Execution Chart

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

Trace from the execution

Waiting for the VM to be ready (probing ssh)
..................
=====================================================================
Generated by BenchKit 2-2979
Executing tool marcie
Input is BridgeAndVehicles-PT-V20P20N10, examination is ReachabilityCardinality
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 1
Run identifier is r005kn-ebro-146347673000304
=====================================================================

--------------------
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 BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-0
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-1
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-10
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-11
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-12
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-13
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-14
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-15
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-2
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-3
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-4
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-5
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-6
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-7
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-8
FORMULA_NAME BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-9

=== Now, execution of the tool begins

BK_START 1463598374601


Marcie rev. 8535M (built: crohr on 2016-04-27)
A model checker for Generalized Stochastic Petri nets

authors: Alex Tovchigrechko (IDD package and CTL model checking)

Martin Schwarick (Symbolic numerical analysis and CSL model checking)

Christian Rohr (Simulative and approximative numerical model checking)

marcie@informatik.tu-cottbus.de

called as: marcie --net-file=model.pnml --mcc-file=ReachabilityCardinality.xml --mcc-mode --memory=6 --suppress

parse successfull
net created successfully

Net: BridgeAndVehicles_PT_V20P20N10
(NrP: 68 NrTr: 548 NrArc: 4070)

net check time: 0m 0.000sec

parse formulas
formulas created successfully
place and transition orderings generation:0m 0.003sec

init dd package: 0m 7.175sec


RS generation: 0m33.864sec


-> reachability set: #nodes 113193 (1.1e+05) #states 6,732,570 (6)



starting MCC model checker
--------------------------

checking: EF [~ [1<=ROUTE_A]]
normalized: E [true U ~ [1<=ROUTE_A]]

abstracting: (1<=ROUTE_A) states: 5,999,475 (6)
-> the formula is TRUE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-4 TRUE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 27m 3.279sec

checking: AG [1<=ROUTE_B]
normalized: ~ [E [true U ~ [1<=ROUTE_B]]]

abstracting: (1<=ROUTE_B) states: 5,999,472 (6)
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-10 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 4.674sec

checking: AG [[[3<=sum(CHOIX_2, CHOIX_1) | ~ [3<=ATTENTE_A]] | [2<=ROUTE_B | ~ [2<=SUR_PONT_A]]]]
normalized: ~ [E [true U ~ [[[2<=ROUTE_B | ~ [2<=SUR_PONT_A]] | [3<=sum(CHOIX_2, CHOIX_1) | ~ [3<=ATTENTE_A]]]]]]

abstracting: (3<=ATTENTE_A) states: 4,685,436 (6)
abstracting: (3<=sum(CHOIX_2, CHOIX_1)) states: 0
abstracting: (2<=SUR_PONT_A) states: 2,084,640 (6)
abstracting: (2<=ROUTE_B) states: 5,310,342 (6)
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-3 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 22m57.220sec

checking: EF [~ [~ [[1<=SUR_PONT_B & 3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)]]]]
normalized: E [true U [1<=SUR_PONT_B & 3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)]]

abstracting: (3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)) states: 0
abstracting: (1<=SUR_PONT_B) states: 2,679,180 (6)
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-8 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 0.310sec

checking: AG [[ATTENTE_B<=sum(VIDANGE_2, VIDANGE_1) | [[ROUTE_A<=sum(CHOIX_2, CHOIX_1) & CAPACITE<=sum(CONTROLEUR_2, CONTROLEUR_1)] | [sum(VIDANGE_2, VIDANGE_1)<=ATTENTE_A | CAPACITE<=CAPACITE]]]]
normalized: ~ [E [true U ~ [[ATTENTE_B<=sum(VIDANGE_2, VIDANGE_1) | [[ROUTE_A<=sum(CHOIX_2, CHOIX_1) & CAPACITE<=sum(CONTROLEUR_2, CONTROLEUR_1)] | [sum(VIDANGE_2, VIDANGE_1)<=ATTENTE_A | CAPACITE<=CAPACITE]]]]]]

abstracting: (CAPACITE<=CAPACITE) states: 6,732,570 (6)
abstracting: (sum(VIDANGE_2, VIDANGE_1)<=ATTENTE_A) states: 6,679,596 (6)
abstracting: (CAPACITE<=sum(CONTROLEUR_2, CONTROLEUR_1)) states: 0
abstracting: (ROUTE_A<=sum(CHOIX_2, CHOIX_1)) states: 1,063,653 (6)
abstracting: (ATTENTE_B<=sum(VIDANGE_2, VIDANGE_1)) states: 776,833 (5)
-> the formula is TRUE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-2 TRUE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 5.285sec

checking: EF [~ [[~ [2<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)] | [2<=sum(VIDANGE_2, VIDANGE_1) & 2<=SUR_PONT_A]]]]
normalized: E [true U ~ [[~ [2<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)] | [2<=sum(VIDANGE_2, VIDANGE_1) & 2<=SUR_PONT_A]]]]

