Tool 2LS 0.7.2-sv-comp19 CBMC CBMC Path 5.10 () CPAchecker 1.7-svn 29852 DepthK 3.1 DIVINE ESBMC version 6.0.0 64-bit x86_64 linux Map2Check v7.2-Flock : Tue Nov 27 22:00:00 -04 2018 PeSCo 1.7-svn b8d6131600+ Pinaka 0.1 SMACK 1.9.3 symbiotic 6.0.3-77d4af47 ULTIMATE Automizer 0.1.23-635dfa2a ULTIMATE Kojak 0.1.23-635dfa2a ULTIMATE Taipan 0.1.23-635dfa2a VeriFuzz 1.0.0
Limits timelimit: 900 s, memlimit: 15000 MB, CPU core limit: 8
Host apollon*
OS Linux 4.15.0-42-generic
System CPU: Intel Xeon E3-1230 v5 @ 3.40 GHz, cores: 8, frequency: 3.8 GHz, Turbo Boost: disabled; RAM: 33546 MB
Date of execution 2018-12-04 22:44:17 CET 2018-12-04 22:48:40 CET 2018-12-04 22:45:10 CET 2018-12-05 05:46:16 CET 2018-12-05 09:36:33 CET 2018-12-10 10:00:20 CET 2018-12-06 11:06:04 CET 2018-12-06 11:03:31 CET 2018-12-06 12:20:21 CET 2018-12-06 12:44:04 CET 2018-12-06 20:14:43 CET 2018-12-07 19:13:55 CET 2018-12-07 21:42:05 CET 2018-12-08 07:42:40 CET 2018-12-08 11:04:44 CET 2018-12-08 14:19:36 CET 2018-12-09 02:47:33 CET
Run set 2ls.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cbmc.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cbmc-path.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cpa-seq.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] depthk.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] divine-explicit.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] divine-smt.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] esbmc-kind.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] map2check.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] pesco.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] pinaka.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] smack.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] symbiotic.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] uautomizer.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] ukojak.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] utaipan.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] verifuzz.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other]
Options --graphml-witness witness.graphml --graphml-witness witness.graphml --graphml-witness witness.graphml -svcomp19 -heap 10000M -benchmark -timelimit 900s --no-symbolic -s kinduction -svcomp19-pesco -heap 10000M -stack 2048k -benchmark -timelimit 900s --graphml-witness witness.graphml -w error-witness.graphml --witness witness.graphml --full-output --full-output --full-output
../sv-benchmarks/c/ status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J)
signedintegeroverflow-regression/AdditionIntMax_false-no-overflow.c.i .15  25 1.1  .074 9.2 .62 .081 9.2 .43 3.9 280 36 .14 34 1.6 .035 4.6 .20 .054 4.6 .16  .078 26 1.1  900    230 10000   3.9 280 34 .38 61 3.4 2.6 72 26 .21 15 2.3 8.7 370 70 8.0 340 53 8.1 350 62 4.4 170 41
signedintegeroverflow-regression/AdditionIntMin_false-no-overflow.c.i .14  26 1.1  .062 9.3 .57 .095 10   .51 4.3 280 38 .14 34 1.5 .028 4.6 .25 .051 4.6 .14  .090 26 .99 .39 83 4.3 4.2 280 37 .39 61 3.5 2.7 75 33 .19 16 1.9 9.2 380 62 8.8 360 69 7.6 350 69 4.3 170 50
signedintegeroverflow-regression/Division_false-no-overflow.c.i .11  25 1.1  .12  9.4 .42 .061 9.3 .79 4.2 290 37 .16 33 1.6 .046 4.6 .17 .044 4.6 .13  .083 26 1.0  .82 83 10   4.3 280 38 .38 61 3.7 2.7 75 33 .21 16 2.3 8.4 360 65 7.9 350 61 8.9 360 64 4.5 170 42
signedintegeroverflow-regression/Multiplication_false-no-overflow.c.i .11  25 .95 .059 9.7 .60 .062 8.9 .60 3.8 280 34 .15 34 1.9 .031 4.6 .30 .029 4.6 .22  .077 26 .92 900    230 9700   3.7 280 36 .40 61 4.4 2.6 72 29 .19 16 2.6 7.7 340 59 7.7 340 68 8.4 350 71 4.4 160 45
signedintegeroverflow-regression/NoConversion_false-no-overflow.c.i .12  25 .96 .061 9.7 .55 .076 8.9 .56 4.0 280 37 .14 34 1.5 .044 4.6 .16 .031 4.6 .18  .095 26 .72 900    250 10000   3.9 280 34 .38 61 3.1 2.6 72 31 .19 16 2.1 7.9 340 64 7.5 330 55 7.6 350 70 4.5 170 45
signedintegeroverflow-regression/PostfixDecrement_false-no-overflow.c.i .12  25 1.1  .068 9.8 .55 .063 9.1 .60 4.0 280 37 .14 34 1.7 .033 4.6 .27 .029 4.6 .20  .084 26 .89 .40 83 5.2 4.2 290 36 .38 61 4.1 2.7 73 32 .19 16 2.1 8.9 370 68 8.5 370 69 9.2 370 70 4.7 170 50
signedintegeroverflow-regression/PostfixIncrement_false-no-overflow.c.i .11  26 .99 .071 9.7 .53 .065 9.1 .55 4.0 280 35 .14 34 1.5 .031 4.6 .14 .030 4.7 .20  .080 26 .89 .40 83 4.5 4.0 280 38 .39 61 4.2 2.6 72 31 .20 16 2.3 8.9 370 62 8.1 360 61 8.0 380 72 4.5 160 44
signedintegeroverflow-regression/PrefixDecrement_false-no-overflow.c.i .12  25 1.0  .062 9.8 .69 .064 8.7 .50 4.0 280 38 .14 34 1.9 .024 4.7 .18 .033 4.6 .29  .077 26 .87 .41 82 4.8 4.2 280 39 .39 61 3.5 2.7 73 30 .18 17 2.0 9.0 380 65 8.6 370 64 8.7 370 70 4.6 170 44
signedintegeroverflow-regression/PrefixIncrement_false-no-overflow.c.i .12  26 .87 .15  7.6 .33 .13  8.8 .41 3.9 280 35 .16 34 1.9 .046 4.6 .20 .041 4.6 .14  .090 26 1.4  .40 83 5.0 4.0 280 34 .37 61 4.3 2.6 72 35 .21 17 2.1 8.9 370 63 7.8 350 65 8.7 370 70 4.3 170 41
signedintegeroverflow-regression/UnaryMinus_false-no-overflow.c.i .14  25 1.7  .064 9.6 .51 .058 9.4 .58 4.3 280 36 .14 34 1.5 .032 4.6 .21 .034 4.6 .17  .10  26 .82 .41 83 4.6 4.2 280 38 .39 61 3.7 2.7 73 32 .18 15 2.5 9.2 380 78 8.3 360 64 8.0 360 60 900   170 14000
signedintegeroverflow-regression/ConversionToSignedInt_true-no-overflow_true-termination.c.i .10  26 1.1  .078 6.4 .32 .045 7.3 .33 3.5 270 34 .79 67 8.5 .034 4.6 .26 .033 4.7 .25  .085 26 .87 900    240 9800   3.6 280 35 .39 61 3.4 2.0 67 24 .14 15 1.7 7.1 330 60 8.6 360 63 8.3 370 65 900   170 11000
signedintegeroverflow-regression/IntegerPromotion_true-no-overflow_true-termination.c.i .099 25 .85 .069 5.9 .30 .087 6.4 .37 3.7 280 35 .81 67 8.7 .037 4.5 .14 .055 4.6 .15  .084 26 .95 900    230 9900   3.9 280 32 .38 61 3.7 2.0 67 23 .17 16 2.1 8.7 380 71 8.9 350 62 8.8 360 70 900   170 11000
signedintegeroverflow-regression/Multiplication_true-no-overflow_true-termination.c.i .10  25 .83 .052 6.5 .38 .095 7.0 .32 3.7 280 34 .80 66 8.8 .033 4.6 .19 .039 4.8 .22  .081 26 .84 900    240 9500   3.7 280 32 .38 61 4.1 2.0 68 25 .15 16 2.0 8.8 370 64 8.5 370 63 8.5 350 63 900   160 11000
signedintegeroverflow-regression/NoNegativeIntegerConstant_true-no-overflow_true-termination.c.i .096 25 1.0  .048 7.4 .47 .051 7.3 .37 3.4 270 35 .80 66 9.3 .029 4.6 .21 .032 4.6 .27  .082 26 1.2  900    250 9900   3.4 270 33 .38 61 3.6 2.0 67 24 .16 16 1.9 8.3 350 62 8.3 370 62 8.3 360 63 900   170 12000
signedintegeroverflow-regression/UsualArithmeticConversions_true-no-overflow_true-termination.c.i .10  25 .92 .059 6.4 .40 .054 7.1 .34 3.6 280 34 .81 65 9.7 .047 4.6 .18 .032 4.6 .20  .084 26 .83 900    230 10000   3.8 280 36 .40 61 3.0 2.1 68 26 .15 16 2.4 8.7 370 64 9.2 360 63 7.9 350 60 900   170 13000
termination-crafted/2Nested_false-no-overflow.c .12  24 .93 .077 9.2 .44 .12  7.4 .37 3.0 270 28 .14 34 1.5 .029 4.6 .21 .027 4.7 .26  .083 26 1.2  .40 83 4.4 3.1 270 29 .38 59 3.2 3.1 110 40 .23 18 2.7 7.7 360 61 7.9 370 55 7.8 360 65 3.5 150 38
termination-crafted/4NestedWith3Variables_false-no-overflow.c .16  24 1.0  .091 9.2 .80 .087 9.0 .70 3.1 260 31 .21 33 2.0 .052 4.6 .25 .028 4.6 .17  .14  26 1.6  .43 83 4.6 3.0 270 30 .35 58 4.4 3.4 85 44 .26 18 2.3 7.8 370 64 7.0 340 61 7.6 370 62 3.5 150 40
termination-crafted/Ackermann_false-no-overflow.c .095 24 .86 .095 9.9 .91 .058 9.4 .58 900   3400 9800 .13 33 1.8 .030 4.6 .19 .032 4.7 .27  .080 26 1.1  44    130 550   900   3600 10000 .38 59 3.4 2.7 76 40 .28 18 3.3 7.2 360 56 7.0 330 53 6.4 330 51 900   150 11000
termination-crafted/Bangalore_false-no-overflow.c .12  24 1.0  .067 9.8 .48 .067 9.2 .54 3.2 270 28 .13 33 1.7 .030 4.6 .17 .031 4.6 .20  .10  26 .76 900    74 9600   3.0 270 31 .35 59 3.1 880   1100 10000 .24 18 3.3 7.6 360 65 7.5 350 67 7.6 360 68 12   150 140
termination-crafted/Bangalore_v3_false-no-overflow.c .15  23 .93 .083 9.4 .42 .063 9.8 .48 3.0 270 25 .14 33 1.4 .029 4.6 .21 .029 4.6 .23  .078 26 .92 900    75 10000   3.2 260 33 .40 59 3.3 3.1 77 47 .24 18 3.3 7.3 340 55 7.3 350 55 7.7 360 56 8.6 150 100
termination-crafted/Benghazi_nondet_false-no-overflow.c .12  24 1.0  .080 9.4 .56 .062 10   .62 2.9 270 27 .14 34 1.6 .037 4.6 .19 .029 4.7 .21  .085 26 .80 900    80 12000   3.1 270 30 .37 59 3.2 3.1 84 44 .26 17 2.7 7.8 370 61 8.2 370 67 7.5 340 58 3.6 150 41
termination-crafted/Binary_Search_false-no-overflow.c .090 24 .76 .10  9.4 .97 .068 9.1 .60 2.9 270 31 .17 34 1.7 .037 4.7 .26 .054 4.6 .14  .11  26 1.3  570    130 6700   3.1 270 31 .36 59 3.7 2.7 74 39 .24 19 2.8 7.5 370 60 7.9 360 69 8.0 370 63 3.5 150 35
termination-crafted/Cairo_nondet_false-no-overflow.c .14  24 1.1  .12  8.4 .28 .068 9.4 .43 3.2 270 29 .38 35 4.0 .028 4.7 .20 .030 4.6 .19  .090 26 .97 210    100 2400   3.2 270 28 .35 59 3.1 3.1 79 43 .25 18 2.6 7.7 350 58 8.6 370 64 7.8 370 58 95   150 1100
termination-crafted/Cairo_step2_false-no-overflow.c 900     1300 11000    880     4500   4100    880     110   11000    910   2500 11000 41    40 520   .028 4.7 .26 .029 4.6 .21  900     480 12000    180    77 2100   910   2600 12000 900    410 4100   880   600 11000 900    260 11000   900   1200 14000 900   3800 10000 900   1100 12000 900   150 10000
termination-crafted/Collatz_unknown-termination_false-no-overflow.c .12  24 .99 .086 9.4 .73 .075 9.5 .44 3.3 280 30 .16 33 2.5 .059 4.6 .17 .026 4.6 .18  .11  26 1.1  .40 79 6.0 3.3 280 34 .43 60 3.5 3.1 80 41 .24 18 2.8 7.3 330 65 7.0 340 61 8.8 370 67 3.6 150 35
termination-crafted/Copenhagen_disj_false-no-overflow.c .16  24 1.0  .078 8.9 .49 .063 9.6 .54 3.0 270 31 .13 33 1.5 .036 4.7 .13 .030 4.6 .20  .081 26 .80 900    74 11000   3.0 270 27 .35 59 3.7 3.1 82 43 .22 17 2.8 7.2 340 56 7.5 350 64 7.9 370 68 10   150 120
termination-crafted/Gothenburg_false-no-overflow.c .13  24 1.3  .071 9.4 .61 .12  9.1 .40 3.0 270 27 .18 34 2.1 .057 4.6 .14 .027 4.6 .21  .13  26 1.3  820    78 12000   3.1 270 30 .37 59 4.0 3.2 82 41 .24 18 2.9 7.8 350 58 7.8 350 62 7.7 360 64 3.5 150 36
termination-crafted/Gothenburg_v2_false-no-overflow.c .12  24 1.1  .081 9.6 .69 .057 9.6 .59 3.0 270 30 .20 33 3.1 .030 4.6 .18 .051 4.5 .24  .13  26 2.2  210    83 3300   3.1 270 25 .40 59 3.2 3.2 81 36 .24 17 2.0 7.4 350 61 7.4 350 56 7.6 350 59 5.0 150 52
termination-crafted/Hanoi_2vars_false-no-overflow.c .12  24 .89 .057 9.5 .46 .068 9.2 .45 3.0 270 26 .14 33 1.7 .027 4.6 .18 .031 4.6 .26  .086 26 .74 .39 83 5.2 3.0 270 31 .37 59 3.2 3.1 110 39 .23 18 2.8 7.4 360 58 7.7 360 58 7.6 370 60 3.3 150 33
termination-crafted/Hanoi_3vars_false-no-overflow.c .11  24 1.3  .074 9.9 .65 .077 9.8 .42 3.0 270 32 .15 34 1.9 .056 4.7 .16 .030 4.6 .16  .092 26 1.0  .40 83 5.0 3.1 270 30 .36 59 3.4 3.1 84 38 .24 19 2.8 7.2 340 63 7.2 330 52 8.0 370 64 3.4 150 34
termination-crafted/Hanoi_plus_false-no-overflow.c .11  24 .99 .071 9.6 .62 .066 8.9 .54 3.1 270 27 .19 33 2.1 .028 4.6 .23 .030 4.6 .18  .11  26 1.2  .39 82 4.6 3.0 270 29 .35 59 4.3 3.1 84 40 .23 18 2.8 7.1 340 55 6.7 320 58 7.9 370 65 3.2 150 35
termination-crafted/Lobnya-Boolean-Reordered_false-no-overflow.c .12  24 1.0  .074 9.3 .47 .092 9.2 .36 3.0 280 31 .14 34 1.5 .053 4.6 .16 .046 4.6 .17  .087 26 1.0  140    4500 1500   3.0 270 28 .38 59 3.0 3.1 78 45 .22 19 2.7 8.2 370 67 7.9 370 61 8.4 380 68 92   150 1200
termination-crafted/Mysore_false-no-overflow.c .11  24 1.1  .071 11   .50 .13  8.9 .34 3.0 270 26 .16 33 1.8 .037 4.8 .20 .049 4.6 .13  .10  26 1.1  900    83 11000   3.1 270 29 .36 59 3.7 3.1 83 38 .23 18 2.8 7.6 370 66 7.8 370 56 7.9 370 65 3.7 160 37
termination-crafted/NestedRecursion_1a_false-no-overflow.c .092 24 .88 .084 9.7 .84 .11  8.7 .47 3.1 270 25 .14 33 1.8 .037 4.6 .20 .027 4.8 .16  .080 26 .86 13    91 160   3.0 270 27 .35 59 4.0 2.7 75 33 .24 18 3.3 8.3 360 64 8.3 350 67 7.3 340 55 7.6 200 80
termination-crafted/NestedRecursion_2a_false-no-overflow.c .085 23 .76 .065 9.9 .59 .066 10   .51 3.1 280 31 .13 34 1.6 .036 4.6 .14 .028 4.6 .17  .090 26 .81 6.8  91 84   3.2 280 29 .37 59 4.1 2.6 73 33 .24 18 2.5 7.8 360 62 8.2 360 62 8.3 360 69 3.6 150 33
termination-crafted/NonTermination1_false-no-overflow.c .11  24 1.2  .066 9.4 .70 .079 9.2 .34 3.3 280 34 .14 34 1.6 .043 4.6 .14 .032 4.6 .21  .10  26 .74 .42 82 4.5 3.3 280 31 .36 58 3.6 4.4 80 50 .22 19 2.6 6.4 340 57 8.2 360 59 6.7 350 51 3.3 150 33
termination-crafted/NonTermination2_false-no-overflow.c .12  24 .98 .089 9.3 .51 .070 9.6 .46 3.3 280 31 .13 33 1.5 .031 4.7 .24 .056 4.6 .25  .084 26 .73 .42 78 4.8 3.3 280 33 .40 59 3.1 3.1 80 37 .23 18 2.7 7.9 360 67 8.2 370 71 8.0 350 65 3.5 150 32
termination-crafted/NonTermination4_false-no-overflow.c .43  30 5.1  .14  9.9 1.7  .15  9.7 1.2  200   1300 1500 15    55 210   .047 4.8 .26 .055 4.7 .17  .11  26 1.3  .40 82 5.0 210   1200 1500 .39 59 3.9 140   450 1200 .18 16 2.0 27   800 270 590   3400 4800 59   1500 650 3.3 150 34
termination-crafted/NonTerminationSimple2_false-no-overflow.c .12  24 .99 .075 9.0 .55 .070 8.5 .39 3.1 270 30 .14 34 1.4 .035 4.6 .27 .030 4.6 .31  .084 26 .75 170    78 2000   3.0 270 31 .37 59 3.1 880   1900 10000 .22 17 2.5 7.6 350 57 7.5 360 56 7.9 360 65 51   150 610
termination-crafted/NonTerminationSimple3_false-no-overflow.c .11  24 1.1  .091 8.4 .33 .067 8.9 .48 3.1 270 28 .14 33 1.5 .057 4.6 .18 .045 4.6 .17  .077 26 .95 900    75 8900   3.0 270 31 .35 59 4.1 3.0 77 39 .27 20 2.5 8.6 370 64 8.1 360 57 7.7 370 64 12   150 140
termination-crafted/NonTerminationSimple4_false-no-overflow.c 900     1200 11000    880     4400   4400    880     100   9500    900   2000 12000 34    40 490   .028 4.7 .16 .035 4.6 .24  900     480 11000    220    77 2600   900   2000 12000 900    400 3800   880   700 12000 .21 18 3.0 900   1200 13000 900   5200 12000 900   1100 12000 900   150 13000
termination-crafted/NonTerminationSimple5_false-no-overflow.c .11  24 1.2  .089 9.1 .39 860     15000   11000    3.1 270 27 .14 34 1.5 .030 4.6 .17 .028 4.6 .15  .081 26 .92 120    4000 1400   3.1 270 32 900    360 4600   3.1 83 40 .27 18 2.8 7.1 340 56 7.8 360 55 7.9 350 61 900   150 12000
termination-crafted/NonTerminationSimple6_false-no-overflow.c .11  24 1.1  .076 10   .41 .061 9.3 .58 3.2 270 30 .13 34 1.6 .047 4.6 .17 .032 4.6 .21  .082 26 .95 35    78 400   3.1 270 32 .37 58 2.7 880   1400 9000 .23 17 4.6 6.4 330 54 7.8 360 62 6.9 350 52 6.6 150 72
termination-crafted/NonTerminationSimple8_false-no-overflow.c .13  24 .88 .077 9.6 .51 .058 9.2 .55 3.0 260 25 .14 34 1.6 .045 4.6 .21 .033 4.6 .17  .099 26 .83 110    4400 1300   3.1 270 31 .34 59 3.1 3.2 86 47 .26 17 2.8 8.1 360 62 7.1 340 51 8.0 370 63 900   150 12000
