
(s1692 1.0)
(s1693 1.0)
(s1694 1.0)
(s1695 1.0)
(s1696 1.0)
(s1697 1.0)
(s1698 1.0)
(s1699 1.0)
(s1700 1.0)
(s1701 1.0)
(s1702 1.0)
(s1703 1.0)
(s1704 1.0)
(s1705 1.0)
(s1706 1.0)
(s1707 1.0)
(s1708 1.0)
(s1709 1.0)
(s1710 1.0)
(s1711 1.0)
(s1712 1.0)
(s1713 1.0)
(s1714 1.0timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30096 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 3328/3328 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3328 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30055 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 0/3328 constraints, Known Traps: 0/0 constraints]
After SMT, in 61719ms problems are : Problem set: 0 solved, 3328 unsolved
Search for dead transitions found 0 dead transitions in 61749ms
Finished structural reductions in LTL mode , in 1 iterations and 64963 ms. Remains : 1968/1968 places, 4768/4768 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [(AND (NOT p1) p0), (X (X (NOT p1)))]
False Knowledge obtained : [(X (NOT p0)), (X p0)]
Knowledge based reduction with 2 factoid took 138 ms. Reduced automaton from 3 states, 3 edges and 2 AP (stutter sensitive) to 3 states, 3 edges and 2 AP (stutter sensitive).
Stuttering acceptance computed with spot in 117 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
RANDOM walk for 9547 steps (2 resets) in 137 ms. (69 steps per ms) remains 0/2 properties
Knowledge obtained : [(AND (NOT p1) p0), (X (X (NOT p1)))]
False Knowledge obtained : [(X (NOT p0)), (X p0), (F (NOT p0)), (F p1)]
Knowledge based reduction with 2 factoid took 179 ms. Reduced automaton from 3 states, 3 edges and 2 AP (stutter sensitive) to 3 states, 3 edges and 2 AP (stutter sensitive).
Stuttering acceptance computed with spot in 115 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Stuttering acceptance computed with spot in 116 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Stuttering acceptance computed with spot in 111 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Product exploration explored 100000 steps with 1649 reset in 1005 ms.
Product exploration explored 100000 steps with 1907 reset in 1129 ms.
Applying partial POR strategy [false, true, false]
Stuttering acceptance computed with spot in 115 ms :[(AND (NOT p1) (NOT p0)), (NOT p1), (AND (NOT p1) (NOT p0))]
Support contains 2 out of 1968 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 1968/1968 places, 4768/4768 transitions.
Graph (trivial) has 4729 edges and 1968 vertex of which 1911 / 1968 are part of one of the 39 SCC in 2 ms
Free SCC test removed 1872 places
Ensure Unique test removed 4596 transitions
Reduce isomorphic transitions removed 4596 transitions.
Reduce places removed 38 places and 0 transitions.
Ensure Unique test removed 37 transitions
Reduce isomorphic transitions removed 37 transitions.
Performed 3 Post agglomeration using F-continuation condition.Transition count delta: 0
Iterating post reduction 0 with 40 rules applied. Total rules applied 41 place count 58 transition count 135
Ensure Unique test removed 1 transitions
Reduce isomorphic transitions removed 1 transitions.
Iterating post reduction 1 with 1 rules applied. Total rules applied 42 place count 58 transition count 134
Performed 2 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 2 with 2 Pre rules applied. Total rules applied 42 place count 58 transition count 134
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 2 with 2 rules applied. Total rules applied 44 place count 58 transition count 134
Discarding 2 places :
Symmetric choice reduction at 2 with 2 rule applications. Total rules 46 place count 56 transition count 132
Deduced a syphon composed of 3 places in 0 ms
Iterating global reduction 2 with 2 rules applied. Total rules applied 48 place count 56 transition count 132
Performed 14 Post agglomeration using F-continuation condition.Transition count delta: -1
Deduced a syphon composed of 17 places in 0 ms
Iterating global reduction 2 with 14 rules applied. Total rules applied 62 place count 56 transition count 133
Ensure Unique test removed 7 transitions
Reduce isomorphic transitions removed 7 transitions.
Iterating post reduction 2 with 7 rules applied. Total rules applied 69 place count 56 transition count 126
Discarding 12 places :
Symmetric choice reduction at 3 with 12 rule applications. Total rules 81 place count 44 transition count 114
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 3 with 12 rules applied. Total rules applied 93 place count 44 transition count 114
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 3 with 1 rules applied. Total rules applied 94 place count 44 transition count 114
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 3 with 2 rules applied. Total rules applied 96 place count 44 transition count 112
Discarding 1 places :
Symmetric choice reduction at 4 with 1 rule applications. Total rules 97 place count 43 transition count 111
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 4 with 1 rules applied. Total rules applied 98 place count 43 transition count 111
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 4 with 1 rules applied. Total rules applied 99 place count 43 transition count 111
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 4 with 2 rules applied. Total rules applied 101 place count 43 transition count 109
Discarding 1 places :
Symmetric choice reduction at 5 with 1 rule applications. Total rules 102 place count 42 transition count 108
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 5 with 1 rules applied. Total rules applied 103 place count 42 transition count 108
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 5 with 1 rules applied. Total rules applied 104 place count 42 transition count 108
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 5 with 2 rules applied. Total rules applied 106 place count 42 transition count 106
Discarding 1 places :
Symmetric choice reduction at 6 with 1 rule applications. Total rules 107 place count 41 transition count 105
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 6 with 1 rules applied. Total rules applied 108 place count 41 transition count 105
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 6 with 1 rules applied. Total rules applied 109 place count 41 transition count 105
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 6 with 2 rules applied. Total rules applied 111 place count 41 transition count 103
Discarding 1 places :
Symmetric choice reduction at 7 with 1 rule applications. Total rules 112 place count 40 transition count 102
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 7 with 1 rules applied. Total rules applied 113 place count 40 transition count 102
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 7 with 1 rules applied. Total rules applied 114 place count 40 transition count 102
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 7 with 2 rules applied. Total rules applied 116 place count 40 transition count 100
Discarding 1 places :
Symmetric choice reduction at 8 with 1 rule applications. Total rules 117 place count 39 transition count 99
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 8 with 1 rules applied. Total rules applied 118 place count 39 transition count 99
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 8 with 1 rules applied. Total rules applied 119 place count 39 transition count 99
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 8 with 2 rules applied. Total rules applied 121 place count 39 transition count 97
Discarding 1 places :
Symmetric choice reduction at 9 with 1 rule applications. Total rules 122 place count 38 transition count 96
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 9 with 1 rules applied. Total rules applied 123 place count 38 transition count 96
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 9 with 1 rules applied. Total rules applied 124 place count 38 transition count 96
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 9 with 2 rules applied. Total rules applied 126 place count 38 transition count 94
Discarding 1 places :
Symmetric choice reduction at 10 with 1 rule applications. Total rules 127 place count 37 transition count 93
Deduced a syphon composed of 5 places in 1 ms
Iterating global reduction 10 with 1 rules applied. Total rules applied 128 place count 37 transition count 93
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 10 with 1 rules applied. Total rules applied 129 place count 37 transition count 93
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 10 with 2 rules applied. Total rules applied 131 place count 37 transition count 91
Discarding 1 places :
Symmetric choice reduction at 11 with 1 rule applications. Total rules 132 place count 36 transition count 90
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 11 with 1 rules applied. Total rules applied 133 place count 36 transition count 90
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 11 with 1 rules applied. Total rules applied 134 place count 36 transition count 90
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 11 with 2 rules applied. Total rules applied 136 place count 36 transition count 88
Discarding 1 places :
Symmetric choice reduction at 12 with 1 rule applications. Total rules 137 place count 35 transition count 87
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 12 with 1 rules applied. Total rules applied 138 place count 35 transition count 87
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 1 ms
Iterating global reduction 12 with 1 rules applied. Total rules applied 139 place count 35 transition count 87
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 12 with 2 rules applied. Total rules applied 141 place count 35 transition count 85
Discarding 1 places :
Symmetric choice reduction at 13 with 1 rule applications. Total rules 142 place count 34 transition count 84
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 13 with 1 rules applied. Total rules applied 143 place count 34 transition count 84
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 1 ms
Iterating global reduction 13 with 1 rules applied. Total rules applied 144 place count 34 transition count 84
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 13 with 2 rules applied. Total rules applied 146 place count 34 transition count 82
Discarding 1 places :
Symmetric choice reduction at 14 with 1 rule applications. Total rules 147 place count 33 transition count 81
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 14 with 1 rules applied. Total rules applied 148 place count 33 transition count 81
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 1 ms
Iterating global reduction 14 with 1 rules applied. Total rules applied 149 place count 33 transition count 81
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 14 with 2 rules applied. Total rules applied 151 place count 33 transition count 79
Discarding 1 places :
Symmetric choice reduction at 15 with 1 rule applications. Total rules 152 place count 32 transition count 78
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 15 with 1 rules applied. Total rules applied 153 place count 32 transition count 78
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 1 ms
Iterating global reduction 15 with 1 rules applied. Total rules applied 154 place count 32 transition count 78
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 15 with 2 rules applied. Total rules applied 156 place count 32 transition count 76
Discarding 1 places :
Symmetric choice reduction at 16 with 1 rule applications. Total rules 157 place count 31 transition count 75
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 16 with 1 rules applied. Total rules applied 158 place count 31 transition count 75
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 16 with 1 rules applied. Total rules applied 159 place count 31 transition count 75
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 16 with 2 rules applied. Total rules applied 161 place count 31 transition count 73
Discarding 1 places :
Symmetric choice reduction at 17 with 1 rule applications. Total rules 162 place count 30 transition count 72
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 17 with 1 rules applied. Total rules applied 163 place count 30 transition count 72