abstracting: (2<=SUR_PONT_A) states: 2,084,640 (6)
abstracting: (2<=sum(VIDANGE_2, VIDANGE_1)) states: 0
abstracting: (2<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)) states: 0
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-6 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 0.374sec

checking: EF [[[[sum(CONTROLEUR_2, CONTROLEUR_1)<=sum(CONTROLEUR_2, CONTROLEUR_1) & 2<=sum(VIDANGE_2, VIDANGE_1)] & [1<=ROUTE_B | 3<=sum(CONTROLEUR_2, CONTROLEUR_1)]] & [~ [SUR_PONT_A<=ATTENTE_A] & [2<=SUR_PONT_A & 3<=sum(VIDANGE_2, VIDANGE_1)]]]]
normalized: E [true U [[[sum(CONTROLEUR_2, CONTROLEUR_1)<=sum(CONTROLEUR_2, CONTROLEUR_1) & 2<=sum(VIDANGE_2, VIDANGE_1)] & [1<=ROUTE_B | 3<=sum(CONTROLEUR_2, CONTROLEUR_1)]] & [~ [SUR_PONT_A<=ATTENTE_A] & [2<=SUR_PONT_A & 3<=sum(VIDANGE_2, VIDANGE_1)]]]]

abstracting: (3<=sum(VIDANGE_2, VIDANGE_1)) states: 0
abstracting: (2<=SUR_PONT_A) states: 2,084,640 (6)
abstracting: (SUR_PONT_A<=ATTENTE_A) states: 5,664,730 (6)
abstracting: (3<=sum(CONTROLEUR_2, CONTROLEUR_1)) states: 0
abstracting: (1<=ROUTE_B) states: 5,999,472 (6)
abstracting: (2<=sum(VIDANGE_2, VIDANGE_1)) states: 0
abstracting: (sum(CONTROLEUR_2, CONTROLEUR_1)<=sum(CONTROLEUR_2, CONTROLEUR_1)) states: 6,732,570 (6)
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-13 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 1.289sec

checking: AG [~ [[[sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)<=ROUTE_B | ATTENTE_A<=SORTI_A] & 3<=sum(VIDANGE_2, VIDANGE_1)]]]
normalized: ~ [E [true U [3<=sum(VIDANGE_2, VIDANGE_1) & [sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)<=ROUTE_B | ATTENTE_A<=SORTI_A]]]]

abstracting: (ATTENTE_A<=SORTI_A) states: 4,108,980 (6)
abstracting: (sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)<=ROUTE_B) states: 5,999,472 (6)
abstracting: (3<=sum(VIDANGE_2, VIDANGE_1)) states: 0
-> the formula is TRUE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-15 TRUE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 1.576sec

checking: EF [[[[3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0) & SUR_PONT_B<=ROUTE_A] & 2<=SUR_PONT_A] & [~ [3<=SUR_PONT_B] | ~ [1<=sum(VIDANGE_2, VIDANGE_1)]]]]
normalized: E [true U [[~ [1<=sum(VIDANGE_2, VIDANGE_1)] | ~ [3<=SUR_PONT_B]] & [2<=SUR_PONT_A & [3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0) & SUR_PONT_B<=ROUTE_A]]]]

abstracting: (SUR_PONT_B<=ROUTE_A) states: 5,918,988 (6)
abstracting: (3<=sum(COMPTEUR_10, COMPTEUR_9, COMPTEUR_8, COMPTEUR_7, COMPTEUR_6, COMPTEUR_5, COMPTEUR_4, COMPTEUR_3, COMPTEUR_2, COMPTEUR_1, COMPTEUR_0)) states: 0
abstracting: (2<=SUR_PONT_A) states: 2,084,640 (6)
abstracting: (3<=SUR_PONT_B) states: 1,583,960 (6)
abstracting: (1<=sum(VIDANGE_2, VIDANGE_1)) states: 659,544 (5)
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-0 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 3.683sec