termination-crafted/NonTerminationSimple9_false-no-overflow.c .11  23 1.2  .072 9.4 .43 .12  8.3 .30 3.1 270 27 .14 33 1.4 .053 4.7 .18 .034 4.7 .11  .083 26 .85 900    4000 11000   3.1 270 27 .37 59 3.0 3.1 77 36 .22 18 3.2 7.6 360 63 6.5 330 57 7.8 360 65 3.9 150 37
termination-crafted/Pure2Phase_false-no-overflow.c .12  24 .94 .077 9.7 .47 .068 9.3 .49 3.1 270 29 .15 33 2.3 .028 4.6 .18 .030 4.6 .18  .10  26 .79 140    4500 1500   2.9 270 27 .36 59 3.4 3.1 82 37 .24 23 2.7 7.9 370 65 6.9 340 53 8.0 360 57 8.8 150 94
termination-crafted/Pure3Phase_false-no-overflow.c .11  24 1.8  .073 9.5 .58 .12  8.6 .33 3.2 270 32 .16 33 1.9 .045 4.6 .18 .061 4.7 .21  .10  26 1.3  .41 83 5.2 3.1 270 30 .36 59 3.3 3.2 83 36 .24 17 2.7 7.2 340 60 7.4 350 64 6.6 330 52 3.6 150 34
termination-crafted/RecursiveMultiplication_false-no-overflow.c .12  24 .71 .078 9.5 .65 .13  8.1 .31 3.5 290 38 .16 33 1.5 .055 4.6 .12 .032 4.6 .21  .11  26 .74 46    300 550   3.6 290 33 .37 59 2.9 2.7 77 40 .27 18 3.0 6.7 330 52 7.0 350 58 7.5 360 68 4.3 200 40
termination-crafted/RecursiveNonterminating_false-no-overflow.c .080 24 .93 .095 9.0 .52 .065 9.4 .43 3.0 270 28 .14 33 1.6 .033 4.6 .17 .028 4.6 .24  .089 26 .79 88    91 1000   3.8 270 52 .36 59 3.3 2.7 72 33 .28 22 2.3 7.2 330 63 7.8 360 60 8.2 370 60 13   150 150
termination-crafted/Rotation180_false-no-overflow.c .12  24 .94 .072 8.7 .33 .080 9.5 .46 2.9 270 26 .14 34 1.5 .032 4.8 .12 .032 4.7 .18  .078 26 .89 900    74 10000   3.1 270 27 .36 59 3.1 3.1 76 39 .23 17 2.7 8.0 370 63 7.2 340 66 7.7 360 56 51   150 440
termination-crafted/Singapore_false-no-overflow.c .12  24 1.1  .066 9.5 .51 .068 9.0 .35 3.1 270 27 .15 33 2.1 .046 4.6 .14 .054 4.6 .21  .10  26 1.1  .41 83 4.7 3.0 270 28 .40 59 3.2 3.1 83 40 .25 18 2.7 8.0 370 58 7.1 340 54 7.7 360 58 3.7 150 36
termination-crafted/Singapore_plus_false-no-overflow.c .15  24 .97 .11  9.2 .49 .074 8.8 .71 2.8 270 27 .15 34 1.6 .026 4.6 .21 .034 4.6 .25  .092 26 1.1  .41 83 4.6 3.0 270 30 .37 59 3.8 12   120 160 .22 18 2.8 7.8 360 63 8.0 370 65 7.8 360 59 3.4 150 34
termination-crafted/Singapore_v1_false-no-overflow.c .12  24 1.3  .076 10   .50 .070 8.8 .43 3.0 270 28 .16 33 1.7 .048 4.6 .17 .033 4.6 .15  .10  26 1.3  .41 83 5.7 2.9 270 29 .38 58 3.3 880   440 11000 .22 18 2.4 7.2 350 59 7.4 350 61 6.8 330 62 3.4 150 33
termination-crafted/Singapore_v2_false-no-overflow.c .12  24 .93 .10  9.7 .38 .16  8.6 .30 2.9 260 27 .15 34 2.0 .036 4.6 .23 .051 4.6 .20  .10  26 1.3  .40 79 5.1 3.0 270 25 .37 59 2.7 11   110 140 .22 19 2.5 7.9 370 63 8.1 360 62 7.6 370 61 3.4 200 35
termination-crafted/Stockholm_false-no-overflow.c .12  24 1.2  .078 9.3 .50 .094 9.1 .54 3.1 270 31 .20 34 2.0 .048 4.6 .21 .031 4.6 .16  .13  26 1.0  900    78 11000   3.1 270 32 .35 59 3.2 3.1 85 43 .23 18 2.7 7.8 370 61 8.2 370 55 7.3 340 51 220   200 3000
termination-crafted/Thun_false-no-overflow.c .12  24 .96 .078 10   .46 .067 9.0 .70 3.1 270 26 .14 33 2.0 .031 4.6 .17 .029 4.6 .18  .098 26 .84 .39 83 5.1 3.0 270 26 .35 58 3.5 3.2 84 38 .23 18 2.7 7.8 370 61 7.5 340 61 7.5 360 61 3.6 150 40
termination-crafted/Toulouse-BranchesToLoop_false-no-overflow.c .15  24 1.0  .075 9.5 .52 .065 9.1 .61 3.0 270 28 .14 34 1.5 .030 4.6 .20 .031 4.6 .21  .083 26 .88 77    82 1200   3.1 270 26 .36 59 3.7 3.1 84 40 .24 18 2.9 7.4 340 50 7.9 370 67 7.4 350 55 6.3 150 77
termination-crafted/Toulouse-MultiBranchesToLoop_false-no-overflow.c .14  24 1.0  .14  10   .63 .082 8.8 .51 3.5 280 35 .15 33 1.7 .036 4.6 .25 .029 4.6 .29  .11  26 1.0  5.8  83 79   3.6 280 35 .36 59 3.9 3.5 91 39 .26 18 3.4 16   540 140 15   520 140 17   520 150 4.0 160 41
termination-crafted/aaron2_false-no-overflow.c .13  24 .85 .086 9.3 .45 .075 8.8 .49 3.0 270 26 .17 34 2.1 .049 4.6 .13 .031 4.6 .20  .14  26 1.3  900    4300 11000   3.2 270 28 .40 59 3.7 3.2 85 45 .24 18 2.6 7.7 360 53 6.8 340 56 9.1 370 69 200   150 2300
termination-crafted/aaron3_false-no-overflow.c .12  24 1.3  .071 9.4 .51 .072 8.9 .42 2.9 270 27 .14 33 1.7 .031 4.6 .13 .029 4.7 .21  .12  26 .96 780    5300 10000   3.0 270 32 .39 59 3.1 3.2 86 40 .24 18 3.3 7.7 370 65 7.1 340 61 8.0 370 69 3.7 200 36
termination-crafted/easy2_false-no-overflow.c 900     1600 10000    880     2200   4800    880     160   11000    910   13000 11000 58    48 760   .032 4.5 .27 .049 4.6 .13  900     1100 11000    900    75 9400   910   13000 11000 900    410 4000   880   710 9000 900    410 7800   900   2600 11000 900   5700 7700 900   1600 13000 900   150 10000
termination-crafted/4BitCounterPointer_true-no-overflow_true-termination_true-valid-memsafety.c .18  25 1.6  .13  8.2 1.5  .18  7.4 1.5  3.0 270 27 .78 65 8.1 .055 4.6 .15 .054 4.7 .16  .088 26 1.0  900    84 10000   3.0 270 30 .77 60 6.4 2.4 75 31 .13 16 1.6 7.4 350 59 7.1 340 61 7.6 370 66 890   1600 11000
termination-crafted/Arrays01-EquivalentConstantIndices_true-no-overflow_true-termination_true-valid-memsafety.c 6.8   200 80    880     2800   4600    880     1300   12000    3.1 270 31 .84 68 8.7 .032 4.6 .19 .032 4.8 .33  900     1800 13000    900    87 10000   3.2 270 27 900    770 6700   880   1700 6000 900    450 7100   28   620 250 900   4600 9500 900   850 13000 900   150 11000
termination-crafted/Arrays02-EquivalentConstantIndices_false-termination_true-valid-memsafety_true-no-overflow.c 3.3   96 43    880     3100   5000    870     780   12000    3.1 270 29 .79 66 7.9 .035 4.8 .25 .028 4.8 .19  900     1600 11000    900    4000 8200   3.1 270 30 900    1400 5300   880   460 11000 900    69 11000   8.0 350 65 8.8 360 66 8.2 370 66 900   150 13000
termination-crafted/Arrays03-ValueRestictsIndex_true-no-overflow_true-termination_true-valid-memsafety.c 3.7   170 42    880     4600   4200    880     920   9600    910   6800 11000 .81 66 9.6 .029 4.6 .25 .036 4.6 .23  900     1200 11000    900    4800 10000   910   6800 10000 900    920 5200   880   1800 5500 900    200 12000   9.8 390 70 900   5500 10000 11   430 92 900   150 13000
termination-crafted/Bangalore_true-no-overflow_true-termination_true-valid-memsafety.c .10  24 .80 880     4300   5000    880     200   12000    3.0 270 25 .81 65 8.5 .028 4.7 .17 .030 4.6 .20  900     140 11000    900    90 9900   3.0 270 26 900    460 5400   880   550 11000 900    78 12000   9.0 350 64 9.5 430 78 8.9 360 70 900   150 12000
termination-crafted/Bangalore_v2_true-no-overflow_false-termination_true-valid-memsafety.c .093 24 .90 880     4100   4200    880     190   11000    3.0 270 28 .82 67 8.2 .026 4.6 .21 .029 4.7 .21  900     220 11000    900    75 9500   3.1 270 23 900    410 4100   880   470 10000 900    74 12000   9.1 380 65 9.6 410 74 9.1 380 72 900   150 9900
termination-crafted/Bangalore_v4_true-no-overflow_true-termination_true-valid-memsafety.c .17  24 1.8  .061 6.5 .41 .058 6.2 .47 3.1 270 31 .85 66 9.7 .030 4.6 .13 .054 4.5 .17  .12  26 1.3  900    4100 9800   3.1 270 29 .36 59 3.5 2.4 76 35 .21 18 2.8 8.2 360 73 8.6 350 80 8.5 370 61 900   150 11000
termination-crafted/Benghazi_true-no-overflow_true-termination_true-valid-memsafety.c 900     300 9900    880     2500   5100    880     170   11000    900   5000 11000 470    63 6500   .046 4.6 .16 .036 4.7 .21  900     1500 10000    900    190 9000   900   5100 11000 900    390 6500   880   840 9300 900    430 7700   81   620 1000 900   2100 8300 60   810 710 900   150 11000
termination-crafted/Cairo_step2_true-no-overflow_false-termination_true-valid-memsafety.c .093 24 .84 880     6800   6300    880     380   6000    2.9 270 25 .81 66 7.9 .032 4.6 .19 .055 4.5 .20  900     890 13000    900    74 10000   2.9 260 26 900    420 6300   2.4 74 29 .16 17 1.6 6.8 320 55 6.6 320 53 7.4 360 58 900   150 10000
termination-crafted/Cairo_step2_true-no-overflow_true-termination_true-valid-memsafety.c 900     1300 12000    880     4100   4500    880     110   10000    910   2500 12000 43    40 540   .028 4.6 .14 .027 4.6 .19  900     560 10000    900    75 9700   900   2300 11000 900    420 4600   880   390 9600 900    430 11000   8.4 360 70 8.6 370 74 7.7 360 69 900   150 10000
termination-crafted/Cairo_true-no-overflow_true-termination_true-valid-memsafety.c 900     1400 12000    880     4500   4800    880     120   11000    3.0 270 29 42    40 530   .026 4.6 .23 .034 4.7 .27  900     480 11000    900    74 10000   3.0 270 28 900    390 3700   880   730 9600 900    250 13000   8.1 350 59 9.1 370 56 7.5 330 59 900   150 11000
termination-crafted/Copenhagen_true-no-overflow_true-termination_true-valid-memsafety.c .10  24 .78 880     3200   5000    880     220   10000    3.0 270 26 .81 66 9.0 .043 4.6 .17 .032 4.6 .19  900     930 11000    900    75 11000   2.9 270 27 900    440 4600   880   700 9200 900    520 8900   8.6 350 66 9.9 450 93 8.3 350 67 900   150 13000
termination-crafted/Division_true-no-overflow_false-termination_true-valid-memsafety.c .099 24 .99 880     3600   6500    870     350   11000    3.1 280 27 .82 67 8.8 .029 4.6 .20 .027 4.6 .20  900     780 11000    900    74 8800   3.1 280 26 900    1900 6100   880   2200 12000 900    680 10000   7.2 350 56 9.0 380 77 7.2 340 55 51   150 580
termination-crafted/LexIndexValue-Array_true-no-overflow_true-termination_true-valid-memsafety.c 7.2   270 85    52     13000   710    880     13000   11000    3.2 270 31 .82 66 7.9 .031 4.7 .20 .038 4.6 .22  900     15000 11000    900    4300 7800   3.1 270 29 900    14000 9600   880   1700 7300 900    2700 6200   900   990 10000 900   4800 10000 900   1100 11000 900   150 11000
termination-crafted/LexIndexValue-Pointer_true-no-overflow.c .16  24 1.7  55     13000   680    .059 15   .52 910   6800 12000 52    60 770   .034 4.7 .16 .029 4.9 .23  900     5900 13000    900    4400 5600   900   6700 11000 900    14000 9300   880   1700 5600 740    2500 6400   900   1000 13000 900   5500 9800 900   890 14000 4.0 200 39
termination-crafted/Madrid_true-no-overflow_false-termination_true-valid-memsafety.c .12  24 .83 180     15000   2200    140     15000   1800    3.0 270 27 .84 66 8.9 .028 4.6 .22 .025 4.6 .022 900     15000 13000    900    74 7600   2.8 270 25 840    15000 11000   2.3 74 31 .14 15 1.5 7.0 340 57 7.4 350 53 8.0 370 64 51   160 660
termination-crafted/McCarthy91_Iteration_true-no-overflow_true-termination_true-valid-memsafety.c 900     1500 12000    880     1400   7600    870     4100   11000    900   560 12000 510    67 5500   .029 4.7 .19 .030 4.6 .17  900     160 11000    900    75 10000   900   570 14000 43    15000 610   880   370 10000 900    280 12000   900   1900 13000 900   3600 8300 900   1400 12000 900   150 9900
termination-crafted/McCarthy91_Recursion_true-no-overflow_true-termination_true-valid-memsafety.c .12  24 .57 880     1600   3700    870     5900   13000    3.4 280 28 170    15000 2500   .037 4.5 .17 .028 4.6 .17  900     6400 6900    900    320 14000   3.4 280 30 43    15000 660   880   180 9700 900    290 12000   11   380 84 9.7 410 71 9.9 400 73 900   150 12000
termination-crafted/MenloPark_true-no-overflow_true-termination_true-valid-memsafety.c 900     660 7400    880     3100   3100    880     170   11000    3.3 270 34 470    83 5900   .030 4.6 .19 .051 4.6 .18  900     1200 13000    900    76 10000   3.4 280 37 900    390 4800   880   770 9200 900    440 8100   12   550 100 24   640 260 19   510 180 900   150 9600
termination-crafted/MutualRecursion_1a_true-no-overflow_false-termination_true-valid-memsafety.c .088 24 .83 880     220   3700    880     5000   11000    4.6 290 39 180    15000 2500   .026 4.7 .20 .051 4.6 .27  900     12000 7700    900    780 12000   4.5 300 48 40    15000 570   890   240 10000 900    520 12000   12   510 91 900   1000 10000 13   550 110 900   460 10000
termination-crafted/MutualRecursion_1b_true-no-overflow_true-termination_true-valid-memsafety.c .086 24 .79 880     220   2900    880     5000   11000    4.4 300 41 180    15000 2100   .033 4.6 .19 .029 4.6 .23  900     12000 6200    900    280 10000   4.5 300 41 42    15000 620   890   200 11000 900    280 11000   21   730 170 900   1100 11000 20   640 180 900   200 13000
termination-crafted/NestedRecursion_1b_true-no-overflow_true-termination_true-valid-memsafety.c .088 24 .96 880     460   3600    880     500   7200    900   1200 14000 160    15000 2000   .054 4.6 .16 .052 4.6 .19  900     4900 5200    900    420 12000   900   1200 10000 320    15000 3800   880   350 7700 900    620 12000   16   570 120 900   1100 9500 19   660 150 900   200 12000
termination-crafted/NestedRecursion_1c_true-no-overflow_true-termination_true-valid-memsafety.c .085 24 .81 880     320   3500    880     340   5600    3.7 290 34 170    15000 2000   .032 4.6 .19 .026 4.6 .28  900     4800 4700    900    450 9800   3.9 290 41 250    15000 3300   880   540 7400 900    500 7600   13   570 99 900   1200 11000 13   570 110 900   200 13000
termination-crafted/NestedRecursion_1d_true-no-overflow_true-termination_true-valid-memsafety.c .085 24 .71 880     460   4500    880     500   6700    900   1400 10000 160    15000 2100   .031 4.7 .21 .037 4.7 .21  900     4800 8100    900    480 9900   900   1800 11000 320    15000 4100   880   350 8300 900    550 8100   15   550 130 900   1100 10000 16   570 140 900   200 11000
termination-crafted/NestedRecursion_2b_true-no-overflow_false-termination_true-valid-memsafety.c .089 24 .89 870     860   5300    880     690   10000    900   4100 11000 170    15000 2700   .029 4.6 .17 .031 4.6 .19  900     6000 6000    900    2300 8400   900   4000 10000 900    4600 14000   880   240 7800 900    4200 10000   13   490 120 900   1200 12000 13   500 110 900   430 13000
termination-crafted/NestedRecursion_2c_true-no-overflow_true-termination_true-valid-memsafety.c .092 24 .78 880     4200   6800    870     180   11000    910   4400 12000 170    15000 2200   .031 4.7 .19 .027 4.8 .22  900     15000 8700    900    1100 11000   900   4100 11000 290    15000 3600   880   480 7900 900    1000 12000   17   520 160 900   5200 13000 36   750 330 900   150 13000
termination-crafted/NonTermination3_true-no-overflow_false-termination.c .10  24 1.2  880     2300   10000    880     880   6500    3.2 270 29 .79 67 8.4 .034 4.6 .20 .027 4.7 .22  900     2200 13000    900    4500 9100   3.1 270 27 900    880 4400   2.5 80 33 .17 16 1.9 8.1 340 61 8.8 370 72 8.5 360 66 900   150 12000
termination-crafted/NonTerminationSimple7_true-no-overflow_false-termination_true-valid-memsafety.c .098 24 .96 880     4700   4800    880     210   10000    3.0 270 28 1.0  66 11   .045 4.6 .17 .028 4.6 .21  900     190 10000    900    74 9200   3.1 270 26 900    3400 3400   880   3100 9200 900    17 11000   9.1 370 72 8.7 380 80 9.0 370 71 900   150 11000
termination-crafted/Nyala-2lex_true-no-overflow_true-termination_true-valid-memsafety.c .13  24 .76 880     1200   8500    870     8200   13000    3.0 270 29 .79 67 8.7 .036 4.6 .17 .032 4.6 .19  900     470 11000    900    75 9600   3.1 270 27 900    520 5000   880   290 9600 900    3300 11000   8.5 360 70 9.1 380 65 7.9 350 58 900   150 11000