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 17 with 1 rules applied. Total rules applied 164 place count 30 transition count 72
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 17 with 2 rules applied. Total rules applied 166 place count 30 transition count 70
Discarding 1 places :
Symmetric choice reduction at 18 with 1 rule applications. Total rules 167 place count 29 transition count 69
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 18 with 1 rules applied. Total rules applied 168 place count 29 transition count 69
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 18 with 1 rules applied. Total rules applied 169 place count 29 transition count 69
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 18 with 2 rules applied. Total rules applied 171 place count 29 transition count 67
Discarding 1 places :
Symmetric choice reduction at 19 with 1 rule applications. Total rules 172 place count 28 transition count 66
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 19 with 1 rules applied. Total rules applied 173 place count 28 transition count 66
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 19 with 1 rules applied. Total rules applied 174 place count 28 transition count 66
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 19 with 2 rules applied. Total rules applied 176 place count 28 transition count 64
Discarding 1 places :
Symmetric choice reduction at 20 with 1 rule applications. Total rules 177 place count 27 transition count 63
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 20 with 1 rules applied. Total rules applied 178 place count 27 transition count 63
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 20 with 1 rules applied. Total rules applied 179 place count 27 transition count 63
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 20 with 2 rules applied. Total rules applied 181 place count 27 transition count 61
Discarding 1 places :
Symmetric choice reduction at 21 with 1 rule applications. Total rules 182 place count 26 transition count 60
Deduced a syphon composed of 5 places in 1 ms
Iterating global reduction 21 with 1 rules applied. Total rules applied 183 place count 26 transition count 60
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 21 with 1 rules applied. Total rules applied 184 place count 26 transition count 60
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 21 with 2 rules applied. Total rules applied 186 place count 26 transition count 58
Discarding 1 places :
Symmetric choice reduction at 22 with 1 rule applications. Total rules 187 place count 25 transition count 57
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 22 with 1 rules applied. Total rules applied 188 place count 25 transition count 57
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 22 with 1 rules applied. Total rules applied 189 place count 25 transition count 57
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 22 with 2 rules applied. Total rules applied 191 place count 25 transition count 55
Discarding 1 places :
Symmetric choice reduction at 23 with 1 rule applications. Total rules 192 place count 24 transition count 54
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 23 with 1 rules applied. Total rules applied 193 place count 24 transition count 54
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 23 with 1 rules applied. Total rules applied 194 place count 24 transition count 54
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 23 with 2 rules applied. Total rules applied 196 place count 24 transition count 52
Discarding 1 places :
Symmetric choice reduction at 24 with 1 rule applications. Total rules 197 place count 23 transition count 51
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 24 with 1 rules applied. Total rules applied 198 place count 23 transition count 51
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 24 with 1 rules applied. Total rules applied 199 place count 23 transition count 51
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 24 with 2 rules applied. Total rules applied 201 place count 23 transition count 49
Discarding 1 places :
Symmetric choice reduction at 25 with 1 rule applications. Total rules 202 place count 22 transition count 48
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 25 with 1 rules applied. Total rules applied 203 place count 22 transition count 48
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 25 with 1 rules applied. Total rules applied 204 place count 22 transition count 48
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 25 with 2 rules applied. Total rules applied 206 place count 22 transition count 46
Discarding 1 places :
Symmetric choice reduction at 26 with 1 rule applications. Total rules 207 place count 21 transition count 45
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 26 with 1 rules applied. Total rules applied 208 place count 21 transition count 45
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 26 with 1 rules applied. Total rules applied 209 place count 21 transition count 45
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 26 with 2 rules applied. Total rules applied 211 place count 21 transition count 43
Discarding 1 places :
Symmetric choice reduction at 27 with 1 rule applications. Total rules 212 place count 20 transition count 42
Deduced a syphon composed of 5 places in 1 ms
Iterating global reduction 27 with 1 rules applied. Total rules applied 213 place count 20 transition count 42
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 27 with 1 rules applied. Total rules applied 214 place count 20 transition count 42
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 27 with 2 rules applied. Total rules applied 216 place count 20 transition count 40
Discarding 1 places :
Symmetric choice reduction at 28 with 1 rule applications. Total rules 217 place count 19 transition count 39
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 28 with 1 rules applied. Total rules applied 218 place count 19 transition count 39
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 1 ms
Iterating global reduction 28 with 1 rules applied. Total rules applied 219 place count 19 transition count 39
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 28 with 2 rules applied. Total rules applied 221 place count 19 transition count 37
Discarding 1 places :
Symmetric choice reduction at 29 with 1 rule applications. Total rules 222 place count 18 transition count 36
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 29 with 1 rules applied. Total rules applied 223 place count 18 transition count 36
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 29 with 1 rules applied. Total rules applied 224 place count 18 transition count 36
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 29 with 2 rules applied. Total rules applied 226 place count 18 transition count 34
Discarding 1 places :
Symmetric choice reduction at 30 with 1 rule applications. Total rules 227 place count 17 transition count 33
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 30 with 1 rules applied. Total rules applied 228 place count 17 transition count 33
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 30 with 1 rules applied. Total rules applied 229 place count 17 transition count 33
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 30 with 2 rules applied. Total rules applied 231 place count 17 transition count 31
Discarding 1 places :
Symmetric choice reduction at 31 with 1 rule applications. Total rules 232 place count 16 transition count 30
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 31 with 1 rules applied. Total rules applied 233 place count 16 transition count 30
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 31 with 1 rules applied. Total rules applied 234 place count 16 transition count 30
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 31 with 2 rules applied. Total rules applied 236 place count 16 transition count 28
Discarding 1 places :
Symmetric choice reduction at 32 with 1 rule applications. Total rules 237 place count 15 transition count 27
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 32 with 1 rules applied. Total rules applied 238 place count 15 transition count 27
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 32 with 1 rules applied. Total rules applied 239 place count 15 transition count 27
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 32 with 2 rules applied. Total rules applied 241 place count 15 transition count 25
Discarding 1 places :
Symmetric choice reduction at 33 with 1 rule applications. Total rules 242 place count 14 transition count 24
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 33 with 1 rules applied. Total rules applied 243 place count 14 transition count 24
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 33 with 1 rules applied. Total rules applied 244 place count 14 transition count 24
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 33 with 2 rules applied. Total rules applied 246 place count 14 transition count 22
Discarding 1 places :
Symmetric choice reduction at 34 with 1 rule applications. Total rules 247 place count 13 transition count 21
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 34 with 1 rules applied. Total rules applied 248 place count 13 transition count 21
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 34 with 1 rules applied. Total rules applied 249 place count 13 transition count 21
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 34 with 2 rules applied. Total rules applied 251 place count 13 transition count 19
Discarding 1 places :
Symmetric choice reduction at 35 with 1 rule applications. Total rules 252 place count 12 transition count 18
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 35 with 1 rules applied. Total rules applied 253 place count 12 transition count 18
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 35 with 1 rules applied. Total rules applied 254 place count 12 transition count 18
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 35 with 2 rules applied. Total rules applied 256 place count 12 transition count 16
Discarding 1 places :
Symmetric choice reduction at 36 with 1 rule applications. Total rules 257 place count 11 transition count 15
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 36 with 1 rules applied. Total rules applied 258 place count 11 transition count 15
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 6 places in 0 ms
Iterating global reduction 36 with 1 rules applied. Total rules applied 259 place count 11 transition count 15
Ensure Unique test removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Iterating post reduction 36 with 2 rules applied. Total rules applied 261 place count 11 transition count 13
Discarding 2 places :
Symmetric choice reduction at 37 with 2 rule applications. Total rules 263 place count 9 transition count 11
Deduced a syphon composed of 4 places in 0 ms
Iterating global reduction 37 with 2 rules applied. Total rules applied 265 place count 9 transition count 11
Deduced a syphon composed of 4 places in 0 ms
Drop transitions (Redundant composition of simpler transitions.) removed 1 transitions
Redundant transition composition rules discarded 1 transitions
Iterating global reduction 37 with 1 rules applied. Total rules applied 266 place count 9 transition count 10
Performed 1 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 37 with 1 Pre rules applied. Total rules applied 266 place count 9 transition count 10
Deduced a syphon composed of 5 places in 0 ms
Iterating global reduction 37 with 1 rules applied. Total rules applied 267 place count 9 transition count 10
Discarding 2 places :
Symmetric choice reduction at 37 with 2 rule applications. Total rules 269 place count 7 transition count 8
Deduced a syphon composed of 3 places in 0 ms
Iterating global reduction 37 with 2 rules applied. Total rules applied 271 place count 7 transition count 8
Deduced a syphon composed of 3 places in 0 ms
Applied a total of 271 rules in 119 ms. Remains 7 /1968 variables (removed 1961) and now considering 8/4768 (removed 4760) transitions.
