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.r488-tall-171631133000577.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 ltsminxred
Input is DoubleExponent-PT-200, examination is CTLCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r488-tall-171631133000577
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 3.9M
-rw-r--r-- 1 mcc users 7.3K May 14 13:22 CTLCardinality.txt
-rw-r--r-- 1 mcc users 75K May 14 13:22 CTLCardinality.xml
-rw-r--r-- 1 mcc users 6.5K May 14 13:22 CTLFireability.txt
-rw-r--r-- 1 mcc users 60K May 14 13:22 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.2K May 18 16:42 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 6.2K May 18 16:42 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 3.4K May 19 07:09 LTLCardinality.txt
-rw-r--r-- 1 mcc users 23K May 19 15:47 LTLCardinality.xml
-rw-r--r-- 1 mcc users 2.1K May 19 07:17 LTLFireability.txt
-rw-r--r-- 1 mcc users 17K May 19 18:15 LTLFireability.xml
-rw-r--r-- 1 mcc users 9.1K May 14 13:22 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 89K May 14 13:22 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 8.8K May 14 13:22 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 74K May 14 13:22 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 1.6K May 19 07:11 UpperBounds.txt
-rw-r--r-- 1 mcc users 3.8K May 19 15:25 UpperBounds.xml
-rw-r--r-- 1 mcc users 6 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 3.5M 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 DoubleExponent-PT-200-CTLCardinality-2024-00
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-01
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-02
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-03
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-04
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-05
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-06
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-07
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-08
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-09
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-10
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2024-11
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2023-12
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2023-13
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2023-14
FORMULA_NAME DoubleExponent-PT-200-CTLCardinality-2023-15

=== Now, execution of the tool begins

BK_START 1717198336187

Invoking MCC driver with
BK_TOOL=ltsminxred
BK_EXAMINATION=CTLCardinality
BK_BIN_PATH=/home/mcc/BenchKit/bin/
BK_TIME_CONFINEMENT=3600
BK_INPUT=DoubleExponent-PT-200
BK_MEMORY_CONFINEMENT=16384
Applying reductions before tool ltsmin
Invoking reducer
Running Version 202405141337
[2024-05-31 23:32:17] [INFO ] Running its-tools with arguments : [-pnfolder, /home/mcc/execution, -examination, CTLCardinality, -timeout, 360, -rebuildPNML]
[2024-05-31 23:32:17] [INFO ] Parsing pnml file : /home/mcc/execution/model.pnml
[2024-05-31 23:32:17] [INFO ] Load time of PNML (sax parser for PT used): 355 ms
[2024-05-31 23:32:17] [INFO ] Transformed 10604 places.
[2024-05-31 23:32:17] [INFO ] Transformed 9998 transitions.
[2024-05-31 23:32:17] [INFO ] Parsed PT model containing 10604 places and 9998 transitions and 28194 arcs in 514 ms.
Parsed 16 properties from file /home/mcc/execution/CTLCardinality.xml in 18 ms.
Support contains 164 out of 10604 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 10604/10604 places, 9998/9998 transitions.
Reduce places removed 3 places and 0 transitions.
Iterating post reduction 0 with 3 rules applied. Total rules applied 3 place count 10601 transition count 9998
Applied a total of 3 rules in 4085 ms. Remains 10601 /10604 variables (removed 3) and now considering 9998/9998 (removed 0) transitions.
// Phase 1: matrix 9998 rows 10601 cols
[2024-05-31 23:32:25] [INFO ] Invariants computation overflowed in 342 ms
[2024-05-31 23:32:30] [INFO ] Implicit Places using invariants in 5205 ms returned []
Implicit Place search using SMT only with invariants took 5240 ms to find 0 implicit places.
Running 9997 sub problems to find dead transitions.
// Phase 1: matrix 9998 rows 10601 cols
[2024-05-31 23:32:31] [INFO ] Invariants computation overflowed in 247 ms
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 10599/20599 variables, and 0 constraints, problems are : Problem set: 0 solved, 9997 unsolved in 30178 ms.
Refiners :[State Equation: 0/10601 constraints, PredecessorRefiner: 9997/9997 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 9997 unsolved
Error getting values : (error "ParserException while parsing response: ((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)
(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)
(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 1)
(s4446 1)
(s4447 1)
(s4448 1)
(s4449 1)
(s4450 1)
(s4451 1)
(s4452 1)
(s4453 1)
(s4454 1)
(s4455 1)
(s4456 1)
(s4457 1)
(s4458 1)
(s4459 1)
(s4460 1)
(s4461 1)
(s4462 1)
(s4463 1)
(s4464 1)
(s4465 1)
(s4466 1)
(s4467 1)
(s4468 1)
(s4469 1)
(s4470 1)
(s4471 1)
(s4472 1)
(s4473 1)
(s4474 1)
(s4475 1)
(s4476 1)
(s4477 1)
(s4478 1)
(s4479 1)
(s4480 1)
(s4481 1)
(s4482 1)
(s4483 1)
(s4484 1)
(s4485 1)
(s4486 1)
(s4487 1)
(s4488 1)
(s4489 1)
(s4490 1)
(s4491 1)
(s4492 1)
(s4493 1)
(s4494 1)
(s4495 1)
(s4496 1)
(s4497 1)
(s4498 1)
(s4499 1)
(s4500 1)
(s4501 1)
(s4502 1)
(s4503 1)
(s4504 1)
(s4505 1)
(s4506 1)
(s4507 1)
(s4508 1)
(s4509 1)
(s4510 1)
(s4511 1)
(s4512 1)
(s4513 1)
(s4514 1)
(s4515 1)
(s4516 1)
(s4517 1)
(s4518 1)
(s4519 1)
(s4520 1)
(s4521 1)
(s4522 1)
(s4523 1)
(s4524 1)
(s4525 1)
(s4526 1)
(s4527 1)
(s4528 1)
(s4529 1)
(s4530 1)
(s4531 1)
(s4532 1)
(s4533 1)
(s4534 1)
(s4535 1)
(s4536 1)
(s4537 1)
(s4538 1)
(s4539 1)
(s4540 1)
(s4541 1)
(s4542 1)
(s4543 1)
(s4544 1)
(s4545 1)
(s4546 1)
(s4547 1)
(s4548 1)
(s4549 1)
(s4550 1)
(s4551 1)
(s4552 1)
(s4553 1)
(s4554 1)
(s4555 1)
(s4556 1)
(s4557 1)
(s4558 1)
(s4559 1)
(s4560 1)
(s4561 1)
(s4562 1)
(s4563 1)
(s4564 1)
(s4565 1)
(s4566 1)
(s4567 1)
(s4568 1)
(s4569 1)
(s4570 1)
(s4571 1)
(s4572 1)
(s4573 1)
(s4574 1)
(s4575 1)
(s4576 1)
(s4577 1)
(s4578 1)
(s4579 1)
(s4580 1)
(s4581 1)
(s4582 1)
(s4583 1)
(s4584 1)
(s4585 1)
(s4586 1)
(s4587 1)
(s4588 1)
(s4589 1)
(s4590 1)
(s4591 1)
(s4592 1)
(s4593 1)
(s4594 1)
(s4595 1)
(s4596 1)
(s4597 1)
(s4598 1)
(s4599 1)
(s4600 1)
(s4601 1)
(s4602 1)
(s4603 1)
(s4604 1)
(s4605 1)
(s4606 1)
(s4607 1)
(s4608 1)
(s4609 1)
(s4610 1)
(s4611 1)
(s4612 1)
(s4613 1)
(s4614 1)
(s4615 1)
(s4616 1)
(s4617 1)
(s4618 1)
(s4619 1)
(s4620 1)
(s4621 1)
(s4622 1)
(s4623 1)
(s4624 1)
(s4625 1)
(s4626 1)
(s4627 1)
(s4628 1)
(s4629 1)
(s4630 1)
(s4631 1)
(s4632 1)
(s4633 1)
(s4634 1)
(s4635 1)
(s4636 1)
(s4637 1)
(s4638 1)
(s4639 1)
(s4640 1)
(s4641 1)
(s4642 1)
(s4643 1)
(s4644 1)
(s4645 1)
(s4646 1)
(s4647 1)
(s4648 1)
(s4649 1)
(s4650 1)
(s4651 1)
(s4652 1)
(s4653 1)
(s4654 1)
(s4655 1)
(s4656 1)
(s4657 1)
(s4658 1)
(s4659 1)
(s4660 1)
(s4661 1)
(s4662 1)
(s4663 1)
(s4664 1)
(s4665 1)
(s4666 1)
(s4667 1)
(s4668 1)
(s4669 1)
(s4670 1)
(s4671 1)
(s4672 1)
(s4673 1)
(s4674 1)
(s4675 1)
(s4676 1)
(s4677 1)
(s4678 1)
(s4679 1)
(s4680 1)
(s4681 1)
(s4682 1)
(s4683 1)
(s4684 1)
(s4685 1)
(s4686 1)
(s4687 1)
(s4688 1)
(s4689 1)
(s4690 1)
(s4691 1)
(s4692 1)
(s4693 1)
(s4694 1)
(s4695 1)
(s4696 1)
(s4697 1)
(s4698 1)
(s4699 1)
(s4700 1)
(s4701 1)
(s4702 1)
(s4703 1)
(s4704 1)
(s4705 1)
(s4706 1)
(s4707 1)
(s4708 1)
(s4709 1)
(s4710 1)
(s4711 1)
(s4712 1)
(s4713 1)
(s4714 1)
(s4715 1)
(s4716 1)
(s4717 1)
(s4718 1)
(s4719 1)
(s4720 1)
(s4721 1)
(s4722 1)
(s4723 1)
(s4724 1)
(s4725 1)
(s4726 1)
(s4727 1)
(s4728 1)
(s4729 1)
(s4730 1)
(s4731 1)
(s4732 1)
(s4733 1)
(s4734 1)
(s4735 1)
(s4736 1)
(s4737 1)
(s4738 1)
(s4739 1)
(s4740 1)
(s4741 1)
(s4742 1)
(s4743 1)
(s4744 1)
(s4745 1)
(s4746 1)
(s4747 1)
(s4748 1)
(s4749 1)
(s4750 1)
(s4751 1)
(s4752 1)
(s4753 1)
(s4754 1)
(s4755 1)
(s4756 1)
(s4757 1)
(s4758 1)
(s4759 1)
(s4760 1)
(s4761 1)
(s4762 1)
(s4763 1)
(s4764 1)
(s4765 1)
(s4766 1)
(s4767 1)
(s4768 1)
(s4769 1)
(s4770 1)
(s4771 1)
(s4772 1)
(s4773 1)
(s4774 1)
(s4775 1)
(s4776 1)
(s4777 1)
(s4778 1)
(s4779 1)
(s4780 1)
(s4781 1)
(s4782 1)
(s4783 1)
(s4784 1)
(s4785 1)
(s4786 1)
(s4787 1)
(s4788 1)
(s4789 1)
(s4790 1)
(s4791 1)
(s4792 1)
(s4793 1)
(s4794 1)
(s4795 1)
(s4796 1)
(s4797 1)
(s4798 1)
(s4799 1)
(s4800 1)
(s4801 1)
(s4802 1)
(s4803 1)
(s4804 1)
(s4805 1)
(s4806 1)
(s4807 1)
(s4808 1)
(s4809 1)
(s4810 1)
(s4811 1)
(s4812 1)
(s4813 1)
(s4814 1)
(s4815 1)
(s4816 1)
(s4817 1)
(s4818 1)
(s4819 1)
(s4820 1)
(s4821 1)
(s4822 1)
(s4823 1)
(s4824 1)
(s4825 1)
(s4826 1)
(s4827 1)
(s4828 1)
(s4829 1)
(s4830 1)
(s4831 1)
(s4832 1)
(s4833 1)
(s4834 1)
(s4835 1)
(s4836 1)
(s4837 1)
(s4838 1)
(s4839 1)
(s4840 1)
(s4841 1)
(s4842 1)
(s4843 1)
(s4844 1)
(s4845 1)
(s4846 1)
(s4847 1)
(s4848 1)
(s4849 1)
(s4850 1)
(s4851 1)
(s4852 1)
(s4853 1)
(s4854 1)
(s4855 1)
(s4856 1)
(s4857 1)
(s4858 1)
(s4859 1)
(s4860 1)
(s4861 1)
(s4862 1)
(s4863 1)
(s4864 1)
(s4865 1)
(s4866 1)
(s4867 1)
(s4868 1)
(s4869 1)
(s4870 1)
(s4871 1)
(s4872 1)
(s4873 1)
(s4874 1)
(s4875 1)
(s4876 1)
(s4877 1)
(s4878 1)
(s4879 1)
(s4880 1)
(s4881 1)
(s4882 1)
(s4883 1)
(s4884 1)
(s4885 1)
(s4886 1)
(s4887 1)
(s4888 1)
(s4889 1)
(s4890 1)
(s4891 1)
(s4892 1)
(s4893 1)
(s4894 1)
(s4895 1)
(s4896 1)
(s4897 1)
(s4898 1)
(s4899 1)
(s4900 1)
(s4901 1)
(s4902 1)
(s4903 1)
(s4904 1)
(s4905 1)
(s4906 1)
(s4907 1)
(s4908 1)
(s4909 1)
(s4910 1)
(s4911 1)
(s4912 1)
(s4913 1)
(s4914 1)
(s4915 1)
(s4916 1)
(s4917 1)
(s4918 1)
(s4919 1)
(s4920 1)
(s4921 1)
(s4922 1)
(s4923 1)
(s4924 1)
(s4925 1)
(s4926 1)
(s4927 1)
(s4928 1)
(s4929 1)
(s4930 1)
(s4931 1)
(s4932 1)
(s4933 1)
(s4934 1)
(s4935 1)
(s4936 1)
(s4937 1)
(s4938 1)
(s4939 1)
(s4940 1)
(s4941 1)
(s4942 1)
(s4943 1)
(s4944 1)
(s4945 1)
(s4946 1)
(s4947 1)
(s4948 1)
(s4949 1)
(s4950 1)
(s4951 1)
(s4952 1)
(s4953 1)
(s4954 1)
(s4955 1)
(s4956 1)
(s4957 1)
(s4958 1)
(s4959 1)
(s4960 1)
(s4961 1)
(s4962 1)
(s4963 1)
(s4964 1)
(s4965 1)
(s4966 1)
(s4967 1)
(s4968 1)
(s4969 1)
(s4970 1)
(s4971 1)
(s4972 1)
(s4973 1)
(s4974 1)
(s4975 1)
(s4976 1)
(s4977 1)
(s4978 1)
(s4979 1)
(s4980 1)
(s4981 1)
(s4982 1)
(s4983 1)
(s4984 1)
(s4985 1)
(s4986 1)
(s4987 1)
(s4988 1)
(s4989 1)
(s4990 1)
(s4991 1)
(s4992 1)
(s4993 1)
(s4994 1)
(s4995 1)
(s4996 1)
(s4997 1)
(s4998 1)
(s4999 1)
(s5000 1)
(s5001 1)
(s5002 1)
(s5003 1)
(s5004 1)
(s5005 1)
(s5006 1)
(s5007 1)
(s5008 1)
(s5009 1)
(s5010 1)
(s5011 1)
(s5012 1)
(s5013 1)
(s5014 1)
(s5015 1)
(s5016 1)
(s5017 1)
(s5018 1)
(s5019 1)
(s5020 1)
(s5021 1)
(s5022 1)
(s5023 1)
(s5024 1)
(s5025 1)
(s5026 1)
(s5027 1)
(s5028 1)
(s5029 1)
(s5030 1)
(s5031 1)
(s5032 1)
(s5033 1)
(s5034 1)
(s5035 1)
(s5036 1)
(s5037 1)
(s5038 1)
(s5039 1)
(s5040 1)
(s5041 1)
(s5042 1)
(s5043 1)
(s5044 1)
(s5045 1)
(s5046 1)
(s5047 1)
(s5048 1)
(s5049 1)
(s5050 1)
(s5051 1)
(s5052 1)
(s5053 1)
(s5054 1)
(s5055 1)
(s5056 1)
(s5057 1)
(s5058 1)
(s5059 1)
(s5060 1)
(s5061 1)
(s5062 1)
(s5063 1)
(s5064 1)
(s5065 1)
(s5066 1)
(s5067 1)
(s5068 1)
(s5069 1)
(s5070 1)
(s5071 1)
(s5072 1)
(s5073 1)
(s5074 1)
(s5075 1)
(s5076 1)
(s5077 1)
(s5078 1)
(s5079 1)
(s5080 1)
(s5081 1)
(s5082 1)
(s5083 1)
(s5084 1)
(s5085 1)
(s5086 1)
(s5087 1)
(s5088 1)
(s5089 1)
(s5090 1)
(s5091 1)
(s5092 1)
(s5093 1)
(s5094 1)
(s5095 1)
(s5096 1)
(s5097 1)
(s5098 1)
(s5099 1)
(s5100 1)
(s5101 1)
(s5102 1)
(s5103 1)
(s5104 1)
(s5105 1)
(s5106 1)
(s5107 1)
(s5108 1)
(s5109 1)
(s5110 1)
(s5111 1)
(s5112 1)
(s5113 1)
(s5114 1)
(s5115 1)
(s5116 1)
(s5117 1)
(s5118 1)
(s5119 1)
(s5120 1)
(s5121 1)
(s5122 1)
(s5123 1)
(s5124 1)
(s5125 1)
(s5126 1)
(s5127 1)
(s5128 1)
(s5129 1)
(s5130 1)
(s5131 1)
(s5132 1)
(s5133 1)
(s5134 1)
(s5135 1)
(s5136 1)
(s5137 1)
(s5138 1)
(s5139 1)
(s5140 1)
(s5141 1)
(s5142 1)
(s5143 1)
(s5144 1)
(s5145 1)
(s5146 1)