checking: EF [~ [~ [[3<=sum(NB_ATTENTE_B_20, NB_ATTENTE_B_19, NB_ATTENTE_B_18, NB_ATTENTE_B_17, NB_ATTENTE_B_16, NB_ATTENTE_B_15, NB_ATTENTE_B_14, NB_ATTENTE_B_13, NB_ATTENTE_B_12, NB_ATTENTE_B_11, NB_ATTENTE_B_10, NB_ATTENTE_B_9, NB_ATTENTE_B_8, NB_ATTENTE_B_7, NB_ATTENTE_B_6, NB_ATTENTE_B_5, NB_ATTENTE_B_4, NB_ATTENTE_B_3, NB_ATTENTE_B_2, NB_ATTENTE_B_1, NB_ATTENTE_B_0) & sum(CHOIX_2, CHOIX_1)<=sum(CHOIX_2, CHOIX_1)]]]]
normalized: E [true U [3<=sum(NB_ATTENTE_B_20, NB_ATTENTE_B_19, NB_ATTENTE_B_18, NB_ATTENTE_B_17, NB_ATTENTE_B_16, NB_ATTENTE_B_15, NB_ATTENTE_B_14, NB_ATTENTE_B_13, NB_ATTENTE_B_12, NB_ATTENTE_B_11, NB_ATTENTE_B_10, NB_ATTENTE_B_9, NB_ATTENTE_B_8, NB_ATTENTE_B_7, NB_ATTENTE_B_6, NB_ATTENTE_B_5, NB_ATTENTE_B_4, NB_ATTENTE_B_3, NB_ATTENTE_B_2, NB_ATTENTE_B_1, NB_ATTENTE_B_0) & sum(CHOIX_2, CHOIX_1)<=sum(CHOIX_2, CHOIX_1)]]

abstracting: (sum(CHOIX_2, CHOIX_1)<=sum(CHOIX_2, CHOIX_1)) states: 6,732,570 (6)
abstracting: (3<=sum(NB_ATTENTE_B_20, NB_ATTENTE_B_19, NB_ATTENTE_B_18, NB_ATTENTE_B_17, NB_ATTENTE_B_16, NB_ATTENTE_B_15, NB_ATTENTE_B_14, NB_ATTENTE_B_13, NB_ATTENTE_B_12, NB_ATTENTE_B_11, NB_ATTENTE_B_10, NB_ATTENTE_B_9, NB_ATTENTE_B_8, NB_ATTENTE_B_7, NB_ATTENTE_B_6, NB_ATTENTE_B_5, NB_ATTENTE_B_4, NB_ATTENTE_B_3, NB_ATTENTE_B_2, NB_ATTENTE_B_1, NB_ATTENTE_B_0)) states: 0
-> the formula is FALSE

FORMULA BridgeAndVehicles-COL-V20P20N10-ReachabilityCardinality-11 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 2.729sec

checking: EF [[~ [~ [3<=ROUTE_B]] & ~ [[CAPACITE<=sum(VIDANGE_2, VIDANGE_1) | sum(NB_ATTENTE_A_20, NB_ATTENTE_A_19, NB_ATTENTE_A_18, NB_ATTENTE_A_17, NB_ATTENTE_A_16, NB_ATTENTE_A_15, NB_ATTENTE_A_14, NB_ATTENTE_A_13, NB_ATTENTE_A_12, NB_ATTENTE_A_11, NB_ATTENTE_A_10, NB_ATTENTE_A_9, NB_ATTENTE_A_8, NB_ATTENTE_A_7, NB_ATTENTE_A_6, NB_ATTENTE_A_5, NB_ATTENTE_A_4, NB_ATTENTE_A_3, NB_ATTENTE_A_2, NB_ATTENTE_A_1, NB_ATTENTE_A_0)<=ROUTE_A]]]]
normalized: E [true U [3<=ROUTE_B & ~ [[CAPACITE<=sum(VIDANGE_2, VIDANGE_1) | sum(NB_ATTENTE_A_20, NB_ATTENTE_A_19, NB_ATTENTE_A_18, NB_ATTENTE_A_17, NB_ATTENTE_A_16, NB_ATTENTE_A_15, NB_ATTENTE_A_14, NB_ATTENTE_A_13, NB_ATTENTE_A_12, NB_ATTENTE_A_11, NB_ATTENTE_A_10, NB_ATTENTE_A_9, NB_ATTENTE_A_8, NB_ATTENTE_A_7, NB_ATTENTE_A_6, NB_ATTENTE_A_5, NB_ATTENTE_A_4, NB_ATTENTE_A_3, NB_ATTENTE_A_2, NB_ATTENTE_A_1, NB_ATTENTE_A_0)<=ROUTE_A]]]]

abstracting: (sum(NB_ATTENTE_A_20, NB_ATTENTE_A_19, NB_ATTENTE_A_18, NB_ATTENTE_A_17, NB_ATTENTE_A_16, NB_ATTENTE_A_15, NB_ATTENTE_A_14, NB_ATTENTE_A_13, NB_ATTENTE_A_12, NB_ATTENTE_A_11, NB_ATTENTE_A_10, NB_ATTENTE_A_9, NB_ATTENTE_A_8, NB_ATTENTE_A_7, NB_ATTENTE_A_6, NB_ATTENTE_A_5, NB_ATTENTE_A_4, NB_ATTENTE_A_3, NB_ATTENTE_A_2, NB_ATTENTE_A_1, NB_ATTENTE_A_0)<=ROUTE_A) states: 5,999,475 (6)
abstracting: (CAPACITE<=sum(VIDANGE_2, VIDANGE_1)) states: 0
abstracting: (3<=ROUTE_B) states: 4,665,336 (6)