termination-crafted/Parallel_true-no-overflow_true-termination_true-valid-memsafety.c .10  24 .79 880     1200   9700    850     15000   13000    3.0 270 25 .84 66 7.9 .035 4.6 .29 .033 4.6 .16  900     500 11000    900    75 10000   3.0 270 28 900    300 6300   880   580 9600 900    440 7600   8.6 370 66 9.5 400 85 8.2 360 68 900   150 11000
termination-crafted/Piecewise_true-no-overflow_true-termination_true-valid-memsafety.c .14  24 .85 880     1800   9400    520     15000   6900    3.0 270 29 1.3  66 18   .054 4.6 .25 .031 4.6 .22  900     240 12000    900    4500 14000   3.0 270 27 900    210 4500   880   350 10000 900    280 11000   8.1 370 60 8.7 360 74 8.3 370 64 890   150 11000
termination-crafted/SyntaxSupportPointer01_true-no-overflow_true-termination.c .17  25 1.5  880     4500   4000    880     160   9800    3.0 270 29 28    41 360   .028 4.8 .21 .033 4.6 .20  900     870 11000    900    74 9700   3.0 270 28 900    380 4600   880   760 12000 900    450 10000   7.7 360 65 8.2 330 61 8.4 380 67 3.9 200 33
termination-crafted/TelAviv-Amir-Minimum_true-no-overflow_true-termination_true-valid-memsafety.c .099 24 .94 880     2100   7200    450     15000   5900    3.2 270 30 .89 66 9.0 .056 4.5 .16 .032 4.6 .21  900     490 14000    900    5000 10000   3.2 270 31 900    300 7600   880   410 10000 900    530 11000   9.0 360 76 9.7 400 85 8.7 380 67 900   150 12000
termination-crafted/Waldkirch_true-no-overflow_true-termination_true-valid-memsafety.c .095 24 .84 880     4800   4300    880     150   11000    3.0 270 25 .78 67 9.3 .031 4.6 .19 .031 4.6 .19  900     890 11000    900    75 9400   3.1 270 28 900    350 4300   880   640 9300 900    440 7300   7.6 350 69 8.1 370 69 8.0 370 59 900   150 11000
termination-crafted/WhileFalse_true-no-overflow_true-termination_true-valid-memsafety.c .092 23 .78 .056 7.0 .26 .042 6.1 .29 2.9 270 29 .81 68 8.6 .030 4.7 .20 .028 4.6 .25  .082 26 .87 900    84 9800   2.9 270 25 .34 59 3.5 2.0 66 27 .13 15 1.6 7.4 360 60 7.9 360 60 8.2 350 65 900   150 13000
termination-crafted/WhileTrue_true-no-overflow_false-termination_true-valid-memsafety.c .096 24 .81 .053 6.8 .34 .047 6.1 .24 2.8 260 25 .78 66 8.3 .028 4.6 .19 .024 4.6 .19  280     15000 4100    900    75 7000   2.9 270 27 60    15000 870   2.4 74 30 .17 16 1.6 7.7 370 62 7.2 360 56 7.3 340 63 51   150 640
termination-crafted/easy1_true-no-overflow_true-termination_true-valid-memsafety.c .098 24 .88 1.6   50   21    180     15000   2800    3.0 270 29 .83 66 8.9 .027 4.6 .29 .048 4.6 .21  .60  26 9.3  900    2000 9200   3.0 270 33 .38 59 4.5 27   170 340 .19 18 2.5 7.3 340 56 9.1 350 80 8.6 370 59 900   150 11000
termination-crafted/easy2_true-no-overflow_true-termination_true-valid-memsafety.c 900     1700 10000    880     2300   4300    880     170   12000    910   13000 11000 58    49 750   .034 4.6 .19 .026 4.7 .22  900     1100 12000    900    75 11000   910   13000 10000 900    410 4900   880   790 12000 900    410 7900   900   3100 12000 900   5700 7300 900   1800 12000 900   150 13000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-Fig2a_false-no-overflow.c .12  24 1.1  .077 10   .63 .12  8.0 .33 2.9 270 25 .19 33 1.8 .034 4.8 .27 .032 4.6 .18  .14  26 1.3  380    4400 4300   3.1 270 31 .35 59 4.4 3.3 91 41 .26 18 2.9 8.2 370 69 7.8 340 70 8.3 370 67 110   150 1400
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-Fig2b_false-no-overflow.c .12  24 1.1  .10  9.7 1.1  .067 9.0 .56 3.1 270 28 .22 34 2.8 .056 4.6 .13 .028 4.6 .18  .14  26 1.6  340    4200 3600   3.2 260 32 .40 59 3.0 3.4 98 42 .25 18 2.9 8.4 370 69 8.1 340 63 8.6 360 77 140   150 2100
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-aaron2_false-no-overflow.c .12  24 1.0  .079 9.3 .60 .067 9.2 .38 3.0 270 28 .17 33 2.3 .053 4.6 .14 .033 4.7 .19  .11  26 1.3  900    4200 13000   3.1 270 31 .35 59 4.1 3.2 85 39 .24 18 3.7 7.8 370 60 7.5 360 55 8.2 360 64 200   150 2600
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-aaron3_false-no-overflow.c .12  24 .97 .075 9.6 .51 .066 9.7 .59 3.0 270 27 .15 33 1.9 .046 4.7 .11 .038 4.5 .095 .11  26 1.2  770    4300 10000   2.9 270 25 .37 59 3.5 3.2 82 50 .25 19 2.9 8.2 370 60 7.8 370 64 7.5 370 56 3.4 150 35
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-complex_false-no-overflow.c .13  24 .82 .084 9.1 .79 .072 9.2 .50 3.1 270 31 .16 33 1.8 .031 4.7 .21 .054 4.5 .23  .10  26 1.1  900    82 8900   3.1 270 28 .37 59 3.2 3.4 88 42 .26 18 3.9 9.2 380 70 8.6 370 80 8.8 350 77 290   150 4200
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-counterex1a_false-no-overflow.c .12  24 1.1  .13  9.4 .43 .12  8.5 .37 3.1 270 27 .14 33 1.7 .028 4.6 .27 .035 4.5 .20  .088 26 .95 220    4400 2500   3.2 270 29 .36 59 4.4 3.2 86 44 .27 18 3.1 7.4 340 67 7.6 370 68 7.6 370 65 900   150 12000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-counterex1b_false-no-overflow.c .12  24 1.1  .081 9.7 .68 310     15000   4600    3.1 270 32 .14 34 1.4 .031 4.6 .21 .029 4.6 .20  .086 26 .85 640    4200 7300   3.2 270 27 900    360 4900   3.3 89 37 .41 18 5.0 8.4 360 71 9.6 380 73 8.1 350 61 900   150 12000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-easy2_false-no-overflow.c 900     1700 10000    880     2400   4300    880     160   10000    910   13000 12000 58    48 810   .033 4.6 .11 .030 4.8 .23  900     1100 11000    900    74 9300   910   13000 11000 900    420 4500   880   710 10000 900    430 11000   900   2500 12000 900   4400 6000 900   2400 14000 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-exmini_false-no-overflow.c .11  24 .97 .067 9.9 .70 .12  7.8 .45 3.0 270 32 .14 34 2.0 .054 4.6 .16 .029 4.8 .22  .11  26 .80 900    84 11000   3.2 270 30 .41 59 3.2 3.2 84 36 .24 18 2.5 7.6 360 63 8.9 370 68 7.6 350 65 6.2 150 81
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-ndecr_false-no-overflow.c .12  23 1.0  .062 9.3 .62 .067 9.0 .46 3.0 270 27 .13 33 1.5 .048 4.8 .19 .032 4.6 .21  .10  26 .65 900    75 11000   2.9 270 30 .37 59 3.3 3.0 80 38 .23 18 2.6 8.5 370 71 8.3 370 67 8.1 370 70 54   150 720
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-nestedLoop_false-no-overflow.c 900     2400 6000    880     1500   5900    210     15000   3400    910   6600 10000 900    710 11000   .030 4.6 .19 .046 4.7 .22  900     1100 10000    900    74 8400   910   6600 13000 900    410 3700   880   440 9000 900    1200 12000   900   1300 12000 900   1800 6800 900   1300 12000 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-random1d_false-no-overflow.c 900     960 11000    880     1300   9300    330     15000   4200    910   620 12000 720    75 10000   .043 4.6 .19 .027 4.6 .24  900     130 13000    900    4200 7700   910   500 12000 900    540 8000   880   180 11000 900    3100 9100   900   8200 11000 900   3300 5900 900   7500 9300 900   150 12000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-rsd_false-no-overflow.c .12  24 1.6  .069 9.8 .61 .061 9.3 .42 3.3 280 32 .14 33 1.7 .030 4.6 .19 .027 4.6 .27  .088 26 .91 110    5000 1300   3.3 280 28 .37 59 3.0 3.1 80 41 .22 19 2.5 8.1 370 65 8.1 360 60 7.2 340 54 13   150 170
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-speedFails4_false-no-overflow.c .12  24 .97 .071 9.6 .63 .068 8.9 .52 3.1 270 32 .15 34 1.8 .034 4.6 .22 .046 4.6 .17  .11  26 1.5  900    83 9700   3.2 270 31 .38 59 3.5 3.1 83 38 .27 18 2.8 7.5 360 61 7.7 360 61 8.1 360 59 900   150 12000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-terminate_false-no-overflow.c .11  24 1.0  .14  8.9 .48 .071 10   .47 3.1 270 26 .15 33 1.5 .033 4.6 .23 .030 4.6 .26  .11  26 .87 900    83 10000   3.1 270 31 .38 59 3.6 3.1 84 37 .23 17 3.4 8.2 360 61 8.7 350 65 7.9 340 58 8.7 150 110
termination-crafted-lit/Ben-Amram-LMCS2010-Ex2.3_false-no-overflow.c .13  24 .99 .071 9.6 .64 880     8100   12000    3.0 270 33 .13 34 1.7 .037 4.6 .15 .033 4.6 .24  .083 26 .96 340    4100 3700   3.1 270 30 .37 58 3.7 3.2 87 40 .27 19 2.8 7.7 340 59 7.6 340 59 7.7 350 60 3.5 200 36
termination-crafted-lit/BradleyMannaSipma-ICALP2005-Fig1_false-no-overflow.c .15  24 1.2  .079 9.5 .73 .070 9.0 .44 3.1 270 28 .16 34 1.9 .055 4.6 .18 .054 4.6 .16  .12  26 .97 570    190 8500   3.0 270 29 .37 59 3.2 3.2 90 39 .23 18 3.1 8.2 380 58 7.9 370 69 8.8 370 67 3.8 150 37
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron12_false-no-overflow.c .14  24 1.4  .16  15   1.1  .071 9.1 .46 3.1 280 26 .32 35 4.3 .053 4.6 .14 .050 4.6 .16  .25  27 2.9  .40 83 4.9 3.0 270 27 .38 59 3.2 3.5 90 43 .26 18 2.9 6.8 360 60 7.6 360 59 7.4 370 61 3.7 150 36
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron1_false-no-overflow.c .13  24 1.0  .091 9.4 .48 .10  8.6 .41 3.1 270 26 .16 34 1.9 .029 4.6 .18 .031 4.6 .20  .11  26 1.1  570    4200 8600   3.1 270 30 .39 59 3.6 3.3 87 42 .24 18 2.7 8.0 360 58 7.4 350 58 7.6 330 64 900   150 13000
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron2_false-no-overflow.c .16  24 1.1  .098 9.7 .41 .076 9.1 .48 2.9 270 27 .17 33 1.9 .029 4.6 .24 .028 4.5 .19  .11  26 1.2  900    3900 14000   3.0 270 27 .38 59 3.8 3.2 85 38 .23 18 2.8 7.6 350 65 7.7 350 60 8.4 370 66 200   200 2900
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron3_false-no-overflow.c .12  24 .97 .080 9.5 .48 .055 9.4 .42 3.0 270 31 .15 34 1.9 .028 4.6 .20 .028 4.6 .16  .10  26 1.1  770    4100 11000   2.9 270 26 .36 59 3.4 3.2 86 39 .26 18 3.0 7.1 340 53 7.0 340 64 6.8 330 53 3.5 150 39
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron4_false-no-overflow.c .12  24 1.0  .11  9.7 .66 .093 9.4 .36 3.1 270 27 .19 34 1.9 .056 4.7 .15 .030 4.7 .20  .11  26 1.0  190    79 2700   3.1 270 29 .36 59 3.9 3.3 86 45 .27 18 3.6 8.3 380 61 8.2 380 73 7.3 340 55 8.7 200 100
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-aaron6_false-no-overflow.c .17  24 .91 .14  9.3 .56 .065 9.4 .67 3.0 260 33 .16 34 2.1 .029 4.6 .13 .028 4.6 .15  .11  26 1.2  .41 82 4.5 3.1 270 26 .37 59 3.0 3.3 91 37 .24 18 3.4 7.2 350 56 6.9 330 54 7.2 340 53 3.7 150 41
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex1.01_false-no-overflow.c .12  24 .88 .13  8.7 .43 .068 8.9 .47 3.1 270 33 .14 33 1.5 .031 4.6 .16 .036 4.6 .24  .080 26 .93 .43 80 5.2 3.1 270 26 .36 59 3.9 3.1 82 37 .23 18 3.0 8.2 370 57 8.3 370 60 8.2 370 63 3.5 150 39
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex1.02_false-no-overflow.c .13  23 1.0  .15  8.6 .39 .069 8.9 .43 3.0 270 26 .15 33 2.2 .031 4.8 .18 .035 4.6 .19  .085 26 .96 72    88 980   3.1 270 25 .38 59 3.0 3.1 83 38 .23 17 2.9 7.6 360 57 8.0 350 68 8.2 360 57 3.5 150 43
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex1.03_false-no-overflow.c .12  24 1.2  .082 9.4 .54 .071 9.2 .44 3.2 280 33 .13 33 1.6 .057 4.6 .11 .047 4.6 .16  .11  26 .83 15    81 210   3.1 290 29 .36 59 3.7 3.1 83 39 .23 17 2.7 8.4 370 69 7.4 350 61 8.2 360 59 3.4 150 41
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex1.04_false-no-overflow.c .12  24 .93 .080 9.7 .46 .075 9.6 .43 3.4 280 29 .14 33 1.3 .029 4.6 .12 .030 4.6 .18  .079 26 .83 .41 83 4.3 3.3 280 31 .37 59 3.1 3.1 79 37 .22 18 2.5 8.1 370 55 7.5 360 64 6.6 320 56 3.6 150 35
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex1.05_false-no-overflow.c .13  24 .97 .096 8.6 .38 .067 9.2 .46 3.3 280 30 .13 34 1.7 .030 4.6 .14 .027 4.6 .23  .080 26 .85 .42 84 4.4 3.2 280 30 .37 59 3.1 3.0 79 51 .22 18 2.5 8.0 370 56 7.4 350 61 7.7 360 58 3.5 150 36
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.01_false-no-overflow.c .12  24 1.0  .064 9.5 .71 .085 8.9 .40 3.0 270 26 .14 33 1.6 .044 4.6 .24 .029 4.6 .24  .082 26 .94 .39 83 4.8 3.1 270 29 .35 59 3.3 3.1 110 43 .23 18 2.6 7.5 350 64 6.7 330 56 7.4 360 61 3.5 150 33
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.02_false-no-overflow.c .12  24 1.0  .072 10   .51 .15  7.8 .35 3.0 270 28 .14 33 1.7 .026 4.6 .21 .029 4.7 .17  .078 26 .94 .41 79 5.6 2.9 280 28 .37 59 3.1 3.1 110 36 .24 23 3.0 8.1 380 67 7.4 330 56 7.3 340 58 3.5 150 41
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.03_false-no-overflow.c .12  24 1.0  .068 9.1 .57 .077 8.3 .48 3.0 270 26 .14 33 1.8 .030 4.6 .18 .048 4.7 .23  .089 26 .87 .39 79 5.2 3.0 270 31 .36 59 3.5 3.1 83 41 .23 18 3.2 8.1 360 60 7.6 350 49 7.9 370 57 6.3 150 82
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.04_false-no-overflow.c .13  24 1.2  .064 9.3 .56 .070 9.2 .51 3.1 270 29 .14 33 2.0 .050 4.6 .27 .026 4.6 .28  .099 26 1.1  900    160 13000   2.9 270 27 .36 58 3.6 3.2 82 44 .23 18 3.0 7.4 350 57 7.8 360 61 7.6 360 59 9.5 150 100
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.05_false-no-overflow.c .13  23 .80 .071 9.3 .50 .064 8.6 .53 3.0 270 32 .13 33 1.8 .057 4.7 .17 .028 4.6 .24  .095 26 .94 900    84 12000   2.9 270 31 .37 59 2.9 3.1 80 36 .23 18 2.7 7.8 370 63 8.2 370 60 8.0 370 57 900   150 13000
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.06_false-no-overflow.c .13  24 1.0  .080 9.7 .89 .072 8.9 .43 3.0 270 27 .16 33 2.0 .045 4.6 .14 .027 4.6 .27  .12  26 1.0  .41 82 4.8 3.0 270 27 .37 58 3.1 3.3 82 43 .22 17 2.6 7.9 370 67 7.4 330 53 7.9 350 55 3.5 150 34
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.07_false-no-overflow.c .13  24 .92 .074 9.6 .53 .067 9.1 .53 3.3 280 31 .14 33 1.5 .038 4.6 .17 .043 4.7 .17  .085 26 .97 .43 85 5.6 3.3 280 31 .34 58 4.2 3.1 84 45 .23 18 2.8 7.7 350 61 6.8 340 57 7.6 340 63 3.5 150 39
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.08_false-no-overflow.c .13  24 .97 .070 8.9 .49 .087 8.8 .46 3.2 260 31 .14 34 1.8 .038 4.6 .17 .030 4.8 .16  .10  26 .86 .43 83 5.1 3.1 260 28 .38 59 3.2 3.1 83 42 .23 17 2.5 8.0 370 55 8.0 370 68 7.7 350 57 3.6 150 44
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.09_false-no-overflow.c .12  24 1.1  .072 9.3 .57 .071 9.3 .56 3.1 270 29 .15 33 1.8 .027 4.6 .23 .029 4.6 .17  .095 26 1.3  .44 80 6.2 3.0 270 32 .36 59 3.4 3.2 86 44 .25 18 3.3 8.7 360 67 8.9 350 71 8.7 370 68 3.4 150 35
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.10_false-no-overflow.c .11  24 1.1  .068 9.3 .55 .065 9.6 .49 3.1 260 27 .17 33 1.4 .036 4.7 .16 .030 4.6 .14  .084 26 .83 900    200 12000   3.1 270 31 .36 59 3.5 3.1 83 39 .27 18 2.7 8.6 350 78 9.7 410 81 8.4 370 64 3.5 150 32
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.11_false-no-overflow.c .14  24 1.0  .092 9.7 .78 .074 9.1 .47 3.0 270 27 .22 33 2.7 .033 4.6 .19 .031 4.6 .20  .16  26 1.9  .42 83 4.3 3.0 270 31 .37 59 3.4 3.3 82 34 .24 18 3.0 7.8 370 61 7.0 340 55 7.9 370 60 3.6 150 37