(s5147 1)
(s5148 1)
(s5149 1)
(s5150 1)
(s5151 1)
(s5152 1)
(s5153 1)
(s5154 1)
(s5155 1)
(s5156 1)
(s5157 1)
(s5158 1)
(s5159 1)
(s5160 1)
(s5161 1)
(s5162 1)
(s5163 1)
(s5164 1)
(s5165 1)
(s5166 1)
(s5167 1)
(s5168 1)
(s5169 1)
(s5170 1)
(s5171 1)
(s5172 1)
(s5173 1)
(s5174 1)
(s5175 1)
(s5176 1)
(s5177 1)
(s5178 1)
(s5179 1)
(s5180 1)
(s5181 1)
(s5182 1)
(s5183 1)
(s5184 1)
(s5185 1)
(s5186 1)
(s5187 1)
(s5188 1)
(s5189 1)
(s5190 1)
(s5191 1)
(s5192 1)
(s5193 1)
(s5194 1)
(s5195 1)
(s5196 1)
(s5197 1)
(s5198 1)
(s5199 1)
(s5200 1)
(s5201 1)
(s5202 1)
(s5203 1)
(s5204 1)
(s5205 1)
(s5206 1)
(s5207 1)
(s5208 1)
(s5209 1)
(s5210 1)
(s5211 1)
(s5212 1)
(s5213 1)
(s5214 1)
(s5215 1)
(s5216 1)
(s5217 1)
(s5218 1)
(s5219 1)
(s5220 1)
(s5221 1)
(s5222 1)
(s5223 1)
(s5224 1)
(s5225 1)
(s5226 1)
(s5227 1)
(s5228 1)
(s5229 1)
(s5230 1)
(s5231 1)
(s5232 1)
(s5233 1)
(s5234 1)
(s5235 1)
(s5236 1)
(s5237 1)
(s5238 1)
(s5239 1)
(s5240 1)
(s5241 1)
(s5242 1)
(s5243 1)
(s5244 1)
(s5245 1)
(s5246 1)
(s5247 1)
(s5248 1)
(s5249 1)
(s5250 1)
(s5251 1)
(s5252 1)
(s5253 1)
(s5254 1)
(s5255 1)
(s5256 1)
(s5257 1)
(s5258 1)
(s5259 1)
(s5260 1)
(s5261 1)
(s5262 1)
(s5263 1)
(s5264 1)
(s5265 1)
(s5266 1)
(s5267 1)
(s5268 1)
(s5269 1)
(s5270 1)
(s5271 1)
(s5272 1)
(s5273 1)
(s5274 1)
(s5275 1)
(s5276 1)
(s5277 1)
(s5278 1)
(s5279 1)
(s5280 1)
(s5281 1)
(s5282 1)
(s5283 1)
(s5284 1)
(s5285 1)
(s5286 1)
(s5287 1)
(s5288 1)
(s5289 1)
(s5290 1)
(s5291 1)
(s5292 1)
(s5293 1)
(s5294 1)
(s5295 1)
(s5296 1)
(s5297 1)
(s5298 1)
(s5299 1)
(s5300 1)
(s5301 1)
(s5302 1)
(s5303 1)
(s5304 1)
(s5305 1)
(s5306 1)
(s5307 1)
(s5308 1)
(s5309 1)
(s5310 1)
(s5311 1)
(s5312 1)
(s5313 1)
(s5314 1)
(s5315 1)
(s5316 1)
(s5317 1)
(s5318 1)
(s5319 1)
(s5320 1)
(s5321 1)
(s5322 1)
(s5323 1)
(s5324 1)
(s5325 1)
(s5326 1)
(s5327 1)
(s5328 1)
(s5329 1)
(s5330 1)
(s5331 1)
(s5332 1)
(s5333 1)
(s5334 1)
(s5335 1)
(s5336 1)
(s5337 1)
(s5338 1)
(s5339 1)
(s5340 1)
(s5341 1)
(s5342 1)
(s5343 1)
(s5344 1)
(s5345 1)
(s5346 1)
(s5347 1)
(s5348 1)
(s5349 1)
(s5350 1)
(s5351 1)
(s5352 1)
(s5353 1)
(s5354 1)
(s5355 1)
(s5356 1)
(s5357 1)
(s5358 1)
(s5359 1)
(s5360 1)
(s5361 1)
(s5362 1)
(s5363 1)
(s5364 1)
(s5365 1)
(s5366 1)
(s5367 1)
(s5368 1)
(s5369 1)
(s5370 1)
(s5371 1)
(s5372 1)
(s5373 1)
(s5374 1)
(s5375 1)
(s5376 1)
(s5377 1)
(s5378 1)
(s5379 1)
(s5380 1)
(s5381 1)
(s5382 1)
(s5383 1)
(s5384 1)
(s5385 1)
(s5386 1)
(s5387 1)
(s5388 1)
(s5389 1)
(s5390 1)
(s5391 1)
(s5392 1)
(s5393 1)
(s5394 1)
(s5395 1)
(s5396 1)
(s5397 1)
(s5398 1)
(s5399 1)
(s5400 1)
(s5401 1)
(s5402 1)
(s5403 1)
(s5404 1)
(s5405 1)
(s5406 1)
(s5407 1)
(s5408 1)
(s5409 1)
(s5410 1)
(s5411 1)
(s5412 1)
(s5413 1)
(s5414 1)
(s5415 1)
(s5416 1)
(s5417 1)
(s5418 1)
(s5419 1)
(s5420 1)
(s5421 1)
(s5422 1)
(s5423 1)
(s5424 1)
(s5425 1)
(s5426 1)
(s5427 1)
(s5428 1)
(s5429 1)
(s5430 1)
(s5431 1)
(s5432 1)
(s5433 1)
(s5434 1)
(s5435 1)
(s5436 1)
(s5437 1)
(s5438 1)
(s5439 1)
(s5440 1)
(s5441 1)
(s5442 1)
(s5443 1)
(s5444 1)
(s5445 1)
(s5446 1)
(s5447 1)
(s5448 1)
(s5449 1)
(s5450 1)
(s5451 1)
(s5452 1)
(s5453 1)
(s5454 1)
(s5455 1)
(s5456 1)
(s5457 1)
(s5458 1)
(s5459 1)
(s5460 1)
(s5461 1)
(s5462 1)
(s5463 1)
(s5464 1)
(s5465 1)
(s5466 1)
(s5467 1)
(s5468 1)
(s5469 1)
(s5470 1)
(s5471 1)
(s5472 1)
(s5473 1)
(s5474 1)
(s5475 1)
(s5476 1)
(s5477 1)
(s5478 1)
(s5479 1)
(s5480 1)
(s5481 1)
(s5482 1)
(s5483 1)
(s5484 1)
(s5485 1)
(s5486 1)
(s5487 1)
(s5488 1)
(s5489 1)
(s5490 1)
(s5491 1)
(s5492 1)
(s5493 1)
(s5494 1)
(s5495 1)
(s5496 1)
(s5497 1)
(s5498 1)
(s5499 1)
(s5500 1)
(s5501 1)
(s5502 1)
(s5503 1)
(s5504 1)
(s5505 1)
(s5506 1)
(s5507 1)
(s5508 1)
(s5509 1)
(s5510 1)
(s5511 1)
(s5512 1)
(s5513 1)
(s5514 1)
(s5515 1)
(s5516 1)
(s5517 1)
(s5518 1)
(s5519 1)
(s5520 1)
(s5521 1)
(s5522 1)
(s5523 1)
(s5524 1)
(s5525 1)
(s5526 1)
(s5527 1)
(s5528 1)
(s5529 1)
(s5530 1)
(s5531 1)
(s5532 1)
(s5533 1)
(s5534 1)
(s5535 1)
(s5536 1)
(s5537 1)
(s5538 1)
(s5539 1)
(s5540 1)
(s5541 1)
(s5542 1)
(s5543 1)
(s5544 1)
(s5545 1)
(s5546 1)
(s5547 1)
(s5548 1)
(s5549 1)
(s5550 1)
(s5551 1)
(s5552 1)
(s5553 1)
(s5554 1)
(s5555 1)
(s5556 1)
(s5557 1)
(s5558 1)
(s5559 1)
(s5560 1)
(s5561 1)
(s5562 1)
(s5563 1)
(s5564 1)
(s5565 1)
(s5566 1)
(s5567 1)
(s5568 1)
(s5569 1)
(s5570 1)
(s5571 1)
(s5572 1)
(s5573 1)
(s5574 1)
(s5575 1)
(s5576 1)
(s5577 1)
(s5578 1)
(s5579 1)
(s5580 1)
(s5581 1)
(s5582 1)
(s5583 1)
(s5584 1)
(s5585 1)
(s5586 1)
(s5587 1)
(s5588 1)
(s5589 1)
(s5590 1)
(s5591 1)
(s5592 1)
(s5593 1)
(s5594 1)
(s5595 1)
(s5596 1)
(s5597 1)
(s5598 1)
(s5599 1)
(s5600 1)
(s5601 1)
(s5602 1)
(s5603 1)
(s5604 1)
(s5605 1)
(s5606 1)
(s5607 1)
(s5608 1)
(s5609 1)
(s5610 1)
(s5611 1)
(s5612 1)
(s5613 1)
(s5614 1)
(s5615 1)
(s5616 1)
(s5617 1)
(s5618 1)
(s5619 1)
(s5620 1)
(s5621 1)
(s5622 1)
(s5623 1)
(s5624 1)
(s5625 1)
(s5626 1)
(s5627 1)
(s5628 1)
(s5629 1)
(s5630 1)
(s5631 1)
(s5632 1)
(s5633 1)
(s5634 1)
(s5635 1)
(s5636 1)
(s5637 1)
(s5638 1)
(s5639 1)
(s5640 1)
(s5641 1)
(s5642 1)
(s5643 1)
(s5644 1)
(s5645 1)
(s5646 1)
(s5647 1)
(s5648 1)
(s5649 1)
(s5650 1)
(s5651 1)
(s5652 1)
(s5653 1)
(s5654 1)
(s5655 1)
(s5656 1)
(s5657 1)
(s5658 1)
(s5659 1)
(s5660 1)
(s5661 1)
(s5662 1)
(s5663 1)
(s5664 1)
(s5665 1)
(s5666 1)
(s5667 1)
(s5668 1)
(s5669 1)
(s5670 1)
(s5671 1)
(s5672 1)
(s5673 1)
(s5674 1)
(s5675 1)
(s5676 1)
(s5677 1)
(s5678 1)
(s5679 1)
(s5680 1)
(s5681 1)
(s5682 1)
(s5683 1)
(s5684 1)
(s5685 1)
(s5686 1)
(s5687 1)
(s5688 1)
(s5689 1)
(s5690 1)
(s5691 1)
(s5692 1)
(s5693 1)
(s5694 1)
(s5695 1)
(s5696 1)
(s5697 1)
(s5698 1)
(s5699 1)
(s5700 1)
(s5701 1)
(s5702 1)
(s5703 1)
(s5704 1)
(s5705 1)
(s5706 1)
(s5707 1)
(s5708 1)
(s5709 1)
(s5710 1)
(s5711 1)
(s5712 1)
(s5713 1)
(s5714 1)
(s5715 1)
(s5716 1)
(s5717 1)
(s5718 1)
(s5719 1)
(s5720 1)
(s5721 1)
(s5722 1)
(s5723 1)
(s5724 1)
(s5725 1)
(s5726 1)
(s5727 1)
(s5728 1)
(s5729 1)
(s5730 1)
(s5731 1)
(s5732 1)
(s5733 1)
(s5734 1)
(s5735 1)
(s5736 1)
(s5737 1)
(s5738 1)
(s5739 1)
(s5740 1)
(s5741 1)
(s5742 1)
(s5743 1)
(s5744 1)
(s5745 1)
(s5746 1)
(s5747 1)
(s5748 1)
(s5749 1)
(s5750 1)
(s5751 1)
(s5752 1)
(s5753 1)
(s5754 1)
(s5755 1)
(s5756 1)
(s5757 1)
(s5758 1)
(s5759 1)
(s5760 1)
(s5761 1)
(s5762 1)
(s5763 1)
(s5764 1)
(s5765 1)
(s5766 1)
(s5767 1)
(s5768 1)
(s5769 1)
(s5770 1)
(s5771 1)
(s5772 1)
(s5773 1)
(s5774 1)
(s5775 1)
(s5776 1)
(s5777 1)
(s5778 1)
(s5779 1)
(s5780 1)
(s5781 1)
(s5782 1)
(s5783 1)
(s5784 1)
(s5785 1)
(s5786 1)
(s5787 1)
(s5788 1)
(s5789 1)
(s5790 1)
(s5791 1)
(s5792 1)
(s5793 1)
(s5794 1)
(s5795 1)
(s5796 1)
(s5797 1)
(s5798 1)
(s5799 1)
(s5800 1)
(s5801 1)
(s5802 1)
(s5803 1)
(s5804 1)
(s5805 1)
(s5806 1)
(s5807 1)
(s5808 1)
(s5809 1)
(s5810 1)
(s5811 1)
(s5812 1)
(s5813 1)
(s5814 1)
(s5815 1)
(s5816 1)
(s5817 1)
(s5818 1)
(s5819 1)
(s5820 1)
(s5821 1)
(s5822 1)
(s5823 1)
(s5824 1)
(s5825 1)
(s5826 1)
(s5827 1)
(s5828 1)
(s5829 1)
(s5830 1)
(s5831 1)
(s5832 1)
(s5833 1)
(s5834 1)
(s5835 1)
(s5836 1)
(s5837 1)
(s5838 1)
(s5839 1)
(s5840 1)
(s5841 1)
(s5842 1)
(s5843 1)
(s5844 1)
(s5845 1)
(s5846 1)
(s5847 1)
(s5848 1)
(s5849 1)
(s5850 1)
(s5851 1)
(s5852 1)
(s5853 1)
(s5854 1)
(s5855 1)
(s5856 1)
(s5857 1)
(s5858 1)
(s5859 1)
(s5860 1)
(s5861 1)
(s5862 1)
(s5863 1)
(s5864 1)
(s5865 1)
(s5866 1)
(s5867 1)
(s5868 1)
(s5869 1)
(s5870 1)
(s5871 1)
(s5872 1)
(s5873 1)
(s5874 1)
(s5875 1)
(s5876 1)
(s5877 1)
(s5878 1)
(s5879 1)
(s5880 1)
(s5881 1)
(s5882 1)
(s5883 1)
(s5884 1)
(s5885 1)
(s5886 1)
(s5887 1)
(s5888 1)
(s5889 1)
(s5890 1)
(s5891 1)
(s5892 1)
(s5893 1)
(s5894 1)
(s5895 1)
(s5896 1)
(s5897 1)
(s5898 1)
(s5899 1)
(s5900 1)
(s5901 1)
(s5902 1)
(s5903 1)
(s5904 1)
(s5905 1)
(s5906 1)
(s5907 1)
(s5908 1)
(s5909 1)
(s5910 1)
(s5911 1)
(s5912 1)
(s5913 1)
(s5914 1)
(s5915 1)
(s5916 1)
(s5917 1)
(s5918 1)
(s5919 1)
(s5920 1)
(s5921 1)
(s5922 1)
(s5923 1)
(s5924 1)
(s5925 1)
(s5926 1)
(s5927 1)
(s5928 1)
(s5929 1)
(s5930 1)
(s5931 1)
(s5932 1)
(s5933 1)
(s5934 1)
(s5935 1)
(s5936 1)
(s5937 1)
(s5938 1)
(s5939 1)
(s5940 1)
(s5941 1)
(s5942 1)
(s5943 1)
(s5944 1)
(s5945 1)
(s5946 1)
(s5947 1)
(s5948 1)
(s5949 1)
(s5950 1)
(s5951 1)
(s5952 1)
(s5953 1)
(s5954 1)
(s5955 1)
(s5956 1)
(s5957 1)
(s5958 1)
(s5959 1)
(s5960 1)
(s5961 1)
(s5962 1)
(s5963 1)
(s5964 1)
(s5965 1)
(s5966 1)
(s5967 1)
(s5968 1)
(s5969 1)
(s5970 1)
(s5971 1)
(s5972 1)
(s5973 1)
(s5974 1)
(s5975 1)
(s5976 1)
(s5977 1)
(s5978 1)
(s5979 1)
(s5980 1)
(s5981 1)
(s5982 1)
(s5983 1)
(s5984 1)
(s5985 1)
(s5986 1)
(s5987 1)
(s5988 1)
(s5989 1)
(s5990 1)
(s5991 1)
(s5992 1)
(s5993 1)
(s5994 1)
(s5995 1)
(s5996 1)
(s5997 1)
(s5998 1)
(s5999 1)
(s6000 1)
(s6001 1)
(s6002 1)
(s6003 1)
(s6004 1)
(s6005 1)
(s6006 1)
(s6007 1)
(s6008 1)
(s6009 1)
(s6010 1)
(s6011 1)
(s6012 1)
(s6013 1)
(s6014 1)
(s6015 1)
(s6016 1)
(s6017 1)
(s6018 1)
(s6019 1)
(s6020 1)
(s6021 1)
(s6022 1)
(s6023 1)
(s6024 1)
(s6025 1)
(s6026 1)
(s6027 1)
(s6028 1)
(s6029 1)
(s6030 1)
(s6031 1)
(s6032 1)
(s6033 1)
(s6034 1)
(s6035 1)
(s6036 1)
(s6037 1)
(s6038 1)
(s6039 1)
(s6040 1)
(s6041 1)
(s6042 1)
(s6043 1)
(s6044 1)
(s6045 1)
(s6046 1)
(s6047 1)
(s6048 1)
(s6049 1)
(s6050 1)
(s6051 1)
(s6052 1)
(s6053 1)
(s6054 1)
(s6055 1)
(s6056 1)
(s6057 1)
(s6058 1)
(s6059 1)
(s6060 1)
(s6061 1)
(s6062 1)
(s6063 1)
(s6064 1)
(s6065 1)
(s6066 1)
(s6067 1)
(s6068 1)
(s6069 1)
(s6070 1)
(s6071 1)
(s6072 1)
(s6073 1)
(s6074 1)
(s6075 1)
(s6076 1)
(s6077 1)
(s6078 1)
(s6079 1)
(s6080 1)
(s6081 1)
(s6082 1)
(s6083 1)
(s6084 1)
(s6085 1)
(s6086 1)
(s6087 1)
(s6088 1)
(s6089 1)
(s6090 1)
(s6091 1)
(s6092 1)
(s6093 1)
(s6094 1)
(s6095 1)
(s6096 1)
(s6097 1)
(s6098 1)
(s6099 1)
(s6100 1)
(s6101 1)
(s6102 1)
(s6103 1)
(s6104 1)
(s6105 1)
(s6106 1)
(s6107 1)
(s6108 1)
(s6109 1)
(s6110 1)
(s6111 1)
(s6112 1)
(s6113 1)
(s6114 1)
(s6115 1)
(s6116 1)
(s6117 1)
(s6118 1)
(s6119 1)
(s6120 1)
(s6121 1)
(s6122 1)
(s6123 1)
(s6124 1)
(s6125 1)
(s6126 1)
(s6127 1)
(s6128 1)
(s6129 1)
(s6130 1)
(s6131 1)
(s6132 1)
(s6133 1)
(s6134 1)
(s6135 1)
(s6136 1)
(s6137 1)
(s6138 1)
(s6139 1)
(s6140 1)
(s6141 1)
(s6142 1)
(s6143 1)
(s6144 1)
(s6145 1)
(s6146 1)
(s6147 1)
(s6148 1)
(s6149 1)
(s6150 1)
(s6151 1)
(s6152 1)
(s6153 1)
(s6154 1)
(s6155 1)
(s6156 1)
(s6157 1)
(s6158 1)
(s6159 1)
(s6160 1)
(s6161 1)
(s6162 1)
(s6163 1)
(s6164 1)
(s6165 1)
(s6166 1)
(s6167 1)
(s6168 1)
(s6169 1)
(s6170 1)
(s6171 1)
(s6172 1)
(s6173 1)
(s6174 1)
(s6175 1)
(s6176 1)
(s6177 1)
(s6178 1)
(s6179 1)
(s6180 1)
(s6181 1)
(s6182 1)
(s6183 1)
(s6184 1)
(s6185 1)
(s6186 1)
(s6187 1)
(s6188 1)
(s6189 1)
(s6190 1)
(s6191 1)
(s6192 1)
(s6193 1)
(s6194 1)
(s6195 1)
(s6196 1)
(s6197 1)
(s6198 1)
(s6199 1)
(s6200 1)
(s6201 1)
(s6202 1)
(s6203 1)
(s6204 1)
(s6205 1)
(s6206 1)
(s6207 1)
(s6208 1)
(s6209 1)
(s6210 1)
(s6211 1)
(s6212 1)
(s6213 1)
(s6214 1)
(s6215 1)
(s6216 1)
(s6217 1)
(s6218 1)
(s6219 1)
(s6220 1)
(s6221 1)
(s6222 1)
(s6223 1)
(s6224 1)
(s6225 1)
(s6226 1)
(s6227 1)
(s6228 1)
(s6229 1)
(s6230 1)
(s6231 1)
(s6232 1)
(s6233 1)
(s6234 1)
(s6235 1)
(s6236 1)
(s6237 1)
(s6238 1)
(s6239 1)
(s6240 1)
(s6241 1)
(s6242 1)
(s6243 1)
(s6244 1)
(s6245 1)
(s6246 1)
(s6247 1)
(s6248 1)
(s6249 1)
(s6250 1)
(s6251 1)
(s6252 1)
(s6253 1)
(s6254 1)
(s6255 1)
(s6256 1)
(s6257 1)
(s6258 1)
(s6259 1)
(s6260 1)
(s6261 1)
(s6262 1)
(s6263 1)
(s6264 1)
(s6265 1)
(s6266 1)
(s6267 1)
(s6268 1)
(s6269 1)
(s6270 1)
(s6271 1)
(s6272 1)
(s6273 1)
(s6274 1)
(s6275 1)
(s6276 1)
(s6277 1)
(s6278 1)
(s6279 1)
(s6280 1)
(s6281 1)
(s6282 1)
(s6283 1)
(s6284 1)
(s6285 1)
(s6286 1)
(s6287 1)
(s6288 1)
(s6289 1)
(s6290 1)
(s6291 1)
(s6292 1)
(s6293 1)
(s6294 1)
(s6295 1)
(s6296 1)
(s6297 1)
(s6298 1)
(s6299 1)
(s6300 1)
(s6301 1)
(s6302 1)
(s6303 1)
(s6304 1)
(s6305 1)
(s6306 1)
(s6307 1)
(s6308 1)
(s6309 1)
(s6310 1)
(s6311 1)
(s6312 1)
(s6313 1)
(s6314 1)
(s6315 1)
(s6316 1)
(s6317 1)
(s6318 1)
(s6319 1)
(s6320 1)
(s6321 1)
(s6322 1)
(s6323 1)
(s6324 1)
(s6325 1)
(s6326 1)
(s6327 1)
(s6328 1)
(s6329 1)