BK_TIME_CONFINEMENT_REACHED

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

check for maximal unmarked siphon
ok
check if there are places and transitions
ok
check if there are transitions without pre-places
ok
check if at least one transition is enabled in m0
ok
check if there are transitions that can never fire
ok


initing FirstDep: 0m 0.001sec

920 3664 6200 7683 7694 7683 10730 10892 11134 11280 11331 11316 12344 15182 18012 19963 22697 22956 23108 23138 23176 24477 25362 27872 29417 25085 27487 27116 26930 26487 25819 27809 29786 31688 28752 30181 30764 30516 30079 29651 29167 31792 34029 36092 32376 34892 34668 34304 34064 33519 33152 36754 39245 41083 37014 39419 39306 38936 38426 38129 41347 42608 45046 46663 42331 44733 44413 44180 43741 43073 47679 49269 51462 49392 49377 50687 50390 49938 49619 49045 54294 56429 58480 54878 57394 57094 56954 56574 56018 55662 61539 64148 65779 62123 64641 64421 64033 63768 63276 65678 70996 72832 70157 71427 72012 71766 71331 70902 70419 73343 75914 78358 80285 80271 80249 79655 74351 76753 76418 76222 75753 75086 76423 79317 81665 82994 83065 82788 77354 79188 79370 79126 78689 78229 77771 80748 83290 85480 86306 86371 85980 80318 82834 82610 82225 81879 81455 82221 85879 87845 90032 90305 90187 89584 84299 86701 86381 86144 85701 85036 88634 91217 93547 94871 94936 94702 88880 91396 91121 90976 90566 90002 89648 95075 97119 99719 100149 99991 99592 94127 96497 96419 96047 95535 95177 98325 101763 104150 106009 106007 105893 101409 101314 102442 102141 101692 101340 100786 106863 109455 111694 112503 112546 112174 106517 109033 108809 108437 108044 107654 109777 111994 114421 116348 116400 116295 113280 110399 112527 112226 111795 111527 110500 110943 113313 115075 110533 111561 112073 112465 112753 112953 113123 113173 113191
iterations count:235690 (430), effective:9267 (16)