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.12_false-no-overflow.c .11  24 1.2  .066 9.3 .86 .069 9.3 .47 3.0 270 27 .16 34 1.9 .033 4.7 .29 .051 4.7 .16  .10  26 1.2  900    75 9800   3.0 270 31 .36 59 3.0 3.1 81 40 .22 19 2.5 6.8 340 61 8.1 360 57 7.9 370 57 6.5 150 74
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.13_false-no-overflow.c .12  24 1.1  .065 9.4 .50 .13  8.6 .35 3.0 270 25 .17 33 2.1 .031 4.7 .12 .037 4.6 .23  .11  26 1.5  110    83 1400   3.0 270 29 .36 59 3.5 3.1 83 39 .23 20 3.1 7.7 340 59 7.0 360 52 7.7 360 55 5.2 150 62
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.14_false-no-overflow.c .13  23 1.0  .12  9.8 .51 .070 9.8 .48 3.1 270 30 .19 33 2.0 .031 4.6 .15 .035 4.6 .25  .11  26 1.1  .40 83 6.2 3.0 270 29 .41 59 2.9 3.1 82 38 .23 18 2.6 7.9 350 59 7.9 370 58 7.3 340 57 3.5 150 33
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.15_false-no-overflow.c .12  24 .89 .079 10   .45 .12  8.5 .32 3.1 270 25 .14 34 1.5 .028 4.6 .18 .032 4.7 .28  .11  26 .83 .39 82 5.6 3.0 270 28 .36 59 3.4 3.1 76 39 .22 18 2.8 7.7 370 61 7.8 370 54 7.9 370 63 11   150 120
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.16_false-no-overflow.c .11  24 1.0  .11  9.3 .34 .064 9.7 .62 3.0 270 28 .13 33 1.7 .044 4.6 .15 .030 4.8 .33  .081 26 .80 900    78 11000   3.0 270 28 .35 59 4.8 3.0 77 40 .22 17 2.5 7.4 350 64 7.1 340 57 7.1 340 55 55   150 650
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.17_false-no-overflow.c .15  23 .94 .061 10   .57 .060 9.6 .62 3.0 270 29 .13 33 1.7 .028 4.7 .18 .036 4.6 .22  .083 26 .88 250    77 2800   2.9 270 28 .36 59 3.0 3.1 110 38 .23 18 3.4 7.0 360 55 7.7 370 66 7.2 340 59 51   150 590
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.18_false-no-overflow.c .12  24 .89 .12  8.9 .37 .078 9.2 .43 2.9 270 27 .14 33 1.7 .027 4.6 .24 .059 4.6 .25  .092 26 .91 3.1  79 40   2.9 270 30 .36 59 3.4 3.1 84 46 .24 18 2.9 7.5 340 58 7.8 370 67 7.0 340 55 3.7 150 42
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.19_false-no-overflow.c .12  24 .96 .062 10   .68 .059 9.8 .57 2.8 270 28 .17 34 1.7 .034 4.6 .21 .029 4.7 .19  .12  26 .98 .42 79 5.6 2.9 270 28 .38 58 3.8 3.2 81 41 .23 19 2.9 7.8 360 60 8.3 370 64 7.9 360 58 14   150 170
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.21_false-no-overflow.c .11  24 .99 .080 9.8 .38 .066 9.2 .46 3.1 270 28 .15 34 1.5 .034 4.6 .18 .028 4.6 .21  .11  26 .96 900    78 11000   3.0 270 27 .38 59 3.1 3.1 82 37 .25 18 2.6 7.2 330 52 7.3 350 50 6.8 340 57 96   150 1200
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.22_false-no-overflow.c .12  24 .95 .071 9.5 .41 .073 9.1 .41 3.1 270 27 .13 33 1.8 .057 4.6 .18 .036 4.8 .21  .084 26 .94 900    4300 9800   2.9 260 29 .37 59 2.9 3.1 82 40 .24 18 2.7 7.6 350 60 7.6 340 60 8.3 370 63 900   150 11000
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.02_false-no-overflow.c .12  24 .97 .068 9.3 .59 .062 9.2 .47 3.0 270 28 .14 33 1.6 .036 4.6 .24 .031 4.6 .21  .10  26 .80 .40 82 4.2 3.0 270 31 .38 59 3.7 3.1 82 34 .27 23 2.4 6.6 330 57 7.9 370 56 7.6 360 60 3.4 150 32
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.03_false-no-overflow.c .12  24 .95 .072 9.5 .50 .080 9.0 .42 3.0 270 31 .15 33 1.9 .053 4.6 .15 .028 4.6 .18  .11  26 .92 .39 83 4.2 3.1 270 27 .37 58 3.7 3.1 85 39 .25 18 2.9 6.6 340 53 8.4 360 61 7.9 360 57 3.6 150 36
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.04_false-no-overflow.c .13  24 .97 .077 9.5 .54 .072 9.1 .40 3.0 270 25 .17 34 1.9 .040 4.7 .27 .029 4.6 .18  .10  26 1.4  .40 82 5.8 2.9 280 27 .40 59 3.6 3.2 87 42 .23 18 2.4 7.7 370 64 8.1 370 67 8.1 370 57 3.6 200 39
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.05_false-no-overflow.c .15  24 1.1  .11  8.2 .42 .11  9.6 .36 3.1 270 29 .15 34 1.9 .031 4.7 .13 .027 4.6 .23  .087 26 .89 .40 79 5.4 3.1 270 26 .37 59 2.7 3.2 85 44 .23 18 3.0 7.2 340 57 7.6 350 55 8.0 370 59 3.7 150 34
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.06_false-no-overflow.c .11  24 1.0  .072 8.9 .54 .076 9.6 .40 3.0 260 26 .15 34 1.5 .047 4.6 .15 .028 4.7 .17  .081 26 .87 .41 83 4.5 2.9 260 28 .39 59 3.9 3.2 85 37 .23 18 2.8 8.4 360 62 8.4 370 63 8.0 370 69 3.8 150 34
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.07_false-no-overflow.c .12  24 1.1  .068 9.7 .57 .069 9.2 .44 3.1 270 27 .14 33 2.0 .047 4.5 .21 .038 4.8 .24  .086 26 .94 530    78 7100   3.1 270 29 .40 59 3.0 3.2 85 39 .23 18 2.5 7.7 350 62 6.6 330 53 8.0 360 70 180   150 2600
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.08_false-no-overflow.c .12  24 1.1  .096 8.4 .42 .061 10   .59 3.0 270 26 .14 33 1.4 .036 4.7 .19 .031 4.6 .16  .098 26 .87 330    100 4800   3.0 270 28 .37 59 3.4 3.2 82 42 .22 17 2.6 7.1 330 59 7.8 360 70 7.5 370 59 12   150 130
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.09_false-no-overflow.c .12  24 .98 .097 9.3 .43 .13  8.9 .34 3.3 290 29 .15 34 1.7 .034 4.6 .18 .033 4.5 .19  .11  26 .78 270    630 2700   3.3 290 27 .36 59 3.2 3.1 83 40 .24 17 2.8 7.8 370 55 7.8 360 68 8.0 360 60 3.6 150 34
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.10_false-no-overflow.c .12  24 .95 .080 9.5 .54 .062 9.7 .49 3.2 270 31 .16 33 1.9 .033 4.8 .24 .027 4.6 .20  .11  26 .89 150    77 2200   3.1 270 26 .38 59 3.3 3.2 86 39 .24 19 3.0 7.8 360 60 8.1 360 61 7.2 350 56 180   150 2400
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex4.01_false-no-overflow.c .12  24 1.1  .085 9.5 .57 .061 9.1 .56 2.9 270 26 .14 34 1.8 .039 4.6 .15 .046 4.6 .18  .11  26 .87 .42 79 4.7 3.0 280 27 .37 59 2.9 3.2 87 44 .26 18 2.8 7.8 360 56 7.7 350 60 7.9 370 59 3.6 150 38
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Fig1_false-no-overflow.c .16  24 .81 .068 9.6 .54 .064 9.6 .53 3.1 270 28 .14 33 1.6 .049 4.6 .21 .033 4.6 .29  .16  26 2.6  740    77 9600   3.0 270 29 .36 59 3.3 3.2 83 48 .23 18 2.6 7.9 360 65 8.4 370 56 7.6 360 66 180   150 2100
termination-crafted-lit/ColonSipma-TACAS2001-Fig1_false-no-overflow.c .12  24 1.1  .063 9.4 .60 .074 9.1 .46 3.0 270 30 .17 33 1.7 .048 4.6 .19 .048 4.6 .16  .085 26 .89 900    83 9300   3.0 270 29 .39 59 4.4 3.1 84 42 .24 18 2.9 8.4 370 62 8.3 340 61 8.3 360 64 33   150 440
termination-crafted-lit/GulavaniGulwani-CAV2008-Fig1a_false-no-overflow.c .13  24 1.0  .073 8.8 .56 .064 9.0 .53 3.1 270 26 .16 33 1.6 .058 4.6 .15 .041 4.7 .22  .090 26 .99 900    83 11000   3.0 270 26 .37 58 3.2 3.1 83 34 .25 18 2.6 7.4 340 64 7.2 350 61 8.1 370 61 490   150 5600
termination-crafted-lit/GulavaniGulwani-CAV2008-Fig1b_false-no-overflow.c .12  24 1.1  .071 9.6 .53 .059 9.2 .62 3.0 270 26 .14 33 1.7 .031 4.6 .26 .036 4.6 .12  .086 26 .98 900    82 12000   3.0 270 34 .36 59 4.0 3.2 90 44 .24 19 2.9 8.0 360 57 7.3 340 55 8.2 370 63 230   150 3000
termination-crafted-lit/GulavaniGulwani-CAV2008-Fig1c_false-no-overflow.c .12  24 1.0  .12  8.9 .39 .077 8.7 .39 3.0 260 27 .14 33 1.7 .030 4.7 .23 .036 4.6 .24  .10  26 .94 250    670 3300   3.1 270 30 .39 59 3.3 3.1 83 36 .22 17 2.6 7.5 350 62 6.8 340 55 6.9 330 62 200   150 2200
termination-crafted-lit/GulwaniJainKoskinen-PLDI2009-Fig1_false-no-overflow.c .12  24 .98 .14  9.4 .41 .076 9.1 .36 3.2 270 27 .14 33 2.0 .046 4.8 .16 .036 4.6 .11  .084 26 .83 330    4100 3800   3.1 270 27 .38 59 3.2 3.1 96 36 .27 18 3.3 8.3 360 62 7.9 340 67 8.0 360 59 480   150 7100
termination-crafted-lit/HarrisLalNoriRajamani-SAS2010-Fig2_false-no-overflow.c .14  24 1.1  .080 9.5 .57 110     4500   1300    3.6 290 33 .14 34 1.6 .055 4.8 .16 .031 4.6 .23  .082 26 1.0  180    78 2000   3.6 290 33 .38 59 3.5 3.3 86 37 .24 18 2.9 10   390 78 13   490 120 9.0 380 77 900   150 12000
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig2_false-no-overflow.c .13  24 1.1  .088 10   .67 .075 9.6 .34 3.0 270 31 .17 34 2.2 .052 4.7 .12 .031 4.6 .24  .10  26 1.4  93    78 1200   2.9 270 26 .37 58 3.8 3.2 82 37 .22 18 3.0 6.7 330 55 7.6 360 63 7.2 330 58 3.6 150 36
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig7_false-no-overflow.c .25  23 3.0  .078 9.5 .81 880     1400   10000    3.3 280 29 .16 33 1.7 .034 4.7 .18 .036 4.6 .26  .091 26 .78 900    77 12000   3.3 270 31 900    8000 7000   3.3 90 36 .29 18 3.4 11   450 84 11   520 95 12   470 79 4.2 150 43
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig8_false-no-overflow.c .11  24 1.2  .12  8.9 .42 .10  8.7 .44 3.1 280 29 .14 34 1.8 .052 4.7 .17 .032 4.6 .18  .083 26 1.0  .41 82 5.9 3.2 280 32 .40 59 3.0 3.2 84 36 .23 17 2.6 7.6 340 56 7.9 360 67 7.7 370 54 12   150 140
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig9_false-no-overflow.c .13  24 .77 .069 9.1 .61 .060 9.5 .52 3.2 280 32 .14 33 1.6 .051 4.7 .22 .058 4.6 .17  .11  26 .75 .40 79 4.9 3.3 280 34 .36 59 3.1 3.1 85 45 .22 17 2.8 8.2 360 61 7.3 350 59 7.9 370 59 13   150 150
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex1_false-no-overflow.c .081 24 .77 .078 8.9 .54 .084 9.0 .34 3.3 280 30 .15 34 1.7 .027 4.6 .19 .033 4.7 .16  .097 26 .83 .41 83 5.0 3.4 290 30 .37 59 3.3 2.7 74 36 .26 18 2.7 8.7 380 69 8.5 350 61 8.1 340 62 3.7 150 37
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex2_false-no-overflow.c .083 24 .78 .083 10   .50 .066 9.1 .47 3.4 290 34 .16 34 1.5 .032 4.6 .21 .029 4.6 .23  .083 26 .89 .39 83 6.4 3.5 290 31 .35 59 4.1 2.7 75 34 .24 18 2.9 8.3 350 74 8.0 350 63 8.1 340 61 3.7 150 40
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex3_false-no-overflow.c .081 24 .82 .083 9.2 .76 .12  9.3 .30 3.8 290 35 .14 34 1.5 .055 4.6 .18 .031 4.7 .15  .10  26 .82 48    120 620   3.9 290 36 .37 59 3.2 2.7 76 37 .28 18 3.1 7.3 350 64 8.2 370 60 7.5 350 49 900   150 11000
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex6_false-no-overflow.c .091 23 .72 .075 9.7 .73 .066 9.2 .64 3.3 290 28 .14 34 1.4 .054 4.7 .17 .030 4.7 .14  .10  26 .72 59    140 690   3.2 290 32 .37 59 3.2 2.7 76 36 .23 18 2.9 8.4 360 62 7.5 350 54 8.1 370 58 4.0 150 40
termination-crafted-lit/LeikeHeizmann-TACAS2014-Ex7_false-no-overflow.c .11  24 1.2  .074 9.4 .61 .072 9.0 .45 2.9 270 27 .15 34 1.7 .057 4.6 .24 .029 4.6 .19  .089 26 .99 900    78 11000   3.0 270 26 .38 59 3.5 3.1 83 35 .23 18 2.7 7.2 340 63 6.9 330 53 7.4 350 53 73   150 870
termination-crafted-lit/LeikeHeizmann-TACAS2014-Ex8_false-no-overflow.c .11  24 .93 .069 9.5 .46 .063 9.2 .48 2.9 270 28 .14 34 1.4 .055 4.6 .17 .030 4.6 .25  .080 26 .86 900    74 11000   3.0 260 28 900    410 4900   3.1 83 39 .25 17 2.5 7.9 340 54 8.0 370 64 7.7 340 62 73   150 790
termination-crafted-lit/LeikeHeizmann-TACAS2014-Fig1_false-no-overflow.c .12  24 .93 .13  9.4 .53 .15  8.5 .36 3.0 270 32 .15 33 1.5 .026 4.6 .24 .030 4.6 .19  .10  26 .84 .42 80 5.3 3.1 270 25 .35 59 3.9 3.1 110 36 .23 18 2.4 7.8 360 62 8.2 350 59 7.5 330 63 3.5 150 36
termination-crafted-lit/LeikeHeizmann-WST2014-Ex5_false-no-overflow.c .11  24 .93 .075 9.6 .45 .063 9.3 .67 3.0 270 25 .13 33 2.4 .033 4.8 .26 .031 4.7 .19  .082 26 .89 320    77 3700   3.0 270 27 .36 59 2.7 3.1 77 44 .22 19 3.3 7.7 360 64 6.7 320 56 6.9 340 58 6.5 150 68
termination-crafted-lit/LeikeHeizmann-WST2014-Ex6_false-no-overflow.c .13  24 .90 .14  9.8 .58 .075 9.1 .59 3.2 280 34 .14 34 1.5 .023 4.6 .28 .052 4.7 .27  .11  26 .92 .41 82 4.9 3.3 280 29 .37 58 3.4 3.1 83 35 .27 22 2.8 7.1 350 60 8.0 370 62 7.2 360 61 3.5 150 33
termination-crafted-lit/Masse-VMCAI2014-Ex6_false-no-overflow.c .12  24 .98 .064 9.5 .47 .13  8.0 .32 3.0 260 28 .14 34 1.5 .029 4.6 .19 .031 4.6 .19  .12  26 .77 .39 83 4.5 3.1 270 31 .36 59 3.0 3.1 84 37 .23 18 2.8 7.9 370 56 7.1 340 53 8.1 360 61 14   200 180
termination-crafted-lit/Masse-VMCAI2014-Fig1a_false-no-overflow.c .12  24 1.1  .077 9.6 .49 .061 9.0 .47 3.0 270 31 .14 33 1.6 .031 4.7 .21 .031 4.6 .21  .10  26 .84 900    78 11000   3.0 270 28 .37 59 3.6 3.1 84 50 .24 17 2.7 7.6 370 66 7.7 340 59 8.0 360 63 130   150 1600
termination-crafted-lit/Masse-VMCAI2014-Fig1b_false-no-overflow.c .12  24 1.0  .077 9.4 .77 .066 9.6 .70 3.0 270 30 .17 33 1.9 .030 4.7 .22 .033 4.6 .23  .12  26 1.3  .44 83 5.1 3.2 280 30 .35 59 3.8 3.3 90 40 .23 18 3.1 7.7 350 59 8.2 360 60 7.5 370 57 3.5 150 35
termination-crafted-lit/NoriSharma-FSE2013-Fig7_false-no-overflow.c .11  24 .95 .066 9.5 .56 .071 9.2 .45 3.1 270 27 .15 33 1.6 .031 4.6 .24 .035 4.7 .21  .084 26 .95 900    83 10000   3.1 270 32 .38 59 3.4 3.1 83 38 .23 18 2.7 7.6 360 58 7.9 370 55 7.9 360 67 360   160 4600
termination-crafted-lit/NoriSharma-FSE2013-Fig8_false-no-overflow.c .13  24 .96 .080 9.4 .51 .087 8.9 .40 3.1 270 27 .18 34 2.0 .038 4.6 .15 .054 4.6 .24  .10  26 1.6  .39 83 4.7 3.1 270 28 .38 59 2.6 3.2 83 44 .24 18 3.3 8.9 360 74 8.8 370 65 8.0 360 66 370   200 4300
termination-crafted-lit/PodelskiRybalchenko-LICS2004-Fig2-TACAS2011-Fig3_false-no-overflow.c .11  24 1.1  .082 9.7 .42 880     12000   11000    3.1 270 29 .14 33 2.0 .038 4.8 .25 .051 4.6 .31  .10  26 .84 140    4600 1400   3.0 270 29 900    430 4800   3.2 86 44 .27 18 3.0 8.3 360 64 10   380 78 8.7 360 69 900   150 12000
termination-crafted-lit/PodelskiRybalchenko-LICS2004-Fig2_false-no-overflow.c .13  24 .89 .085 9.7 .72 880     13000   12000    3.1 270 29 .15 33 1.4 .044 4.6 .14 .043 4.6 .14  .083 26 .85 140    4900 1600   3.0 270 25 900    450 6100   3.1 84 38 .26 18 3.1 8.4 380 72 9.9 380 86 7.7 340 72 900   150 13000
termination-crafted-lit/PodelskiRybalchenko-TACAS2011-Fig3_false-no-overflow.c .12  24 1.0  .12  9.6 .48 880     13000   12000    3.0 270 28 .13 34 1.8 .059 4.7 .19 .042 4.6 .17  .10  26 .70 140    4100 1700   3.1 270 28 900    460 5800   3.1 84 39 .26 18 3.1 8.3 360 66 9.9 380 85 7.6 350 58 900   150 12000
termination-crafted-lit/PodelskiRybalchenko-VMCAI2004-Ex1_false-no-overflow.c .13  24 .99 .081 9.6 .60 .071 9.0 .41 3.0 270 27 .19 33 2.2 .029 4.6 .19 .049 4.6 .13  .13  26 1.8  900    83 12000   3.0 270 29 .36 59 3.2 3.2 83 44 .27 23 2.5 8.0 360 60 7.9 370 63 7.8 360 62 3.7 150 38
termination-crafted-lit/PodelskiRybalchenko-VMCAI2004-Ex2_false-no-overflow.c .12  24 1.0  .079 9.3 .50 .087 8.8 .32 3.1 270 30 .14 34 1.6 .034 4.6 .21 .030 4.7 .15  .085 26 .82 .40 79 3.8 3.2 280 29 .37 58 3.3 3.1 82 35 .25 18 2.6 6.7 330 61 7.7 350 56 7.7 350 61 3.5 150 35
termination-crafted-lit/cstrncmp_false-no-overflow.c .20  24 1.4  .083 9.2 .69 .049 8.5 .37 4.0 320 46 .17 34 2.2 .023 4.6 .21 .031 4.6 .20  .11  26 1.2  28    760 330   4.1 320 45 .70 61 6.4 3.3 86 38 .80 18 12   9.1 370 69 8.7 360 68 9.2 380 75 4.3 200 36
termination-crafted-lit/gcd1_false-no-overflow.c .12  23 1.0  .068 9.0 .61 .068 9.0 .39 2.9 270 22 .16 33 2.0 .047 4.8 .20 .053 4.6 .15  .11  26 1.1  900    75 11000   3.0 270 30 .38 59 3.0 3.1 83 37 .27 18 3.7 7.4 360 57 8.7 380 72 7.3 340 55 900   150 10000
termination-crafted-lit/joey_false-no-overflow.c .14  24 .72 .12  11   1.2  .065 9.4 .53 3.1 270 29 .14 34 1.3 .030 4.6 .17 .030 4.5 .23  .077 26 .91 900    120 9700   3.0 270 28 .37 58 3.8 2.7 74 33 .25 18 3.3 8.6 370 64 8.7 370 67 8.7 370 69 900   200 11000