(s6330 1)
(s6331 1)
(s6332 1)
(s6333 1)
(s6334 1)
(s6335 1)
(s6336 1)
(s6337 1)
(s6338 1)
(s6339 1)
(s6340 1)
(s6341 1)
(s6342 1)
(s6343 1)
(s6344 1)
(s6345 1)
(s6346 1)
(s6347 1)
(s6348 1)
(s6349 1)
(s6350 1)
(s6351 1)
(s6352 1)
(s6353 1)
(s6354 1)
(s6355 1)
(s6356 1)
(s6357 1)
(s6358 1)
(s6359 1)
(s6360 1)
(s6361 1)
(s6362 1)
(s6363 1)
(s6364 1)
(s6365 1)
(s6366 1)
(s6367 1)
(s6368 1)
(s6369 1)
(s6370 1)
(s6371 1)
(s6372 1)
(s6373 1)
(s6374 1)
(s6375 1)
(s6376 1)
(s6377 1)
(s6378 1)
(s6379 1)
(s6380 1)
(s6381 1)
(s6382 1)
(s6383 1)
(s6384 1)
(s6385 1)
(s6386 1)
(s6387 1)
(s6388 1)
(s6389 1)
(s6390 1)
(s6391 1)
(s6392 1)
(s6393 1)
(s6394 1)
(s6395 1)
(s6396 1)
(s6397 1)
(s6398 1)
(s6399 1)
(s6400 1)
(s6401 1)
(s6402 1)
(s6403 1)
(s6404 1)
(s6405 1)
(s6406 1)
(s6407 1)
(s6408 1)
(s6409 1)
(s6410 1)
(s6411 1)
(s6412 1)
(s6413 1)
(s6414 1)
(s6415 1)
(s6416 1)
(s6417 1)
(s6418 1)
(s6419 1)
(s6420 1)
(s6421 1)
(s6422 1)
(s6423 1)
(s6424 1)
(s6425 1)
(s6426 1)
(s6427 1)
(s6428 1)
(s6429 1)
(s6430 1)
(s6431 1)
(s6432 1)
(s6433 1)
(s6434 1)
(s6435 1)
(s6436 1)
(s6437 1)
(s6438 1)
(s6439 1)
(s6440 1)
(s6441 1)
(s6442 1)
(s6443 1)
(s6444 1)
(s6445 1)
(s6446 1)
(s6447 1)
(s6448 1)
(s6449 1)
(s6450 1)
(s6451 1)
(s6452 1)
(s6453 1)
(s6454 1)
(s6455 1)
(s6456 1)
(s6457 1)
(s6458 1)
(s6459 1)
(s6460 1)
(s6461 1)
(s6462 1)
(s6463 1)
(s6464 1)
(s6465 1)
(s6466 1)
(s6467 1)
(s6468 1)
(s6469 1)
(s6470 1)
(s6471 1)
(s6472 1)
(s6473 1)
(s6474 1)
(s6475 1)
(s6476 1)
(s6477 1)
(s6478 1)
(s6479 1)
(s6480 1)
(s6481 1)
(s6482 1)
(s6483 1)
(s6484 1)
(s6485 1)
(s6486 1)
(s6487 1)
(s6488 1)
(s6489 1)
(s6490 1)
(s6491 1)
(s6492 1)
(s6493 1)
(s6494 1)
(s6495 1)
(s6496 1)
(s6497 1)
(s6498 1)
(s6499 1)
(s6500 1)
(s6501 1)
(s6502 1)
(s6503 1)
(s6504 1)
(s6505 1)
(s6506 1)
(s6507 1)
(s6508 1)
(s6509 1)
(s6510 1)
(s6511 1)
(s6512 1)
(s6513 1)
(s6514 1)
(s6515 1)
(s6516 1)
(s6517 1)
(s6518 1)
(s6519 1)
(s6520 1)
(s6521 1)
(s6522 1)
(s6523 1)
(s6524 1)
(s6525 1)
(s6526 1)
(s6527 1)
(s6528 1)
(s6529 1)
(s6530 1)
(s6531 1)
(s6532 1)
(s6533 1)
(s6534 1)
(s6535 1)
(s6536 1)
(s6537 1)
(s6538 1)
(s6539 1)
(s6540 1)
(s6541 1)
(s6542 1)
(s6543 1)
(s6544 1)
(s6545 1)
(s6546 1)
(s6547 1)
(s6548 1)
(s6549 1)
(s6550 1)
(s6551 1)
(s6552 1)
(s6553 1)
(s6554 1)
(s6555 1)
(s6556 1)
(s6557 1)
(s6558 1)
(s6559 1)
(s6560 1)
(s6561 1)
(s6562 1)
(s6563 1)
(s6564 1)
(s6565 1)
(s6566 1)
(s6567 1)
(s6568 1)
(s6569 1)
(s6570 1)
(s6571 1)
(s6572 1)
(s6573 1)
(s6574 1)
(s6575 1)
(s6576 1)
(s6577 1)
(s6578 1)
(s6579 1)
(s6580 1)
(s6581 1)
(s6582 1)
(s6583 1)
(s6584 1)
(s6585 1)
(s6586 1)
(s6587 1)
(s6588 1)
(s6589 1)
(s6590 1)
(s6591 1)
(s6592 1)
(s6593 1)
(s6594 1)
(s6595 1)
(s6596 1)
(s6597 1)
(s6598 1)
(s6599 1)
(s6600 1)
(s6601 1)
(s6602 1)
(s6603 1)
(s6604 1)
(s6605 1)
(s6606 1)
(s6607 1)
(s6608 1)
(s6609 1)
(s6610 1)
(s6611 1)
(s6612 1)
(s6613 1)
(s6614 1)
(s6615 1)
(s6616 1)
(s6617 1)
(s6618 1)
(s6619 1)
(s6620 1)
(s6621 1)
(s6622 1)
(s6623 1)
(s6624 1)
(s6625 1)
(s6626 1)
(s6627 1)
(s6628 1)
(s6629 1)
(s6630 1)
(s6631 1)
(s6632 1)
(s6633 1)
(s6634 1)
(s6635 1)
(s6636 1)
(s6637 1)
(s6638 1)
(s6639 1)
(s6640 1)
(s6641 1)
(s6642 1)
(s6643 1)
(s6644 1)
(s6645 1)
(s6646 1)
(s6647 1)
(s6648 1)
(s6649 1)
(s6650 1)
(s6651 1)
(s6652 1)
(s6653 1)
(s6654 1)
(s6655 1)
(s6656 1)
(s6657 1)
(s6658 1)
(s6659 1)
(s6660 1)
(s6661 1)
(s6662 1)
(s6663 1)
(s6664 1)
(s6665 1)
(s6666 1)
(s6667 1)
(s6668 1)
(s6669 1)
(s6670 1)
(s6671 1)
(s6672 1)
(s6673 1)
(s6674 1)
(s6675 1)
(s6676 1)
(s6677 1)
(s6678 1)
(s6679 1)
(s6680 1)
(s6681 1)
(s6682 1)
(s6683 1)
(s6684 1)
(s6685 1)
(s6686 1)
(s6687 1)
(s6688 1)
(s6689 1)
(s6690 1)
(s6691 1)
(s6692 1)
(s6693 1)
(s6694 1)
(s6695 1)
(s6696 1)
(s6697 1)
(s6698 1)
(s6699 1)
(s6700 1)
(s6701 1)
(s6702 1)
(s6703 1)
(s6704 1)
(s6705 1)
(s6706 1)
(s6707 1)
(s6708 1)
(s6709 1)
(s6710 1)
(s6711 1)
(s6712 1)
(s6713 1)
(s6714 1)
(s6715 1)
(s6716 1)
(s6717 1)
(s6718 1)
(s6719 1)
(s6720 1)
(s6721 1)
(s6722 1)
(s6723 1)
(s6724 1)
(s6725 1)
(s6726 1)
(s6727 1)
(s6728 1)
(s6729 1)
(s6730 1)
(s6731 1)
(s6732 1)
(s6733 1)
(s6734 1)
(s6735 1)
(s6736 1)
(s6737 1)
(s6738 1)
(s6739 1)
(s6740 1)
(s6741 1)
(s6742 1)
(s6743 1)
(s6744 1)
(s6745 1)
(s6746 1)
(s6747 1)
(s6748 1)
(s6749 1)
(s6750 1)
(s6751 1)
(s6752 1)
(s6753 1)
(s6754 1)
(s6755 1)
(s6756 1)
(s6757 1)
(s6758 1)
(s6759 1)
(s6760 1)
(s6761 1)
(s6762 1)
(s6763 1)
(s6764 1)
(s6765 1)
(s6766 1)
(s6767 1)
(s6768 1)
(s6769 1)
(s6770 1)
(s6771 1)
(s6772 1)
(s6773 1)
(s6774 1)
(s6775 1)
(s6776 1)
(s6777 1)
(s6778 1)
(s6779 1)
(s6780 1)
(s6781 1)
(s6782 1)
(s6783 1)
(s6784 1)
(s6785 1)
(s6786 1)
(s6787 1)
(s6788 1)
(s6789 1)
(s6790 1)
(s6791 1)
(s6792 1)
(s6793 1)
(s6794 1)
(s6795 1)
(s6796 1)
(s6797 1)
(s6798 1)
(s6799 1)
(s6800 1)
(s6801 1)
(s6802 1)
(s6803 1)
(s6804 1)
(s6805 1)
(s6806 1)
(s6807 1)
(s6808 1)
(s6809 1)
(s6810 1)
(s6811 1)
(s6812 1)
(s6813 1)
(s6814 1)
(s6815 1)
(s6816 1)
(s6817 1)
(s6818 1)
(s6819 1)
(s6820 1)
(s6821 1)
(s6822 1)
(s6823 1)
(s6824 1)
(s6825 1)
(s6826 1)
(s6827 1)
(s6828 1)
(s6829 1)
(s6830 1)
(s6831 1)
(s6832 1)
(s6833 1)
(s6834 1)
(s6835 1)
(s6836 1)
(s6837 1)
(s6838 1)
(s6839 1)
(s6840 1)
(s6841 1)
(s6842 1)
(s6843 1)
(s6844 1)
(s6845 1)
(s6846 1)
(s6847 1)
(s6848 1)
(s6849 1)
(s6850 1)
(s6851 1)
(s6852 1)
(s6853 1)
(s6854 1)
(s6855 1)
(s6856 1)
(s6857 1)
(s6858 1)
(s6859 1)
(s6860 1)
(s6861 1)
(s6862 1)
(s6863 1)
(s6864 1)
(s6865 1)
(s6866 1)
(s6867 1)
(s6868 1)
(s6869 1)
(s6870 1)
(s6871 1)
(s6872 1)
(s6873 1)
(s6874 1)
(s6875 1)
(s6876 1)
(s6877 1)
(s6878 1)
(s6879 1)
(s6880 1)
(s6881 1)
(s6882 1)
(s6883 1)
(s6884 1)
(s6885 1)
(s6886 1)
(s6887 1)
(s6888 1)
(s6889 1)
(s6890 1)
(s6891 1)
(s6892 1)
(s6893 1)
(s6894 1)
(s6895 1)
(s6896 1)
(s6897 1)
(s6898 1)
(s6899 1)
(s6900 1)
(s6901 1)
(s6902 1)
(s6903 1)
(s6904 1)
(s6905 1)
(s6906 1)
(s6907 1)
(s6908 1)
(s6909 1)
(s6910 1)
(s6911 1)
(s6912 1)
(s6913 1)
(s6914 1)
(s6915 1)
(s6916 1)
(s6917 1)
(s6918 1)
(s6919 1)
(s6920 1)
(s6921 1)
(s6922 1)
(s6923 1)
(s6924 1)
(s6925 1)
(s6926 1)
(s6927 1)
(s6928 1)
(s6929 1)
(s6930 1)
(s6931 1)
(s6932 1)
(s6933 1)
(s6934 1)
(s6935 1)
(s6936 1)
(s6937 1)
(s6938 1)
(s6939 1)
(s6940 1)
(s6941 1)
(s6942 1)
(s6943 1)
(s6944 1)
(s6945 1)
(s6946 1)
(s6947 1)
(s6948 1)
(s6949 1)
(s6950 1)
(s6951 1)
(s6952 1)
(s6953 1)
(s6954 1)
(s6955 1)
(s6956 1)
(s6957 1)
(s6958 1)
(s6959 1)
(s6960 1)
(s6961 1)
(s6962 1)
(s6963 1)
(s6964 1)
(s6965 1)
(s6966 1)
(s6967 1)
(s6968 1)
(s6969 1)
(s6970 1)
(s6971 1)
(s6972 1)
(s6973 1)
(s6974 1)
(s6975 1)
(s6976 1)
(s6977 1)
(s6978 1)
(s6979 1)
(s6980 1)
(s6981 1)
(s6982 1)
(s6983 1)
(s6984 1)
(s6985 1)
(s6986 1)
(s6987 1)
(s6988 1)
(s6989 1)
(s6990 1)
(s6991 1)
(s6992 1)
(s6993 1)
(s6994 1)
(s6995 1)
(s6996 1)
(s6997 1)
(s6998 1)
(s6999 1)
(s7000 1)
(s7001 1)
(s7002 1)
(s7003 1)
(s7004 1)
(s7005 1)
(s7006 1)
(s7007 1)
(s7008 1)
(s7009 1)
(s7010 1)
(s7011 1)
(s7012 1)
(s7013 1)
(s7014 1)
(s7015 1)
(s7016 1)
(s7017 1)
(s7018 1)
(s7019 1)
(s7020 1)
(s7021 1)
(s7022 1)
(s7023 1)
(s7024 1)
(s7025 1)
(s7026 1)
(s7027 1)
(s7028 1)
(s7029 1)
(s7030 1)
(s7031 1)
(s7032 1)
(s7033 1)
(s7034 1)
(s7035 1)
(s7036 1)
(s7037 1)
(s7038 1)
(s7039 1)
(s7040 1)
(s7041 1)
(s7042 1)
(s7043 1)
(s7044 1)
(s7045 1)
(s7046 1)
(s7047 1)
(s7048 1)
(s7049 1)
(s7050 1)
(s7051 1)
(s7052 1)
(s7053 1)
(s7054 1)
(s7055 1)
(s7056 1)
(s7057 1)
(s7058 1)
(s7059 1)
(s7060 1)
(s7061 1)
(s7062 1)
(s7063 1)
(s7064 1)
(s7065 1)
(s7066 1)
(s7067 1)
(s7068 1)
(s7069 1)
(s7070 1)
(s7071 1)
(s7072 1)
(s7073 1)
(s7074 1)
(s7075 1)
(s7076 1)
(s7077 1)
(s7078 1)
(s7079 1)
(s7080 1)
(s7081 1)
(s7082 1)
(s7083 1)
(s7084 1)
(s7085 1)
(s7086 1)
(s7087 1)
(s7088 1)
(s7089 1)
(s7090 1)
(s7091 1)
(s7092 1)
(s7093 1)
(s7094 1)
(s7095 1)
(s7096 1)
(s7097 1)
(s7098 1)
(s7099 1)
(s7100 1)
(s7101 1)
(s7102 1)
(s7103 1)
(s7104 1)
(s7105 1)
(s7106 1)
(s7107 1)
(s7108 1)
(s7109 1)
(s7110 1)
(s7111 1)
(s7112 1)
(s7113 1)
(s7114 1)
(s7115 1)
(s7116 1)
(s7117 1)
(s7118 1)
(s7119 1)
(s7120 1)
(s7121 1)
(s7122 1)
(s7123 1)
(s7124 1)
(s7125 1)
(s7126 1)
(s7127 1)
(s7128 1)
(s7129 1)
(s7130 1)
(s7131 1)
(s7132 1)
(s7133 1)
(s7134 1)
(s7135 1)
(s7136 1)
(s7137 1)
(s7138 1)
(s7139 1)
(s7140 1)
(s7141 1)
(s7142 1)
(s7143 1)
(s7144 1)
(s7145 1)
(s7146 1)
(s7147 1)
(s7148 1)
(s7149 1)
(s7150 1)
(s7151 1)
(s7152 1)
(s7153 1)
(s7154 1)
(s7155 1)
(s7156 1)
(s7157 1)
(s7158 1)
(s7159 1)
(s7160 1)
(s7161 1)
(s7162 1)
(s7163 1)
(s7164 1)
(s7165 1)
(s7166 1)
(s7167 1)
(s7168 1)
(s7169 1)
(s7170 1)
(s7171 1)
(s7172 1)
(s7173 1)
(s7174 1)
(s7175 1)
(s7176 1)
(s7177 1)
(s7178 1)
(s7179 1)
(s7180 1)
(s7181 1)
(s7182 1)
(s7183 1)
(s7184 1)
(s7185 1)
(s7186 1)
(s7187 1)
(s7188 1)
(s7189 1)
(s7190 1)
(s7191 1)
(s7192 1)
(s7193 1)
(s7194 1)
(s7195 1)
(s7196 1)
(s7197 1)
(s7198 1)
(s7199 1)
(s7200 1)
(s7201 1)
(s7202 1)
(s7203 1)
(s7204 1)
(s7205 1)
(s7206 1)
(s7207 1)
(s7208 1)
(s7209 1)
(s7210 1)
(s7211 1)
(s7212 1)
(s7213 1)
(s7214 1)
(s7215 1)
(s7216 1)
(s7217 1)
(s7218 1)
(s7219 1)
(s7220 1)
(s7221 1)
(s7222 1)
(s7223 1)
(s7224 1)
(s7225 1)
(s7226 1)
(s7227 1)
(s7228 1)
(s7229 1)
(s7230 1)
(s7231 1)
(s7232 1)
(s7233 1)
(s7234 1)
(s7235 1)
(s7236 1)
(s7237 1)
(s7238 1)
(s7239 1)
(s7240 1)
(s7241 1)
(s7242 1)
(s7243 1)
(s7244 1)
(s7245 1)
(s7246 1)
(s7247 1)
(s7248 1)
(s7249 1)
(s7250 1)
(s7251 1)
(s7252 1)
(s7253 1)
(s7254 1)
(s7255 1)
(s7256 1)
(s7257 1)
(s7258 1)
(s7259 1)
(s7260 1)
(s7261 1)
(s7262 1)
(s7263 1)
(s7264 1)
(s7265 1)
(s7266 1)
(s7267 1)
(s7268 1)
(s7269 1)
(s7270 1)
(s7271 1)
(s7272 1)
(s7273 1)
(s7274 1)
(s7275 1)
(s7276 1)
(s7277 1)
(s7278 1)
(s7279 1)
(s7280 1)
(s7281 1)
(s7282 1)
(s7283 1)
(s7284 1)
(s7285 1)
(s7286 1)
(s7287 1)
(s7288 1)
(s7289 1)
(s7290 1)
(s7291 1)
(s7292 1)
(s7293 1)
(s7294 1)
(s7295 1)
(s7296 1)
(s7297 1)
(s7298 1)
(s7299 1)
(s7300 1)
(s7301 1)
(s7302 1)
(s7303 1)
(s7304 1)
(s7305 1)
(s7306 1)
(s7307 1)
(s7308 1)
(s7309 1)
(s7310 1)
(s7311 1)
(s7312 1)
(s7313 1)
(s7314 1)
(s7315 1)
(s7316 1)
(s7317 1)
(s7318 1)
(s7319 1)
(s7320 1)
(s7321 1)
(s7322 1)
(s7323 1)
(s7324 1)
(s7325 1)
(s7326 1)
(s7327 1)
(s7328 1)
(s7329 1)
(s7330 1)
(s7331 1)
(s7332 1)
(s7333 1)
(s7334 1)
(s7335 1)
(s7336 1)
(s7337 1)
(s7338 1)
(s7339 1)
(s7340 1)
(s7341 1)
(s7342 1)
(s7343 1)
(s7344 1)
(s7345 1)
(s7346 1)
(s7347 1)
(s7348 1)
(s7349 1)
(s7350 1)
(s7351 1)
(s7352 1)
(s7353 1)
(s7354 1)
(s7355 1)
(s7356 1)
(s7357 1)
(s7358 1)
(s7359 1)
(s7360 1)
(s7361 1)
(s7362 1)
(s7363 1)
(s7364 1)
(s7365 1)
(s7366 1)
(s7367 1)
(s7368 1)
(s7369 1)
(s7370 1)
(s7371 1)
(s7372 1)
(s7373 1)
(s7374 1)
(s7375 1)
(s7376 1)
(s7377 1)
(s7378 1)
(s7379 1)
(s7380 1)
(s7381 1)
(s7382 1)
(s7383 1)
(s7384 1)
(s7385 1)
(s7386 1)
(s7387 1)
(s7388 1)
(s7389 1)
(s7390 1)
(s7391 1)
(s7392 1)
(s7393 1)
(s7394 1)
(s7395 1)
(s7396 1)
(s7397 1)
(s7398 1)
(s7399 1)
(s7400 1)
(s7401 1)
(s7402 1)
(s7403 1)
(s7404 1)
(s7405 1)
(s7406 1)
(s7407 1)
(s7408 1)
(s7409 1)
(s7410 1)
(s7411 1)
(s7412 1)
(s7413 1)
(s7414 1)
(s7415 1)
(s7416 1)
(s7417 1)
(s7418 1)
(s7419 1)
(s7420 1)
(s7421 1)
(s7422 1)
(s7423 1)
(s7424 1)
(s7425 1)
(s7426 1)
(s7427 1)
(s7428 1)
(s7429 1)
(s7430 1)
(s7431 1)
(s7432 1)
(s7433 1)
(s7434 1)
(s7435 1)
(s7436 1)
(s7437 1)
(s7438 1)
(s7439 1)
(s7440 1)
(s7441 1)
(s7442 1)
(s7443 1)
(s7444 1)
(s7445 1)
(s7446 1)
(s7447 1)
(s7448 1)
(s7449 1)
(s7450 1)
(s7451 1)
(s7452 1)
(s7453 1)
(s7454 1)
(s7455 1)
(s7456 1)
(s7457 1)
(s7458 1)
(s7459 1)
(s7460 1)
(s7461 1)
(s7462 1)
(s7463 1)
(s7464 1)
(s7465 1)
(s7466 1)
(s7467 1)
(s7468 1)
(s7469 1)
(s7470 1)
(s7471 1)
(s7472 1)
(s7473 1)
(s7474 1)
(s7475 1)
(s7476 1)
(s7477 1)
(s7478 1)
(s7479 1)
(s7480 1)
(s7481 1)
(s7482 1)
(s7483 1)
(s7484 1)
(s7485 1)
(s7486 1)
(s7487 1)
(s7488 1)
(s7489 1)
(s7490 1)
(s7491 1)
(s7492 1)
(s7493 1)
(s7494 1)
(s7495 1)
(s7496 1)
(s7497 1)
(s7498 1)
(s7499 1)
(s7500 1)
(s7501 1)
(s7502 1)
(s7503 1)
(s7504 1)
(s7505 1)
(s7506 1)
(s7507 1)
(s7508 1)
(s7509 1)
(s7510 1)
(s7511 1)
(s7512 1)
(s7513 1)