initing FirstDep: 0m 0.011sec

97229 103875 104098 104225 103923 103611 103275 103031 102020 101935 101795 101586 101289 101138 100951 100650 100481 100101 99951 99570 99377 98984 98721 98374 97919 97284 97620 103886 104121 104209 103946 103602 103298 103050 102040 101959 101769 101595 101300 101158 100911 100670 100484 100082 99973 99590 99399 98950 98616 98337 97864 97240 99497 103905 104272 104144 103941 103553 103248 103028 101998 101926 101790 101407 101319 101133 100780 100641 100463 100086 99946 99521 99345 98969 98562 98090 97655 97160 103947 104068 104201 104108 103864 103456 103195 102991 101992 101896 101724 101358 101289 101111 100722 100611 100301 100070 99843 99534 99087 98893 98477 98002 97508 96932 103952 104175 104220 104000 103704 103352 103118 102094 102009 101869 101668 101354 101212 100960 100724 100540 100121 99979 99562 99405 99007 98597 98220 97690 97195 103956 104101 104236 104141 103883 103489 103228 103028 102025 101929 101757 101370 101324 101120 100740 100646 100231 100089 99761 99515 99120 98871 98464 97980 97310 99560 103974 104318 104210 103989 103601 103314 103094 102040 101992 101812 101473 101345 101201 100809 100709 100480 100152 99942 99578 99234 98939 98525 98050 97497 98090 103994 104220 104266 104047 103685 103384 103137 102108 102006 101868 101594 101399 101213 100860 100721 100522 100166 99980 99592 99340 99003 98542 98067 97565 97732 104003 104229 104299 104059 103716 103412 103152 102076 101974 101836 101586 101372 101186 100838 100699 100500 100149 99965 99583 99310 98968 98537 98067 97497 98250 102818 103045 103047 102862 102461 102175 101975 101111 101040 100860 100563 100459 100279 99954 99858 99521 99379 99027 98832 98471 98137 97745 97254 102595 102712 102847 102752 102494 102110 101855 101689 100943 100799 100626 100367 100235 100048 99827 99616 99316 99128 98839 98550 98293 97929 97490 98514 102332 102626 102564 102307 101963 101678 101482 100792 100679 100507 100224 100126 99956 99699 99511 99204 99060 98741 98509 98214 97871 97410 98882 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107144 107000 106684 106508 106176 105907 105631 105204 105630 109943 110306 110178 109957 109579 109302 109102 108497 108428 108246 107991 107887 107707 107442 107329 107042 106898 106599 106423 106100 105820 105523 105197 106506 109712 109984 109951 109634 109294 109019 108834 108340 108230 108060 107818 107705 107511 107308 107120 106845 106701 106425 106247 105973 105671 105353 104877 109476 109707 109774 109532 109177 108891 108664 108203 108129 107962 107728 107618 107438 107188 107092 106835 106643 106398 106206 105954 105624 105326 104895 109241 109472 109539 109299 108942 108656 108429 108029 107979 107799 107538 107482 107304 107067 106923 106651 106540 106241 106072 105836 105540 105240 108755 109171 109279 109226 108932 108559 108302 108119 107878 107734 107570 107395 107251 107036 106895 106692 106532 106249 106104 105813 105569 105263 104950 108771 109065 109003 108746 108402 108117 107921 107726 107628 107458 107257 107125 106913 106772 106594 106423 106191 106014 105741 105483 105227 108553 107531 106896 106371 105916 105533 105242 104985 105563 110669 110900 110946 110727 110370 110071 109857 109205 109152 109016 108751 108665 108475 108207 108105 107867 107676 107442 107195 106917 106671 106370 106017 105875 110437 110670 110672 110487 110090 109800 109600 109076 109005 108825 108590 108480 108300 108050 107939 107666 107524 107240 107045 106756 106498 106186 105807 110204 110345 110522 110365 110042 109724 109469 109165 108907 108763 108578 108396 108252 108007 107866 107688 107472 107261 107059 106782 106536 106246 105908 109970 110111 110246 110131 109876 109505 109254 109074 108758 108614 108452 108261 108117 107887 107746 107568 107365 107153 106920 106667 106399 106127 105762 109735 110035 110009 109867 109504 109192 108966 108665 108558 108420 108213 108075 107939 107690 107579 107354 107162 106897 106740 106493 106245 105938 109523 109640 109775 109680 109422 109038 108783 108617 108463 108313 108132 107988 107846 107607 107468 107248 107104 106890 106697 106474 106193 105906 109153 108163 107595 107023 106593 106234 105943 105689 107085 111149 111492 111384 111163 110785 110508 110302 109767 109719 109537 109296 109192 109014 108747 108651 108378 108236 107952 107757 107468 107210 106898 106519 110941 111058 111279 111078 110789 110440 110195 110021 109620 109476 109314 109118 108965 108720 108631 108399 108188 107994 107773 107495 107299 107011 106652 107389 110684 110958 110965 110608 110298 110017 109813 109472 109374 109202 108975 108877 108683 108513 108322 108088 107937 107684 107427 107231 106962 106613 110474 110591 110726 110611 110356 109985 109734 109554 109329 109179 109017 108846 108696 108481 108340 108137 107977 107741 107547 107258 107063 106783 106373 110215 110446 110471 110298 109884 109604 109387 109191 109082 108945 108722 108606 108436 108272 108081 107870 107702 107509 107288 107012 106780 106423 109340 108572 108017 107536 107119 106812 106540 107012 111614 111755 111888 111819 111418 111113 110857 110402 110320 110173 109971 109812 109662 109417 109276 109098 108879 108671 108467 108192 107968 107683 107318 108087 111382 111656 111663 111306 110981 110703 110511 110170 110072 109900 109688 109575 109381 109211 109020 108777 108635 108388 108125 107927 107658 107342 107945 111151 111423 111390 111073 110733 110458 110273 110022 109926 109731 109539 109407 109180 109050 108859 108674 108488 108298 108029 107762 107510 107166 110930 111170 111189 111009 110683 110354 110134 109927 109823 109685 109492 109354 109174 108981 108825 108582 108472 108218 108040 107812 107559 107294 110421 109502 108903 108429 107943 107620 107324 107107 108859 112065 112337 112304 111987 111647 111372 111187 110863 110753 110583 110354 110256 110062 109892 109701 109458 109314 109069 108849 108608 108362 108062 108536 111831 112105 112129 111773 111445 111164 110964 110704 110606 110434 110221 110123 109929 109771 109583 109356 109188 108981 108739 108519 108264 107985 111598 111739 111894 111761 111436 111125 110852 110641 110556 110414 110210 110087 109899 109661 109554 109347 109203 108989 108796 108571 108292 108057 108160 110405 109780 109265 108765 108397 108092 107839 108397 112495 112726 112730 112563 112148 111871 111667 111389 111320 111138 110906 110835 110657 110444 110291 110032 109922 109654 109477 109253 109005 108726 108697 112263 112537 112561 112205 111892 111608 111396 111233 111123 110953 110752 110654 110442 110319 110106 109924 109732 109559 109308 109060 108828 108501 111538 110719 110173 109627 109234 108899 108618 108457 112930 113050 113183 113072 112713 112408 112152 111952 111867 111725 111486 111398 111210 111017 110878 110658 110514 110300 110105 109882 109657 109392 109084 111903 111254 110631 110190 109781 109467 109207 109710 112771 111945 111405 110878 110476 110163 109888 109731
iterations count:4171515 (7612), effective:117289 (214)