termination-crafted-lit/min_rf_false-no-overflow.c .12  24 1.2  .12  9.3 .51 .065 9.2 .55 3.1 270 28 .18 34 1.9 .030 4.6 .21 .044 4.7 .21  .10  26 1.4  .40 82 4.6 3.1 270 30 .37 59 3.5 3.2 82 43 .24 18 2.5 8.1 360 56 8.0 370 64 7.0 340 48 3.4 150 42
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-Fig1_true-termination_true-no-overflow.c 900     830 9800    880     1300   8900    560     15000   8000    870   15000 12000 900    290 11000   .028 4.6 .16 .046 4.6 .16  900     650 10000    900    4400 6900   870   15000 13000 900    490 6400   880   180 13000 900    3300 10000   900   1500 12000 900   5400 6900 900   1300 11000 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-cousot9_true-termination_true-no-overflow.c .099 24 .65 880     1200   8800    880     15000   13000    3.2 270 27 .81 67 8.8 .031 4.7 .20 .033 4.6 .20  900     730 9800    900    75 10000   3.0 270 27 900    320 4300   880   370 11000 900    1400 12000   8.5 370 65 17   520 150 8.5 330 70 900   150 13000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-easy1_true-termination_true-no-overflow.c .11  24 .94 1.7   50   21    190     15000   2900    3.0 270 29 .83 66 9.2 .032 4.7 .23 .029 4.6 .21  .63  26 6.9  900    2100 10000   3.0 270 28 .41 59 3.6 27   170 330 .21 19 2.1 8.1 370 65 8.2 350 74 8.4 370 67 900   150 13000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-easy2_true-termination_true-no-overflow.c 900     1700 10000    880     2300   4000    880     220   10000    900   13000 14000 58    48 650   .033 4.6 .20 .030 4.6 .20  900     1100 11000    900    75 9400   910   13000 12000 900    410 4500   880   780 11000 900    420 7200   900   2500 12000 900   5700 9100 900   1800 14000 900   200 9800
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-loops_true-termination_true-no-overflow.c 25     580 260    880     1300   5100    870     8000   14000    110   1100 890 900    200 12000   .028 4.5 .24 .027 4.6 .18  900     340 11000    900    75 8600   110   1100 880 38    15000 470   880   170 12000 900    310 14000   8.2 340 65 11   560 98 8.1 360 64 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-nestedLoop_true-termination_true-no-overflow.c 900     2200 5600    880     1500   5900    340     15000   4600    910   6600 11000 900    590 11000   .023 4.7 .22 .028 4.6 .19  900     870 10000    900    75 8700   910   6600 12000 900    380 4000   880   420 10000 900    1300 13000   19   550 150 900   2300 6700 17   680 130 900   150 12000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-random1d_true-termination_true-no-overflow.c 900     920 9700    880     1400   9300    330     15000   3800    910   520 14000 680    69 8500   .031 4.7 .19 .051 4.6 .19  900     130 13000    900    4200 7400   910   520 14000 900    550 7100   880   180 12000 900    3100 7500   900   5400 11000 900   5600 9200 900   3200 13000 900   150 13000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-random2d_true-termination_true-no-overflow.c .75  28 9.7  .32  9.7 3.9  340     15000   4800    59   550 760 4.7  68 63   .036 4.6 .17 .029 4.7 .18  .16  26 1.7  900    4300 6400   59   530 820 130    15000 1800   97   120 1500 900    4000 6800   180   4700 2100 900   4100 6700 170   4700 2200 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-speedpldi2_true-termination_true-no-overflow.c .10  24 .98 880     1300   7700    380     15000   4300    3.1 270 25 .83 65 10   .033 4.7 .25 .028 4.6 .17  900     270 12000    900    75 9900   3.1 270 25 900    350 4800   880   470 14000 900    480 8400   9.4 380 81 20   710 180 9.4 370 73 900   150 14000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-speedpldi3_true-termination_true-no-overflow.c .10  24 .93 880     1400   8300    290     15000   4500    3.1 270 33 .86 67 9.0 .035 4.6 .32 .051 4.7 .16  900     220 11000    900    75 9200   3.1 270 28 900    320 4900   880   510 9400 900    1200 12000   10   420 77 900   2200 6000 9.7 440 83 900   150 11000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-speedpldi4_true-termination_true-no-overflow.c .097 24 .93 880     1500   9300    880     8800   12000    3.2 270 31 .85 67 9.5 .038 4.6 .24 .034 4.6 .18  900     310 11000    900    84 11000   3.2 270 34 900    400 4100   880   380 11000 900    170 11000   8.7 360 70 12   570 110 9.4 370 72 900   150 9500
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-wcet2_true-termination_true-no-overflow.c .093 24 1.1  880     2600   12000    870     5100   11000    4.8 290 46 .91 67 10   .059 4.6 .20 .031 4.7 .23  900     1300 11000    900    83 10000   4.9 290 42 40    15000 590   880   460 10000 900    220 10000   7.6 360 63 11   540 95 7.9 350 60 900   150 9100
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-while2_true-termination_true-no-overflow.c .091 24 .95 880     5000   5100    870     4400   13000    3.1 270 25 1.9  68 22   .029 4.6 .21 .034 4.7 .26  900     320 13000    900    75 10000   3.1 270 29 900    360 4100   880   850 8500 900    1000 9600   7.4 330 65 11   520 88 7.8 350 63 900   150 13000
termination-crafted-lit/AliasDarteFeautrierGonnord-SAS2010-wise_true-termination_true-no-overflow.c .48  24 5.8  880     1200   7800    880     1900   13000    3.4 280 33 900    91 13000   .044 4.6 .14 .029 4.7 .17  900     130 13000    900    75 10000   3.3 270 31 900    520 5500   880   770 9700 900    120 8100   10   410 75 23   800 230 10   420 73 900   150 12000
termination-crafted-lit/Avery-FLOPS2006-Table1_true-termination_true-no-overflow.c 900     2100 11000    880     1100   6900    870     440   12000    910   7000 11000 250    58 3500   .055 4.6 .15 .032 4.7 .19  900     380 11000    900    75 9800   910   7100 13000 900    380 4500   880   490 8900 900    380 9000   900   1800 12000 900   5400 9300 900   1400 13000 900   150 9500
termination-crafted-lit/BradleyMannaSipma-CAV2005-Fig1-modified_false-termination_true-no-overflow.c 900     430 7200    880     660   6700    880     4000   12000    3.1 270 28 900    92 11000   .036 4.7 .23 .033 4.6 .14  900     100 12000    900    83 9400   3.2 270 32 900    420 5700   880   180 11000 900    62 14000   11   510 83 15   700 130 13   550 110 900   200 12000
termination-crafted-lit/BradleyMannaSipma-CAV2005-Fig1_true-termination_true-no-overflow.c 900     440 7200    880     660   8300    880     4100   14000    3.2 270 30 900    93 13000   .028 4.6 .18 .029 4.6 .18  900     110 12000    900    86 9000   3.1 270 28 900    550 8300   880   190 12000 900    62 11000   11   490 90 19   570 180 11   510 82 900   160 13000
termination-crafted-lit/BrockschmidtCookFuhs-CAV2013-Fig1_true-termination_true-no-overflow.c .10  24 .84 880     2200   5300    870     4900   12000    910   8200 11000 1.8  66 24   .031 4.7 .20 .052 4.7 .16  900     380 14000    900    77 9600   900   8200 10000 900    390 4800   880   490 9900 900    320 13000   9.7 380 72 95   1500 940 10   400 83 900   150 12000
termination-crafted-lit/BrockschmidtCookFuhs-CAV2013-Fig9a_true-termination_true-no-overflow.c 900     1200 5500    880     6400   7000    870     2500   10000    900   15000 11000 900    220 13000   .053 4.6 .23 .035 4.6 .22  900     370 11000    900    75 9600   900   15000 12000 38    15000 460   880   590 11000 900    140 12000   900   2000 13000 900   2000 7300 900   1900 11000 900   150 9900
termination-crafted-lit/BrockschmidtCookFuhs-CAV2013-Introduction_true-termination_true-no-overflow.c 900     1100 9600    880     3100   4400    880     200   11000    900   4100 11000 380    64 3800   .030 4.6 .16 .028 4.6 .27  900     840 10000    900    250 8800   900   4100 9300 900    410 6100   880   820 11000 900    420 8400   12   500 92 120   1600 1500 10   450 83 900   150 12000
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-easy1_true-termination_true-no-overflow.c .10  24 .79 1.8   50   22    190     15000   2200    2.9 270 28 .83 66 8.8 .026 4.7 .22 .043 4.7 .15  .60  26 8.1  900    2100 9900   3.1 260 28 .39 59 4.1 27   170 440 .19 18 2.0 8.2 380 71 9.5 380 71 8.3 370 58 900   150 13000
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-easy2_true-termination_true-no-overflow.c 900     1700 12000    880     2400   4800    880     210   10000    910   13000 11000 58    49 750   .029 4.8 .24 .033 4.7 .24  900     1100 13000    900    75 9400   910   13000 12000 900    410 3800   880   720 9600 900    430 7700   900   3200 14000 900   5700 7100 900   1800 14000 900   150 12000
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-random1d_true-termination_true-no-overflow.c 900     900 11000    880     1400   10000    330     15000   4200    910   620 13000 720    73 8700   .034 4.6 .24 .035 4.6 .11  900     130 14000    900    4000 7600   910   620 12000 900    470 8500   880   180 11000 900    3200 9900   900   7800 8400 900   3900 6700 900   7400 9700 900   150 12000
termination-crafted-lit/ChawdharyCookGulwaniSagivYang-ESOP2008-random2d_true-termination_true-no-overflow.c .84  29 10    .33  10   3.6  340     15000   4900    59   540 830 4.7  67 61   .034 4.6 .28 .035 4.7 .24  .17  26 2.0  900    4300 6500   58   550 770 120    15000 1400   95   120 1400 900    4000 7700   180   4800 2000 900   2700 6000 170   4700 1800 900   150 13000
termination-crafted-lit/ChenCookFuhsNimkarOHearn-TACAS2014-Introduction_false-termination_true-no-overflow.c .11  24 .81 880     7000   3600    880     410   7000    3.1 270 30 .77 66 8.3 .036 4.6 .23 .029 4.6 .26  900     1400 12000    890    4500 8700   3.1 270 32 900    510 8200   2.4 74 30 .16 15 2.3 7.6 350 55 7.8 360 58 6.9 340 53 900   150 13000
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex2.20_true-termination_true-no-overflow.c .14  24 .86 880     2000   6800    870     180   10000    3.1 260 27 .80 67 8.9 .024 4.8 .24 .028 4.6 .23  900     280 11000    900    4300 9400   3.0 270 30 900    430 6400   880   530 13000 900    480 5800   8.0 370 59 8.6 360 65 7.7 370 66 900   150 11000
termination-crafted-lit/ChenFlurMukhopadhyay-SAS2012-Ex3.01_true-termination_true-no-overflow.c .10  24 .81 880     430   6500    880     100   11000    2.9 270 26 1.0  67 11   .030 4.6 .22 .027 4.6 .25  900     220 11000    900    83 10000   3.1 270 32 900    330 5900   880   810 11000 900    420 9200   8.6 380 69 8.9 380 63 8.6 370 73 900   150 10000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig1_true-termination_true-no-overflow.c .12  24 1.0  880     1300   8200    880     14000   13000    3.0 260 26 .79 66 7.7 .027 4.6 .29 .031 4.6 .22  900     610 11000    900    4100 8900   3.0 270 29 900    390 5000   880   360 9800 900    2800 10000   8.5 360 67 10   410 77 8.2 370 71 900   150 11000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig7a_true-termination_true-no-overflow.c .095 24 1.1  880     1600   8100    880     11000   10000    3.1 270 28 .87 67 9.0 .029 4.6 .18 .027 4.7 .18  900     540 11000    590    5000 6800   3.1 270 26 900    380 5100   880   360 11000 900    2700 12000   8.2 350 66 12   550 110 8.8 380 69 900   150 11000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig7b_true-termination_true-no-overflow.c .098 24 1.3  880     2200   10000    540     15000   7200    3.1 270 30 .86 66 11   .028 4.6 .14 .034 4.5 .23  900     770 12000    590    5300 7000   3.1 270 26 900    400 6800   880   360 9000 900    2900 8500   8.8 370 65 12   490 93 7.8 340 70 900   150 11000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig8a-modified_true-termination_true-no-overflow.c .10  24 .83 880     550   6500    880     9700   11000    3.2 270 26 1.3  67 15   .031 4.6 .19 .039 4.6 .24  900     140 12000    900    82 9600   3.0 270 26 900    300 5900   880   640 9800 900    45 11000   8.7 370 69 11   570 98 8.9 370 76 900   150 11000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig8a_true-termination_true-no-overflow.c .10  24 .73 880     1200   9200    870     14000   11000    3.0 270 26 1.1  66 12   .031 4.8 .24 .030 4.6 .19  900     200 12000    900    75 10000   2.9 270 28 900    320 4500   880   600 9000 900    600 12000   8.2 360 60 8.4 350 72 8.0 350 60 900   150 11000
termination-crafted-lit/CookSeeZuleger-TACAS2013-Fig8b_true-termination_true-no-overflow.c .11  24 .72 880     1000   7900    300     15000   4800    3.0 260 28 1.0  67 13   .031 4.6 .20 .035 4.6 .23  900     180 11000    900    83 10000   3.0 270 28 290    15000 2900   880   610 11000 900    50 12000   8.3 340 70 9.3 400 79 8.9 390 71 900   150 13000
termination-crafted-lit/GopanReps-CAV2006-Fig1a_true-termination_true-no-overflow.c.c 6.1   110 91    .22  7.0 2.1  .26  7.5 1.7  900   7200 10000 76    60 930   .030 4.6 .14 .032 4.6 .20  .39  26 4.8  900    84 8700   910   7400 10000 .44 59 3.7 880   680 9100 .15 15 1.8 120   1400 1300 900   2600 6900 190   1200 2300 900   150 11000
termination-crafted-lit/HarrisLalNoriRajamani-SAS2010-Fig1_true-termination_true-no-overflow.c 900     2600 10000    880     1900   9000    870     9800   14000    900   560 13000 900    100 12000   .030 4.7 .19 .055 4.5 .19  900     270 11000    900    5300 8300   900   460 13000 900    400 5300   26   120 320 900    2800 12000   900   2900 12000 900   4900 6600 900   1600 12000 900   150 11000
termination-crafted-lit/HarrisLalNoriRajamani-SAS2010-Fig3_true-termination_true-no-overflow.c .10  24 .81 880     1200   7600    790     15000   11000    3.2 270 28 .79 67 8.8 .031 4.6 .18 .030 4.7 .26  900     1100 10000    900    4200 8300   3.1 270 31 900    350 5000   890   330 11000 900    400 9500   8.5 360 68 9.0 370 74 8.3 360 63 3.2 150 33
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig1_true-termination_true-no-overflow.c 900     1200 11000    880     3300   4000    880     200   12000    900   4200 10000 340    58 4200   .048 4.6 .16 .028 4.6 .23  900     1200 10000    900    230 10000   900   4100 10000 900    440 4500   880   900 10000 900    430 7900   10   490 78 140   1300 1400 11   470 100 900   150 12000
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig4_true-termination_true-no-overflow.c .088 24 1.0  880     4500   4600    870     170   9400    3.1 270 27 .80 66 8.2 .028 4.6 .18 .036 4.6 .26  900     600 11000    900    75 10000   3.1 270 30 900    400 6000   880   720 12000 900    460 9500   7.2 340 52 8.9 360 69 8.3 360 64 900   150 10000
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig5_true-termination_true-no-overflow.c 1.2   45 13    880     3200   2800    880     200   10000    3.2 270 32 29    67 350   .030 4.6 .17 .027 4.6 .25  900     1200 11000    900    74 9100   3.2 270 27 900    380 4000   880   8000 10000 900    430 6600   8.8 360 64 14   620 130 11   400 87 900   150 8500