(s7514 1)
(s7515 1)
(s7516 1)
(s7517 1)
(s7518 1)
(s7519 1)
(s7520 1)
(s7521 1)
(s7522 1)
(s7523 1)
(s7524 1)
(s7525 1)
(s7526 1)
(s7527 1)
(s7528 1)
(s7529 1)
(s7530 1)
(s7531 1)
(s7532 1)
(s7533 1)
(s7534 1)
(s7535 1)
(s7536 1)
(s7537 1)
(s7538 1)
(s7539 1)
(s7540 1)
(s7541 1)
(s7542 1)
(s7543 1)
(s7544 1)
(s7545 1)
(s7546 1)
(s7547 1)
(s7548 1)
(s7549 1)
(s7550 1)
(s7551 1)
(s7552 1)
(s7553 1)
(s7554 1)
(s7555 1)
(s7556 1)
(s7557 1)
(s7558 1)
(s7559 1)
(s7560 1)
(s7561 1)
(s7562 1)
(s7563 1)
(s7564 1)
(s7565 1)
(s7566 1)
(s7567 1)
(s7568 1)
(s7569 1)
(s7570 1)
(s7571 1)
(s7572 1)
(s7573 1)
(s7574 1)
(s7575 1)
(s7576 1)
(s7577 1)
(s7578 1)
(s7579 1)
(s7580 1)
(s7581 1)
(s7582 1)
(s7583 1)
(s7584 1)
(s7585 1)
(s7586 1)
(s7587 1)
(s7588 1)
(s7589 1)
(s7590 1)
(s7591 1)
(s7592 1)
(s7593 1)
(s7594 1)
(s7595 1)
(s7596 1)
(s7597 1)
(s7598 1)
(s7599 1)
(s7600 1)
(s7601 1)
(s7602 1)
(s7603 1)
(s7604 1)
(s7605 1)
(s7606 1)
(s7607 1)
(s7608 1)
(s7609 1)
(s7610 1)
(s7611 1)
(s7612 1)
(s7613 1)
(s7614 1)
(s7615 1)
(s7616 1)
(s7617 1)
(s7618 1)
(s7619 1)
(s7620 1)
(s7621 1)
(s7622 1)
(s7623 1)
(s7624 1)
(s7625 1)
(s7626 1)
(s7627 1)
(s7628 1)
(s7629 1)
(s7630 1)
(s7631 1)
(s7632 1)
(s7633 1)
(s7634 1)
(s7635 1)
(s7636 1)
(s7637 1)
(s7638 1)
(s7639 1)
(s7640 1)
(s7641 1)
(s7642 1)
(s7643 1)
(s7644 1)
(s7645 1)
(s7646 1)
(s7647 1)
(s7648 1)
(s7649 1)
(s7650 1)
(s7651 1)
(s7652 1)
(s7653 1)
(s7654 1)
(s7655 1)
(s7656 1)
(s7657 1)
(s7658 1)
(s7659 1)
(s7660 1)
(s7661 1)
(s7662 1)
(s7663 1)
(s7664 1)
(s7665 1)
(s7666 1)
(s7667 1)
(s7668 1)
(s7669 1)
(s7670 1)
(s7671 1)
(s7672 1)
(s7673 1)
(s7674 1)
(s7675 1)
(s7676 1)
(s7677 1)
(s7678 1)
(s7679 1)
(s7680 1)
(s7681 1)
(s7682 1)
(s7683 1)
(s7684 1)
(s7685 1)
(s7686 1)
(s7687 1)
(s7688 1)
(s7689 1)
(s7690 1)
(s7691 1)
(s7692 1)
(s7693 1)
(s7694 1)
(s7695 1)
(s7696 1)
(s7697 1)
(s7698 1)
(s7699 1)
(s7700 1)
(s7701 1)
(s7702 1)
(s7703 1)
(s7704 1)
(s7705 1)
(s7706 1)
(s7707 1)
(s7708 1)
(s7709 1)
(s7710 1)
(s7711 1)
(s7712 1)
(s7713 1)
(s7714 1)
(s7715 1)
(s7716 1)
(s7717 1)
(s7718 1)
(s7719 1)
(s7720 1)
(s7721 1)
(s7722 1)
(s7723 1)
(s7724 1)
(s7725 1)
(s7726 1)
(s7727 1)
(s7728 1)
(s7729 1)
(s7730 1)
(s7731 1)
(s7732 1)
(s7733 1)
(s7734 1)
(s7735 1)
(s7736 1)
(s7737 1)
(s7738 1)
(s7739 1)
(s7740 1)
(s7741 1)
(s7742 1)
(s7743 1)
(s7744 1)
(s7745 1)
(s7746 1)
(s7747 1)
(s7748 1)
(s7749 1)
(s7750 1)
(s7751 1)
(s7752 1)
(s7753 1)
(s7754 1)
(s7755 1)
(s7756 1)
(s7757 1)
(s7758 1)
(s7759 1)
(s7760 1)
(s7761 1)
(s7762 1)
(s7763 1)
(s7764 1)
(s7765 1)
(s7766 1)
(s7767 1)
(s7768 1)
(s7769 1)
(s7770 1)
(s7771 1)
(s7772 1)
(s7773 1)
(s7774 1)
(s7775 1)
(s7776 1)
(s7777 1)
(s7778 1)
(s7779 1)
(s7780 1)
(s7781 1)
(s7782 1)
(s7783 1)
(s7784 1)
(s7785 1)
(s7786 1)
(s7787 1)
(s7788 1)
(s7789 1)
(s7790 1)
(s7791 1)
(s7792 1)
(s7793 1)
(s7794 1)
(s7795 1)
(s7796 1)
(s7797 1)
(s7798 1)
(s7799 1)
(s7800 1)
(s7801 1)
(s7802 1)
(s7803 1)
(s7804 1)
(s7805 1)
(s7806 1)
(s7807 1)
(s7808 1)
(s7809 1)
(s7810 1)
(s7811 1)
(s7812 1)
(s7813 1)
(s7814 1)
(s7815 1)
(s7816 1)
(s7817 1)
(s7818 1)
(s7819 1)
(s7820 1)
(s7821 1)
(s7822 1)
(s7823 1)
(s7824 1)
(s7825 1)
(s7826 1)
(s7827 1)
(s7828 1)
(s7829 1)
(s7830 1)
(s7831 1)
(s7832 1)
(s7833 1)
(s7834 1)
(s7835 1)
(s7836 1)
(s7837 1)
(s7838 1)
(s7839 1)
(s7840 1)
(s7841 1)
(s7842 1)
(s7843 1)
(s7844 1)
(s7845 1)
(s7846 1)
(s7847 1)
(s7848 1)
(s7849 1)
(s7850 1)
(s7851 1)
(s7852 1)
(s7853 1)
(s7854 1)
(s7855 1)
(s7856 1)
(s7857 1)
(s7858 1)
(s7859 1)
(s7860 1)
(s7861 1)
(s7862 1)
(s7863 1)
(s7864 1)
(s7865 1)
(s7866 1)
(s7867 1)
(s7868 1)
(s7869 1)
(s7870 1)
(s7871 1)
(s7872 1)
(s7873 1)
(s7874 1)
(s7875 1)
(s7876 1)
(s7877 1)
(s7878 1)
(s7879 1)
(s7880 1)
(s7881 1)
(s7882 1)
(s7883 1)
(s7884 1)
(s7885 1)
(s7886 1)
(s7887 1)
(s7888 1)
(s7889 1)
(s7890 1)
(s7891 1)
(s7892 1)
(s7893 1)
(s7894 1)
(s7895 1)
(s7896 1)
(s7897 1)
(s7898 1)
(s7899 1)
(s7900 1)
(s7901 1)
(s7902 1)
(s7903 1)
(s7904 1)
(s7905 1)
(s7906 1)
(s7907 1)
(s7908 1)
(s7909 1)
(s7910 1)
(s7911 1)
(s7912 1)
(s7913 1)
(s7914 1)
(s7915 1)
(s7916 1)
(s7917 1)
(s7918 1)
(s7919 1)
(s7920 1)
(s7921 1)
(s7922 1)
(s7923 1)
(s7924 1)
(s7925 1)
(s7926 1)
(s7927 1)
(s7928 1)
(s7929 1)
(s7930 1)
(s7931 1)
(s7932 1)
(s7933 1)
(s7934 1)
(s7935 1)
(s7936 1)
(s7937 1)
(s7938 1)
(s7939 1)
(s7940 1)
(s7941 1)
(s7942 1)
(s7943 1)
(s7944 1)
(s7945 1)
(s7946 1)
(s7947 1)
(s7948 1)
(s7949 1)
(s7950 1)
(s7951 1)
(s7952 1)
(s7953 1)
(s7954 1)
(s7955 1)
(s7956 1)
(s7957 1)
(s7958 1)
(s7959 1)
(s7960 1)
(s7961 1)
(s7962 1)
(s7963 1)
(s7964 1)
(s7965 1)
(s7966 1)
(s7967 1)
(s7968 1)
(s7969 1)
(s7970 1)
(s7971 1)
(s7972 1)
(s7973 1)
(s7974 1)
(s7975 1)
(s7976 1)
(s7977 1)
(s7978 1)
(s7979 1)
(s7980 1)
(s7981 1)
(s7982 1)
(s7983 1)
(s7984 1)
(s7985 1)
(s7986 1)
(s7987 1)
(s7988 1)
(s7989 1)
(s7990 1)
(s7991 1)
(s7992 1)
(s7993 1)
(s7994 1)
(s7995 1)
(s7996 1)
(s7997 1)
(s7998 1)
(s7999 1)
(s8000 1)
(s8001 1)
(s8002 1)
(s8003 1)
(s8004 1)
(s8005 1)
(s8006 1)
(s8007 1)
(s8008 1)
(s8009 1)
(s8010 1)
(s8011 1)
(s8012 1)
(s8013 1)
(s8014 1)
(s8015 1)
(s8016 1)
(s8017 1)
(s8018 1)
(s8019 1)
(s8020 1)
(s8021 1)
(s8022 1)
(s8023 1)
(s8024 1)
(s8025 1)
(s8026 1)
(s8027 1)
(s8028 1)
(s8029 1)
(s8030 1)
(s8031 1)
(s8032 1)
(s8033 1)
(s8034 1)
(s8035 1)
(s8036 1)
(s8037 1)
(s8038 1)
(s8039 1)
(s8040 1)
(s8041 1)
(s8042 1)
(s8043 1)
(s8044 1)
(s8045 1)
(s8046 1)
(s8047 1)
(s8048 1)
(s8049 1)
(s8050 1)
(s8051 1)
(s8052 1)
(s8053 1)
(s8054 1)
(s8055 1)
(s8056 1)
(s8057 1)
(s8058 1)
(s8059 1)
(s8060 1)
(s8061 1)
(s8062 1)
(s8063 1)
(s8064 1)
(s8065 1)
(s8066 1)
(s8067 1)
(s8068 1)
(s8069 1)
(s8070 1)
(s8071 1)
(s8072 1)
(s8073 1)
(s8074 1)
(s8075 1)
(s8076 1)
(s8077 1)
(s8078 1)
(s8079 1)
(s8080 1)
(s8081 1)
(s8082 1)
(s8083 1)
(s8084 1)
(s8085 1)
(s8086 1)
(s8087 1)
(s8088 1)
(s8089 1)
(s8090 1)
(s8091 1)
(s8092 1)
(s8093 1)
(s8094 1)
(s8095 1)
(s8096 1)
(s8097 1)
(s8098 1)
(s8099 1)
(s8100 1)
(s8101 1)
(s8102 1)
(s8103 1)
(s8104 1)
(s8105 1)
(s8106 1)
(s8107 1)
(s8108 1)
(s8109 1)
(s8110 1)
(s8111 1)
(s8112 1)
(s8113 1)
(s8114 1)
(s8115 1)
(s8116 1)
(s8117 1)
(s8118 1)
(s8119 1)
(s8120 1)
(s8121 1)
(s8122 1)
(s8123 1)
(s8124 1)
(s8125 1)
(s8126 1)
(s8127 1)
(s8128 1)
(s8129 1)
(s8130 1)
(s8131 1)
(s8132 1)
(s8133 1)
(s8134 1)
(s8135 1)
(s8136 1)
(s8137 1)
(s8138 1)
(s8139 1)
(s8140 1)
(s8141 1)
(s8142 1)
(s8143 1)
(s8144 1)
(s8145 1)
(s8146 1)
(s8147 1)
(s8148 1)
(s8149 1)
(s8150 1)
(s8151 1)
(s8152 1)
(s8153 1)
(s8154 1)
(s8155 1)
(s8156 1)
(s8157 1)
(s8158 1)
(s8159 1)
(s8160 1)
(s8161 1)
(s8162 1)
(s8163 1)
(s8164 1)
(s8165 1)
(s8166 1)
(s8167 1)
(s8168 1)
(s8169 1)
(s8170 1)
(s8171 1)
(s8172 1)
(s8173 1)
(s8174 1)
(s8175 1)
(s8176 1)
(s8177 1)
(s8178 1)
(s8179 1)
(s8180 1)
(s8181 1)
(s8182 1)
(s8183 1)
(s8184 1)
(s8185 1)
(s8186 1)
(s8187 1)
(s8188 1)
(s8189 1)
(s8190 1)
(s8191 1)
(s8192 1)
(s8193 1)
(s8194 1)
(s8195 1)
(s8196 1)
(s8197 1)
(s8198 1)
(s8199 1)
(s8200 1)
(s8201 1)
(s8202 1)
(s8203 1)
(s8204 1)
(s8205 1)
(s8206 1)
(s8207 1)
(s8208 1)
(s8209 1)
(s8210 1)
(s8211 1)
(s8212 1)
(s8213 1)
(s8214 1)
(s8215 1)
(s8216 1)
(s8217 1)
(s8218 1)
(s8219 1)
(s8220 1)
(s8221 1)
(s8222 1)
(s8223 1)
(s8224 1)
(s8225 1)
(s8226 1)
(s8227 1)
(s8228 1)
(s8229 1)
(s8230 1)
(s8231 1)
(s8232 1)
(s8233 1)
(s8234 1)
(s8235 1)
(s8236 1)
(s8237 1)
(s8238 1)
(s8239 1)
(s8240 1)
(s8241 1)
(s8242 1)
(s8243 1)
(s8244 1)
(s8245 1)
(s8246 1)
(s8247 1)
(s8248 1)
(s8249 1)
(s8250 1)
(s8251 1)
(s8252 1)
(s8253 1)
(s8254 1)
(s8255 1)
(s8256 1)
(s8257 1)
(s8258 1)
(s8259 1)
(s8260 1)
(s8261 1)
(s8262 1)
(s8263 1)
(s8264 1)
(s8265 1)
(s8266 1)
(s8267 1)
(s8268 1)
(s8269 1)
(s8270 1)
(s8271 1)
(s8272 1)
(s8273 1)
(s8274 1)
(s8275 1)
(s8276 1)
(s8277 1)
(s8278 1)
(s8279 1)
(s8280 1)
(s8281 1)
(s8282 1)
(s8283 1)
(s8284 1)
(s8285 1)
(s8286 1)
(s8287 1)
(s8288 1)
(s8289 1)
(s8290 1)
(s8291 1)
(s8292 1)
(s8293 1)
(s8294 1)
(s8295 1)
(s8296 1)
(s8297 1)
(s8298 1)
(s8299 1)
(s8300 1)
(s8301 1)
(s8302 1)
(s8303 1)
(s8304 1)
(s8305 1)
(s8306 1)
(s8307 1)
(s8308 1)
(s8309 1)
(s8310 1)
(s8311 1)
(s8312 1)
(s8313 1)
(s8314 1)
(s8315 1)
(s8316 1)
(s8317 1)
(s8318 1)
(s8319 1)
(s8320 1)
(s8321 1)
(s8322 1)
(s8323 1)
(s8324 1)
(s8325 1)
(s8326 1)
(s8327 1)
(s8328 1)
(s8329 1)
(s8330 1)
(s8331 1)
(s8332 1)
(s8333 1)
(s8334 1)
(s8335 1)
(s8336 1)
(s8337 1)
(s8338 1)
(s8339 1)
(s8340 1)
(s8341 1)
(s8342 1)
(s8343 1)
(s8344 1)
(s8345 1)
(s8346 1)
(s8347 1)
(s8348 1)
(s8349 1)
(s8350 1)
(s8351 1)
(s8352 1)
(s8353 1)
(s8354 1)
(s8355 1)
(s8356 1)
(s8357 1)
(s8358 1)
(s8359 1)
(s8360 1)
(s8361 1)
(s8362 1)
(s8363 1)
(s8364 1)
(s8365 1)
(s8366 1)
(s8367 1)
(s8368 1)
(s8369 1)
(s8370 1)
(s8371 1)
(s8372 1)
(s8373 1)
(s8374 1)
(s8375 1)
(s8376 1)
(s8377 1)
(s8378 1)
(s8379 1)
(s8380 1)
(s8381 1)
(s8382 1)
(s8383 1)
(s8384 1)
(s8385 1)
(s8386 1)
(s8387 1)
(s8388 1)
(s8389 1)
(s8390 1)
(s8391 1)
(s8392 1)
(s8393 1)
(s8394 1)
(s8395 1)
(s8396 1)
(s8397 1)
(s8398 1)
(s8399 1)
(s8400 1)
(s8401 1)
(s8402 1)
(s8403 1)
(s8404 1)
(s8405 1)
(s8406 1)
(s8407 1)
(s8408 1)
(s8409 1)
(s8410 1)
(s8411 1)
(s8412 1)
(s8413 1)
(s8414 1)
(s8415 1)
(s8416 1)
(s8417 1)
(s8418 1)
(s8419 1)
(s8420 1)
(s8421 1)
(s8422 1)
(s8423 1)
(s8424 1)
(s8425 1)
(s8426 1)
(s8427 1)
(s8428 1)
(s8429 1)
(s8430 1)
(s8431 1)
(s8432 1)
(s8433 1)
(s8434 1)
(s8435 1)
(s8436 1)
(s8437 1)
(s8438 1)
(s8439 1)
(s8440 1)
(s8441 1)
(s8442 1)
(s8443 1)
(s8444 1)
(s8445 1)
(s8446 1)
(s8447 1)
(s8448 1)
(s8449 1)
(s8450 1)
(s8451 1)
(s8452 1)
(s8453 1)
(s8454 1)
(s8455 1)
(s8456 1)
(s8457 1)
(s8458 1)
(s8459 1)
(s8460 1)
(s8461 1)
(s8462 1)
(s8463 1)
(s8464 1)
(s8465 1)
(s8466 1)
(s8467 1)
(s8468 1)
(s8469 1)
(s8470 1)
(s8471 1)
(s8472 1)
(s8473 1)
(s8474 1)
(s8475 1)
(s8476 1)
(s8477 1)
(s8478 1)
(s8479 1)
(s8480 1)
(s8481 1)
(s8482 1)
(s8483 1)
(s8484 1)
(s8485 1)
(s8486 1)
(s8487 1)
(s8488 1)
(s8489 1)
(s8490 1)
(s8491 1)
(s8492 1)
(s8493 1)
(s8494 1)
(s8495 1)
(s8496 1)
(s8497 1)
(s8498 1)
(s8499 1)
(s8500 1)
(s8501 1)
(s8502 1)
(s8503 1)
(s8504 1)
(s8505 1)
(s8506 1)
(s8507 1)
(s8508 1)
(s8509 1)
(s8510 1)
(s8511 1)
(s8512 1)
(s8513 1)
(s8514 1)
(s8515 1)
(s8516 1)
(s8517 1)
(s8518 1)
(s8519 1)
(s8520 1)
(s8521 1)
(s8522 1)
(s8523 1)
(s8524 1)
(s8525 1)
(s8526 1)
(s8527 1)
(s8528 1)
(s8529 1)
(s8530 1)
(s8531 1)
(s8532 1)
(s8533 1)
(s8534 1)
(s8535 1)
(s8536 1)
(s8537 1)
(s8538 1)
(s8539 1)
(s8540 1)
(s8541 1)
(s8542 1)
(s8543 1)
(s8544 1)
(s8545 1)
(s8546 1)
(s8547 1)
(s8548 1)
(s8549 1)
(s8550 1)
(s8551 1)
(s8552 1)
(s8553 1)
(s8554 1)
(s8555 1)
(s8556 1)
(s8557 1)
(s8558 1)
(s8559 1)
(s8560 1)
(s8561 1)
(s8562 1)
(s8563 1)
(s8564 1)
(s8565 1)
(s8566 1)
(s8567 1)
(s8568 1)
(s8569 1)
(s8570 1)
(s8571 1)
(s8572 1)
(s8573 1)
(s8574 1)
(s8575 1)
(s8576 1)
(s8577 1)
(s8578 1)
(s8579 1)
(s8580 1)
(s8581 1)
(s8582 1)
(s8583 1)
(s8584 1)
(s8585 1)
(s8586 1)
(s8587 1)
(s8588 1)
(s8589 1)
(s8590 1)
(s8591 1)
(s8592 1)
(s8593 1)
(s8594 1)
(s8595 1)
(s8596 1)
(s8597 1)
(s8598 1)
(s8599 1)
(s8600 1)
(s8601 1)
(s8602 1)
(s8603 1)
(s8604 1)
(s8605 1)
(s8606 1)
(s8607 1)
(s8608 1)
(s8609 1)
(s8610 1)
(s8611 1)
(s8612 1)
(s8613 1)
(s8614 1)
(s8615 1)
(s8616 1)
(s8617 1)
(s8618 1)
(s8619 1)
(s8620 1)
(s8621 1)
(s8622 1)
(s8623 1)
(s8624 1)
(s8625 1)
(s8626 1)
(s8627 1)
(s8628 1)
(s8629 1)
(s8630 1)
(s8631 1)
(s8632 1)
(s8633 1)
(s8634 1)
(s8635 1)
(s8636 1)
(s8637 1)
(s8638 1)
(s8639 1)
(s8640 1)
(s8641 1)
(s8642 1)
(s8643 1)
(s8644 1)
(s8645 1)
(s8646 1)
(s8647 1)
(s8648 1)
(s8649 1)
(s8650 1)
(s8651 1)
(s8652 1)
(s8653 1)
(s8654 1)
(s8655 1)
(s8656 1)
(s8657 1)
(s8658 1)
(s8659 1)
(s8660 1)
(s8661 1)
(s8662 1)
(s8663 1)
(s8664 1)
(s8665 1)
(s8666 1)
(s8667 1)
(s8668 1)
(s8669 1)
(s8670 1)
(s8671 1)
(s8672 1)
(s8673 1)
(s8674 1)
(s8675 1)
(s8676 1)
(s8677 1)
(s8678 1)
(s8679 1)
(s8680 1)
(s8681 1)
(s8682 1)
(s8683 1)
(s8684 1)
(s8685 1)
(s8686 1)
(s8687 1)
(s8688 1)
(s8689 1)
(s8690 1)
(s8691 1)
(s8692 1)
(s8693 1)
(s8694 1)
(s8695 1)
(s8696 1)
(s8697 1)