[2024-05-22 14:42:13] [INFO ] Redundant transitions in 0 ms returned []
Running 5 sub problems to find dead transitions.
// Phase 1: matrix 8 rows 7 cols
[2024-05-22 14:42:13] [INFO ] Computed 2 invariants in 0 ms
At refinement iteration 0 (INCLUDED_ONLY) 0/5 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 5 unsolved
At refinement iteration 1 (OVERLAPS) 2/7 variables, 2/2 constraints. Problems are: Problem set: 0 solved, 5 unsolved
[2024-05-22 14:42:13] [INFO ] Deduced a trap composed of 2 places in 33 ms of which 6 ms to minimize.
Problem TDEAD0 is UNSAT
[2024-05-22 14:42:13] [INFO ] Deduced a trap composed of 2 places in 19 ms of which 1 ms to minimize.
Problem TDEAD1 is UNSAT
Problem TDEAD3 is UNSAT
At refinement iteration 2 (INCLUDED_ONLY) 0/7 variables, 2/4 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/7 variables, 0/4 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 4 (OVERLAPS) 7/14 variables, 7/11 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/14 variables, 0/11 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 6 (OVERLAPS) 0/14 variables, 0/11 constraints. Problems are: Problem set: 3 solved, 2 unsolved
No progress, stopping.
After SMT solving in domain Real declared 14/15 variables, and 11 constraints, problems are : Problem set: 3 solved, 2 unsolved in 121 ms.
Refiners :[Positive P Invariants (semi-flows): 2/2 constraints, State Equation: 7/7 constraints, PredecessorRefiner: 5/5 constraints, Known Traps: 2/2 constraints]
Escalating to Integer solving :Problem set: 3 solved, 2 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/2 variables, 0/0 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 1 (OVERLAPS) 5/7 variables, 2/2 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/7 variables, 2/4 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/7 variables, 0/4 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 4 (OVERLAPS) 7/14 variables, 7/11 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/14 variables, 2/13 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 6 (INCLUDED_ONLY) 0/14 variables, 0/13 constraints. Problems are: Problem set: 3 solved, 2 unsolved
At refinement iteration 7 (OVERLAPS) 0/14 variables, 0/13 constraints. Problems are: Problem set: 3 solved, 2 unsolved
No progress, stopping.
After SMT solving in domain Int declared 14/15 variables, and 13 constraints, problems are : Problem set: 3 solved, 2 unsolved in 60 ms.
Refiners :[Positive P Invariants (semi-flows): 2/2 constraints, State Equation: 7/7 constraints, PredecessorRefiner: 2/5 constraints, Known Traps: 2/2 constraints]
After SMT, in 186ms problems are : Problem set: 3 solved, 2 unsolved
Search for dead transitions found 3 dead transitions in 186ms
Found 3 dead transitions using SMT.
Drop transitions (Dead Transitions using SMT only with invariants) removed 3 transitions
Dead transitions reduction (with SMT) removed 3 transitions
Starting structural reductions in SI_LTL mode, iteration 1 : 7/1968 places, 5/4768 transitions.
Graph (complete) has 4 edges and 7 vertex of which 4 are kept as prefixes of interest. Removing 3 places using SCC suffix rule.2 ms
Discarding 3 places :
Also discarding 0 output transitions
Applied a total of 1 rules in 4 ms. Remains 4 /7 variables (removed 3) and now considering 5/5 (removed 0) transitions.
Starting structural reductions in SI_LTL mode, iteration 2 : 4/1968 places, 5/4768 transitions.
Finished structural reductions in SI_LTL mode , in 2 iterations and 317 ms. Remains : 4/1968 places, 5/4768 transitions.
Support contains 2 out of 1968 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 1968/1968 places, 4768/4768 transitions.
Applied a total of 0 rules in 293 ms. Remains 1968 /1968 variables (removed 0) and now considering 4768/4768 (removed 0) transitions.
// Phase 1: matrix 4768 rows 1968 cols
[2024-05-22 14:42:13] [INFO ] Computed 40 invariants in 17 ms
[2024-05-22 14:42:13] [INFO ] Implicit Places using invariants in 426 ms returned []
[2024-05-22 14:42:13] [INFO ] Invariant cache hit.
[2024-05-22 14:42:16] [INFO ] Implicit Places using invariants and state equation in 2111 ms returned []
Implicit Place search using SMT with State Equation took 2542 ms to find 0 implicit places.
Running 3328 sub problems to find dead transitions.
[2024-05-22 14:42:16] [INFO ] Invariant cache hit.
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30057 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 3328/3328 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3328 unsolved
Error getting values : (error "ParserException while parsing response: (timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1928/6736 variables, and 0 constraints, problems are : Problem set: 0 solved, 3328 unsolved in 30055 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1968 constraints, PredecessorRefiner: 0/3328 constraints, Known Traps: 0/0 constraints]
After SMT, in 61796ms problems are : Problem set: 0 solved, 3328 unsolved
Search for dead transitions found 0 dead transitions in 61828ms
Finished structural reductions in LTL mode , in 1 iterations and 64667 ms. Remains : 1968/1968 places, 4768/4768 transitions.
Treatment of property BART-PT-040-LTLFireability-14 finished in 209108 ms.
Running Spot : '/home/mcc/BenchKit/itstools/itstools/plugins/fr.lip6.ltl.spot.binaries_1.0.0.202405141337/bin/ltl2tgba-linux64' '--check=stutter' '--hoaf=tv' '-f' '!(X(F(p0)))'
Support contains 1 out of 5280 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 5280/5280 places, 8080/8080 transitions.
Discarding 1280 places :
Symmetric choice reduction at 0 with 1280 rule applications. Total rules 1280 place count 4000 transition count 6800
Iterating global reduction 0 with 1280 rules applied. Total rules applied 2560 place count 4000 transition count 6800
Discarding 1080 places :
Symmetric choice reduction at 0 with 1080 rule applications. Total rules 3640 place count 2920 transition count 5720
Iterating global reduction 0 with 1080 rules applied. Total rules applied 4720 place count 2920 transition count 5720
Discarding 160 places :
Symmetric choice reduction at 0 with 160 rule applications. Total rules 4880 place count 2760 transition count 5560
Iterating global reduction 0 with 160 rules applied. Total rules applied 5040 place count 2760 transition count 5560
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5160 place count 2640 transition count 5440
Iterating global reduction 0 with 120 rules applied. Total rules applied 5280 place count 2640 transition count 5440
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5400 place count 2520 transition count 5320
Iterating global reduction 0 with 120 rules applied. Total rules applied 5520 place count 2520 transition count 5320
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5640 place count 2400 transition count 5200
Iterating global reduction 0 with 120 rules applied. Total rules applied 5760 place count 2400 transition count 5200
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 5880 place count 2280 transition count 5080
Iterating global reduction 0 with 120 rules applied. Total rules applied 6000 place count 2280 transition count 5080
Discarding 120 places :
Symmetric choice reduction at 0 with 120 rule applications. Total rules 6120 place count 2160 transition count 4960
Iterating global reduction 0 with 120 rules applied. Total rules applied 6240 place count 2160 transition count 4960
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6320 place count 2080 transition count 4880
Iterating global reduction 0 with 80 rules applied. Total rules applied 6400 place count 2080 transition count 4880
Discarding 80 places :
Symmetric choice reduction at 0 with 80 rule applications. Total rules 6480 place count 2000 transition count 4800
Iterating global reduction 0 with 80 rules applied. Total rules applied 6560 place count 2000 transition count 4800
Discarding 40 places :
Symmetric choice reduction at 0 with 40 rule applications. Total rules 6600 place count 1960 transition count 4760
Iterating global reduction 0 with 40 rules applied. Total rules applied 6640 place count 1960 transition count 4760
Applied a total of 6640 rules in 2621 ms. Remains 1960 /5280 variables (removed 3320) and now considering 4760/8080 (removed 3320) transitions.
// Phase 1: matrix 4760 rows 1960 cols
[2024-05-22 14:43:20] [INFO ] Computed 40 invariants in 16 ms
[2024-05-22 14:43:21] [INFO ] Implicit Places using invariants in 396 ms returned []
[2024-05-22 14:43:21] [INFO ] Invariant cache hit.
[2024-05-22 14:43:23] [INFO ] Implicit Places using invariants and state equation in 2177 ms returned []
Implicit Place search using SMT with State Equation took 2575 ms to find 0 implicit places.
Running 3320 sub problems to find dead transitions.
[2024-05-22 14:43:23] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1920/6720 variables, and 0 constraints, problems are : Problem set: 0 solved, 3320 unsolved in 30087 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1960 constraints, PredecessorRefiner: 3320/3320 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3320 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1920/6720 variables, and 0 constraints, problems are : Problem set: 0 solved, 3320 unsolved in 30059 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1960 constraints, PredecessorRefiner: 0/3320 constraints, Known Traps: 0/0 constraints]
After SMT, in 61837ms problems are : Problem set: 0 solved, 3320 unsolved
Search for dead transitions found 0 dead transitions in 61868ms
Starting structural reductions in LTL mode, iteration 1 : 1960/5280 places, 4760/8080 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 67070 ms. Remains : 1960/5280 places, 4760/8080 transitions.