termination-crafted-lit/HeizmannHoenickeLeikePodelski-ATVA2013-Fig6_true-termination_true-no-overflow.c .091 24 .98 880     3500   5700    870     200   11000    3.0 270 27 .84 66 10   .054 4.6 .16 .055 4.6 .21  900     200 13000    900    4200 9900   3.0 270 24 900    620 6400   880   310 12000 900    77 13000   8.4 370 59 8.3 340 63 7.8 370 66 900   150 13000
termination-crafted-lit/HenzingerJhalaMajumdarSutre-POPL2002-LockingExample_false-termination_true-no-overflow.c 900     2300 13000    880     2100   8900    870     4800   11000    900   6700 12000 88    47 1200   .031 4.6 .19 .034 4.6 .18  900     880 11000    900    4700 8000   900   6900 11000 900    970 12000   890   380 10000 900    57 11000   900   4100 10000 900   5400 10000 900   3700 13000 3.2 150 30
termination-crafted-lit/KroeningSharyginaTsitovichWintersteiger-CAV2010-Ex_true-termination_true-no-overflow.c .10  24 .76 870     1400   10000    830     15000   13000    3.0 260 28 .98 65 11   .049 4.6 .16 .035 4.6 .26  900     210 11000    900    4800 7400   3.0 260 28 900    400 4300   880   460 11000 900    2500 11000   6.8 340 58 8.4 360 64 7.1 340 58 900   150 15000
termination-crafted-lit/KroeningSharyginaTsitovichWintersteiger-CAV2010-Fig1_true-termination_true-no-overflow.c .10  24 .95 880     1700   8400    880     4400   12000    3.1 270 31 .95 67 10   .027 4.6 .15 .042 4.6 .20  900     230 11000    900    82 9500   3.0 270 25 42    15000 520   880   360 13000 900    390 8900   8.7 380 72 9.9 370 78 8.4 370 63 900   150 9800
termination-crafted-lit/LarrazOliverasRodriguez-CarbonellRubio-FMCAD2013-Fig1_true-termination_true-no-overflow.c 900     830 7000    880     910   9800    880     3100   12000    900   560 13000 900    170 11000   .028 4.6 .26 .035 4.6 .13  900     260 14000    900    4300 9800   900   570 13000 900    540 5500   880   290 13000 900    55 12000   900   990 12000 900   3600 8900 900   1900 13000 900   150 11000
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex4_true-termination_true-no-overflow.c .084 24 .80 520     14000   6200    880     13000   13000    3.6 280 31 250    15000 3000   .032 4.6 .16 .027 4.6 .21  620     15000 6300    900    2200 7200   3.5 290 32 900    4500 5400   880   140 11000 900    380 12000   12   500 88 13   620 130 13   590 100 900   150 12000
termination-crafted-lit/LeeJonesBen-Amram-POPL2001-Ex5_true-termination_true-no-overflow.c .11  24 .59 410     14000   4300    880     13000   11000    900   4200 10000 230    15000 2400   .049 4.6 .15 .035 4.6 .22  530     15000 5000    900    2100 13000   900   5400 10000 98    15000 1400   890   210 11000 900    500 12000   19   730 150 900   2300 9000 17   550 130 900   150 13000
termination-crafted-lit/LeikeHeizmann-TACAS2014-Ex1_true-termination_true-no-overflow.c .10  24 .88 880     1900   8100    880     6300   11000    3.0 270 27 2.8  67 38   .039 4.6 .13 .051 4.6 .21  900     180 11000    900    76 11000   3.1 270 28 900    320 5800   880   280 11000 900    100 10000   8.1 360 62 15   650 140 8.7 370 72 900   150 11000
termination-crafted-lit/LeikeHeizmann-TACAS2014-Ex9_true-termination_true-no-overflow.c .11  24 .74 880     1700   9200    500     15000   6500    3.0 270 30 .84 66 8.3 .033 4.6 .26 .041 4.6 .22  900     660 11000    900    82 9900   3.0 260 29 900    410 4700   880   630 10000 900    220 7300   8.6 380 61 8.5 360 76 7.6 350 60 900   150 11000
termination-crafted-lit/LeikeHeizmann-WST2014-Ex9_true-termination_true-no-overflow.c .15  24 .74 .42  15   3.9  .39  15   5.1  3.0 270 28 .85 67 9.4 .045 4.6 .13 .049 4.6 .19  .21  26 2.5  900    2100 9700   2.9 270 26 .66 130 7.0 16   110 190 .16 15 1.8 8.0 360 66 7.5 330 58 7.2 340 59 900   150 11000
termination-crafted-lit/PodelskiRybalchenko-LICS2004-Fig1_true-termination_true-no-overflow.c 20     600 170    870     1300   4600    870     4800   13000    110   1100 780 900    200 13000   .035 4.6 .26 .032 4.6 .17  900     330 12000    900    75 9700   110   1100 840 38    15000 520   880   250 10000 900    310 14000   8.1 340 64 10   450 84 9.4 380 76 900   150 12000
termination-crafted-lit/PodelskiRybalchenko-TACAS2011-Fig1_true-termination_true-no-overflow.c .092 24 .95 880     4500   3900    870     150   9800    3.0 270 28 .79 66 9.1 .037 4.8 .23 .028 4.6 .29  900     890 10000    900    74 10000   2.9 270 30 900    360 6000   880   650 9000 900    430 7100   8.2 370 74 8.2 360 74 8.1 370 62 900   150 11000
termination-crafted-lit/PodelskiRybalchenko-TACAS2011-Fig2_true-termination_true-no-overflow.c .10  24 .73 880     2100   5500    870     4800   13000    3.0 270 26 1.3  65 16   .030 4.7 .19 .031 4.6 .21  900     390 13000    900    74 9700   3.1 270 29 900    490 3600   880   830 11000 900    980 12000   9.6 380 71 900   2200 8100 8.7 360 69 900   150 12000
termination-crafted-lit/PodelskiRybalchenko-TACAS2011-Fig4_true-termination_true-no-overflow.c .13  24 .78 880     1300   11000    880     14000   12000    3.0 270 28 .84 67 7.7 .031 4.7 .18 .035 4.7 .29  900     550 12000    830    4500 11000   3.1 270 28 900    370 5200   880   340 8800 900    2900 12000   8.0 360 63 9.0 360 76 8.0 350 70 900   150 11000
termination-crafted-lit/Urban-WST2013-Fig1_false-termination_true-no-overflow.c .10  24 .77 880     1400   11000    440     15000   5000    2.9 270 28 .96 67 11   .033 4.6 .29 .042 4.7 .21  900     350 10000    900    75 9500   3.0 270 29 900    3200 4600   890   1200 12000 .22 18 2.6 8.4 360 63 7.5 340 61 7.9 350 57 51   150 650
termination-crafted-lit/Urban-WST2013-Fig2-modified1000_true-termination_true-no-overflow.c .092 24 1.1  870     10000   12000    880     1400   8800    910   5200 11000 .82 66 8.3 .032 4.6 .18 .056 4.6 .19  900     3500 11000    900    75 8600   910   5300 12000 770    15000 8100   880   500 12000 900    410 12000   9.0 380 69 10   460 82 8.8 370 75 900   150 12000
termination-crafted-lit/Urban-WST2013-Fig2_true-termination_true-no-overflow.c .13  24 .78 880     890   4900    880     200   10000    4.8 290 46 .88 67 12   .031 4.6 .18 .053 4.5 .22  900     810 13000    900    82 8700   4.6 290 44 900    730 4900   880   790 9200 900    410 9700   9.0 370 75 10   460 88 9.1 380 72 900   150 10000
termination-crafted-lit/UrbanMine-ESOP2014-Fig3_true-termination_true-no-overflow.c .10  24 .79 880     2900   11000    370     15000   4800    3.1 270 29 1.3  67 16   .028 4.6 .22 .035 4.6 .26  900     480 12000    900    4400 9100   3.2 270 27 900    370 5900   880   340 12000 900    3000 12000   8.6 350 72 11   500 100 9.0 380 75 900   150 12000
termination-crafted-lit/Velroyen_false-termination_true-no-overflow.c .15  23 .71 880     2100   9700    880     150   12000    3.1 270 28 .82 68 9.1 .031 4.6 .15 .059 4.5 .23  900     450 13000    900    84 9800   3.0 270 27 540    15000 7000   2.5 81 33 170    15000 2700   8.4 370 58 7.8 360 61 8.1 370 70 900   150 9900
termination-crafted-lit/aviad_true-termination_true-no-overflow.c 3.6   99 50    5.1   140   72    880     3200   9300    910   8200 12000 34    68 450   .053 4.6 .16 .030 4.6 .19  5.3   33 61    900    2100 12000   900   8300 10000 52    15000 830   880   320 11000 900    370 12000   900   7100 7500 900   1600 6900 900   6400 9400 900   150 13000
termination-crafted-lit/cstrcmp_true-termination_true-no-overflow.c .21  25 1.5  880     5300   5800    .051 8.1 .30 3.7 310 35 .95 68 10   .053 4.6 .16 .034 4.6 .17  900     5600 10000    73    5500 770   3.7 310 40 900    890 7400   2.6 75 30 .20 17 2.8 8.9 360 70 7.8 340 70 9.0 380 65 4.1 200 39
termination-crafted-lit/cstrcspn_true-termination_true-no-overflow.c .18  24 1.1  880     1000   6100    .050 6.8 .25 3.6 300 34 1.1  67 13   .052 4.6 .16 .030 4.6 .22  900     1800 11000    62    5000 770   3.6 310 35 900    710 5500   2.6 81 28 900    330 11000   8.7 370 72 8.7 360 69 8.7 370 63 4.1 200 40
termination-crafted-lit/cstrlen_true-termination_true-no-overflow.c .16  24 1.7  880     6300   3400    .050 7.2 .34 3.2 280 26 .92 68 9.8 .059 4.6 .22 .050 4.5 .18  900     2600 11000    75    4500 720   3.2 280 33 900    1100 11000   2.5 73 33 900    430 11000   7.9 350 61 7.6 350 61 8.0 350 67 4.1 200 37
termination-crafted-lit/cstrpbrk_true-termination_true-no-overflow.c .16  25 1.4  880     1000   5200    .047 8.2 .41 3.6 310 37 1.1  65 12   .053 4.7 .25 .030 4.6 .20  900     2100 9500    74    5800 790   3.6 310 30 900    690 5100   2.5 79 28 .21 17 2.5 8.6 340 70 9.3 360 72 8.8 370 67 4.2 200 34
termination-crafted-lit/cstrspn_true-termination_true-no-overflow.c .17  25 1.4  880     1000   6900    .055 8.1 .38 3.6 310 34 1.1  67 15   .056 4.6 .18 .029 4.6 .20  900     2000 8900    61    5700 790   3.5 310 35 900    700 5200   2.5 81 36 900    450 12000   7.5 340 65 8.4 350 62 9.1 380 84 4.1 200 35
termination-crafted-lit/genady_true-termination_true-no-overflow.c .69  24 9.1  4.4   130   57    4.6   170   64    910   4400 10000 130    67 1400   .030 4.6 .23 .032 4.6 .18  860     15000 8300    900    76 9400   910   4500 9500 2.6  85 30   880   960 7800 .22 15 2.9 11   510 86 48   930 490 11   480 97 900   150 11000
termination-crafted-lit/strchr_true-no-overflow_true-termination.c .16  24 1.4  880     5500   5800    .050 7.9 .27 3.2 280 32 .92 66 9.8 .054 4.6 .15 .035 4.7 .23  900     1800 12000    130    5000 1300   3.2 260 29 900    630 6300   2.5 77 33 .23 19 2.1 9.1 380 66 8.8 340 65 8.3 360 70 4.3 210 35
termination-numeric/Addition01_false-no-overflow.c .097 24 .71 .096 9.1 .64 .093 8.7 .40 3.2 280 28 .15 33 1.5 .032 4.6 .17 .030 4.6 .21  .080 26 .92 21    91 250   3.3 280 27 .35 59 3.5 2.7 76 34 .24 18 2.8 7.6 370 58 8.1 360 71 6.9 330 54 4.8 150 52
termination-numeric/Avg_true_false-no-overflow.c .082 24 .87 .082 9.6 .77 .067 9.6 .58 3.1 270 29 .17 34 1.9 .035 4.6 .12 .028 4.6 .21  .11  26 1.3  900    2100 7700   3.1 270 28 .36 59 3.9 2.8 80 32 .24 18 3.0 7.3 340 59 7.8 370 62 7.7 370 58 7.2 200 82
termination-numeric/Binomial_true-termination_false-no-overflow.c .086 24 .87 25     210   240    430     15000   5400    900   1400 9400 900    860 9400   .029 4.6 .24 .029 4.9 .20  7.6   77 93    .42 83 5.2 900   1400 9700 .56 59 5.9 880   200 13000 .36 18 4.8 900   930 11000 900   1500 10000 910   13000 8900 4.5 200 42
termination-numeric/Et1_true_false-no-overflow.c .085 24 .73 .078 9.5 .54 .069 9.9 .45 3.0 270 27 .17 33 1.9 .027 4.6 .23 .028 4.7 .25  .13  26 1.2  .41 83 4.9 3.0 270 31 .38 59 4.0 3.1 83 44 .24 19 3.2 7.6 350 63 7.9 360 63 8.3 370 71 3.6 160 36
termination-numeric/Et2_true_false-no-overflow.c .12  24 .77 .079 9.8 .84 .058 9.4 .59 2.9 270 29 .18 34 1.7 .028 4.8 .15 .033 4.6 .26  .12  26 1.3  900    1500 8900   3.1 270 28 .39 59 3.2 3.1 82 36 .23 18 3.1 7.4 350 58 8.4 360 60 8.0 370 69 3.4 150 36
termination-numeric/Et3_true_false-no-overflow.c .083 24 .78 .079 9.5 .55 .068 9.4 .50 3.0 270 29 .16 33 1.9 .029 4.6 .25 .033 4.6 .19  .10  26 1.3  .42 83 4.8 3.0 270 30 .39 59 3.6 3.1 100 39 .23 18 2.5 7.9 370 69 7.9 370 61 6.8 330 60 3.6 150 41
termination-numeric/Et4_true_false-no-overflow.c .13  24 .72 .13  9.1 .62 .066 9.0 .58 3.1 260 27 .19 33 2.3 .034 4.7 .29 .028 4.8 .18  .14  26 1.6  900    1800 8300   2.9 270 27 .36 59 3.6 3.1 82 37 .23 18 2.7 8.2 370 57 8.5 370 67 8.1 360 62 3.4 150 33
termination-numeric/MultCommutative_false-no-overflow.c .092 24 .72 .081 9.8 1.1  870     6500   13000    6.3 300 63 200    15000 3100   .032 4.6 .29 .028 4.6 .25  .21  26 2.0  49    200 570   5.9 310 51 .39 59 3.3 2.9 79 38 .43 18 6.3 11   510 85 13   620 120 12   540 95 4.7 200 43
termination-numeric/TerminatorRec02_true-termination_false-no-overflow.c .092 24 .70 1.0   63   12    2.9   67   44    900   1300 7900 6.5  84 89   .029 4.6 .22 .030 4.6 .19  14     50 180    900    210 11000   900   1300 7700 900    3000 4300   36   87 530 9.8  50 140   900   1100 7000 900   1300 12000 900   2600 7600 4.3 200 39
termination-numeric/Ackermann01_true-termination_true-no-overflow.c .086 24 .83 870     240   3400    870     10000   13000    910   6900 10000 220    15000 3100   .060 4.8 .13 .031 4.6 .18  460     15000 5800    900    150 9900   900   4000 11000 55    15000 800   890   230 9500 900    14000 14000   900   8900 7200 900   1000 9900 900   7600 7500 900   150 11000
termination-numeric/EvenOdd01_true-termination_true-no-overflow.c .12  24 .69 880     2800   9200    880     280   11000    900   4300 10000 .90 66 9.6 .028 4.6 .24 .057 4.7 .22  900     1100 9200    900    1900 11000   910   4100 11000 100    15000 1500   890   190 13000 900    1300 14000   13   530 110 900   4600 9100 13   550 110 900   150 11000
termination-numeric/Fibonacci01_true-termination_true-no-overflow.c .094 24 .77 880     180   3300    880     12000   11000    6.1 320 54 180    15000 2200   .046 4.6 .14 .030 4.6 .12  900     8800 7900    900    1300 10000   5.5 310 53 45    15000 700   890   290 9000 900    2900 12000   900   6600 11000 900   1100 11000 900   5400 10000 900   200 13000
termination-numeric/LeUserDefRec_true-termination_true-no-overflow.c .087 24 .71 690     15000   4500    880     350   9100    3.3 280 30 .85 66 9.4 .032 4.8 .22 .031 4.6 .22  900     960 10000    900    770 8700   3.3 280 32 900    1800 7800   890   200 11000 900    460 9100   8.6 360 67 10   490 82 8.1 340 59 900   150 12000
termination-numeric/LogRecursive_true-termination_true-no-overflow.c .089 24 .77 2.6   71   29    25     79   310    900   1300 10000 4.0  120 46   .031 4.6 .20 .056 4.6 .17  81     160 1100    900    4300 10000   900   1400 10000 4.9  620 67   880   360 8900 23    160 220   900   770 12000 900   5400 11000 900   960 13000 900   200 12000
termination-numeric/Parts_true-termination_true-no-overflow.c .092 24 .70 880     730   4500    880     14000   11000    900   3000 10000 900    7700 11000   .027 4.6 .21 .037 4.6 .15  900     2800 11000    900    75 9000   900   3000 11000 900    680 5500   890   390 7100 900    10000 13000   900   4600 13000 900   1400 10000 900   5600 13000 900   200 10000
termination-numeric/TwoWay_true-termination_true-no-overflow.c .083 24 .88 880     5500   5700    880     930   7900    900   640 8400 14    84 180   .042 4.6 .19 .053 4.6 .22  900     200 11000    900    680 11000   900   650 9700 54    15000 770   45   98 540 900    9000 11000   16   610 140 900   1100 8700 53   710 660 900   200 12000
termination-numeric/gcd01_true-termination_true-no-overflow.c .095 24 .79 880     4800   5600    880     12000   11000    3.6 280 32 250    15000 3100   .055 4.6 .17 .034 4.7 .22  900     890 7800    900    93 13000   3.5 290 38 180    15000 2600   880   100 10000 900    59 11000   9.5 370 69 12   560 96 8.7 350 73 900   150 11000
termination-numeric/java_LogBuiltIn_true-termination_true-no-overflow.c .52  31 7.6  .52  15   6.4  1.4   16   22    16   540 160 7.4  67 110   .029 4.6 .16 .033 4.6 .20  .19  26 2.7  900    2000 9300   17   540 180 .66 120 7.3 32   130 470 .42 18 5.4 49   990 490 220   1500 2800 73   1200 840 900   150 13000