(s8698 1)
(s8699 1)
(s8700 1)
(s8701 1)
(s8702 1)
(s8703 1)
(s8704 1)
(s8705 1)
(s8706 1)
(s8707 1)
(s8708 1)
(s8709 1)
(s8710 1)
(s8711 1)
(s8712 1)
(s8713 1)
(s8714 1)
(s8715 1)
(s8716 1)
(s8717 1)
(s8718 1)
(s8719 1)
(s8720 1)
(s8721 1)
(s8722 1)
(s8723 1)
(s8724 1)
(s8725 1)
(s8726 1)
(s8727 1)
(s8728 1)
(s8729 1)
(s8730 1)
(s8731 1)
(s8732 1)
(s8733 1)
(s8734 1)
(s8735 1)
(s8736 1)
(s8737 1)
(s8738 1)
(s8739 1)
(s8740 1)
(s8741 1)
(s8742 1)
(s8743 1)
(s8744 1)
(s8745 1)
(s8746 1)
(s8747 1)
(s8748 1)
(s8749 1)
(s8750 1)
(s8751 1)
(s8752 1)
(s8753 1)
(s8754 1)
(s8755 1)
(s8756 1)
(s8757 1)
(s8758 1)
(s8759 1)
(s8760 1)
(s8761 1)
(s8762 1)
(s8763 1)
(s8764 1)
(s8765 1)
(s8766 1)
(s8767 1)
(s8768 1)
(s8769 1)
(s8770 1)
(s8771 1)
(s8772 1)
(s8773 1)
(s8774 1)
(s8775 1)
(s8776 1)
(s8777 1)
(s8778 1)
(s8779 1)
(s8780 1)
(s8781 1)
(s8782 1)
(s8783 1)
(s8784 1)
(s8785 1)
(s8786 1)
(s8787 1)
(s8788 1)
(s8789 1)
(s8790 1)
(s8791 1)
(s8792 1)
(s8793 1)
(s8794 1)
(s8795 1)
(s8796 1)
(s8797 1)
(s8798 1)
(s8799 1)
(s8800 1)
(s8801 1)
(s8802 1)
(s8803 1)
(s8804 1)
(s8805 1)
(s8806 1)
(s8807 1)
(s8808 1)
(s8809 1)
(s8810 1)
(s8811 1)
(s8812 1)
(s8813 1)
(s8814 1)
(s8815 1)
(s8816 1)
(s8817 1)
(s8818 1)
(s8819 1)
(s8820 1)
(s8821 1)
(s8822 1)
(s8823 1)
(s8824 1)
(s8825 1)
(s8826 1)
(s8827 1)
(s8828 1)
(s8829 1)
(s8830 1)
(s8831 1)
(s8832 1)
(s8833 1)
(s8834 1)
(s8835 1)
(s8836 1)
(s8837 1)
(s8838 1)
(s8839 1)
(s8840 1)
(s8841 1)
(s8842 1)
(s8843 1)
(s8844 1)
(s8845 1)
(s8846 1)
(s8847 1)
(s8848 1)
(s8849 1)
(s8850 1)
(s8851 1)
(s8852 1)
(s8853 1)
(s8854 1)
(s8855 1)
(s8856 1)
(s8857 1)
(s8858 1)
(s8859 1)
(s8860 1)
(s8861 1)
(s8862 1)
(s8863 1)
(s8864 1)
(s8865 1)
(s8866 1)
(s8867 1)
(s8868 1)
(s8869 1)
(s8870 1)
(s8871 1)
(s8872 1)
(s8873 1)
(s8874 1)
(s8875 1)
(s8876 1)
(s8877 1)
(s8878 1)
(s8879 1)
(s8880 1)
(s8881 1)
(s8882 1)
(s8883 1)
(s8884 1)
(s8885 1)
(s8886 1)
(s8887 1)
(s8888 1)
(s8889 1)
(s8890 1)
(s8891 1)
(s8892 1)
(s8893 1)
(s8894 1)
(s8895 1)
(s8896 1)
(s8897 1)
(s8898 1)
(s8899 1)
(s8900 1)
(s8901 1)
(s8902 1)
(s8903 1)
(s8904 1)
(s8905 1)
(s8906 1)
(s8907 1)
(s8908 1)
(s8909 1)
(s8910 1)
(s8911 1)
(s8912 1)
(s8913 1)
(s8914 1)
(s8915 1)
(s8916 1)
(s8917 1)
(s8918 1)
(s8919 1)
(s8920 1)
(s8921 1)
(s8922 1)
(s8923 1)
(s8924 1)
(s8925 1)
(s8926 1)
(s8927 1)
(s8928 1)
(s8929 1)
(s8930 1)
(s8931 1)
(s8932 1)
(s8933 1)
(s8934 1)
(s8935 1)
(s8936 1)
(s8937 1)
(s8938 1)
(s8939 1)
(s8940 1)
(s8941 1)
(s8942 1)
(s8943 1)
(s8944 1)
(s8945 1)
(s8946 1)
(s8947 1)
(s8948 1)
(s8949 1)
(s8950 1)
(s8951 1)
(s8952 1)
(s8953 1)
(s8954 1)
(s8955 1)
(s8956 1)
(s8957 1)
(s8958 1)
(s8959 1)
(s8960 1)
(s8961 1)
(s8962 1)
(s8963 1)
(s8964 1)
(s8965 1)
(s8966 1)
(s8967 1)
(s8968 1)
(s8969 1)
(s8970 1)
(s8971 1)
(s8972 1)
(s8973 1)
(s8974 1)
(s8975 1)
(s8976 1)
(s8977 1)
(s8978 1)
(s8979 1)
(s8980 1)
(s8981 1)
(s8982 1)
(s8983 1)
(s8984 1)
(s8985 1)
(s8986 1)
(s8987 1)
(s8988 1)
(s8989 1)
(s8990 1)
(s8991 1)
(s8992 1)
(s8993 1)
(s8994 1)
(s8995 1)
(s8996 1)
(s8997 1)
(s8998 1)
(s8999 1)
(s9000 1)
(s9001 1)
(s9002 1)
(s9003 1)
(s9004 1)
(s9005 1)
(s9006 1)
(s9007 1)
(s9008 1)
(s9009 1)
(s9010 1)
(s9011 1)
(s9012 1)
(s9013 1)
(s9014 1)
(s9015 1)
(s9016 1)
(s9017 1)
(s9018 1)
(s9019 1)
(s9020 1)
(s9021 1)
(s9022 1)
(s9023 1)
(s9024 1)
(s9025 1)
(s9026 1)
(s9027 1)
(s9028 1)
(s9029 1)
(s9030 1)
(s9031 1)
(s9032 1)
(s9033 1)
(s9034 1)
(s9035 1)
(s9036 1)
(s9037 1)
(s9038 1)
(s9039 1)
(s9040 1)
(s9041 1)
(s9042 1)
(s9043 1)
(s9044 1)
(s9045 1)
(s9046 1)
(s9047 1)
(s9048 1)
(s9049 1)
(s9050 1)
(s9051 1)
(s9052 1)
(s9053 1)
(s9054 1)
(s9055 1)
(s9056 1)
(s9057 1)
(s9058 1)
(s9059 1)
(s9060 1)
(s9061 1)
(s9062 1)
(s9063 1)
(s9064 1)
(s9065 1)
(s9066 1)
(s9067 1)
(s9068 1)
(s9069 1)
(s9070 1)
(s9071 1)
(s9072 1)
(s9073 1)
(s9074 1)
(s9075 1)
(s9076 1)
(s9077 1)
(s9078 1)
(s9079 1)
(s9080 1)
(s9081 1)
(s9082 1)
(s9083 1)
(s9084 1)
(s9085 1)
(s9086 1)
(s9087 1)
(s9088 1)
(s9089 1)
(s9090 1)
(s9091 1)
(s9092 1)
(s9093 1)
(s9094 1)
(s9095 1)
(s9096 1)
(s9097 1)
(s9098 1)
(s9099 1)
(s9100 1)
(s9101 1)
(s9102 1)
(s9103 1)
(s9104 1)
(s9105 1)
(s9106 1)
(s9107 1)
(s9108 1)
(s9109 1)
(s9110 1)
(s9111 1)
(s9112 1)
(s9113 1)
(s9114 1)
(s9115 1)
(s9116 1)
(s9117 1)
(s9118 1)
(s9119 1)
(s9120 1)
(s9121 1)
(s9122 1)
(s9123 1)
(s9124 1)
(s9125 1)
(s9126 1)
(s9127 1)
(s9128 1)
(s9129 1)
(s9130 1)
(s9131 1)
(s9132 1)
(s9133 1)
(s9134 1)
(s9135 1)
(s9136 1)
(s9137 1)
(s9138 1)
(s9139 1)
(s9140 1)
(s9141 1)
(s9142 1)
(s9143 1)
(s9144 1)
(s9145 1)
(s9146 1)
(s9147 1)
(s9148 1)
(s9149 1)
(s9150 1)
(s9151 1)
(s9152 1)
(s9153 1)
(s9154 1)
(s9155 1)
(s9156 1)
(s9157 1)
(s9158 1)
(s9159 1)
(s9160 1)
(s9161 1)
(s9162 1)
(s9163 1)
(s9164 1)
(s9165 1)
(s9166 1)
(s9167 1)
(s9168 1)
(s9169 1)
(s9170 1)
(s9171 1)
(s9172 1)
(s9173 1)
(s9174 1)
(s9175 1)
(s9176 1)
(s9177 1)
(s9178 1)
(s9179 1)
(s9180 1)
(s9181 1)
(s9182 1)
(s9183 1)
(s9184 1)
(s9185 1)
(s9186 1)
(s9187 1)
(s9188 1)
(s9189 1)
(s9190 1)
(s9191 1)
(s9192 1)
(s9193 1)
(s9194 1)
(s9195 1)
(s9196 1)
(s9197 1)
(s9198 1)
(s9199 1)
(s9200 1)
(s9201 1)
(s9202 1)
(s9203 1)
(s9204 1)
(s9205 1)
(s9206 1)
(s9207 1)
(s9208 1)
(s9209 1)
(s9210 1)
(s9211 1)
(s9212 1)
(s9213 1)
(s9214 1)
(s9215 1)
(s9216 1)
(s9217 1)
(s9218 1)
(s9219 1)
(s9220 1)
(s9221 1)
(s9222 1)
(s9223 1)
(s9224 1)
(s9225 1)
(s9226 1)
(s9227 1)
(s9228 1)
(s9229 1)
(s9230 1)
(s9231 1)
(s9232 1)
(s9233 1)
(s9234 1)
(s9235 1)
(s9236 1)
(s9237 1)
(s9238 1)
(s9239 1)
(s9240 1)
(s9241 1)
(s9242 1)
(s9243 1)
(s9244 1)
(s9245 1)
(s9246 1)
(s9247 1)
(s9248 1)
(s9249 1)
(s9250 1)
(s9251 1)
(s9252 1)
(s9253 1)
(s9254 1)
(s9255 1)
(s9256 1)
(s9257 1)
(s9258 1)
(s9259 1)
(s9260 1)
(s9261 1)
(s9262 1)
(s9263 1)
(s9264 1)
(s9265 1)
(s9266 1)
(s9267 1)
(s9268 1)
(s9269 1)
(s9270 1)
(s9271 1)
(s9272 1)
(s9273 1)
(s9274 1)
(s9275 1)
(s9276 1)
(s9277 1)
(s9278 1)
(s9279 1)
(s9280 1)
(s9281 1)
(s9282 1)
(s9283 1)
(s9284 1)
(s9285 1)
(s9286 1)
(s9287 1)
(s9288 1)
(s9289 1)
(s9290 1)
(s9291 1)
(s9292 1)
(s9293 1)
(s9294 1)
(s9295 1)
(s9296 1)
(s9297 1)
(s9298 1)
(s9299 1)
(s9300 1)
(s9301 1)
(s9302 1)
(s9303 1)
(s9304 1)
(s9305 1)
(s9306 1)
(s9307 1)
(s9308 1)
(s9309 1)
(s9310 1)
(s9311 1)
(s9312 1)
(s9313 1)
(s9314 1)
(s9315 1)
(s9316 1)
(s9317 1)
(s9318 1)
(s9319 1)
(s9320 1)
(s9321 1)
(s9322 1)
(s9323 1)
(s9324 1)
(s9325 1)
(s9326 1)
(s9327 1)
(s9328 1)
(s9329 1)
(s9330 1)
(s9331 1)
(s9332 1)
(s9333 1)
(s9334 1)
(s9335 1)
(s9336 1)
(s9337 1)
(s9338 1)
(s9339 1)
(s9340 1)
(s9341 1)
(s9342 1)
(s9343 1)
(s9344 1)
(s9345 1)
(s9346 1)
(s9347 1)
(s9348 1)
(s9349 1)
(s9350 1)
(s9351 1)
(s9352 1)
(s9353 1)
(s9354 1)
(s9355 1)
(s9356 1)
(s9357 1)
(s9358 1)
(s9359 1)
(s9360 1)
(s9361 1)
(s9362 1)
(s9363 1)
(s9364 1)
(s9365 1)
(s9366 1)
(s9367 1)
(s9368 1)
(s9369 1)
(s9370 1)
(s9371 1)
(s9372 1)
(s9373 1)
(s9374 1)
(s9375 1)
(s9376 1)
(s9377 1)
(s9378 1)
(s9379 1)
(s9380 1)
(s9381 1)
(s9382 1)
(s9383 1)
(s9384 1)
(s9385 1)
(s9386 1)
(s9387 1)
(s9388 1)
(s9389 1)
(s9390 1)
(s9391 1)
(s9392 1)
(s9393 1)
(s9394 1)
(s9395 1)
(s9396 1)
(s9397 1)
(s9398 1)
(s9399 1)
(s9400 1)
(s9401 1)
(s9402 1)
(s9403 1)
(s9404 1)
(s9405 1)
(s9406 1)
(s9407 1)
(s9408 1)
(s9409 1)
(s9410 1)
(s9411 1)
(s9412 1)
(s9413 1)
(s9414 1)
(s9415 1)
(s9416 1)
(s9417 1)
(s9418 1)
(s9419 1)
(s9420 1)
(s9421 1)
(s9422 1)
(s9423 1)
(s9424 1)
(s9425 1)
(s9426 1)
(s9427 1)
(s9428 1)
(s9429 1)
(s9430 1)
(s9431 1)
(s9432 1)
(s9433 1)
(s9434 1)
(s9435 1)
(s9436 1)
(s9437 1)
(s9438 1)
(s9439 1)
(s9440 1)
(s9441 1)
(s9442 1)
(s9443 1)
(s9444 1)
(s9445 1)
(s9446 1)
(s9447 1)
(s9448 1)
(s9449 1)
(s9450 1)
(s9451 1)
(s9452 1)
(s9453 1)
(s9454 1)
(s9455 1)
(s9456 1)
(s9457 1)
(s9458 1)
(s9459 1)
(s9460 1)
(s9461 1)
(s9462 1)
(s9463 1)
(s9464 1)
(s9465 1)
(s9466 1)
(s9467 1)
(s9468 1)
(s9469 1)
(s9470 1)
(s9471 1)
(s9472 1)
(s9473 1)
(s9474 1)
(s9475 1)
(s9476 1)
(s9477 1)
(s9478 1)
(s9479 1)
(s9480 1)
(s9481 1)
(s9482 1)
(s9483 1)
(s9484 1)
(s9485 1)
(s9486 1)
(s9487 1)
(s9488 1)
(s9489 1)
(s9490 1)
(s9491 1)
(s9492 1)
(s9493 1)
(s9494 1)
(s9495 1)
(s9496 1)
(s9497 1)
(s9498 1)
(s9499 1)
(s9500 1)
(s9501 1)
(s9502 1)
(s9503 1)
(s9504 1)
(s9505 1)
(s9506 1)
(s9507 1)
(s9508 1)
(s9509 1)
(s9510 1)
(s9511 1)
(s9512 1)
(s9513 1)
(s9514 1)
(s9515 1)
(s9516 1)
(s9517 1)
(s9518 1)
(s9519 1)
(s9520 1)
(s9521 1)
(s9522 1)
(s9523 1)
(s9524 1)
(s9525 1)
(s9526 1)
(s9527 1)
(s9528 1)
(s9529 1)
(s9530 1)
(s9531 1)
(s9532 1)
(s9533 1)
(s9534 1)
(s9535 1)
(s9536 1)
(s9537 1)
(s9538 1)
(s9539 1)
(s9540 1)
(s9541 1)
(s9542 1)
(s9543 1)
(s9544 1)
(s9545 1)
(s9546 1)
(s9547 1)
(s9548 1)
(s9549 1)
(s9550 1)
(s9551 1)
(s9552 1)
(s9553 1)
(s9554 1)
(s9555 1)
(s9556 1)
(s9557 1)
(s9558 1)
(s9559 1)
(s9560 1)
(s9561 1)
(s9562 1)
(s9563 1)
(s9564 1)
(s9565 1)
(s9566 1)
(s9567 1)
(s9568 1)
(s9569 1)
(s9570 1)
(s9571 1)
(s9572 1)
(s9573 1)
(s9574 1)
(s9575 1)
(s9576 1)
(s9577 1)
(s9578 1)
(s9579 1)
(s9580 1)
(s9581 1)
(s9582 1)
(s9583 1)
(s9584 1)
(s9585 1)
(s9586 1)
(s9587 1)
(s9588 1)
(s9589 1)
(s9590 1)
(s9591 1)
(s9592 1)
(s9593 1)
(s9594 1)
(s9595 1)
(s9596 1)
(s9597 1)
(s9598 1)
(s9599 1)
(s9600 1)
(s9601 1)
(s9602 1)
(s9603 1)
(s9604 1)
(s9605 1)
(s9606 1)
(s9607 1)
(s9608 1)
(s9609 1)
(s9610 1)
(s9611 1)
(s9612 1)
(s9613 1)
(s9614 1)
(s9615 1)
(s9616 1)
(s9617 1)
(s9618 1)
(s9619 1)
(s9620 1)
(s9621 1)
(s9622 1)
(s9623 1)
(s9624 1)
(s9625 1)
(s9626 1)
(s9627 1)
(s9628 1)
(s9629 1)
(s9630 1)
(s9631 1)
(s9632 1)
(s9633 1)
(s9634 1)
(s9635 1)
(s9636 1)
(s9637 1)
(s9638 1)
(s9639 1)
(s9640 1)
(s9641 1)
(s9642 1)
(s9643 1)
(s9644 1)
(s9645 1)
(s9646 1)
(s9647 1)
(s9648 1)
(s9649 1)
(s9650 1)
(s9651 1)
(s9652 1)
(s9653 1)
(s9654 1)
(s9655 1)
(s9656 1)
(s9657 1)
(s9658 1)
(s9659 1)
(s9660 1)
(s9661 1)
(s9662 1)
(s9663 1)
(s9664 1)
(s9665 1)
(s9666 1)
(s9667 1)
(s9668 1)
(s9669 1)
(s9670 1)
(s9671 1)
(s9672 1)
(s9673 1)
(s9674 1)
(s9675 1)
(s9676 1)
(s9677 1)
(s9678 1)
(s9679 1)
(s9680 1)
(s9681 1)
(s9682 1)
(s9683 1)
(s9684 1)
(s9685 1)
(s9686 1)
(s9687 1)
(s9688 1)
(s9689 1)
(s9690 1)
(s9691 1)
(s9692 1)
(s9693 1)
(s9694 1)
(s9695 1)
(s9696 1)
(s9697 1)
(s9698 1)
(s9699 1)
(s9700 1)
(s9701 1)
(s9702 1)
(s9703 1)
(s9704 1)
(s9705 1)
(s9706 1)
(s9707 1)
(s9708 1)
(s9709 1)
(s9710 1)
(s9711 1)
(s9712 1)
(s9713 1)
(s9714 1)
(s9715 1)
(s9716 1)
(s9717 1)
(s9718 1)
(s9719 1)
(s9720 1)
(s9721 1)
(s9722 1)
(s9723 1)
(s9724 1)
(s9725 1)
(s9726 1)
(s9727 1)
(s9728 1)
(s9729 1)
(s9730 1)
(s9731 1)
(s9732 1)
(s9733 1)
(s9734 1)
(s9735 1)
(s9736 1)
(s9737 1)
(s9738 1)
(s9739 1)
(s9740 1)
(s9741 1)
(s9742 1)
(s9743 1)
(s9744 1)
(s9745 1)
(s9746 1)
(s9747 1)
(s9748 1)
(s9749 1)
(s9750 1)
(s9751 1)
(s9752 1)
(s9753 1)
(s9754 1)
(s9755 1)
(s9756 1)
(s9757 1)
(s9758 1)
(s9759 1)
(s9760 1)
(s9761 1)
(s9762 1)
(s9763 1)
(s9764 1)
(s9765 1)
(s9766 1)
(s9767 1)
(s9768 1)
(s9769 1)
(s9770 1)
(s9771 1)
(s9772 1)
(s9773 1)
(s9774 1)
(s9775 1)
(s9776 1)
(s9777 1)
(s9778 1)
(s9779 1)
(s9780 1)
(s9781 1)
(s9782 1)
(s9783 1)
(s9784 1)
(s9785 1)
(s9786 1)
(s9787 1)
(s9788 1)
(s9789 1)
(s9790 1)
(s9791 1)
(s9792 1)
(s9793 1)
(s9794 1)
(s9795 1)
(s9796 1)
(s9797 1)
(s9798 1)
(s9799 1)
(s9800 1)
(s9801 1)
(s9802 1)
(s9803 1)
(s9804 1)
(s9805 1)
(s9806 1)
(s9807 1)
(s9808 1)
(s9809 1)
(s9810 1)
(s9811 1)
(s9812 1)
(s9813 1)
(s9814 1)
(s9815 1)
(s9816 1)
(s9817 1)
(s9818 1)
(s9819 1)
(s9820 1)
(s9821 1)
(s9822 1)
(s9823 1)
(s9824 1)
(s9825 1)
(s9826 1)
(s9827 1)
(s9828 1)
(s9829 1)
(s9830 1)
(s9831 1)
(s9832 1)
(s9833 1)
(s9834 1)
(s9835 1)
(s9836 1)
(s9837 1)
(s9838 1)
(s9839 1)
(s9840 1)
(s9841 1)
(s9842 1)
(s9843 1)
(s9844 1)
(s9845 1)
(s9846 1)
(s9847 1)
(s9848 1)
(s9849 1)
(s9850 1)
(s9851 1)
(s9852 1)
(s9853 1)
(s9854 1)
(s9855 1)
(s9856 1)
(s9857 1)
(s9858 1)
(s9859 1)
(s9860 1)
(s9861 1)
(s9862 1)
(s9863 1)
(s9864 1)
(s9865 1)
(s9866 1)
(s9867 1)
(s9868 1)
(s9869 1)
(s9870 1)
(s9871 1)
(s9872 1)
(s9873 1)
(s9874 1)
(s9875 1)
(s9876 1)
(s9877 1)
(s9878 1)
(s9879 1)
(s9880 1)
(s9881 1)