Stuttering acceptance computed with spot in 69 ms :[(NOT p0), (NOT p0)]
Running random walk in product with property : BART-PT-040-LTLFireability-15
Product exploration explored 100000 steps with 48718 reset in 4623 ms.
Product exploration explored 100000 steps with 48523 reset in 4645 ms.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0))]
Knowledge based reduction with 1 factoid took 153 ms. Reduced automaton from 2 states, 2 edges and 1 AP (stutter sensitive) to 2 states, 2 edges and 1 AP (stutter sensitive).
Stuttering acceptance computed with spot in 66 ms :[(NOT p0), (NOT p0)]
RANDOM walk for 25979 steps (5 resets) in 346 ms. (74 steps per ms) remains 0/1 properties
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0)), (F (NOT p0))]
Knowledge based reduction with 1 factoid took 170 ms. Reduced automaton from 2 states, 2 edges and 1 AP (stutter sensitive) to 2 states, 2 edges and 1 AP (stutter sensitive).
Stuttering acceptance computed with spot in 71 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 66 ms :[(NOT p0), (NOT p0)]
Support contains 1 out of 1960 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 1960/1960 places, 4760/4760 transitions.
Applied a total of 0 rules in 126 ms. Remains 1960 /1960 variables (removed 0) and now considering 4760/4760 (removed 0) transitions.
[2024-05-22 14:44:37] [INFO ] Invariant cache hit.
[2024-05-22 14:44:37] [INFO ] Implicit Places using invariants in 349 ms returned []
[2024-05-22 14:44:37] [INFO ] Invariant cache hit.
[2024-05-22 14:44:39] [INFO ] Implicit Places using invariants and state equation in 1995 ms returned []
Implicit Place search using SMT with State Equation took 2350 ms to find 0 implicit places.
Running 3320 sub problems to find dead transitions.
[2024-05-22 14:44:39] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 1.0)
(s433 1.0)
(s434 1.0)
(s435 1.0)
(s436 1.0)
(s437 1.0)
(s438 1.0)
(s439 1.0)
(s440 1.0)
(s441 1.0)
(s442 1.0)
(s443 1.0)
(s444 1.0)
(s445 1.0)
(s446 1.0)
(s447 1.0)
(s448 1.0)
(s449 1.0)
(s450 1.0)
(s451 1.0)
(s452 1.0)
(s453 1.0)
(s454 1.0)
(s455 1.0)
(s456 1.0)
(s457 1.0)
(s458 1.0)
(s459 1.0)
(s460 1.0)
(s461 1.0)
(s462 1.0)
(s463 1.0)
(s464 1.0)
(s465 1.0)
(s466 1.0)
(s467 1.0)
(s468 1.0)
(s469 1.0)
(s470 1.0)
(s471 1.0)
(s472 1.0)
(s473 1.0)
(s474 1.0)
(s475 1.0)
(s476 1.0)
(s477 1.0)
(s478 1.0)
(s479 1.0)
(s480 1.0)
(s481 1.0)
(s482 1.0)
(s483 1.0)
(s484 1.0)
(s485 1.0)
(s486 1.0)
(s487 1.0)
(s488 1.0)
(s489 1.0)
(s490 1.0)
(s491 1.0)
(s492 1.0)
(s493 1.0)
(s494 1.0)
(s495 1.0)
(s496 1.0)
(s497 1.0)
(s498 1.0)
(s499 1.0)
(s500 1.0)
(s501 1.0)
(s502 1.0)
(s503 1.0)
(s504 1.0)
(s505 1.0)
(s506 1.0)
(s507 1.0)
(s508 1.0)
(s509 1.0)
(s510 1.0)
(s511 1.0)
(s512 1.0)
(s513 1.0)
(s514 1.0)
(s515 1.0)
(s516 1.0)
(s517 1.0)
(s518 1.0)
(s519 1.0)
(s520 1.0)
(s521 1.0)
(s522 1.0)
(s523 1.0)
(s524 1.0)
(s525 1.0)
(s526 1.0)
(s527 1.0)
(s528 1.0)
(s529 1.0)
(s530 1.0)
(s531 1.0)
(s532 1.0)
(s533 1.0)
(s534 1.0)
(s535 1.0)
(s536 1.0)
(s537 1.0)
(s538 1.0)
(s539 1.0)
(s540 1.0)
(s541 1.0)
(s542 1.0)
(s543 1.0)
(s544 1.0)
(s545 1.0)
(s546 1.0)
(s547 1.0)
(s548 1.0)
(s549 1.0)
(s550 1.0)
(s551 1.0)
(s552 1.0)
(s553 1.0)
(s554 1.0)
(s555 1.0)
(s556 1.0)
(s557 1.0)
(s558 1.0)
(s559 1.0)
(s560 1.0)
(s561 1.0)
(s562 1.0)
(s563 1.0)
(s564 1.0)
(s565 1.0)
(s566 1.0)
(s567 1.0)
(s568 1.0)
(s569 1.0)
(s570 1.0)
(s571 1.0)
(s572 1.0)
(s573 1.0)
(s574 1.0)
(s575 1.0)
(s576 1.0)
(s577 1.0)
(s578 1.0)
(s579 1.0)
(s580 1.0)
(s581 1.0)
(s582 1.0)
(s583 1.0)
(s584 1.0)
(s585 1.0)
(s586 1.0)
(s587 1.0)
(s588 1.0)
(s589 1.0)
(s590 1.0)
(s591 1.0)
(s592 1.0)
(s593 1.0)
(s594 1.0)
(s595 1.0)
(s596 1.0)
(s597 1.0)
(s598 1.0)
(s599 1.0)
(s600 1.0)
(s601 1.0)
(s602 1.0)
(s603 1.0)
(s604 1.0)
(s605 1.0)
(s606 1.0)
(s607 1.0)
(s608 1.0)
(s609 1.0)
(s610 1.0)
(s611 1.0)
(s612 1.0)
(s613 1.0)
(s614 1.0)
(s615 1.0)
(s616 1.0)
(s617 1.0)
(s618 1.0)
(s619 1.0)
(s620 1.0)
(s621 1.0)
(s622 1.0)
(s623 1.0)
(s624 1.0)
(s625 1.0)
(s626 1.0)
(s627 1.0)
(s628 1.0)
(s629 1.0)
(s630 1.0)
(s631 1.0)
(s632 1.0)
(s633 1.0)
(s634 1.0)
(s635 1.0)
(s636 1.0)
(s637 1.0)
(s638 1.0)
(s639 1.0)
(s640 1.0)
(s641 1.0)
(s642 1.0)
(s643 1.0)
(s644 1.0)
(s645 1.0)
(s646 1.0)
(s647 1.0)
(s648 1.0)
(s649 1.0)
(s650 1.0)
(s651 1.0)
(s652 1.0)
(s653 1.0)
(s654 1.0)
(s655 1.0)
(s656 1.0)
(s657 1.0)
(s658 1.0)
(s659 1.0)
(s660 1.0)
(s661 1.0)
(s662 1.0)
(s663 1.0)
(s664 1.0)
(s665 1.0)
(s666 1.0)
(s667 1.0)
(s668 1.0)
(s669 1.0)
(s670 1.0)
(s671 1.0)
(s672 1.0)
(s673 1.0)
(s674 1.0)
(s675 1.0)
(s676 1.0)
(s677 1.0)
(s678 1.0)
(s679 1.0)
(s680 1.0)
(s681 1.0)
(s682 1.0)
(s683 1.0)
(s684 1.0)
(s685 1.0)
(s686 1.0)
(s687 1.0)
(s688 1.0)
(s689 1.0)
(s690 1.0)
(s691 1.0)
(s692 1.0)
(s693 1.0)
(s694 1.0)
(s695 1.0)
(s696 1.0)
(s697 1.0)
(s698 1.0)
(s699 1.0)
(s700 1.0)
(s701 1.0)
(s702 1.0)
(s703 1.0)
(s704 1.0)
(s705 1.0)
(s706 1.0)
(s707 1.0)
(s708 1.0)
(s709 1.0)
(s710 1.0)
(s711 1.0)
(s712 1.0)
(s713 1.0)
(s714 1.0)
(s715 1.0)
(s716 1.0)
(s717 1.0)
(s718 1.0)
(s719 1.0)
(s720 1.0)
(s721 1.0)
(s722 1.0)
(s723 1.0)
(s724 1.0)
(s725 1.0)
(s726 1.0)
(s727 1.0)
(s728 1.0)
(s729 1.0)
(s730 1.0)
(s731 1.0)
(s732 1.0)
(s733 1.0)
(s734 1.0)
(s735 1.0)
(s736 1.0)
(s737 1.0)
(s738 1.0)
(s739 1.0)
(s740 1.0)
(s741 1.0)
(s742 1.0)
(s743 1.0)
(s744 1.0)
(s745 1.0)
(s746 1.0)
(s747 1.0)
(s748 1.0)
(s749 1.0)
(s750 1.0)
(s751 1.0)
(s752 1.0)
(s753 1.0)
(s754 1.0)
(s755 1.0)
(s756 1.0)
(s757 1.0)
(s758 1.0)
(s759 1.0)
(s760 1.0)
(s761 1.0)
(s762 1.0)
(s763 1.0)
(s764 1.0)
(s765 1.0)
(s766 1.0)
(s767 1.0)
(s768 1.0)
(s769 1.0)
(s770 1.0)
(s771 1.0)
(s772 1.0)
(s773 1.0)