termination-numeric/recHanoi02_true-termination_true-no-overflow.c .087 24 .86 .47  12   4.3  2.5   16   38    910   4400 10000 .87 66 9.7 .055 4.5 .21 .032 4.6 .16  1.8   27 27    900    2200 12000   900   4400 12000 .59 62 7.4 12   84 190 .66 18 8.3 66   1100 650 900   1300 10000 120   2900 1600 900   200 11000
termination-numeric/rec_counter1_true-termination_true-no-overflow.c .082 24 .84 870     5000   6400    880     500   11000    900   4100 10000 3.4  82 39   .033 4.7 .15 .029 4.7 .20  900     1200 12000    900    1100 10000   900   4300 13000 840    15000 11000   880   320 9000 900    2800 11000   900   4400 9600 900   2100 7300 900   3200 11000 900   200 9800
termination-numeric/rec_counter3_true-termination_true-no-overflow.c .090 24 .84 880     5000   6900    880     500   11000    900   4400 11000 3.4  82 51   .056 4.6 .16 .031 4.6 .18  900     1200 9700    900    1100 8600   910   4600 9100 850    15000 12000   880   330 10000 900    2800 11000   900   4600 9600 900   1800 7200 900   3600 11000 900   200 12000
termination-numeric/twisted_true-termination_true-no-overflow.c 900     24 9900    290     14000   3600    870     5100   11000    900   7900 13000 900    740 11000   .030 4.6 .18 .028 4.7 .22  900     1200 11000    900    78 11000   900   7900 10000 900    500 5100   880   180 12000 900    1200 11000   900   1000 11000 900   1900 7400 900   990 13000 900   150 11000
recursive/Addition02WithOverflowBug_false-no-overflow.c .10  25 .68 .14  9.6 .62 .069 9.2 .52 3.2 280 30 .19 33 1.7 .034 4.6 .16 .029 4.6 .20  .12  26 1.1  150    190 2400   3.2 280 30 .37 58 3.1 2.7 77 37 .27 19 3.0 8.5 360 67 6.9 330 53 8.4 370 57 3.6 150 41
recursive/Addition03_false-no-overflow.c .10  24 .75 .083 9.7 .87 .066 9.5 .47 3.3 280 28 .14 33 1.7 .031 4.7 .21 .031 4.6 .16  .091 26 .85 44    140 530   3.2 270 35 .36 58 3.4 2.7 76 31 .26 18 2.8 7.9 360 63 8.6 350 60 7.7 360 62 3.5 160 35
recursive/EvenOdd03WithOverflowBug_false-no-overflow.c .090 24 .86 .079 9.6 .62 .12  8.8 .31 3.0 270 26 .14 34 1.6 .027 4.6 .20 .031 4.6 .16  .088 26 .91 15    85 240   2.9 270 26 .37 59 3.2 2.7 73 35 .28 19 3.1 8.3 370 62 8.6 370 64 8.4 370 69 3.5 150 43
recursive/Ackermann01_true-unreach-call_true-no-overflow.c .090 24 .87 880     240   4200    880     10000   12000    910   3800 12000 220    15000 2500   .027 4.6 .18 .033 4.6 .25  460     15000 4800    900    130 11000   910   4200 12000 55    15000 690   890   230 9500 900    13000 12000   900   6800 10000 900   1300 11000 900   7800 7500 900   150 12000
recursive/Ackermann02_false-unreach-call_true-no-overflow_true-termination.c .089 24 .87 880     230   3200    880     10000   11000    910   9400 12000 220    15000 2800   .023 4.6 .34 .033 4.6 .19  480     15000 5800    900    140 10000   910   4300 12000 55    15000 770   890   220 9100 900    15000 11000   900   8300 7100 900   1100 9600 900   7500 11000 900   150 13000
recursive/Ackermann03_true-unreach-call_true-no-overflow.c .086 24 1.4  880     230   3200    870     11000   12000    910   4400 11000 220    15000 2700   .051 4.6 .17 .043 4.6 .15  470     15000 5300    900    230 10000   910   3300 10000 55    15000 760   890   220 7600 900    13000 12000   900   8000 6800 900   1200 11000 900   7200 8500 900   150 13000
recursive/Ackermann04_true-unreach-call_true-no-overflow.c .12  24 .71 880     230   3100    880     11000   11000    900   5300 12000 220    15000 2600   .029 4.6 .22 .034 4.5 .18  470     15000 5300    900    280 11000   910   4000 11000 55    15000 620   890   230 9900 900    13000 14000   900   6600 8300 900   1000 10000 900   7500 7200 900   150 13000
recursive/Addition01_true-unreach-call_true-no-overflow_true-termination.c .084 24 .88 760     15000   9000    880     3600   11000    900   5600 12000 220    15000 3200   .042 4.5 .11 .034 4.6 .19  840     15000 7900    900    1300 11000   910   5500 11000 73    15000 850   890   230 11000 900    250 12000   900   2800 11000 900   3200 8100 900   2000 11000 900   150 11000
recursive/Addition02_false-unreach-call_true-no-overflow_true-termination.c .11  24 .70 770     15000   7400    870     3600   12000    900   5600 12000 220    15000 2800   .037 4.6 .21 .028 4.7 .22  840     15000 8200    900    2000 12000   900   5400 11000 69    15000 830   890   240 11000 900    250 13000   900   2600 13000 900   3700 10000 900   1800 13000 900   160 11000
recursive/Addition03_true-unreach-call_true-no-overflow_true-termination.c .087 23 1.0  880     15000   9800    880     7100   11000    900   1900 9800 220    15000 2800   .050 4.7 .16 .028 4.8 .22  840     15000 9300    45    140 530   900   1900 11000 47    15000 640   890   170 12000 900    440 11000   900   1500 13000 900   1800 6900 900   1400 12000 900   150 8800
recursive/BallRajamani-SPIN2000-Fig1_false-unreach-call_true-no-overflow_true-termination.c .11  24 .75 .092 6.2 .42 .054 6.7 .48 3.2 280 28 .78 66 9.3 .028 4.6 .20 .032 4.6 .15  .086 26 1.1  900    2200 11000   3.2 280 30 .35 59 3.6 2.0 70 24 .20 16 2.4 8.2 360 59 7.1 340 59 7.8 350 60 3.0 150 32
recursive/EvenOdd01_true-unreach-call_true-no-overflow_true-termination.c .10  23 .66 880     2800   9300    880     280   10000    910   4400 11000 .90 65 8.5 .029 4.6 .17 .031 4.6 .21  900     1100 12000    900    1900 11000   900   4000 12000 89    15000 1300   890   190 11000 900    1300 11000   14   490 110 900   4800 10000 13   530 110 900   150 11000
recursive/EvenOdd03_false-unreach-call_true-no-overflow_true-termination.c .094 24 .74 880     2800   7900    880     280   12000    910   4700 9000 .91 69 10   .030 4.6 .18 .032 4.6 .24  900     1100 13000    900    1900 11000   900   5700 12000 90    15000 1200   890   190 12000 900    1300 11000   14   520 120 900   5300 10000 14   520 130 900   150 11000
recursive/Fibonacci01_true-unreach-call_true-no-overflow.c .095 24 .83 880     200   7500    880     13000   11000    4.8 300 44 180    15000 2600   .052 4.6 .16 .036 4.6 .21  900     8800 10000    900    86 9600   5.8 310 60 47    15000 670   890   210 10000 770    15000 12000   900   5500 12000 900   960 11000 900   5500 14000 900   200 12000
recursive/Fibonacci02_true-unreach-call_true-no-overflow_true-termination.c .095 24 .68 .12  7.6 1.2  .19  8.1 1.1  680   760 6100 .79 66 8.4 .056 4.7 .16 .027 4.7 .20  .13  26 1.4  900    83 9100   670   770 6500 .44 59 3.7 160   150 2000 .21 17 1.9 31   1100 300 900   1100 11000 140   6100 1400 900   200 11000
recursive/Fibonacci03_true-unreach-call_true-no-overflow_true-termination.c .083 24 .87 880     190   5100    880     13000   12000    7.6 400 78 180    15000 2300   .031 4.6 .14 .039 4.9 .19  900     8800 6700    900    86 9800   5.4 300 46 47    15000 620   890   210 11000 710    15000 9800   900   5800 11000 900   930 10000 900   5200 11000 900   200 10000
recursive/Fibonacci04_false-unreach-call_true-no-overflow_true-termination.c .083 24 .85 880     180   3500    880     13000   11000    5.8 300 61 180    15000 2500   .031 4.6 .18 .035 4.6 .28  900     8800 6200    900    1300 13000   4.8 300 43 45    15000 730   890   210 11000 900    2400 11000   900   5400 12000 900   900 11000 900   4900 10000 900   200 13000
recursive/Fibonacci05_false-unreach-call_true-no-overflow_true-termination.c .085 24 .80 880     180   4000    880     13000   12000    5.7 310 61 180    15000 2200   .028 4.6 .16 .030 4.6 .23  900     8800 6700    900    1300 13000   4.8 310 40 45    15000 680   890   210 9400 900    3000 10000   900   5600 14000 900   900 9900 900   5200 10000 900   200 13000
recursive/McCarthy91_false-unreach-call_true-no-overflow_true-termination.c .087 24 .88 880     1600   4100    870     6200   12000    3.6 280 38 170    15000 2500   .027 4.6 .21 .032 4.6 .20  900     6400 8000    900    320 11000   3.6 280 35 43    15000 660   880   180 9200 900    260 12000   9.3 390 80 10   460 75 9.9 420 74 900   150 13000
recursive/McCarthy91_true-unreach-call_true-no-overflow_true-termination.c .088 24 .97 880     1600   3400    880     6300   13000    3.7 280 32 170    15000 2300   .028 4.8 .22 .055 4.7 .15  900     6400 7400    900    330 11000   3.7 290 34 43    15000 620   880   180 9600 900    260 11000   9.8 390 75 9.5 450 92 8.7 380 73 900   150 12000
recursive/MultCommutative_true-unreach-call_true-no-overflow_true-termination.c .11  24 .80 880     330   3500    870     6100   10000    5.0 300 48 200    15000 2500   .034 4.6 .28 .050 4.6 .23  760     15000 7400    900    1600 11000   5.0 300 46 43    15000 560   890   220 12000 900    220 11000   900   960 6800 900   980 9600 910   14000 5200 900   200 13000
recursive/Primes_true-unreach-call_true-no-overflow_false-termination.c .11  24 .94 880     200   3100    860     15000   12000    11   330 110 220    15000 2700   .056 4.6 .22 .032 4.6 .25  230     15000 2600    900    1300 12000   11   410 98 850    15000 5600   890   210 10000 900    120 12000   900   950 8000 900   1100 10000 910   14000 5100 900   200 13000
recursive/gcd01_true-unreach-call_true-no-overflow_true-termination.c .086 24 .86 880     4800   8100    880     12000   8100    3.5 280 33 250    15000 3200   .029 4.7 .15 .028 4.6 .22  900     890 8100    900    99 14000   3.5 280 37 180    15000 2500   880   100 12000 900    63 12000   8.8 370 72 11   490 110 8.7 350 64 900   150 12000
recursive/gcd02_true-unreach-call_true-no-overflow_true-termination.c .085 24 .88 880     6800   9700    870     6900   11000    4.0 290 42 220    15000 2100   .055 4.6 .16 .031 4.6 .20  900     1200 7400    900    90 12000   4.0 300 35 230    15000 3200   880   120 11000 900    62 13000   15   610 120 900   990 11000 17   660 140 900   200 10000
recursive/recHanoi01_true-unreach-call_true-no-overflow_true-termination.c .086 24 .81 880     1400   3500    880     14000   13000    910   6600 11000 180    15000 2400   .050 4.7 .26 .047 4.7 .17  900     13000 9100    900    92 9300   900   6200 10000 900    4500 6300   61   150 880 830    15000 14000   900   2000 10000 900   1700 11000 900   5200 9000 4.2 200 39
recursive/recHanoi02_true-unreach-call_true-no-overflow_true-termination.c .10  24 .63 .37  12   4.3  2.5   16   35    910   4600 11000 .91 66 9.8 .030 4.7 .19 .029 4.6 .17  1.8   27 28    900    2200 10000   900   4300 12000 .62 62 6.3 12   84 150 .68 23 8.5 63   1200 620 900   1400 14000 140   2300 2000 900   200 12000
recursive/recHanoi03_true-unreach-call_true-no-overflow_true-termination.c .086 24 .76 .44  12   4.2  2.6   16   32    910   4600 11000 .87 66 10   .052 4.6 .17 .041 4.6 .22  1.8   27 24    900    2200 9800   900   4000 10000 .67 68 6.6 26   100 360 .67 18 8.1 64   1000 660 900   1100 8500 110   2400 1400 900   200 12000
recursive-simple/id_b3_o2_false-no-overflow.c .084 24 .81 .097 9.2 .39 .088 8.6 .38 3.1 280 29 .14 34 1.5 .052 4.6 .13 .032 4.6 .29  .093 26 .93 6.7  91 91   3.2 280 32 .36 58 3.7 2.7 74 31 .24 18 2.8 7.2 330 57 8.2 360 61 7.8 360 56 4.4 200 42
recursive-simple/id_b3_o5_false-no-overflow.c .094 24 .65 .073 9.0 .51 .066 9.6 .50 3.1 280 28 .14 33 1.4 .033 4.6 .29 .028 4.5 .25  .11  26 .83 6.7  91 92   3.2 280 28 .38 59 3.4 2.7 74 30 .29 18 3.2 8.1 370 64 8.4 380 60 8.2 370 67 4.4 200 39
recursive-simple/id_b5_o10_false-no-overflow.c .12  24 .77 .11  8.5 .37 .14  8.1 .31 3.1 270 28 .14 33 1.5 .034 4.6 .29 .030 4.7 .19  .11  26 .77 6.7  91 86   3.2 280 27 .36 59 3.3 2.6 74 35 .25 18 2.8 8.1 370 59 8.3 370 69 8.0 380 56 4.3 200 43
recursive-simple/sum_non_eq_false-no-overflow.c .085 24 .81 .15  9.1 .42 .068 9.1 .40 3.1 280 31 .15 33 1.9 .051 4.6 .14 .029 4.7 .26  .092 26 1.4  18    100 220   3.2 280 31 .37 59 3.1 2.7 74 31 .26 19 2.3 8.6 360 63 8.1 350 56 8.2 370 72 3.7 150 34
recursive-simple/sum_non_false-no-overflow.c .11  24 .71 .074 9.3 .63 .061 9.8 .64 3.2 280 30 .14 33 1.6 .027 4.6 .25 .030 4.6 .17  .085 26 1.2  56    120 800   3.2 280 32 .37 59 3.1 2.7 76 35 .26 19 3.2 8.7 380 62 9.2 360 75 8.9 370 73 3.8 150 33
recursive-simple/id2_b2_o3_true-unreach-call_true-termination_true-no-overflow.c .087 24 .74 880     5000   4800    880     550   10000    3.2 270 31 .84 66 8.5 .036 4.8 .24 .033 4.6 .19  900     1100 11000    900    290 8700   3.1 280 31 200    15000 2500   2.0 73 27 .20 17 2.9 7.1 350 54 7.9 350 60 7.9 370 60 900   200 13000
recursive-simple/id2_b3_o2_false-unreach-call_true-termination_true-no-overflow.c .10  24 .59 880     5000   5400    880     550   11000    3.1 270 32 .81 67 9.1 .031 4.7 .21 .027 4.6 .27  900     1100 11000    900    290 9200   3.3 280 29 200    15000 2500   2.0 72 22 .20 16 2.2 8.1 360 55 8.5 360 65 8.0 360 50 900   200 11000
recursive-simple/id2_b3_o5_true-unreach-call_true-termination_true-no-overflow.c .094 24 .75 880     5000   6700    870     550   10000    3.1 280 32 .80 67 10   .048 4.7 .14 .044 4.7 .20  900     1100 9400    900    290 8900   3.4 280 30 200    15000 2500   2.1 73 25 .19 15 2.6 7.7 350 68 7.7 370 58 7.7 350 57 900   200 11000
recursive-simple/id2_b5_o10_true-unreach-call_true-termination_true-no-overflow.c .091 24 .72 880     5000   5900    880     540   9700    3.2 270 29 .82 66 8.8 .036 4.6 .14 .039 4.8 .24  900     1100 8900    900    290 8700   3.3 280 30 200    15000 2800   2.1 73 22 .20 16 1.9 8.2 370 65 7.8 370 64 8.1 370 66 900   200 12000
recursive-simple/id_b2_o3_true-unreach-call_true-termination_true-no-overflow.c .093 23 1.2  880     9900   6100    880     540   11000    3.1 270 30 .79 67 9.2 .030 4.6 .21 .030 4.6 .21  900     1100 10000    900    290 10000   3.2 280 28 190    15000 2400   2.1 72 22 .20 17 2.4 7.9 350 58 7.8 370 57 7.9 340 55 900   210 12000
recursive-simple/id_b3_o2_false-unreach-call_true-termination_true-no-overflow.c .082 24 .79 880     640   13000    880     380   10000    4.3 300 41 .98 66 10   .028 4.6 .20 .043 4.6 .18  900     520 12000    900    1300 8800   4.4 290 37 480    15000 6600   890   240 13000 900    1500 12000   8.3 370 62 9.7 380 80 9.9 390 81 900   200 12000
recursive-simple/id_b3_o5_true-unreach-call_true-termination_true-no-overflow.c .091 24 .87 880     640   13000    880     380   12000    4.2 290 42 .95 66 10   .031 4.6 .20 .026 4.7 .22  900     520 13000    900    1300 11000   4.4 300 37 480    15000 6700   890   240 14000 900    1500 8200   8.6 360 64 9.5 380 73 9.8 390 77 900   200 11000
recursive-simple/id_b5_o10_true-unreach-call_true-termination_true-no-overflow.c .12  24 .64 880     5000   6600    870     390   10000    5.2 310 45 .95 66 12   .055 4.7 .16 .028 4.7 .26  900     530 13000    900    1300 11000   5.1 310 48 480    15000 6100   890   240 11000 900    1500 9300   9.0 370 75 9.7 380 67 9.8 400 79 900   200 12000