(s9882 1)
(s9883 1)
(s9884 1)
(s9885 1)
(s9886 1)
(s9887 1)
(s9888 1)
(s9889 1)
(s9890 1)
(s9891 1)
(s9892 1)
(s9893 1)
(s9894 1)
(s9895 1)
(s9896 1)
(s9897 1)
(s9898 1)
(s9899 1)
(s9900 1)
(s9901 1)
(s9902 1)
(s9903 1)
(s9904 1)
(s9905 1)
(s9906 1)
(s9907 1)
(s9908 1)
(s9909 1)
(s9910 1)
(s9911 1)
(s9912 1)
(s9913 1)
(s9914 1)
(s9915 1)
(s9916 1)
(s9917 1)
(s9918 1)
(s9919 1)
(s9920 1)
(s9921 1)
(s9922 1)
(s9923 1)
(s9924 1)
(s9925 1)
(s9926 1)
(s9927 1)
(s9928 1)
(s9929 1)
(s9930 1)
(s9931 1)
(s9932 1)
(s9933 1)
(s9934 1)
(s9935 1)
(s9936 1)
(s9937 1)
(s9938 1)
(s9939 1)
(s9940 1)
(s9941 1)
(s9942 1)
(s9943 1)
(s9944 1)
(s9945 1)
(s9946 1)
(s9947 1)
(s9948 1)
(s9949 1)
(s9950 1)
(s9951 1)
(s9952 1)
(s9953 1)
(s9954 1)
(s9955 1)
(s9956 1)
(s9957 1)
(s9958 1)
(s9959 1)
(s9960 1)
(s9961 1)
(s9962 1)
(s9963 1)
(s9964 1)
(s9965 1)
(s9966 1)
(s9967 1)
(s9968 1)
(s9969 1)
(s9970 1)
(s9971 1)
(s9972 1)
(s9973 1)
(s9974 1)
(s9975 1)
(s9976 1)
(s9977 1)
(s9978 1)
(s9979 1)
(s9980 1)
(s9981 1)
(s9982 1)
(s9983 1)
(s9984 1)
(s9985 1)
(s9986 1)
(s9987 1)
(s9988 1)
(s9989 1)
(s9990 1)
(s9991 1)
(s9992 1)
(s9993 1)
(s9994 1)
(s9995 1)
(s9996 1)
(s9997 1)
(s9998 1)
(s9999 1)
(s10000 1)
(s10001 1)
(s10002 1)
(s10003 1)
(s10004 1)
(s10005 1)
(s10006 1)
(s10007 1)
(s10008 1)
(s10009 1)
(s10010 1)
(s10011 1)
(s10012 1)
(s10013 1)
(s10014 1)
(s10015 1)
(s10016 1)
(s10017 1)
(s10018 1)
(s10019 1)
(s10020 1)
(s10021 1)
(s10022 1)
(s10023 1)
(s10024 1)
(s10025 1)
(s10026 1)
(s10027 1)
(s10028 1)
(s10029 1)
(s10030 1)
(s10031 1)
(s10032 1)
(s10033 1)
(s10034 1)
(s10035 1)
(s10036 1)
(s10037 1)
(s10038 1)
(s10039 1)
(s10040 1)
(s10041 1)
(s10042 1)
(s10043 1)
(s10044 1)
(s10045 1)
(s10046 1)
(s10047 1)
(s10048 1)
(s10049 1)
(s10050 1)
(s10051 1)
(s10052 1)
(s10053 1)
(s10054 1)
(s10055 1)
(s10056 1)
(s10057 1)
(s10058 1)
(s10059 1)
(s10060 1)
(s10061 1)
(s10062 1)
(s10063 1)
(s10064 1)
(s10065 1)
(s10066 1)
(s10067 1)
(s10068 1)
(s10069 1)
(s10070 1)
(s10071 1)
(s10072 1)
(s10073 1)
(s10074 1)
(s10075 1)
(s10076 1)
(s10077 1)
(s10078 1)
(s10079 1)
(s10080 1)
(s10081 1)
(s10082 1)
(s10083 1)
(s10084 1)
(s10085 1)
(s10086 1)
(s10087 1)
(s10088 1)
(s10089 1)
(s10090 1)
(s10091 1)
(s10092 1)
(s10093 1)
(s10094 1)
(s10095 1)
(s10096 1)
(s10097 1)
(s10098 1)
(s10099 1)
(s10100 1)
(s10101 1)
(s10102 1)
(s10103 1)
(s10104 1)
(s10105 1)
(s10106 1)
(s10107 1)
(s10108 1)
(s10109 1)
(s10110 1)
(s10111 1)
(s10112 1)
(s10113 1)
(s10114 1)
(s10115 1)
(s10116 1)
(s10117 1)
(s10118 1)
(s10119 1)
(s10120 1)
(s10121 1)
(s10122 1)
(s10123 1)
(s10124 1)
(s10125 1)
(s10126 1)
(s10127 1)
(s10128 1)
(s10129 1)
(s10130 1)
(s10131 1)
(s10132 1)
(s10133 1)
(s10134 1)
(s10135 1)
(s10136 1)
(s10137 1)
(s10138 1)
(s10139 1)
(s10140 1)
(s10141 1)
(s10142 1)
(s10143 1)
(s10144 1)
(s10145 1)
(s10146 1)
(s10147 1)
(s10148 1)
(s10149 1)
(s10150 1)
(s10151 1)
(s10152 1)
(s10153 1)
(s10154 1)
(s10155 1)
(s10156 1)
(s10157 1)
(s10158 1)
(s10159 1)
(s10160 1)
(s10161 1)
(s10162 1)
(s10163 1)
(s10164 1)
(s10165 1)
(s10166 1)
(s10167 1)
(s10168 1)
(s10169 1)
(s10170 1)
(s10171 1)
(s10172 1)
(s10173 1)
(s10174 1)
(s10175 1)
(s10176 1)
(s10177 1)
(s10178 1)
(s10179 1)
(s10180 1)
(s10181 1)
(s10182 1)
(s10183 1)
(s10184 1)
(s10185 1)
(s10186 1)
(s10187 1)
(s10188 1)
(s10189 1)
(s10190 1)
(s10191 1)
(s10192 1)
(s10193 1)
(s10194 1)
(s10195 1)
(s10196 1)
(s10197 1)
(s10198 1)
(s10199 1)
(s10200 1)
(s10201 1)
(s10202 1)
(s10203 1)
(s10204 1)
(s10205 1)
(s10206 1)
(s10207 1)
(s10208 1)
(s10209 1)
(s10210 1)
(s10211 1)
(s10212 1)
(s10213 1)
(s10214 1)
(s10215 1)
(s10216 1)
(s10217 1)
(s10218 1)
(s10219 1)
(s10220 1)
(s10221 1)
(s10222 1)
(s10223 1)
(s10224 1)
(s10225 1)
(s10226 1)
(s10227 1)
(s10228 1)
(s10229 1)
(s10230 1)
(s10231 1)
(s10232 1)
(s10233 1)
(s10234 1)
(s10235 1)
(s10236 1)
(s10237 1)
(s10238 1)
(s10239 1)
(s10240 1)
(s10241 1)
(s10242 1)
(s10243 1)
(s10244 1)
(s10245 1)
(s10246 1)
(s10247 1)
(s10248 1)
(s10249 1)
(s10250 1)
(s10251 1)
(s10252 1)
(s10253 1)
(s10254 1)
(s10255 1)
(s10256 1)
(s10257 1)
(s10258 1)
(s10259 1)
(s10260 1)
(s10261 1)
(s10262 1)
(s10263 1)
(s10264 1)
(s10265 1)
(s10266 1)
(s10267 1)
(s10268 1)
(s10269 1)
(s10270 1)
(s10271 1)
(s10272 1)
(s10273 1)
(s10274 1)
(s10275 1)
(s10276 1)
(s10277 1)
(s10278 1)
(s10279 1)
(s10280 1)
(s10281 1)
(s10282 1)
(s10283 1)
(s10284 1)
(s10285 1)
(s10286 1)
(s10287 1)
(s10288 1)
(s10289 1)
(s10290 1)
(s10291 1)
(s10292 1)
(s10293 1)
(s10294 1)
(s10295 1)
(s10296 1)
(s10297 1)
(s10298 1)
(s10299 1)
(s10300 1)
(s10301 1)
(s10302 1)
(s10303 1)
(s10304 1)
(s10305 1)
(s10306 1)
(s10307 1)
(s10308 1)
(s10309 1)
(s10310 1)
(s10311 1)
(s10312 1)
(s10313 1)
(s10314 1)
(s10315 1)
(s10316 1)
(s10317 1)
(s10318 1)
(s10319 1)
(s10320 1)
(s10321 1)
(s10322 1)
(s10323 1)
(s10324 1)
(s10325 1)
(s10326 1)
(s10327 1)
(s10328 1)
(s10329 1)
(s10330 1)
(s10331 1)
(s10332 1)
(s10333 1)
(s10334 1)
(s10335 1)
(s10336 1)
(s10337 1)
(s10338 1)
(s10339 1)
(s10340 1)
(s10341 1)
(s10342 1)
(s10343 1)
(s10344 1)
(s10345 1)
(s10346 1)
(s10347 1)
(s10348 1)
(s10349 1)
(s10350 1)
(s10351 1)
(s10352 1)
(s10353 1)
(s10354 1)
(s10355 1)
(s10356 1)
(s10357 1)
(s10358 1)
(s10359 1)
(s10360 1)
(s10361 1)
(s10362 1)
(s10363 1)
(s10364 1)
(s10365 1)
(s10366 1)
(s10367 1)
(s10368 1)
(s10369 1)
(s10370 1)
(s10371 1)
(s10372 1)
(s10373 1)
(s10374 1)
(s10375 1)
(s10376 1)
(s10377 1)
(s10378 1)
(s10379 1)
(s10380 1)
(s10381 1)
(s10382 1)
(s10383 1)
(s10384 1)
(s10385 1)
(s10386 1)
(s10387 1)
(s10388 1)
(s10389 1)
(s10390 1)
(s10391 1)
(s10392 1)
(s10393 1)
(s10394 1)
(s10395 1)
(s10396 1)
(s10397 1)
(s10398 1)
(s10399 1)
(s10400 1)
(s10401 1)
(s10402 1)
(s10403 1)
(s10404 1)
(s10405 1)
(s10406 1)
(s10407 1)
(s10408 1)
(s10409 1)
(s10410 1)
(s10411 1)
(s10412 1)
(s10413 1)
(s10414 1)
(s10415 1)
(s10416 1)
(s10417 1)
(s10418 1)
(s10419 1)
(s10420 1)
(s10421 1)
(s10422 1)
(s10423 1)
(s10424 1)
(s10425 1)
(s10426 1)
(s10427 1)
(s10428 1)
(s10429 1)
(s10430 1)
(s10431 1)
(s10432 1)
(s10433 1)
(s10434 1)
(s10435 1)
(s10436 1)
(s10437 1)
(s10438 1)
(s10439 1)
(s10440 1)
(s10441 1)
(s10442 1)
(s10443 1)
(s10444 1)
(s10445 1)
(s10446 1)
(s10447 1)
(s10448 1)
(s10449 1)
(s10450 1)
(s10451 1)
(s10452 1)
(s10453 1)
(s10454 1)
(s10455 1)
(s10456 1)
(s10457 1)
(s10458 1)
(s10459 1)
(s10460 1)
(s10461 1)
(s10462 1)
(s10463 1)
(s10464 1)
(s10465 1)
(s10466 1)
(s10467 1)
(s10468 1)
(s10469 1)
(s10470 1)
(s10471 1)
(s10472 1)
(s10473 1)
(s10474 1)
(s10475 1)
(s10476 1)
(s10477 1)
(s10478 1)
(s10479 1)
(s10480 1)
(s10481 1)
(s10482 1)
(s10483 1)
(s10484 1)
(s10485 1)
(s10486 1)
(s10487 1)
(s10488 1)
(s10489 1)
(s10490 1)
(s10491 1)
(s10492 1)
(s10493 1)
(s10494 1)
(s10495 1)
(s10496 1)
(s10497 1)
(s10498 1)
(s10499 1)
(s10500 1)
(s10501 1)
(s10502 1)
(s10503 1)
(s10504 1)
(s10505 1)
(s10506 1)
(s10507 1)
(s10508 1)
(s10509 1)
(s10510 1)
(s10511 1)
(s10512 1)
(s10513 1)
(s10514 1)
(s10515 1)
(s10516 1)
(s10517 1)
(s10518 1)
(s10519 1)
(s10520 1)
(s10521 1)
(s10522 1)
(s10523 1)
(s10524 1)
(s10525 1)
(s10526 1)
(s10527 1)
(s10528 1)
(s10529 1)
(s10530 1)
(s10531 1)
(s10532 1)
(s10533 1)
(s10534 1)
(s10535 1)
(s10536 1)
(s10537 1)
(s10538 1)
(s10539 1)
(s10540 1)
(s10541 1)
(s10542 1)
(s10543 1)
(s10544 1)
(s10545 1)
(s10546 1)
(s10547 1)
(s10548 1)
(s10549 1)
(s10550 1)
(s10551 1)
(s10552 1)
(s10553 1)
(s10554 1)
(s10555 1)
(s10556 1)
(s10557 1)
(s10558 1)
(s10559 1)
(s10560 1)
(s10561 1)
(s10562 1)
(s10563 1)
(s10564 1)
(s10565 1)
(s10566 timeout
1) org.smtlib.IParser$ParserException: Unbalanced parentheses at end of input")
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 10599/20599 variables, and 0 constraints, problems are : Problem set: 0 solved, 9997 unsolved in 30171 ms.
Refiners :[State Equation: 0/10601 constraints, PredecessorRefiner: 0/9997 constraints, Known Traps: 0/0 constraints]
After SMT, in 69267ms problems are : Problem set: 0 solved, 9997 unsolved
Search for dead transitions found 0 dead transitions in 69386ms
Starting structural reductions in LTL mode, iteration 1 : 10601/10604 places, 9998/9998 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 78789 ms. Remains : 10601/10604 places, 9998/9998 transitions.
Support contains 164 out of 10601 places after structural reductions.
[2024-05-31 23:33:42] [INFO ] Flatten gal took : 506 ms
[2024-05-31 23:33:42] [INFO ] Flatten gal took : 309 ms
[2024-05-31 23:33:43] [INFO ] Input system was already deterministic with 9998 transitions.
Support contains 160 out of 10601 places (down from 164) after GAL structural reductions.
RANDOM walk for 40000 steps (1326 resets) in 3152 ms. (12 steps per ms) remains 87/88 properties
BEST_FIRST walk for 4001 steps (110 resets) in 111 ms. (35 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (114 resets) in 57 ms. (68 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (110 resets) in 50 ms. (78 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (108 resets) in 82 ms. (48 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (110 resets) in 64 ms. (61 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (113 resets) in 54 ms. (72 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (114 resets) in 53 ms. (74 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (106 resets) in 47 ms. (83 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (116 resets) in 55 ms. (71 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (111 resets) in 48 ms. (81 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (106 resets) in 58 ms. (67 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (113 resets) in 47 ms. (83 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (113 resets) in 45 ms. (86 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (116 resets) in 47 ms. (83 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (116 resets) in 89 ms. (44 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (104 resets) in 82 ms. (48 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (112 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (112 resets) in 50 ms. (78 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (108 resets) in 63 ms. (62 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (110 resets) in 57 ms. (68 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (116 resets) in 68 ms. (57 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (112 resets) in 69 ms. (57 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (114 resets) in 77 ms. (51 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (114 resets) in 66 ms. (59 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (112 resets) in 75 ms. (52 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (114 resets) in 62 ms. (63 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (107 resets) in 76 ms. (51 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (113 resets) in 76 ms. (51 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (117 resets) in 86 ms. (45 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (107 resets) in 79 ms. (50 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (112 resets) in 73 ms. (54 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (111 resets) in 76 ms. (51 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (113 resets) in 53 ms. (74 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (115 resets) in 43 ms. (90 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (109 resets) in 43 ms. (90 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (113 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (110 resets) in 40 ms. (97 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (107 resets) in 46 ms. (85 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (112 resets) in 41 ms. (95 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (109 resets) in 40 ms. (97 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (112 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (113 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (111 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (108 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (106 resets) in 41 ms. (95 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (107 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (118 resets) in 43 ms. (90 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (113 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (111 resets) in 41 ms. (95 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (114 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