(s774 1.0)
(s775 1.0)
(s776 1.0)
(s777 1.0)
(s778 1.0)
(s779 1.0)
(s780 1.0)
(s781 1.0)
(s782 1.0)
(s783 1.0)
(s784 1.0)
(s785 1.0)
(s786 1.0)
(s787 1.0)
(s788 1.0)
(s789 1.0)
(s790 1.0)
(s791 1.0)
(s792 1.0)
(s793 1.0)
(s794 1.0)
(s795 1.0)
(s796 1.0)
(s797 1.0)
(s798 1.0)
(s799 1.0)
(s800 1.0)
(s801 1.0)
(s802 1.0)
(s803 1.0)
(s804 1.0)
(s805 1.0)
(s806 1.0)
(s807 1.0)
(s808 1.0)
(s809 1.0)
(s810 1.0)
(s811 1.0)
(s812 1.0)
(s813 1.0)
(s814 1.0)
(s815 1.0)
(s816 1.0)
(s817 1.0)
(s818 1.0)
(s819 1.0)
(s820 1.0)
(s821 1.0)
(s822 1.0)
(s823 1.0)
(s824 1.0)
(s825 1.0)
(s826 1.0)
(s827 1.0)
(s828 1.0)
(s829 1.0)
(s830 1.0)
(s831 1.0)
(s832 1.0)
(s833 1.0)
(s834 1.0)
(s835 1.0)
(s836 1.0)
(s837 1.0)
(s838 1.0)
(s839 1.0)
(s840 1.0)
(s841 1.0)
(s842 1.0)
(s843 1.0)
(s844 1.0)
(s845 1.0)
(s846 1.0)
(s847 1.0)
(s848 1.0)
(s849 1.0)
(s850 1.0)
(s851 1.0)
(s852 1.0)
(s853 1.0)
(s854 1.0)
(s855 1.0)
(s856 1.0)
(s857 1.0)
(s858 1.0)
(s859 1.0)
(s860 1.0)
(s861 1.0)
(s862 1.0)
(s863 1.0)
(s864 1.0)
(s865 1.0)
(s866 1.0)
(s867 1.0)
(s868 1.0)
(s869 1.0)
(s870 1.0)
(s871 1.0)
(s872 1.0)
(s873 1.0)
(s874 1.0)
(s875 1.0)
(s876 1.0)
(s877 1.0)
(s878 1.0)
(s879 1.0)
(s880 1.0)
(s881 1.0)
(s882 1.0)
(s883 1.0)
(s884 1.0)
(s885 1.0)
(s886 1.0)
(s887 1.0)
(s888 1.0)
(s889 1.0)
(s890 1.0)
(s891 1.0)
(s892 1.0)
(s893 1.0)
(s894 1.0)
(s895 1.0)
(s896 1.0)
(s897 1.0)
(s898 1.0)
(s899 1.0)
(s900 1.0)
(s901 1.0)
(s902 1.0)
(s903 1.0)
(s904 1.0)
(s905 1.0)
(s906 1.0)
(s907 1.0)
(s908 1.0)
(s909 1.0)
(s910 1.0)
(s911 1.0)
(s912 1.0)
(s913 1.0)
(s914 1.0)
(s915 1.0)
(s916 1.0)
(s917 1.0)
(s918 1.0)
(s919 1.0)
(s920 1.0)
(s921 1.0)
(s922 1.0)
(s923 1.0)
(s924 1.0)
(s925 1.0)
(s926 1.0)
(s927 1.0)
(s928 1.0)
(s929 1.0)
(s930 1.0)
(s931 1.0)
(s932 1.0)
(s933 1.0)
(s934 1.0)
(s935 1.0)
(s936 1.0)
(s937 1.0)
(s938 1.0)
(s939 1.0)
(s940 1.0)
(s941 1.0)
(s942 1.0)
(s943 1.0)
(s944 1.0)
(s945 1.0)
(s946 1.0)
(s947 1.0)
(s948 1.0)
(s949 1.0)
(s950 1.0)
(s951 1.0)
(s952 1.0)
(s953 1.0)
(s954 1.0)
(s955 1.0)
(s956 1.0)
(s957 1.0)
(s958 1.0)
(s959 1.0)
(s960 1.0)
(s961 1.0)
(s962 1.0)
(s963 1.0)
(s964 1.0)
(s965 1.0)
(s966 1.0)
(s967 1.0)
(s968 1.0)
(s969 1.0)
(s970 1.0)
(s971 1.0)
(s972 1.0)
(s973 1.0)
(s974 1.0)
(s975 1.0)
(s976 1.0)
(s977 1.0)
(s978 1.0)
(s979 1.0)
(s980 1.0)
(s981 1.0)
(s982 1.0)
(s983 1.0)
(s984 1.0)
(s985 1.0)
(s986 1.0)
(s987 1.0)
(s988 1.0)
(s989 1.0)
(s990 1.0)
(s991 1.0)
(s992 1.0)
(s993 1.0)
(s994 1.0)
(s995 1.0)
(s996 1.0)
(s997 1.0)
(s998 1.0)
(s999 1.0)
(s1000 1.0)
(s1001 1.0)
(s1002 1.0)
(s1003 1.0)
(s1004 1.0)
(s1005 1.0)
(s1006 1.0)
(s1007 1.0)
(s1008 1.0)
(s1009 1.0)
(s1010 1.0)
(s1011 1.0)
(s1012 1.0)
(s1013 1.0)
(s1014 1.0)
(s1015 1.0)
(s1016 1.0)
(s1017 1.0)
(s1018 1.0)
(s1019 1.0)
(s1020 1.0)
(s1021 1.0)
(s1022 1.0)
(s1023 1.0)
(s1024 1.0)
(s1025 1.0)
(s1026 1.0)
(s1027 1.0)
(s1028 1.0)
(s1029 1.0)
(s1030 1.0)timeout

org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1920/6720 variables, and 0 constraints, problems are : Problem set: 0 solved, 3320 unsolved in 30076 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1960 constraints, PredecessorRefiner: 3320/3320 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3320 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 1920/6720 variables, and 0 constraints, problems are : Problem set: 0 solved, 3320 unsolved in 30078 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1960 constraints, PredecessorRefiner: 0/3320 constraints, Known Traps: 0/0 constraints]
After SMT, in 61698ms problems are : Problem set: 0 solved, 3320 unsolved
Search for dead transitions found 0 dead transitions in 61729ms
Finished structural reductions in LTL mode , in 1 iterations and 64210 ms. Remains : 1960/1960 places, 4760/4760 transitions.
Computed a total of 0 stabilizing places and 0 stable transitions
Computed a total of 0 stabilizing places and 0 stable transitions
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0))]
Knowledge based reduction with 1 factoid took 161 ms. Reduced automaton from 2 states, 2 edges and 1 AP (stutter sensitive) to 2 states, 2 edges and 1 AP (stutter sensitive).
Stuttering acceptance computed with spot in 66 ms :[(NOT p0), (NOT p0)]
RANDOM walk for 37237 steps (8 resets) in 344 ms. (107 steps per ms) remains 0/1 properties
Knowledge obtained : [p0]
False Knowledge obtained : [(X (NOT p0)), (X p0), (X (X (NOT p0))), (X (X p0)), (F (NOT p0))]
Knowledge based reduction with 1 factoid took 172 ms. Reduced automaton from 2 states, 2 edges and 1 AP (stutter sensitive) to 2 states, 2 edges and 1 AP (stutter sensitive).
Stuttering acceptance computed with spot in 65 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 65 ms :[(NOT p0), (NOT p0)]
Stuttering acceptance computed with spot in 68 ms :[(NOT p0), (NOT p0)]
Product exploration explored 100000 steps with 48982 reset in 4663 ms.
Product exploration explored 100000 steps with 48728 reset in 4937 ms.
Applying partial POR strategy [false, true]
Stuttering acceptance computed with spot in 74 ms :[(NOT p0), (NOT p0)]
Support contains 1 out of 1960 places. Attempting structural reductions.
Starting structural reductions in SI_LTL mode, iteration 0 : 1960/1960 places, 4760/4760 transitions.
Graph (trivial) has 4756 edges and 1960 vertex of which 1959 / 1960 are part of one of the 40 SCC in 4 ms
Free SCC test removed 1919 places
Ensure Unique test removed 4718 transitions
Reduce isomorphic transitions removed 4718 transitions.
Reduce places removed 39 places and 0 transitions.
Ensure Unique test removed 38 transitions
Reduce isomorphic transitions removed 38 transitions.