iterations count:758 (1), effective:20 (0)
55183 55640 56057 56605 56926 57380 57661 58682 64761 64881 64786 64857 65250 65450 65426 65659 65656 65652 65651 65647 65643 65643 65647 65632 65627 65619 65617 65602 73302 72431 72090 71321 70770 70277 69936 69575 69938 69748 69521 69417 69237 69032 68844 68633 68447 68224 67951 67674 67220 75035 74198 73800 73145 72510 72136 71698 71914 71810 71672 71369 71313 71135 70901 70710 70470 70259 70024 69715 69400 68842 76995 76144 75819 75029 74492 73899 73528 73093 73788 73611 73351 73213 73033 72768 72624 72305 72137 71826 71489 71128 70719 72002 78097 77782 77120 76414 75881 75438 75034 75720 75624 75429 75173 75023 74651 74544 74241 74049 73693 73440 73135 72613 72675 80520 79744 79284 78747 78026 77559 77047 77710 77606 77468 77081 77025 76847 76520 76349 75999 75805 75446 75037 74606 74177 74111 82069 81513 81067 80281 79764 79173 78736 79596 79505 79368 79002 78889 78695 78363 78172 77845 77409 77214 76813 76344 75617 76511 83869 83327 82803 82130 81550 80990 80467 81540 81442 81285 80903 80805 80503 80238 80060 79661 79229 79034 78597 78090 77281 77595 85749 85196 84732 83988 83447 82845 82268 83467 83376 83239 82817 82704 82514 82159 81946 81534 81322 80887 80365 79817 79274 78844 87848 87413 86767 86172 85526 84890 84306 85728 85626 85488 85041 84933 84753 84306 84164 83651 83557 83024 82509 82315 81568 80294 82885 90933 90207 89850 89123 88545 87768 87170 88690 88605 88465 88129 87871 87687 87153 87059 86547 86409 85788 85633 85069 84458 83402 83070 85181 93001 92715 92133 91372 90721 90059 89453 91481 91375 91203 90709 90605 90228 89904 89713 89197 88993 88427 87769 87162 86453 84919 86073 96232 95780 95130 94529 93879 93116 92342 94376 94250 94107 93569 93435 93299 92683 92589 91953 91805 91143 90993 90335 89628 88368 87754 90751 98575 98194 97631 96990 96287 95519 94750 97133 97028 96891 96285 96173 96001 95429 95245 94612 94465 93794 93095 92875 91858 90519 90099 96054 101166 100829 100364 99496 98835 97963 97203 99953 99847 99675 99067 98961 98526 98177 97995 97309 97125 96459 95665 94888 94083 92601 92446 92772 103254 102772 102362 101520 100938 99909 99191 101413 101364 101228 100574 100440 100260 99580 99476 98712 98564 97770 97618 96824 95996 95114 92790 93816 98352 103253 102906 102387 101556 100872 99997 99183 101783 101677 101507 100859 100753 100298 99929 99747 99025 98835 98119 97331 97111 95948 94713 93151 95311 104535 103730 103234 102645 101923 101160 100327 99477 102158 102057 101862 101225 101133 100398 100313 100100 99403 99213 98497 97709 97489 96326 95146 93529 94490 103912 103443 102964 102252 101577 100701 99814 102177 102131 101964 101307 101207 101027 100347 100243 99519 99331 98579 98406 97637 96763 95905 94027 93557 105526 105593 105631 105535 105178 104875 104639 100160
iterations count:449503 (820), effective:12451 (22)
89258 95250 95473 95600 95319 95043 94789 94046 93944 93806 93474 93341 93198 92800 92713 92500 92118 91964 91547 91390 90995 90582 90335 89825 89279 91330 95261 95608 95500 95333 95012 94761 94030 93923 93784 93446 93310 93146 92783 92683 92454 92129 91942 91552 91328 90961 90520 90130 89695 89072 95304 95425 95665 95445 95237 94914 94147 94037 93889 93726 93377 93281 93087 92757 92606 92239 92099 91668 91525 91100 90879 90472 90017 89355 90338 95298 95533 95579 95380 95065 94819 94070 94001 93821 93483 93399 93209 92857 92718 92515 92163 91979 91595 91365 90998 90542 90167 89677 88943 95315 95460 95593 95482 95200 94924 94151 94066 93926 93716 93421 93270 93004 92783 92597 92195 92086 91660 91485 91063 90656 90329 89749 89286 95355 95476 95609 95536 95315 94997 94624 94091 93949 93776 93443 93332 93142 92808 92657 92290 92116 91719 91526 91088 90817 90466 89936 89341 92511 95352 95624 95631 95328 95031 94819 94109 94001 93831 93461 93347 93175 92814 92672 92305 92165 91734 91560 91112 90856 90481 89951 89356 92525 95366 95638 95625 95342 95045 94833 94111 94017 93822 93457 93361 93191 92837 92686 92291 92129 91748 91555 91108 90774 90424 89835 89299 95393 95513 95651 95538 95332 95013 94240 94079 93937 93755 93430 93300 93121 92809 92620 92208 92084 91651 91499 91101 90650 90232 89747 89018 94352 94568 94611 94452 94191 93922 93171 93097 92930 92655 92517 92353 92013 91915 91647 91436 91150 90910 90533 90235 89879 89450 91276 94113 94385 94352 94091 93804 93572 92997 92847 92684 92425 92281 92046 91836 91656 91375 91189 90895 90548 90324 89959 89465 90976 93884 94158 94182 93862 93580 93388 92834 92690 92527 92282 92138 91903 91708 91530 91263 91051 90750 90425 90158 89784 89280 93677 93797 93952 93819 93541 93286 92730 92626 92488 92226 92088 91924 91629 91533 91204 91052 90716 90562 90243 89921 89532 90592 93429 93701 93688 93405 93123 92931 92520 92373 92170 91993 91805 91517 91401 91181 90988 90661 90463 90164 89861 89474 93221 93338 93473 93378 93167 92860 92442 92359 92169 91935 91797 91633 91380 91224 90936 90795 90515 90295 90014 89684 89162 92966 93197 93264 93043 