Interrupted probabilistic random walk after 56762 steps, run timeout after 6001 ms. (steps per millisecond=9 ) properties seen :0 out of 87
Probabilistic random walk after 56762 steps, saw 28386 distinct states, run finished after 6005 ms. (steps per millisecond=9 ) properties seen :0
// Phase 1: matrix 9998 rows 10601 cols
[2024-05-31 23:33:54] [INFO ] Invariants computation overflowed in 177 ms
All remaining problems are real, not stopping.
At refinement iteration 0 (INCLUDED_ONLY) 0/159 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 1 (OVERLAPS) 431/590 variables, 159/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/590 variables, 0/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 3 (OVERLAPS) 2084/2674 variables, 774/933 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/2674 variables, 0/933 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 5 (OVERLAPS) 4290/6964 variables, 1956/2889 constraints. Problems are: Problem set: 0 solved, 87 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 6964/20599 variables, and 2889 constraints, problems are : Problem set: 0 solved, 87 unsolved in 5018 ms.
Refiners :[State Equation: 2889/10601 constraints, PredecessorRefiner: 87/87 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 87 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/159 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 1 (OVERLAPS) 431/590 variables, 159/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/590 variables, 0/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 3 (OVERLAPS) 2084/2674 variables, 774/933 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 4 (INCLUDED_ONLY) 0/2674 variables, 87/1020 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/2674 variables, 0/1020 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 6 (OVERLAPS) 4290/6964 variables, 1956/2976 constraints. Problems are: Problem set: 0 solved, 87 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 6964/20599 variables, and 2976 constraints, problems are : Problem set: 0 solved, 87 unsolved in 5020 ms.
Refiners :[State Equation: 2889/10601 constraints, PredecessorRefiner: 87/87 constraints, Known Traps: 0/0 constraints]
After SMT, in 10453ms problems are : Problem set: 0 solved, 87 unsolved
Skipping Parikh replay, no witness traces provided.
Support contains 159 out of 10601 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Graph (complete) has 18192 edges and 10601 vertex of which 10599 are kept as prefixes of interest. Removing 2 places using SCC suffix rule.24 ms
Discarding 2 places :
Also discarding 0 output transitions
Drop transitions (Empty/Sink Transition effects.) removed 2 transitions
Reduce isomorphic transitions removed 2 transitions.
Discarding 1 places :
Implicit places reduction removed 1 places
Drop transitions (Trivial Post-Agglo cleanup.) removed 2228 transitions
Trivial Post-agglo rules discarded 2228 transitions
Performed 2228 trivial Post agglomeration. Transition count delta: 2228
Iterating post reduction 0 with 2231 rules applied. Total rules applied 2232 place count 10598 transition count 7768
Reduce places removed 2228 places and 0 transitions.
Performed 61 Post agglomeration using F-continuation condition.Transition count delta: 61
Iterating post reduction 1 with 2289 rules applied. Total rules applied 4521 place count 8370 transition count 7707
Reduce places removed 61 places and 0 transitions.
Iterating post reduction 2 with 61 rules applied. Total rules applied 4582 place count 8309 transition count 7707
Performed 403 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 403 Pre rules applied. Total rules applied 4582 place count 8309 transition count 7304
Deduced a syphon composed of 403 places in 730 ms
Reduce places removed 403 places and 0 transitions.
Iterating global reduction 3 with 806 rules applied. Total rules applied 5388 place count 7906 transition count 7304
Performed 1710 Post agglomeration using F-continuation condition.Transition count delta: 1710
Deduced a syphon composed of 1710 places in 343 ms
Reduce places removed 1710 places and 0 transitions.
Iterating global reduction 3 with 3420 rules applied. Total rules applied 8808 place count 6196 transition count 5594
Performed 101 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 101 places in 326 ms
Reduce places removed 101 places and 0 transitions.
Iterating global reduction 3 with 202 rules applied. Total rules applied 9010 place count 6095 transition count 5594
Performed 101 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 101 places in 299 ms
Reduce places removed 101 places and 0 transitions.
Iterating global reduction 3 with 202 rules applied. Total rules applied 9212 place count 5994 transition count 5594
Performed 101 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 101 places in 225 ms
Reduce places removed 101 places and 0 transitions.
Iterating global reduction 3 with 202 rules applied. Total rules applied 9414 place count 5893 transition count 5594
Performed 68 Post agglomeration using F-continuation condition.Transition count delta: 0
Deduced a syphon composed of 68 places in 237 ms
Reduce places removed 68 places and 0 transitions.
Iterating global reduction 3 with 136 rules applied. Total rules applied 9550 place count 5825 transition count 5594
Free-agglomeration rule applied 5 times.
Iterating global reduction 3 with 5 rules applied. Total rules applied 9555 place count 5825 transition count 5589
Reduce places removed 5 places and 0 transitions.
Iterating post reduction 3 with 5 rules applied. Total rules applied 9560 place count 5820 transition count 5589
Free-agglomeration rule (complex) applied 842 times.
Iterating global reduction 4 with 842 rules applied. Total rules applied 10402 place count 5820 transition count 4747
Reduce places removed 842 places and 0 transitions.
Iterating post reduction 4 with 842 rules applied. Total rules applied 11244 place count 4978 transition count 4747
Partial Free-agglomeration rule applied 810 times.
Drop transitions (Partial Free agglomeration) removed 810 transitions
Iterating global reduction 5 with 810 rules applied. Total rules applied 12054 place count 4978 transition count 4747
Reduce places removed 1 places and 1 transitions.
Iterating global reduction 5 with 1 rules applied. Total rules applied 12055 place count 4977 transition count 4746
Applied a total of 12055 rules in 8688 ms. Remains 4977 /10601 variables (removed 5624) and now considering 4746/9998 (removed 5252) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 8689 ms. Remains : 4977/10601 places, 4746/9998 transitions.
RANDOM walk for 40000 steps (5162 resets) in 655 ms. (60 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (333 resets) in 36 ms. (108 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (337 resets) in 32 ms. (121 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (337 resets) in 32 ms. (121 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (327 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (325 resets) in 35 ms. (111 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (352 resets) in 56 ms. (70 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (350 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (328 resets) in 70 ms. (56 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (339 resets) in 67 ms. (58 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (339 resets) in 53 ms. (74 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (351 resets) in 68 ms. (58 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (331 resets) in 50 ms. (78 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (332 resets) in 42 ms. (93 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (337 resets) in 35 ms. (111 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (331 resets) in 28 ms. (137 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (335 resets) in 27 ms. (142 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (334 resets) in 67 ms. (58 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (327 resets) in 34 ms. (114 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (336 resets) in 31 ms. (125 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (333 resets) in 35 ms. (111 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (349 resets) in 51 ms. (76 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (343 resets) in 36 ms. (108 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (359 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (337 resets) in 37 ms. (105 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (332 resets) in 38 ms. (102 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (340 resets) in 35 ms. (111 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (346 resets) in 38 ms. (102 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (338 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (342 resets) in 37 ms. (105 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (335 resets) in 35 ms. (111 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (321 resets) in 56 ms. (70 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (350 resets) in 44 ms. (88 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (344 resets) in 34 ms. (114 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (327 resets) in 43 ms. (90 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (341 resets) in 50 ms. (78 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (346 resets) in 56 ms. (70 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (337 resets) in 41 ms. (95 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (332 resets) in 53 ms. (74 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (335 resets) in 60 ms. (65 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (336 resets) in 40 ms. (97 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (332 resets) in 50 ms. (78 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (342 resets) in 41 ms. (95 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (322 resets) in 33 ms. (117 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (341 resets) in 30 ms. (129 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (342 resets) in 31 ms. (125 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4003 steps (331 resets) in 31 ms. (125 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4000 steps (339 resets) in 31 ms. (125 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4004 steps (315 resets) in 30 ms. (129 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4001 steps (319 resets) in 30 ms. (129 steps per ms) remains 87/87 properties
BEST_FIRST walk for 4002 steps (342 resets) in 30 ms. (129 steps per ms) remains 87/87 properties
Interrupted probabilistic random walk after 54135 steps, run timeout after 3001 ms. (steps per millisecond=18 ) properties seen :0 out of 87
Probabilistic random walk after 54135 steps, saw 27088 distinct states, run finished after 3001 ms. (steps per millisecond=18 ) properties seen :0
// Phase 1: matrix 4746 rows 4977 cols
[2024-05-31 23:34:18] [INFO ] Invariants computation overflowed in 100 ms
[2024-05-31 23:34:18] [INFO ] State equation strengthened by 754 read => feed constraints.
All remaining problems are real, not stopping.