Iterating post reduction 0 with 38 rules applied. Total rules applied 39 place count 2 transition count 4
Drop transitions (Redundant composition of simpler transitions.) removed 1 transitions
Redundant transition composition rules discarded 1 transitions
Iterating global reduction 1 with 1 rules applied. Total rules applied 40 place count 2 transition count 3
Applied a total of 40 rules in 20 ms. Remains 2 /1960 variables (removed 1958) and now considering 3/4760 (removed 4757) transitions.
[2024-05-22 14:45:53] [INFO ] Redundant transitions in 0 ms returned []
Running 1 sub problems to find dead transitions.
// Phase 1: matrix 3 rows 2 cols
[2024-05-22 14:45:53] [INFO ] Computed 1 invariants in 1 ms
At refinement iteration 0 (INCLUDED_ONLY) 0/1 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 1 (OVERLAPS) 1/2 variables, 1/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/2 variables, 0/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 3 (OVERLAPS) 2/4 variables, 2/3 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/4 variables, 0/3 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 5 (OVERLAPS) 0/4 variables, 0/3 constraints. Problems are: Problem set: 0 solved, 1 unsolved
No progress, stopping.
After SMT solving in domain Real declared 4/5 variables, and 3 constraints, problems are : Problem set: 0 solved, 1 unsolved in 29 ms.
Refiners :[Positive P Invariants (semi-flows): 1/1 constraints, State Equation: 2/2 constraints, PredecessorRefiner: 1/1 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 1 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/1 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 1 (OVERLAPS) 1/2 variables, 1/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/2 variables, 0/1 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 3 (OVERLAPS) 2/4 variables, 2/3 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/4 variables, 1/4 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/4 variables, 0/4 constraints. Problems are: Problem set: 0 solved, 1 unsolved
At refinement iteration 6 (OVERLAPS) 0/4 variables, 0/4 constraints. Problems are: Problem set: 0 solved, 1 unsolved
No progress, stopping.
After SMT solving in domain Int declared 4/5 variables, and 4 constraints, problems are : Problem set: 0 solved, 1 unsolved in 31 ms.
Refiners :[Positive P Invariants (semi-flows): 1/1 constraints, State Equation: 2/2 constraints, PredecessorRefiner: 1/1 constraints, Known Traps: 0/0 constraints]
After SMT, in 74ms problems are : Problem set: 0 solved, 1 unsolved
Search for dead transitions found 0 dead transitions in 75ms
Starting structural reductions in SI_LTL mode, iteration 1 : 2/1960 places, 3/4760 transitions.
Finished structural reductions in SI_LTL mode , in 1 iterations and 107 ms. Remains : 2/1960 places, 3/4760 transitions.
Support contains 1 out of 1960 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 1960/1960 places, 4760/4760 transitions.
Applied a total of 0 rules in 132 ms. Remains 1960 /1960 variables (removed 0) and now considering 4760/4760 (removed 0) transitions.
// Phase 1: matrix 4760 rows 1960 cols
[2024-05-22 14:45:53] [INFO ] Computed 40 invariants in 16 ms
[2024-05-22 14:45:54] [INFO ] Implicit Places using invariants in 377 ms returned []
[2024-05-22 14:45:54] [INFO ] Invariant cache hit.
[2024-05-22 14:45:56] [INFO ] Implicit Places using invariants and state equation in 2163 ms returned []
Implicit Place search using SMT with State Equation took 2545 ms to find 0 implicit places.
Running 3320 sub problems to find dead transitions.
[2024-05-22 14:45:56] [INFO ] Invariant cache hit.
Error getting values : (error "ParserException while parsing response: ((s40 1.0)
(s41 1.0)
(s42 1.0)
(s43 1.0)
(s44 1.0)
(s45 1.0)
(s46 1.0)
(s47 1.0)
(s48 1.0)
(s49 1.0)
(s50 1.0)
(s51 1.0)
(s52 1.0)
(s53 1.0)
(s54 1.0)
(s55 1.0)
(s56 1.0)
(s57 1.0)
(s58 1.0)
(s59 1.0)
(s60 1.0)
(s61 1.0)
(s62 1.0)
(s63 1.0)
(s64 1.0)
(s65 1.0)
(s66 1.0)
(s67 1.0)
(s68 1.0)
(s69 1.0)
(s70 1.0)
(s71 1.0)
(s72 1.0)
(s73 1.0)
(s74 1.0)
(s75 1.0)
(s76 1.0)
(s77 1.0)
(s78 1.0)
(s79 1.0)
(s80 1.0)
(s81 1.0)
(s82 1.0)
(s83 1.0)
(s84 1.0)
(s85 1.0)
(s86 1.0)
(s87 1.0)
(s88 1.0)
(s89 1.0)
(s90 1.0)
(s91 1.0)
(s92 1.0)
(s93 1.0)
(s94 1.0)
(s95 1.0)
(s96 1.0)
(s97 1.0)
(s98 1.0)
(s99 1.0)
(s100 1.0)
(s101 1.0)
(s102 1.0)
(s103 1.0)
(s104 1.0)
(s105 1.0)
(s106 1.0)
(s107 1.0)
(s108 1.0)
(s109 1.0)
(s110 1.0)
(s111 1.0)
(s112 1.0)
(s113 1.0)
(s114 1.0)
(s115 1.0)
(s116 1.0)
(s117 1.0)
(s118 1.0)
(s119 1.0)
(s120 1.0)
(s121 1.0)
(s122 1.0)
(s123 1.0)
(s124 1.0)
(s125 1.0)
(s126 1.0)
(s127 1.0)
(s128 1.0)
(s129 1.0)
(s130 1.0)
(s131 1.0)
(s132 1.0)
(s133 1.0)
(s134 1.0)
(s135 1.0)
(s136 1.0)
(s137 1.0)
(s138 1.0)
(s139 1.0)
(s140 1.0)
(s141 1.0)
(s142 1.0)
(s143 1.0)
(s144 1.0)
(s145 1.0)
(s146 1.0)
(s147 1.0)
(s148 1.0)
(s149 1.0)
(s150 1.0)
(s151 1.0)
(s152 1.0)
(s153 1.0)
(s154 1.0)
(s155 1.0)
(s156 1.0)
(s157 1.0)
(s158 1.0)
(s159 1.0)
(s160 1.0)
(s161 1.0)
(s162 1.0)
(s163 1.0)
(s164 1.0)
(s165 1.0)
(s166 1.0)
(s167 1.0)
(s168 1.0)
(s169 1.0)
(s170 1.0)
(s171 1.0)
(s172 1.0)
(s173 1.0)
(s174 1.0)
(s175 1.0)
(s176 1.0)
(s177 1.0)
(s178 1.0)
(s179 1.0)
(s180 1.0)
(s181 1.0)
(s182 1.0)
(s183 1.0)
(s184 1.0)
(s185 1.0)
(s186 1.0)
(s187 1.0)
(s188 1.0)
(s189 1.0)
(s190 1.0)
(s191 1.0)
(s192 1.0)