92752 92513 92208 92098 91928 91709 91556 91327 91186 90964 90755 90464 90266 90003 89686 89202 92734 92965 93092 92811 92540 92306 92034 91936 91764 91561 91408 91194 91053 90831 90638 90322 90168 89873 89573 89097 92504 92798 92736 92515 92213 92019 91874 91727 91524 91353 91217 90978 90825 90579 90428 90159 89888 89612 89294 92088 92117 92013 91579 91220 90974 90320 89331 89612 96012 96133 96373 96153 95945 95626 94861 94739 94597 94433 94085 93989 93819 93456 93314 92947 92805 92452 92231 91836 91642 91226 90754 90308 89633 96008 96312 96286 96184 95874 95591 94844 94759 94584 94417 94105 93963 93736 93479 93290 92885 92777 92396 92203 91765 91446 91143 90670 90046 91755 96033 96264 96266 96117 95793 95531 94778 94732 94550 94212 94076 93940 93549 93449 93220 92895 92708 92318 92071 91727 91271 90896 90406 89742 96066 96190 96345 96212 95951 95663 94881 94799 94654 94468 94142 94048 93833 93513 93344 92922 92814 92433 92240 91793 91483 91180 90645 90083 92813 96062 96340 96303 96062 95768 95542 94813 94717 94545 94180 94111 93933 93545 93434 93103 92879 92617 92305 91910 91692 91275 90829 90218 90777 96087 96313 96359 96160 95845 95599 94850 94781 94601 94263 94127 93991 93600 93500 93271 92943 92733 92369 92048 91752 91316 90844 90374 89769 96105 96328 96455 96174 95898 95644 94868 94796 94660 94278 94194 94004 93652 93513 93310 92961 92774 92387 92086 91795 91331 90859 90384 90124 96103 96338 96450 96189 95898 95648 94813 94765 94598 94252 94124 93978 93594 93494 93265 92942 92732 92373 92011 91739 91334 90860 90236 91206 95078 95305 95307 95140 94829 94598 93897 93784 93612 93320 93204 93032 92757 92604 92275 92123 91778 91580 91259 90882 90539 90014 94871 94988 95209 95008 94783 94481 93812 93727 93550 93390 93164 92987 92713 92572 92350 92111 91879 91581 91256 91009 90658 90170 91786 94623 94895 94862 94601 94314 94125 93577 93427 93245 93019 92875 92586 92445 92246 92000 91788 91487 91162 90914 90541 90045 94418 94535 94734 94555 94313 94028 93499 93369 93226 93021 92878 92688 92367 92269 91982 91840 91496 91319 91033 90660 90324 90534 94166 94509 94401 94216 93908 93684 93265 93121 92948 92741 92588 92329 92188 91989 91777 91541 91298 90953 90619 90283 90305 93937 94280 94172 93987 93679 93455 93097 92953 92789 92593 92443 92171 92060 91836 91611 91346 91153 90844 90538 90173 93731 93848 94047 93868 93626 93341 92940 92887 92749 92447 92391 92213 91983 91835 91555 91378 91153 90812 90580 90205 90641 93478 93750 93717 93456 93169 92980 92776 92599 92382 92244 92080 91854 91701 91430 91288 91052 90722 90469 90160 93268 93385 93606 93405 93163 92878 92638 92564 92397 92164 92048 91876 91712 91501 91313 91081 90854 90581 90302 89866 92820 92953 92610 92271 91912 91672 90877 89927 90356 96750 96879 97010 96927 96598 96315 95568 95483 95343 95133 94838 94687 94500 94200 94031 93651 93501 93120 92927 92534 92271 91924 91469 90834 91110 96752 96987 97075 96833 96541 96287 95527 95455 95319 94937 94849 94663 94311 94172 93992 93626 93477 93043 92903 92500 92093 91691 91186 90758 93936 96777 97049 97056 96753 96456 96244 95534 95426 95254 94889 94822 94618 94254 94143 93812 93588 93353 93066 92619 92425 92009 91537 91067 90416 96789 97024 97067 96908 96642 96353 95597 95492 95354 95100 94886 94746 94348 94261 94029 93654 93512 93092 92940 92537 92130 91703 91223 90728 96806 96951 97086 96991 96797 96458 95928 95557 95415 95251 94918 94807 94617 94274 94132 93765 93591 93194 93020 92572 92316 91969 91458 90844 93573 96822 97123 97063 96840 96528 96309 95588 95477 95305 94940 94871 94693 94305 94194 93842 93639 93355 93065 92670 92448 92012 91559 90860 92559 96833 97071 97075 96929 96605 96343 95561 95447 95317 94948 94846 94666 94270 94174 93890 93638 93411 93072 92665 92447 92012 91568 90875 92171 95803 96146 96038 95853 95530 95321 94613 94515 94343 94051 93935 93765 93488 93335 93006 92854 92509 92311 91990 91634 91270 90775 95603 95720 95855 95740 95549 95228 94760 94462 94315 94112 93899 93749 93445 93304 93126 92843 92657 92363 92016 91792 91431 90996 91722 95354 95697 95589 95404 95096 94872 94316 94206 94036 93752 93654 93442 93228 93040 92742 92591 92270 92020 91743 91398 90981 91964 95128 95402 95365 95124 94836 94646 94148 94004 93840 93619 93466 93246 93051 92873 92622 92410 92126 91783 91533 91162 90700 94919 95044 95175 95092 94768 94496 94015 93941 93761 93473 93417 93239 92982 92829 92510 92366 92087 91885 91590 91260 90854 94673 94814 94969 94836 94558 94303 93836 93783 93647 93377 93273 93093 92853 92700 92397 92253 91985 91753 91486 91160 90665 94444 94675 94720 94521 94250 94016 93674 93576 93404 93178 93080 92868 92664 92484 92285 92051 91809 91531 91217 90887 94238 94355 94554 94375 94133 93848 93517 93464 93328 93053 92984 92780 92583 92395 92174 91982 91740 91457 91159 90870 94004 94124 94257 94146 93868 93608 93374 93303 93123 92885 92787 92617 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Sequence of Actions to be Executed by the VM