recursive-simple/id_o1000_false-unreach-call_true-termination_true-no-overflow.c .092 24 .72 640     15000   4500    870     790   10000    3.1 280 27 .79 66 9.4 .047 4.6 .11 .056 4.6 .16  900     1000 9600    900    300 8300   3.2 280 29 170    15000 2000   2.0 72 25 .19 17 2.4 6.9 320 50 8.0 360 59 8.2 370 58 900   200 12000
recursive-simple/id_o100_false-unreach-call_true-termination_true-no-overflow.c .089 24 .72 700     15000   3900    880     790   12000    3.2 270 27 .77 65 9.2 .028 4.6 .21 .027 4.7 .30  900     1000 11000    900    300 8500   3.0 270 29 170    15000 2000   2.1 71 23 .20 17 2.1 7.2 350 54 6.9 330 56 7.5 370 55 900   250 9800
recursive-simple/id_o10_false-unreach-call_true-termination_true-no-overflow.c .096 24 .85 660     15000   4200    880     780   10000    3.2 270 27 .81 65 8.2 .040 4.6 .26 .031 4.6 .25  900     1000 11000    900    300 8200   3.1 270 30 170    15000 2100   2.0 72 26 .19 16 2.1 7.4 350 57 7.4 360 62 7.7 360 56 900   200 12000
recursive-simple/id_o200_false-unreach-call_true-termination_true-no-overflow.c .095 24 .67 690     15000   4100    880     790   11000    3.1 280 32 .80 66 8.6 .029 4.6 .20 .051 4.6 .14  900     1000 11000    900    300 7200   3.1 270 28 170    15000 2000   2.0 70 23 .19 16 2.0 6.6 330 57 7.6 350 63 8.2 360 60 900   200 12000
recursive-simple/id_o20_false-unreach-call_true-termination_true-no-overflow.c .088 24 .75 720     15000   3700    880     800   9100    3.0 270 28 .76 65 8.2 .031 4.6 .18 .033 4.6 .21  900     1000 9200    900    300 8600   3.1 270 29 170    15000 2300   2.0 72 24 .19 17 2.3 7.2 350 60 8.2 370 71 7.0 340 56 900   200 13000
recursive-simple/id_o3_false-unreach-call_true-termination_true-no-overflow.c .092 23 .76 710     15000   4700    880     790   9800    3.1 270 27 .80 67 8.9 .028 4.7 .22 .035 4.6 .24  900     990 11000    900    310 9400   3.1 270 29 170    15000 2200   2.0 72 25 .20 17 2.6 7.1 330 62 8.2 350 58 8.1 370 60 900   200 10000
recursive-simple/sum_non_eq_false-unreach-call_true-termination_true-no-overflow.c .091 24 .70 880     11000   4700    880     730   10000    3.0 270 28 .80 66 8.6 .053 4.6 .16 .035 4.5 .28  900     980 9600    300    340 3300   3.2 280 28 90    15000 1100   2.1 72 25 .19 16 2.4 8.0 360 60 7.8 370 57 7.9 370 61 900   150 11000
recursive-simple/sum_non_eq_true-unreach-call_true-termination_true-no-overflow.c .087 23 .95 820     15000   8000    880     720   9000    3.1 270 29 .79 66 10   .054 4.6 .16 .026 4.6 .24  900     980 11000    360    390 3700   3.1 280 27 86    15000 1200   2.1 72 26 .20 16 2.1 8.4 370 67 7.5 360 57 7.7 360 60 900   150 11000
bitvector/byte_add_1_false-no-overflow.i .36  24 3.8  .13  9.8 1.0  .30  12   3.1  6.4 320 58 .42 35 5.6 .047 4.6 .16 .028 4.6 .22  .11  27 1.2  900    2000 11000   6.6 320 56 .44 59 4.1 69   310 550 .55 18 6.8 29   610 280 900   1200 8800 12   490 97 5.1 210 46
bitvector/byte_add_2_false-no-overflow.i .37  24 4.0  .14  10   1.1  .29  12   3.3  7.1 330 63 .40 36 4.9 .029 4.6 .22 .057 4.7 .22  .12  27 1.0  900    2000 9800   6.8 330 66 .47 59 4.0 65   330 610 .55 18 6.9 31   750 250 900   1100 6900 13   510 110 5.0 210 49
bitvector/byte_add_false-no-overflow.i .37  24 4.3  .13  9.5 1.5  .68  24   9.0  7.4 310 74 .45 35 5.4 .055 4.6 .17 .053 4.6 .19  .14  27 2.2  900    3900 9300   7.2 350 74 .41 59 4.2 110   340 880 1.0  18 14   42   630 400 900   1100 7800 64   850 540 5.2 210 47
bitvector/jain_1_false-no-overflow.i .11  24 1.0  .070 9.3 .38 .065 9.0 .37 3.4 310 34 .14 33 1.7 .031 4.8 .16 .055 4.6 .15  .086 26 .87 130    4400 1300   3.5 300 34 .36 58 3.3 3.1 89 41 .25 19 3.6 7.3 360 51 7.4 350 64 7.6 360 62 3.5 160 35
bitvector/jain_2_false-no-overflow.i .11  24 1.4  .095 9.9 .78 .067 9.3 .48 3.4 300 30 .16 33 1.6 .029 4.7 .22 .030 4.6 .19  .083 26 1.1  110    4100 1100   3.4 300 34 .35 58 3.1 3.2 110 43 .27 18 3.1 7.7 360 57 8.1 370 61 7.5 350 63 3.5 150 35
bitvector/jain_4_false-no-overflow.i .12  24 1.1  .086 9.3 .72 .10  9.2 .46 3.4 300 36 .14 34 1.7 .038 4.7 .16 .041 4.6 .21  .079 26 .84 110    4200 1100   3.5 300 36 .37 58 3.3 3.4 110 43 .25 18 2.7 8.0 360 57 7.8 360 60 7.1 330 57 3.4 150 31
bitvector/jain_5_false-no-overflow.i 900     1000 8800    260     15000   3200    190     15000   2800    910   4100 11000 87    55 1300   .029 4.6 .20 .028 4.6 .17  830     15000 10000    .40 83 4.8 900   4000 11000 67    1300 840   890   530 8800 1.2  50 15   900   1500 9300 900   3500 7800 680   2400 8900 900   150 11000
bitvector/jain_6_false-no-overflow.i .14  24 .99 .084 9.4 .73 .084 9.4 .48 3.4 300 30 .14 33 1.5 .035 4.8 .23 .057 4.6 .17  .088 26 .98 110    4300 1200   3.5 300 31 .36 58 3.2 3.5 140 44 .25 17 2.5 7.2 350 56 8.1 370 70 8.1 360 69 3.4 150 37
bitvector/jain_7_false-no-overflow.i .16  23 .97 .081 9.2 .71 .075 9.1 .49 3.4 300 31 .18 34 1.5 .031 4.6 .24 .029 4.7 .19  .090 26 1.0  120    4500 1100   3.3 300 31 .36 58 2.8 3.6 140 50 .28 19 3.0 7.3 340 60 7.5 350 57 7.7 370 61 3.5 150 37
bitvector/modulus_false-no-overflow.i .13  24 1.2  .071 10   .56 .061 9.7 .69 3.0 270 29 .16 33 1.3 .047 4.6 .11 .037 4.6 .16  .11  26 .79 900    920 11000   2.9 270 30 .35 59 3.1 3.3 83 53 .27 19 3.3 8.5 360 60 6.9 330 52 7.0 340 61 4.5 200 42
bitvector/byte_add_1_true-unreach-call_true-no-overflow_true-termination.i .12  24 1.0  .12  6.3 1.2  .34  12   5.1  4.0 280 38 .86 66 9.4 .031 4.6 .25 .029 4.6 .15  .13  27 1.6  900    2000 10000   3.8 270 34 .54 60 5.6 64   330 500 .67 18 9.5 9.3 380 69 11   400 82 8.2 350 59 900   210 13000
bitvector/byte_add_2_true-unreach-call_true-no-overflow_true-termination.i .11  25 1.7  .12  6.5 1.1  .35  14   4.3  3.9 280 41 .87 66 9.7 .028 4.6 .28 .048 4.6 .19  .13  27 1.4  900    2000 9300   4.0 290 34 .57 59 6.1 75   330 810 .70 19 11   9.3 380 70 9.9 390 85 7.7 350 69 900   210 10000
bitvector/byte_add_false-unreach-call_true-no-overflow_true-termination.i .12  25 .90 .12  6.8 1.7  1.5   42   21    3.9 280 37 .89 67 11   .037 4.6 .22 .032 4.6 .18  .17  27 2.1  900    3800 10000   4.0 280 40 1.3  96 17   83   340 780 2.0  19 27   7.9 340 66 11   400 81 8.6 360 72 900   210 13000
bitvector/gcd_1_true-unreach-call_true-no-overflow.i .11  24 1.0  .25  8.3 2.1  .24  8.4 2.4  3.1 280 32 1.0  66 11   .028 4.6 .21 .034 4.6 .30  .52  28 7.9  900    4300 11000   3.2 270 29 .47 60 4.3 2.5 99 31 .40 21 4.8 8.6 380 74 9.0 380 67 8.7 360 69 900   200 12000
bitvector/gcd_2_true-unreach-call_true-no-overflow.i .11  23 .87 .49  21   6.2  .72  21   9.0  3.2 270 26 .95 67 11   .037 4.6 .33 .027 4.6 .23  9.2   42 140    900    4300 10000   3.1 270 28 6.0  680 83   2.5 74 32 93    46 1200   8.9 370 76 9.2 380 65 8.9 380 66 900   200 9900
bitvector/gcd_3_true-unreach-call_true-no-overflow.i .11  24 .82 .52  21   7.0  .76  21   11    3.1 270 26 .96 67 11   .041 4.7 .11 .027 4.6 .21  9.2   43 110    900    4300 10000   3.1 270 34 6.0  690 77   2.5 74 31 100    44 1300   8.8 370 65 9.4 370 75 8.9 380 66 900   200 10000
bitvector/gcd_4_true-unreach-call_true-no-overflow_true-termination.i .37  23 4.1  .062 6.9 .58 .073 6.9 .48 4.5 300 43 2.2  66 25   .029 4.5 .30 .031 4.8 .26  .084 26 .84 900    84 9700   4.4 300 40 .37 58 3.2 2.6 85 33 .19 16 2.2 15   510 130 27   670 250 14   510 130 900   200 11000
bitvector/interleave_bits_true-unreach-call_true-no-overflow.i .098 24 1.2  .16  6.4 .93 .11  6.4 .89 3.1 260 29 .82 66 11   .054 4.6 .16 .028 4.7 .16  .095 26 1.2  900    4300 9600   3.0 270 27 .37 58 3.2 2.4 83 37 .19 16 2.2 7.6 370 63 8.0 350 55 8.5 370 57 900   150 12000
bitvector/jain_1_true-unreach-call_true-no-overflow_false-termination.i .10  23 1.2  880     650   3500    110     15000   1700    2.9 270 27 .77 66 8.0 .028 4.5 .17 .048 4.6 .19  900     1400 11000    900    4200 7800   3.0 270 32 32    15000 410   2.4 71 33 .20 17 2.1 8.0 370 59 7.9 370 62 6.9 330 59 900   160 12000
bitvector/jain_2_true-unreach-call_true-no-overflow_false-termination.i .11  24 .80 880     960   4500    120     15000   1700    2.9 260 30 .78 66 9.1 .025 4.6 .27 .027 4.7 .23  900     870 9800    900    4000 8300   2.9 270 27 32    15000 440   2.4 72 28 .22 17 2.1 7.3 340 55 8.1 370 65 8.8 370 68 900   150 11000
bitvector/jain_4_true-unreach-call_true-no-overflow_false-termination.i .10  24 .83 880     1300   5000    120     15000   1600    3.1 270 27 .80 65 7.5 .030 4.6 .15 .045 4.6 .15  900     780 8500    900    4400 8400   3.1 270 25 31    15000 410   2.4 72 28 .19 16 2.3 7.3 330 59 8.0 360 51 7.6 370 59 900   150 12000
bitvector/jain_5_true-unreach-call_true-no-overflow.i .094 24 .91 250     15000   2900    190     15000   2800    3.0 270 26 .80 65 7.3 .066 4.7 .16 .029 4.6 .20  900     13000 11000    900    74 8600   2.9 270 26 600    15000 7700   2.4 75 32 .18 16 3.1 7.3 330 54 7.5 370 56 7.1 330 65 900   160 11000
bitvector/jain_6_true-unreach-call_true-no-overflow_false-termination.i .099 23 .82 880     1300   3800    130     15000   1800    3.0 270 26 .81 67 9.8 .029 4.6 .20 .036 4.6 .23  900     800 10000    900    4200 9800   3.0 270 26 32    15000 420   2.4 72 31 .18 15 2.2 7.4 350 62 7.8 360 59 7.1 330 57 900   150 11000
bitvector/jain_7_true-unreach-call_true-no-overflow_false-termination.i .10  24 .82 880     1300   4300    130     15000   1600    2.9 270 26 .81 67 9.6 .033 4.7 .25 .033 4.6 .27  900     1200 9500    900    5400 11000   2.9 270 26 39    15000 500   2.4 72 29 .21 16 2.1 8.3 360 58 8.2 350 60 7.4 330 54 900   150 13000
bitvector/modulus_true-unreach-call_true-no-overflow.i .11  24 .99 45     1100   430    880     12000   8800    3.2 270 26 1.3  66 16   .056 4.8 .27 .043 4.6 .15  76     280 960    900    4300 11000   3.1 270 30 59    15000 970   2.6 82 34 900    140 9900   7.7 360 66 8.2 360 54 7.3 340 57 900   200 9900
bitvector/num_conversion_1_true-unreach-call_true-no-overflow.i .13  24 .73 .099 6.7 .67 .10  6.4 .77 3.1 270 26 .80 67 9.3 .029 4.6 .21 .023 4.6 .22  .12  26 .93 900    84 9600   3.1 270 31 .40 58 2.4 8.1 130 110 .18 17 2.2 7.9 360 61 7.8 360 61 7.7 360 54 900   150 11000
bitvector/num_conversion_2_true-unreach-call_true-no-overflow.i .13  23 .74 .11  6.8 .78 1.4   71   22    3.2 270 32 .78 66 9.1 .034 4.6 .21 .032 4.6 .22  .13  26 1.6  900    2100 9400   3.2 270 29 .96 61 13   9.4 140 130 3.6  19 45   6.9 340 58 7.6 360 61 7.3 340 57 900   150 13000
bitvector/parity_true-unreach-call_true-no-overflow.i .11  24 .81 .22  7.2 2.2  .41  8.1 5.4  3.1 270 26 .81 67 9.8 .030 4.5 .20 .036 4.6 .23  .76  26 8.7  900    2100 10000   3.1 270 29 2.6  93 32   2.5 74 30 .19 17 2.2 7.7 330 50 7.8 360 54 7.9 370 66 900   160 12000
bitvector/sum02_false-unreach-call_true-no-overflow.i .13  23 .67 880     5200   3400    880     250   6400    2.9 270 29 .82 66 8.6 .030 4.6 .22 .028 4.6 .19  900     1600 10000    900    75 9000   3.0 270 27 900    510 5400   2.5 71 33 .21 16 3.1 7.8 360 68 7.8 360 54 7.2 330 59 900   200 10000
bitvector/sum02_true-unreach-call_true-no-overflow.i .10  24 .99 880     5300   3700    870     260   8800    3.0 270 28 .82 67 7.7 .029 4.6 .20 .029 4.7 .23  900     1600 10000    900    75 10000   2.9 270 26 900    490 6100   2.4 72 36 .21 16 2.0 7.7 370 60 7.7 350 63 7.6 340 56 900   150 11000
psyco/psyco_abp_1_false-no-overflow.c 900     7000 8200    880     1600   6000    840     15000   9300    910   8000 11000 900    640 13000   .036 4.7 .20 .034 4.6 .21  900     3700 11000    900    4300 6700   910   8200 12000 62    15000 810   880   970 5800 900    2700 7200   900   5800 13000 900   5800 10000 900   5400 12000 4.7 200 39
../sv-benchmarks/c/ status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J) status cpu (s) mem (MB) energy (J)
total 359 27000 54000 290000 359 130000 620000 920000 359 120000 1100000 1600000 359 57000 410000 710000 359 25000   510000 330000 359 13 1700 70 359 13 1700 73 359 140000     520000 1600000    359 220000 430000 2400000 359 57000 400000 700000 359 97000   1200000 690000 359 110000 96000 1300000 359 110000 270000 1300000 359 45000 300000 530000 359 71000 320000 720000 359 46000 340000 560000 359 180000 61000 2300000
    correct results 227 96 7100 980 200 56 2400 530 178 140 6400 1700 283 2100 81000 19000 17 3.4 570 38 0 0 198 68     5300 840    21 2300 58000 26000 283 2100 81000 20000 191 160   14000 1700 0 230 260 4200 3300 306 3400 130000 30000 279 3400 110000 28000 302 3400 130000 31000 148 5300 24000 67000
        correct true 87 77 3700 820 31 15 530 180 19 18 400 250 119 1400 35000 13000 0 0 0 30 30     820 390    7 1400 36000 16000 119 1400 35000 13000 29 30   3200 350 0 59 210 1000 2600 143 2100 70000 19000 116 1500 51000 13000 139 2100 72000 20000 0
        correct false 140 19 3400 160 169 40 1900 350 159 120 6000 1400 164 730 46000 6300 17 3.4 570 38 0 0 168 38     4400 440    14 890 23000 10000 164 730 46000 6500 162 130   11000 1400 0 171 54 3200 660 163 1300 59000 10000 163 1900 62000 15000 163 1300 60000 11000 148 5300 24000 67000
    correct-unconfimed results 5 11 440 140 6 53 1300 540 3 27 160 330 11 62 3500 600 150 44   5100 570 0 0 6 160     560 2100    112 13000 89000 170000 11 59 3400 580 3 6.2 740 83 0 3 27 190 260 0 1 220 1500 2800 0 0
        correct-unconfirmed true 5 11 440 140 6 53 1300 540 3 27 160 330 11 62 3500 600 0 0 0 5 160     530 2100    0 11 59 3400 580 3 6.2 740 83 0 3 27 190 260 0 1 220 1500 2800 0 0
        correct-unconfirmed false 0 0 0 0 150 44   5100 570 0 0 1 .091 26 .78 112 13000 89000 170000 0 0 0 0 0 0 0 0
    incorrect results 0 0 0 0 0 0 0 0 1 45 140 530 0 0 0 0 0 0 0 0
        incorrect true 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
        incorrect false 0 0 0 0 0 0 0 0 1 45 140 530 0 0 0 0 0 0 0 0
Run set 2ls.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cbmc.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cbmc-path.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] cpa-seq.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] depthk.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] divine-explicit.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] divine-smt.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] esbmc-kind.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] map2check.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] pesco.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] pinaka.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] smack.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] symbiotic.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] uautomizer.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] ukojak.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] utaipan.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other] verifuzz.[sv-comp19_prop-nooverflow.NoOverflows-BitVectors; sv-comp19_prop-nooverflow.NoOverflows-Other]