(s193 1.0)
(s194 1.0)
(s195 1.0)
(s196 1.0)
(s197 1.0)
(s198 1.0)
(s199 1.0)
(s200 1.0)
(s201 1.0)
(s202 1.0)
(s203 1.0)
(s204 1.0)
(s205 1.0)
(s206 1.0)
(s207 1.0)
(s208 1.0)
(s209 1.0)
(s210 1.0)
(s211 1.0)
(s212 1.0)
(s213 1.0)
(s214 1.0)
(s215 1.0)
(s216 1.0)
(s217 1.0)
(s218 1.0)
(s219 1.0)
(s220 1.0)
(s221 1.0)
(s222 1.0)
(s223 1.0)
(s224 1.0)
(s225 1.0)
(s226 1.0)
(s227 1.0)
(s228 1.0)
(s229 1.0)
(s230 1.0)
(s231 1.0)
(s232 1.0)
(s233 1.0)
(s234 1.0)
(s235 1.0)
(s236 1.0)
(s237 1.0)
(s238 1.0)
(s239 1.0)
(s240 1.0)
(s241 1.0)
(s242 1.0)
(s243 1.0)
(s244 1.0)
(s245 1.0)
(s246 1.0)
(s247 1.0)
(s248 1.0)
(s249 1.0)
(s250 1.0)
(s251 1.0)
(s252 1.0)
(s253 1.0)
(s254 1.0)
(s255 1.0)
(s256 1.0)
(s257 1.0)
(s258 1.0)
(s259 1.0)
(s260 1.0)
(s261 1.0)
(s262 1.0)
(s263 1.0)
(s264 1.0)
(s265 1.0)
(s266 1.0)
(s267 1.0)
(s268 1.0)
(s269 1.0)
(s270 1.0)
(s271 1.0)
(s272 1.0)
(s273 1.0)
(s274 1.0)
(s275 1.0)
(s276 1.0)
(s277 1.0)
(s278 1.0)
(s279 1.0)
(s280 1.0)
(s281 1.0)
(s282 1.0)
(s283 1.0)
(s284 1.0)
(s285 1.0)
(s286 1.0)
(s287 1.0)
(s288 1.0)
(s289 1.0)
(s290 1.0)
(s291 1.0)
(s292 1.0)
(s293 1.0)
(s294 1.0)
(s295 1.0)
(s296 1.0)
(s297 1.0)
(s298 1.0)
(s299 1.0)
(s300 1.0)
(s301 1.0)
(s302 1.0)
(s303 1.0)
(s304 1.0)
(s305 1.0)
(s306 1.0)
(s307 1.0)
(s308 1.0)
(s309 1.0)
(s310 1.0)
(s311 1.0)
(s312 1.0)
(s313 1.0)
(s314 1.0)
(s315 1.0)
(s316 1.0)
(s317 1.0)
(s318 1.0)
(s319 1.0)
(s320 1.0)
(s321 1.0)
(s322 1.0)
(s323 1.0)
(s324 1.0)
(s325 1.0)
(s326 1.0)
(s327 1.0)
(s328 1.0)
(s329 1.0)
(s330 1.0)
(s331 1.0)
(s332 1.0)
(s333 1.0)
(s334 1.0)
(s335 1.0)
(s336 1.0)
(s337 1.0)
(s338 1.0)
(s339 1.0)
(s340 1.0)
(s341 1.0)
(s342 1.0)
(s343 1.0)
(s344 1.0)
(s345 1.0)
(s346 1.0)
(s347 1.0)
(s348 1.0)
(s349 1.0)
(s350 1.0)
(s351 1.0)
(s352 1.0)
(s353 1.0)
(s354 1.0)
(s355 1.0)
(s356 1.0)
(s357 1.0)
(s358 1.0)
(s359 1.0)
(s360 1.0)
(s361 1.0)
(s362 1.0)
(s363 1.0)
(s364 1.0)
(s365 1.0)
(s366 1.0)
(s367 1.0)
(s368 1.0)
(s369 1.0)
(s370 1.0)
(s371 1.0)
(s372 1.0)
(s373 1.0)
(s374 1.0)
(s375 1.0)
(s376 1.0)
(s377 1.0)
(s378 1.0)
(s379 1.0)
(s380 1.0)
(s381 1.0)
(s382 1.0)
(s383 1.0)
(s384 1.0)
(s385 1.0)
(s386 1.0)
(s387 1.0)
(s388 1.0)
(s389 1.0)
(s390 1.0)
(s391 1.0)
(s392 1.0)
(s393 1.0)
(s394 1.0)
(s395 1.0)
(s396 1.0)
(s397 1.0)
(s398 1.0)
(s399 1.0)
(s400 1.0)
(s401 1.0)
(s402 1.0)
(s403 1.0)
(s404 1.0)
(s405 1.0)
(s406 1.0)
(s407 1.0)
(s408 1.0)
(s409 1.0)
(s410 1.0)
(s411 1.0)
(s412 1.0)
(s413 1.0)
(s414 1.0)
(s415 1.0)
(s416 1.0)
(s417 1.0)
(s418 1.0)
(s419 1.0)
(s420 1.0)
(s421 1.0)
(s422 1.0)
(s423 1.0)
(s424 1.0)
(s425 1.0)
(s426 1.0)
(s427 1.0)
(s428 1.0)
(s429 1.0)
(s430 1.0)
(s431 1.0)
(s432 1.0)
(s433 1.0)
(s434 1.0)
(s435 1.0)
(s436 1.0)
(s437 1.0)
(s438 1.0)
(s439 1.0)
(s440 1.0)
(s441 1.0)
(s442 1.0)
(s443 1.0)
(s444 1.0)
(s445 1.0)
(s446 1.0)
(s447 1.0)
(s448 1.0)
(s449 1.0)
(s450 1.0)
(s451 1.0)
(s452 1.0)
(s453 1.0)
(s454 1.0)
(s455 1.0)
(s456 1.0)
(s457 1.0)
(s458 1.0)
(s459 1.0)
(s460 1.0)
(s461 1.0)
(s462 1.0)
(s463 1.0)
(s464 1.0)
(s465 1.0)
(s466 1.0)
(s467 1.0)
(s468 1.0)
(s469 1.0)
(s470 1.0)
(s471 1.0)
(s472 1.0)
(s473 1.0)
(s474 1.0)
(s475 1.0)
(s476 1.0)
(s477 1.0)
(s478 1.0)
(s479 1.0)
(s480 1.0)
(s481 1.0)
(s482 1.0)
(s483 1.0)
(s484 1.0)
(s485 1.0)
(s486 1.0)
(s487 1.0)
(s488 1.0)
(s489 1.0)
(s490 1.0)
(s491 1.0)
(s492 1.0)
(s493 1.0)
(s494 1.0)
(s495 1.0)
(s496 1.0)
(s497 1.0)
(s498 1.0)
(s499 1.0)
(s500 1.0)
(s501 1.0)
(s502 1.0)
(s503 1.0)
(s504 1.0)
(s505 1.0)
(s506 1.0)
(s507 1.0)
(s508 1.0)
(s509 1.0)
(s510 1.0)
(s511 1.0)
(s512 1.0)
(s513 1.0)
(s514 1.0)
(s515 1.0)
(s516 1.0)
(s517 1.0)
(s518 1.0)
(s519 1.0)
(s520 1.0)
(s521 1.0)
(s522 1.0)
(s523 1.0)
(s524 1.0)
(s525 1.0)
(s526 1.0)
(s527 1.0)
(s528 1.0)
(s529 1.0)
(s530 1.0)
(s531 1.0)
(s532 1.0)
(s533 1.0)
(s534 1.0)
(s535 1.0)
(s536 1.0)
(s537 1.0)
(s538 1.0)
(s539 1.0)
(s540 1.0)
(s541 1.0)
(s542 1.0)
(s543 1.0)
(s544 1.0)
(s545 1.0)
(s546 1.0)
(s547 1.0)
(s548 1.0)
(s549 1.0)
(s550 1.0)
(s551 1.0)
(s552 1.0)
(s553 1.0)
(s554 1.0)
(s555 1.0)
(s556 1.0)
(s557 1.0)
(s558 1.0)
(s559 1.0)
(s560 1.0)
(s561 1.0)
(s562 1.0)
(s563 1.0)
(s564 1.0)
(s565 1.0)
(s566 1.0)
(s567 1.0)
(s568 1.0)
(s569 1.0)
(s570 1.0)
(s571 1.0)
(s572 1.0)
(s573 1.0)
(s574 1.0)
(s575 1.0)
(s576 1.0)
(s577 1.0)
(s578 1.0)
(s579 1.0)
(s580 1.0)
(s581 1.0)
(s582 1.0)
(s583 1.0)
(s584 1.0)
(s585 1.0)
(s586 1.0)
(s587 1.0)
(s588 1.0)
(s589 1.0)
(s590 1.0)
(s591 1.0)
(s592 1.0)
(s593 1.0)
(s594 1.0)
(s595 1.0)
(s596 1.0)
(s597 1.0)
(s598 1.0)
(s599 1.0)
(s600 1.0)
(s601 1.0)
(s602 1.0)
(s603 1.0)
(s604 1.0)
(s605 1.0)
(s606 1.0)
(s607 1.0)
(s608 1.0)
(s609 1.0)
(s610 1.0)
(s611 1.0)
(s612 1.0)
(s613 1.0)
(s614 1.0)
(s615 1.0)
(s616 1.0)
(s617 1.0)
(s618 1.0)
(s619 1.0)
(s620 1.0)
(s621 1.0)
(s622 1.0)
(s623 1.0)
(s624 1.0)
(s625 1.0)
(s626 1.0)
(s627 1.0)
(s628 1.0)
(s629 1.0)
(s630 1.0)
(s631 1.0)
(s632 1.0)
(s633 1.0)
(s634 1.0)
(s635 1.0)
(s636 1.0)
(s637 1.0)
(s638 1.0)
(s639 1.0)
(s640 1.0)
(s641 1.0)
(s642 1.0)
(s643 1.0)
(s644 1.0)
(s645 1.0)
(s646 1.0)
(s647 1.0)
(s648 1.0)
(s649 1.0)
(s650 1.0)
(s651 1.0)
(s652 1.0)
(s653 1.0)
(s654 1.0)
(s655 1.0)
(s656 1.0)
(s657 1.0)
(s658 1.0)
(s659 1.0)
(s660 1.0)
(s661 1.0)
(s662 1.0)
(s663 1.0)
(s664 1.0)
(s665 1.0)
(s666 1.0)
(s667 1.0)
(s668 1.0)
(s669 1.0)
(s670 1.0)
(s671 1.0)
(s672 1.0)
(s673 1.0)
(s674 1.0)
(s675 1.0)
(s676 1.0)
(s677 1.0)