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

set -x
# this is for BenchKit: configuration of major elements for the test
export BK_INPUT="BridgeAndVehicles-PT-V20P20N10"
export BK_EXAMINATION="ReachabilityCardinality"
export BK_TOOL="marcie"
export BK_RESULT_DIR="/users/gast00/fkordon/BK_RESULTS/OUTPUTS"
export BK_TIME_CONFINEMENT="3600"
export BK_MEMORY_CONFINEMENT="16384"

# this is specific to your benchmark or test

export BIN_DIR="$HOME/BenchKit/bin"

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

tar xzf /home/mcc/BenchKit/INPUTS/BridgeAndVehicles-PT-V20P20N10.tgz
mv BridgeAndVehicles-PT-V20P20N10 execution

# this is for BenchKit: explicit launching of the test

cd execution
echo "====================================================================="
echo " Generated by BenchKit 2-2979"
echo " Executing tool marcie"
echo " Input is BridgeAndVehicles-PT-V20P20N10, examination is ReachabilityCardinality"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 1"
echo " Run identifier is r005kn-ebro-146347673000304"
echo "====================================================================="
echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "ReachabilityCardinality" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "ReachabilityCardinality" != "StateSpace" ] ; then
echo "The expected result is a vector of booleans"
echo BOOL_VECTOR
else
echo "no data necessary for post analysis"
fi
echo
if [ -f "ReachabilityCardinality.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property ReachabilityCardinality.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "ReachabilityCardinality.xml" ] ; then # for cunf (txt files deleted;-)
echo echo "here is the order used to build the result vector(from xml file)"
for x in $(grep '' ReachabilityCardinality.xml | cut -d '>' -f 2 | cut -d '<' -f 1 | sort -u) ; do
echo "FORMULA_NAME $x"
done
fi
echo
echo "=== Now, execution of the tool begins"
echo
echo -n "BK_START "
date -u +%s%3N
echo
timeout -s 9 $BK_TIME_CONFINEMENT bash -c "/home/mcc/BenchKit/BenchKit_head.sh 2> STDERR ; echo ; echo -n \"BK_STOP \" ; date -u +%s%3N"
if [ $? -eq 137 ] ; then
echo
echo "BK_TIME_CONFINEMENT_REACHED"
fi
echo
echo "--------------------"
echo "content from stderr:"
echo
cat STDERR ;