At refinement iteration 0 (INCLUDED_ONLY) 0/159 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 1 (OVERLAPS) 588/747 variables, 159/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/747 variables, 17/176 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/747 variables, 0/176 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 4 (OVERLAPS) 3893/4640 variables, 1402/1578 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/4640 variables, 207/1785 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 6 (INCLUDED_ONLY) 0/4640 variables, 0/1785 constraints. Problems are: Problem set: 0 solved, 87 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 9136/9723 variables, and 4704 constraints, problems are : Problem set: 0 solved, 87 unsolved in 45040 ms.
Refiners :[State Equation: 4480/4977 constraints, ReadFeed: 224/754 constraints, PredecessorRefiner: 87/87 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 87 unsolved
At refinement iteration 0 (INCLUDED_ONLY) 0/159 variables, 0/0 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 1 (OVERLAPS) 588/747 variables, 159/159 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 2 (INCLUDED_ONLY) 0/747 variables, 17/176 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 3 (INCLUDED_ONLY) 0/747 variables, 0/176 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 4 (OVERLAPS) 3893/4640 variables, 1402/1578 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 5 (INCLUDED_ONLY) 0/4640 variables, 207/1785 constraints. Problems are: Problem set: 0 solved, 87 unsolved
At refinement iteration 6 (INCLUDED_ONLY) 0/4640 variables, 81/1866 constraints. Problems are: Problem set: 0 solved, 87 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4640/9723 variables, and 1866 constraints, problems are : Problem set: 0 solved, 87 unsolved in 45020 ms.
Refiners :[State Equation: 1561/4977 constraints, ReadFeed: 224/754 constraints, PredecessorRefiner: 81/87 constraints, Known Traps: 0/0 constraints]
After SMT, in 90266ms problems are : Problem set: 0 solved, 87 unsolved
Skipping Parikh replay, no witness traces provided.
Support contains 159 out of 4977 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 4977/4977 places, 4746/4746 transitions.
Applied a total of 0 rules in 398 ms. Remains 4977 /4977 variables (removed 0) and now considering 4746/4746 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 398 ms. Remains : 4977/4977 places, 4746/4746 transitions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 4977/4977 places, 4746/4746 transitions.
Applied a total of 0 rules in 398 ms. Remains 4977 /4977 variables (removed 0) and now considering 4746/4746 (removed 0) transitions.
// Phase 1: matrix 4746 rows 4977 cols
[2024-05-31 23:35:49] [INFO ] Invariants computation overflowed in 102 ms
[2024-05-31 23:35:55] [INFO ] Implicit Places using invariants in 6856 ms returned []
// Phase 1: matrix 4746 rows 4977 cols
[2024-05-31 23:35:56] [INFO ] Invariants computation overflowed in 94 ms
[2024-05-31 23:35:59] [INFO ] State equation strengthened by 754 read => feed constraints.
[2024-05-31 23:38:36] [INFO ] Performed 2/4977 implicitness test of which 0 returned IMPLICIT in 157 seconds.
[2024-05-31 23:38:36] [INFO ] Timeout of Implicit test with SMT after 157 seconds.
[2024-05-31 23:38:36] [INFO ] Implicit Places using invariants and state equation in 160189 ms returned []
Implicit Place search using SMT with State Equation took 167049 ms to find 0 implicit places.
[2024-05-31 23:38:36] [INFO ] Redundant transitions in 329 ms returned []
Running 4745 sub problems to find dead transitions.
// Phase 1: matrix 4746 rows 4977 cols
[2024-05-31 23:38:36] [INFO ] Invariants computation overflowed in 103 ms
[2024-05-31 23:38:36] [INFO ] State equation strengthened by 754 read => feed constraints.
Solver is answering 'unknown', stopping.
After SMT solving in domain Real declared 4975/9723 variables, and 0 constraints, problems are : Problem set: 0 solved, 4745 unsolved in 30061 ms.
Refiners :[State Equation: 0/4977 constraints, ReadFeed: 0/754 constraints, PredecessorRefiner: 4745/4745 constraints, Known Traps: 0/0 constraints]
Escalating to Integer solving :Problem set: 0 solved, 4745 unsolved
Solver is answering 'unknown', stopping.
After SMT solving in domain Int declared 4975/9723 variables, and 0 constraints, problems are : Problem set: 0 solved, 4745 unsolved in 30062 ms.
Refiners :[State Equation: 0/4977 constraints, ReadFeed: 0/754 constraints, PredecessorRefiner: 0/4745 constraints, Known Traps: 0/0 constraints]
After SMT, in 68306ms problems are : Problem set: 0 solved, 4745 unsolved
Search for dead transitions found 0 dead transitions in 68369ms
Finished structural reductions in REACHABILITY mode , in 1 iterations and 236168 ms. Remains : 4977/4977 places, 4746/4746 transitions.
[2024-05-31 23:39:45] [INFO ] Flatten gal took : 252 ms
[2024-05-31 23:39:45] [INFO ] Flatten gal took : 253 ms
[2024-05-31 23:39:46] [INFO ] Input system was already deterministic with 9998 transitions.
Computed a total of 7 stabilizing places and 7 stable transitions
Graph (complete) has 18192 edges and 10601 vertex of which 10598 are kept as prefixes of interest. Removing 3 places using SCC suffix rule.41 ms
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Applied a total of 0 rules in 3179 ms. Remains 10601 /10601 variables (removed 0) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3182 ms. Remains : 10601/10601 places, 9998/9998 transitions.
[2024-05-31 23:39:49] [INFO ] Flatten gal took : 214 ms
[2024-05-31 23:39:49] [INFO ] Flatten gal took : 235 ms
[2024-05-31 23:39:50] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3139 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3141 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:39:53] [INFO ] Flatten gal took : 210 ms
[2024-05-31 23:39:53] [INFO ] Flatten gal took : 240 ms
[2024-05-31 23:39:54] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3175 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3176 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:39:57] [INFO ] Flatten gal took : 202 ms
[2024-05-31 23:39:57] [INFO ] Flatten gal took : 226 ms
[2024-05-31 23:39:58] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Graph (complete) has 18192 edges and 10601 vertex of which 10600 are kept as prefixes of interest. Removing 1 places using SCC suffix rule.20 ms
Discarding 1 places :
Also discarding 0 output transitions
Reduce places removed 1 places and 1 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 2390 transitions
Trivial Post-agglo rules discarded 2390 transitions
Performed 2390 trivial Post agglomeration. Transition count delta: 2390
Iterating post reduction 0 with 2390 rules applied. Total rules applied 2391 place count 10599 transition count 7607
Reduce places removed 2390 places and 0 transitions.
Performed 4 Post agglomeration using F-continuation condition.Transition count delta: 4
Iterating post reduction 1 with 2394 rules applied. Total rules applied 4785 place count 8209 transition count 7603
Reduce places removed 4 places and 0 transitions.
Iterating post reduction 2 with 4 rules applied. Total rules applied 4789 place count 8205 transition count 7603
Performed 402 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 402 Pre rules applied. Total rules applied 4789 place count 8205 transition count 7201
Deduced a syphon composed of 402 places in 761 ms
Reduce places removed 402 places and 0 transitions.
Iterating global reduction 3 with 804 rules applied. Total rules applied 5593 place count 7803 transition count 7201
Performed 1397 Post agglomeration using F-continuation condition.Transition count delta: 1397
Deduced a syphon composed of 1397 places in 334 ms
Reduce places removed 1397 places and 0 transitions.
Iterating global reduction 3 with 2794 rules applied. Total rules applied 8387 place count 6406 transition count 5804
Partial Post-agglomeration rule applied 1 times.
Drop transitions (Partial Post agglomeration) removed 1 transitions
Iterating global reduction 3 with 1 rules applied. Total rules applied 8388 place count 6406 transition count 5804
Reduce places removed 1 places and 1 transitions.
Iterating global reduction 3 with 1 rules applied. Total rules applied 8389 place count 6405 transition count 5803
Applied a total of 8389 rules in 5120 ms. Remains 6405 /10601 variables (removed 4196) and now considering 5803/9998 (removed 4195) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 5121 ms. Remains : 6405/10601 places, 5803/9998 transitions.
[2024-05-31 23:40:03] [INFO ] Flatten gal took : 172 ms
[2024-05-31 23:40:03] [INFO ] Flatten gal took : 187 ms
[2024-05-31 23:40:04] [INFO ] Input system was already deterministic with 5803 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3308 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3308 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:07] [INFO ] Flatten gal took : 204 ms
[2024-05-31 23:40:07] [INFO ] Flatten gal took : 222 ms
[2024-05-31 23:40:08] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3207 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3207 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:11] [INFO ] Flatten gal took : 202 ms
[2024-05-31 23:40:12] [INFO ] Flatten gal took : 222 ms
[2024-05-31 23:40:12] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3243 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3243 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:15] [INFO ] Flatten gal took : 205 ms
[2024-05-31 23:40:16] [INFO ] Flatten gal took : 223 ms
[2024-05-31 23:40:16] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3221 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3221 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:19] [INFO ] Flatten gal took : 204 ms
[2024-05-31 23:40:20] [INFO ] Flatten gal took : 222 ms
[2024-05-31 23:40:20] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3146 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3146 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:23] [INFO ] Flatten gal took : 204 ms
[2024-05-31 23:40:24] [INFO ] Flatten gal took : 220 ms
[2024-05-31 23:40:24] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3191 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3191 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:28] [INFO ] Flatten gal took : 203 ms
[2024-05-31 23:40:28] [INFO ] Flatten gal took : 222 ms
[2024-05-31 23:40:28] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Graph (complete) has 18192 edges and 10601 vertex of which 10600 are kept as prefixes of interest. Removing 1 places using SCC suffix rule.10 ms
Discarding 1 places :
Also discarding 0 output transitions
Reduce places removed 1 places and 1 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 2387 transitions
Trivial Post-agglo rules discarded 2387 transitions
Performed 2387 trivial Post agglomeration. Transition count delta: 2387
Iterating post reduction 0 with 2387 rules applied. Total rules applied 2388 place count 10599 transition count 7610
Reduce places removed 2387 places and 0 transitions.
Performed 3 Post agglomeration using F-continuation condition.Transition count delta: 3
Iterating post reduction 1 with 2390 rules applied. Total rules applied 4778 place count 8212 transition count 7607
Reduce places removed 3 places and 0 transitions.
Iterating post reduction 2 with 3 rules applied. Total rules applied 4781 place count 8209 transition count 7607
Performed 401 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 3 with 401 Pre rules applied. Total rules applied 4781 place count 8209 transition count 7206
Deduced a syphon composed of 401 places in 725 ms
Reduce places removed 401 places and 0 transitions.
Iterating global reduction 3 with 802 rules applied. Total rules applied 5583 place count 7808 transition count 7206
Performed 1391 Post agglomeration using F-continuation condition.Transition count delta: 1391
Deduced a syphon composed of 1391 places in 338 ms
Reduce places removed 1391 places and 0 transitions.
Iterating global reduction 3 with 2782 rules applied. Total rules applied 8365 place count 6417 transition count 5815
Partial Post-agglomeration rule applied 1 times.
Drop transitions (Partial Post agglomeration) removed 1 transitions
Iterating global reduction 3 with 1 rules applied. Total rules applied 8366 place count 6417 transition count 5815
Reduce places removed 1 places and 1 transitions.
Iterating global reduction 3 with 1 rules applied. Total rules applied 8367 place count 6416 transition count 5814
Applied a total of 8367 rules in 4918 ms. Remains 6416 /10601 variables (removed 4185) and now considering 5814/9998 (removed 4184) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 4918 ms. Remains : 6416/10601 places, 5814/9998 transitions.
[2024-05-31 23:40:33] [INFO ] Flatten gal took : 135 ms
[2024-05-31 23:40:33] [INFO ] Flatten gal took : 145 ms
[2024-05-31 23:40:34] [INFO ] Input system was already deterministic with 5814 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3269 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3269 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:37] [INFO ] Flatten gal took : 200 ms
[2024-05-31 23:40:37] [INFO ] Flatten gal took : 222 ms
[2024-05-31 23:40:38] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3201 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3201 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:41] [INFO ] Flatten gal took : 202 ms
[2024-05-31 23:40:41] [INFO ] Flatten gal took : 221 ms
[2024-05-31 23:40:42] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3164 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3165 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:45] [INFO ] Flatten gal took : 200 ms
[2024-05-31 23:40:45] [INFO ] Flatten gal took : 221 ms
[2024-05-31 23:40:46] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in LTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Reduce places removed 1 places and 0 transitions.
Iterating post reduction 0 with 1 rules applied. Total rules applied 1 place count 10600 transition count 9998
Applied a total of 1 rules in 3228 ms. Remains 10600 /10601 variables (removed 1) and now considering 9998/9998 (removed 0) transitions.
Finished structural reductions in LTL mode , in 1 iterations and 3230 ms. Remains : 10600/10601 places, 9998/9998 transitions.
[2024-05-31 23:40:49] [INFO ] Flatten gal took : 202 ms
[2024-05-31 23:40:50] [INFO ] Flatten gal took : 226 ms
[2024-05-31 23:40:50] [INFO ] Input system was already deterministic with 9998 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 10601/10601 places, 9998/9998 transitions.
Graph (complete) has 18192 edges and 10601 vertex of which 10600 are kept as prefixes of interest. Removing 1 places using SCC suffix rule.10 ms
Discarding 1 places :
Also discarding 0 output transitions
Reduce places removed 1 places and 1 transitions.
Drop transitions (Trivial Post-Agglo cleanup.) removed 2398 transitions
Trivial Post-agglo rules discarded 2398 transitions
Performed 2398 trivial Post agglomeration. Transition count delta: 2398
Iterating post reduction 0 with 2398 rules applied. Total rules applied 2399 place count 10599 transition count 7599
Reduce places removed 2398 places and 0 transitions.
Iterating post reduction 1 with 2398 rules applied. Total rules applied 4797 place count 8201 transition count 7599
Performed 401 Pre agglomeration using Quasi-Persistent + Divergent Free condition..
Pre-agglomeration after 2 with 401 Pre rules applied. Total rules applied 4797 place count 8201 transition count 7198
Deduced a syphon composed of 401 places in 731 ms
Reduce places removed 401 places and 0 transitions.
Iterating global reduction 2 with 802 rules applied. Total rules applied 5599 place count 7800 transition count 7198
Performed 1400 Post agglomeration using F-continuation condition.Transition count delta: 1400
Deduced a syphon composed of 1400 places in 377 ms
Reduce places removed 1400 places and 0 transitions.
Iterating global reduction 2 with 2800 rules applied. Total rules applied 8399 place count 6400 transition count 5798
Reduce places removed 1 places and 1 transitions.
Iterating global reduction 2 with 1 rules applied. Total rules applied 8400 place count 6399 transition count 5797
Applied a total of 8400 rules in 4175 ms. Remains 6399 /10601 variables (removed 4202) and now considering 5797/9998 (removed 4201) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 4177 ms. Remains : 6399/10601 places, 5797/9998 transitions.
[2024-05-31 23:40:54] [INFO ] Flatten gal took : 132 ms
[2024-05-31 23:40:54] [INFO ] Flatten gal took : 144 ms
[2024-05-31 23:40:55] [INFO ] Input system was already deterministic with 5797 transitions.
[2024-05-31 23:40:55] [INFO ] Flatten gal took : 238 ms
[2024-05-31 23:40:55] [INFO ] Flatten gal took : 246 ms
[2024-05-31 23:40:55] [INFO ] Export to MCC of 16 properties in file /home/mcc/execution/CTLCardinality.sr.xml took 3 ms.
[2024-05-31 23:40:55] [INFO ] Export to PNML in file /home/mcc/execution/model.sr.pnml of net with 10601 places, 9998 transitions and 28191 arcs took 42 ms.
Total runtime 518480 ms.
There are residual formulas that ITS could not solve within timeout
Usage: pnml2lts-sym [-gvqh] [--order=]
[--mu-opt] [--saturation=]
[--sat-granularity=] [--save-sat-levels]
[--guidance=] [-d|--deadlock]
[--action=] [-i|--invariant=STRING] [-n|--no-exit]
[--trace=] [--type=]
[--mu=.mu] [--ctl-star=.ctl]
[--ctl=.ctl] [--ltl=.ltl] [--dot=STRING]
[--save-levels=STRING] [--pg-solve] [--attr=]
[--saturating-attractor] [--write-strategy=.spg]
[--check-strategy] [--interactive-play] [--player]
[--pg-write=.spg] [--no-matrix] [--noack=<1|2>]
[--edge-label=] [--labels] [-m|--matrix]
[--mucalc=.mcf|] [-c|--cache]
[--allow-undefined-edges] [--allow-undefined-values]
[-p|--por= (default: heur)]
[--weak=[valmari] (default: uses stronger left-commutativity)]
[--leap] [-r|--regroup=<(T,)+>] [--sloan-w1=] [--sloan-w2=]
[--cw-max-cols=] [--cw-max-rows=] [--col-ins=<(C.C',)+>]
[--mh-timeout=] [--row-perm=<(R,)+>] [--col-perm=<(C,)+>]
[--graph-metrics] [--regroup-exit] [--regroup-time]
[-g|--pins-guards] [--vset=] [--ldd32-step=]
[--ldd32-cache=] [--ldd-step=] [--ldd-cache=]
[--cache-ratio=] [--max-increase=]
[--min-free-nodes=] [--fdd-bits=]
[--fdd-reorder=]
[--vset-cache-diff=] [--no-soundness-check] [--precise]
[--next-union] [--peak-nodes] [--maxsum=]
[--block-size=] [--cluster-size=] [-v] [-q]
[--debug=] [--stats] [--where] [--when]
[--timeout=INT] [--version] [-h|--help] [--usage]
[OPTIONS] []
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-00
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-01
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-02
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-03
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-04
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-05
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-06
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-07
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-08
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-09
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-10
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2024-11
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2023-12
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2023-13
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2023-14
Could not compute solution for formula : DoubleExponent-PT-200-CTLCardinality-2023-15

BK_STOP 1717198856182

--------------------
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 CTLCardinality -timeout 360 -rebuildPNML
mcc2024
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-00
ctl formula formula --ctl=/tmp/621/ctl_0_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-01
ctl formula formula --ctl=/tmp/621/ctl_1_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-02
ctl formula formula --ctl=/tmp/621/ctl_2_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-03
ctl formula formula --ctl=/tmp/621/ctl_3_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-04
ctl formula formula --ctl=/tmp/621/ctl_4_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-05
ctl formula formula --ctl=/tmp/621/ctl_5_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-06
ctl formula formula --ctl=/tmp/621/ctl_6_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-07
ctl formula formula --ctl=/tmp/621/ctl_7_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-08
ctl formula formula --ctl=/tmp/621/ctl_8_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-09
ctl formula formula --ctl=/tmp/621/ctl_9_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-10
ctl formula formula --ctl=/tmp/621/ctl_10_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2024-11
ctl formula formula --ctl=/tmp/621/ctl_11_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2023-12
ctl formula formula --ctl=/tmp/621/ctl_12_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2023-13
ctl formula formula --ctl=/tmp/621/ctl_13_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2023-14
ctl formula formula --ctl=/tmp/621/ctl_14_
ctl formula name DoubleExponent-PT-200-CTLCardinality-2023-15
ctl formula formula --ctl=/tmp/621/ctl_15_
pnml2lts-sym, ** error **: unknown vector set implementation lddmc