(s678 1.0)
(s679 1.0)
(s680 1.0)
(s681 1.0)
(s682 1.0)
(s683 1.0)
(s684 1.0)
(s685 1.0)
(s686 1.0)
(s687 1.0)
(s688 1.0)
(s689 1.0)
(s690 1.0)
(s691 1.0)
(s692 1.0)
(s693 1.0)
(s694 1.0)
(s695 1.0)
(s696 1.0)
(s697 1.0)
(s698 1.0)
(s699 1.0)
(s700 1.0)
(s701 1.0)
(s702 1.0)
(s703 1.0)
(s704 1.0)
(s705 1.0)
(s706 1.0)
(s707 1.0)
(s708 1.0)
(s709 1.0)
(s710 1.0)
(s711 1.0)
(s712 1.0)
(s713 1.0)
(s714 1.0)
(s715 1.0)
(s716 1.0)
(s717 1.0)
(s718 1.0)
(s719 1.0)
(s720 1.0)
(s721 1.0)
(s722 1.0)
(s723 1.0)
(s724 1.0)
(s725 1.0)
(s726 1.0)
(s727 1.0)
(s728 1.0)
(s729 1.0)
(s730 1.0)
(s731 1.0)
(s732 1.0)
(s733 1.0)
(s734 1.0)
(s735 1.0)
(s736 1.0)
(s737 1.0)
(s738 1.0)
(s739 1.0)
(s740 1.0)
(s741 1.0)
(s742 1.0)
(s743 1.0)
(s744 1.0)
(s745 1.0)
(s746 1.0)
(s747 1.0)
(s748 1.0)
(s749 1.0)
(s750 1.0)
(s751 1.0)
(s752 1.0)
(s753 1.0)
(s754 1.0)
(s755 1.0)
(s756 1.0)
(s757 1.0)
(s758 1.0)
(s759 1.0)
(s760 1.0)
(s761 1.0)
(s762 1.0)
(s763 1.0)
(s764 1.0)
(s765 1.0)
(s766 1.0)
(s767 1.0)
(s768 1.0)
(s769 1.0)
(s770 1.0)
(s771 1.0)
(s772 1.0)
(s773 1.0)
(s774 1.0)
(s775 1.0)
(s776 1.0)
(s777 1.0)
(s778 1.0)
(s779 1.0)
(s780 1.0)
(s781 1.0)
(s782 1.0)
(s783 1.0)
(s784 1.0)
(s785 1.0)
(s786 1.0)
(s787 1.0)
(s788 1.0)
(s789 1.0)
(s790 1.0)
(s791 1.0)
(s792 1.0)
(s793 1.0)
(s794 1.0)
(s795 1.0)
(s796 1.0)
(s797 1.0)
(s798 1.0)
(s799 1.0)
(s800 1.0)
(s801 1.0)
(s802 1.0)
(s803 1.0)
(s804 1.0)
(s805 1.0)
(s806 1.0)
(s807 1.0)
(s808 1.0)
(s809 1.0)
(s810 1.0)
(s811 1.0)
(s812 1.0)
(s813 1.0)
(s814 1.0)
(s815 1.0)
(s816 1.0)
(s817 1.0)
(s818 1.0)
(s819 1.0)
(s820 1.0)
(s821 1.0)
(s822 1.0)
(s823 1.0)
(s824 1.0)
(s825 1.0)
(s826 1.0)
(s827 1.0)
(s828 1.0)
(s829 1.0)
(s830 1.0)
(s831 1.0)
(s832 1.0)
(s833 1.0)
(s834 1.0)
(s835 1.0)
(s836 1.0)
(s837 1.0)
(s838 1.0)
(s839 1.0)
(s840 1.0)
(s841 1.0)
(s842 1.0)
(s843 1.0)
(s844 1.0)
(s845 1.0)
(s846 1.0)
(s847 1.0)
(s848 1.0)
(s849 1.0)
(s850 1.0)
(s851 1.0)
(s852 1.0)
(s853 1.0)
(s854 1.0)
(s855 1.0)
(s856 1.0)
(s857 1.0)
(s858 1.0)
(s859 1.0)
(s860 1.0)
(s861 1.0)
(s862 1.0)
(s863 1.0)
(s864 1.0)
(s865 1.0)
(s866 1.0)
(s867 1.0)
(s868 1.0)
(s869 1.0)
(s870 1.0)
(s871 1.0)
(s872 1.0)
(s873 1.0)
(s874 1.0)
(s875 1.0)
(s876 1.0)
(s877 1.0)
(s878 1.0)
(s879 1.0)
(s880 1.0)
(s881 1.0)
(s882 1.0)
(s883 1.0)
(s884 1.0)
(s885 1.0)
(s886 1.0)
(s887 1.0)
(s888 1.0)
(s889 1.0)
(s890 1.0)
(s891 1.0)
(s892 1.0)
(s893 1.0)
(s894 1.0)
(s895 1.0)
(s896 1.0)
(s897 1.0)
(s898 1.0)
(s899 1.0)
(s900 1.0)
(s901 1.0)
(s902 1.0)
(s903 1.0)
(s904 1.0)
(s905 1.0)
(s906 1.0)
(s907 1.0)
(s908 1.0)
(s909 1.0)
(s910 1.0)
(s911 1.0)
(s912 1.0)
(s913 1.0)
(s914 1.0)
(s915 1.0)
(s916 1.0)
(s917 1.0)
(s918 1.0)
(s919 1.0)
(s920 1.0)
(s921 1.0)
(s922 1.0)
(s923 1.0)
(s924 1.0)
(s925 1.0)
(s926 1.0)
(s927 1.0)
(s928 1.0)
(s929 1.0)
(s930 1.0)
(s931 1.0)
(s932 1.0)
(s933 1.0)
(s934 1.0)
(s935 1.0)
(s936 1.0)
(s937 1.0)
(s938 1.0)
(s939 1.0)
(s940 1.0)
(s941 1.0)
(s942 1.0)
(s943 1.0)
(s944 1.0)
(s945 1.0)
(s946 1.0)
(s947 1.0)
(s948 1.0)
(s949 1.0)
(s950 1.0)
(s951 1.0)
(s952 1.0)
(s953 1.0)
(s954 1.0)
(s955 1.0)
(s956 1.0)
(s957 1.0)
(s958 1.0)
(s959 1.0)
(s960 1.0)
(s961 1.0)
(s962 1.0)
(s963 1.0)
(s964 1.0)
(s965 1.0)
(s966 1.0)
(s967 1.0)
(s968 1.0)
(s969 1.0)
(s970 1.0)
(s971 1.0)
(s972 1.0)
(s973 1.0)
(s974 1.0)
(s975 1.0)
(s976 1.0)
(s977 1.0)
(s978 1.0)
(s979 1.0)
(s980 1.0)
(s981 1.0)
(s982 1.0)
(s983 1.0)
(s984 1.0)
(s985 1.0)
(s986 1.0)
(s987 1.0)
(s988 1.0)
(s989 1.0)
(s990 1.0)
(s991 1.0)
(s992 1.0)
(s993 1.0)
(s994 1.0)
(s995 1.0)
(s996 1.0)
(s997 1.0)
(s998 1.0)
(s999 1.0)
(s1000 1.0)
(s1001 1.0)
(s1002 1.0)
(s1003 1.0)
(s1004 1.0)
(s1005 1.0)
(s1006 1.0)
(s1007 1.0)
(s1008 1.0)
(s1009 1.0)
(s1010 1.0)
(s1011 1.0)
(s1012 1.0)
(s1013 1.0)
(s1014 1.0)
(s1015 1.0)
(s1016 1.0)
(s1017 1.0)
(s1018 1.0)
(s1019 1.0)
(s1020 1.0)
(s1021 1.0)
(s1022 1.0)
(s1023 1.0)
(s1024 1.0)
(s1025 1.0)
(s1026 1.0)
(s1027 1.0)
(s1028 1.0)
(s1029 1.0)
(s1030 1.0)
(s1031 1.0)
(s1032 1.0)
(s1033 1.0)
(s1034 1.0)
(s1035 1.0)
(s1036 1.0)
(s1037 1.0)
(s1038 1.0)
(s1039 1.0)
(s1040 1.0)
(s1041 1.0)
(s1042 1.0)
(s1043 1.0)
(s1044 1.0)
(s1045 1.0)
(s1046 1.0)
(s1047 1.0)
(s1048 1.0)
(s1049 1.0)
(s1050 1.0)
(s1051 timeout
org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 1920/6720 variables, and 0 constraints, problems are : Problem set: 0 solved, 3320 unsolved in 30062 ms.
Refiners :[Positive P Invariants (semi-flows): 0/40 constraints, State Equation: 0/1960 constraints, PredecessorRefiner: 3320/3320 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 3320 unsolved

BK_TIME_CONFINEMENT_REACHED

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

+ ulimit -s 65536
+ [[ -z '' ]]
+ export LTSMIN_MEM_SIZE=8589934592
+ LTSMIN_MEM_SIZE=8589934592
+ export PYTHONPATH=/home/mcc/BenchKit/itstools/pylibs
+ PYTHONPATH=/home/mcc/BenchKit/itstools/pylibs
+ export LD_LIBRARY_PATH=/home/mcc/BenchKit/itstools/pylibs:
+ LD_LIBRARY_PATH=/home/mcc/BenchKit/itstools/pylibs:
++ sed s/.jar//
++ perl -pe 's/.*\.//g'
++ ls /home/mcc/BenchKit/bin//../reducer/bin//../../itstools//itstools/plugins/fr.lip6.move.gal.application.pnmcc_1.0.0.202405141337.jar
+ VERSION=202405141337
+ echo 'Running Version 202405141337'
+ /home/mcc/BenchKit/bin//../reducer/bin//../../itstools//itstools/its-tools -pnfolder /home/mcc/execution -examination LTLFireability -timeout 360 -rebuildPNML