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SRS_Standard 2019-03-29 03.29 pair #432294036
details
property
value
status
complete
benchmark
aprove01.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n078.star.cs.uiowa.edu
space
Secret_06_SRS
run statistics
property
value
solver
ttt2-1.19
configuration
ttt2
runtime (wallclock)
2.98884 seconds
cpu usage
10.4544
user time
9.37248
system time
1.08189
max virtual memory
3829256.0
max residence set size
90040.0
stage attributes
key
value
starexec-result
YES
output
10.25/2.97 YES 10.25/2.98 10.25/2.98 Problem: 10.25/2.98 p(0(x1)) -> 0(s(s(p(x1)))) 10.25/2.98 p(s(x1)) -> x1 10.25/2.98 p(p(s(x1))) -> p(x1) 10.25/2.98 f(s(x1)) -> p(s(g(p(s(s(x1)))))) 10.25/2.98 g(s(x1)) -> p(p(s(s(s(j(s(p(s(p(s(x1))))))))))) 10.25/2.98 j(s(x1)) -> p(s(s(p(s(f(p(s(p(p(s(x1))))))))))) 10.25/2.98 half(0(x1)) -> 0(s(s(half(p(s(p(s(x1)))))))) 10.25/2.98 half(s(s(x1))) -> s(half(p(p(s(s(x1)))))) 10.25/2.98 rd(0(x1)) -> 0(s(0(0(0(0(s(0(rd(x1))))))))) 10.25/2.98 10.25/2.98 Proof: 10.25/2.98 Bounds Processor: 10.25/2.98 bound: 3 10.25/2.98 enrichment: match 10.25/2.98 automaton: 10.25/2.98 final states: {38,35,31,22,12,6,3,2,1} 10.25/2.98 transitions: 10.25/2.98 p1(75) -> 76* 10.25/2.98 p1(55) -> 56* 10.25/2.98 p1(72) -> 73* 10.25/2.98 p1(47) -> 48* 10.25/2.98 p1(94) -> 95* 10.25/2.98 p1(81) -> 82* 10.25/2.98 p1(88) -> 89* 10.25/2.98 p1(78) -> 79* 10.25/2.98 p1(73) -> 74* 10.25/2.98 p1(53) -> 54* 10.25/2.98 p1(95) -> 96* 10.25/2.98 s1(80) -> 81* 10.25/2.98 s1(92) -> 93* 10.25/2.98 s1(87) -> 88* 10.25/2.98 s1(77) -> 78* 10.25/2.98 s1(89) -> 90* 10.25/2.98 s1(79) -> 80* 10.25/2.98 s1(74) -> 75* 10.25/2.98 s1(91) -> 92* 10.25/2.98 s1(71) -> 72* 10.25/2.98 s1(93) -> 94* 10.25/2.98 f1(76) -> 77* 10.25/2.98 j1(90) -> 91* 10.25/2.98 p2(107) -> 108* 10.25/2.98 p2(119) -> 120* 10.25/2.98 p2(116) -> 117* 10.25/2.98 p2(111) -> 112* 10.25/2.98 p2(113) -> 114* 10.25/2.98 p2(83) -> 84* 10.25/2.98 p2(110) -> 111* 10.25/2.98 s2(117) -> 118* 10.25/2.98 s2(112) -> 113* 10.25/2.98 s2(109) -> 110* 10.25/2.98 s2(118) -> 119* 10.25/2.98 s2(115) -> 116* 10.25/2.98 f2(114) -> 115* 10.25/2.98 p3(135) -> 136* 10.25/2.98 f80() -> 2* 10.25/2.98 00(5) -> 1* 10.25/2.98 00(42) -> 43* 10.25/2.98 00(44) -> 45* 10.25/2.98 00(39) -> 40* 10.25/2.98 00(34) -> 31* 10.25/2.98 00(46) -> 38* 10.25/2.98 00(41) -> 42* 10.25/2.98 00(43) -> 44* 10.25/2.98 s0(45) -> 46* 10.25/2.98 s0(40) -> 41* 10.25/2.98 s0(15) -> 16* 10.25/2.98 s0(10) -> 11* 10.25/2.98 s0(37) -> 35* 10.25/2.98 s0(32) -> 33* 10.25/2.98 s0(17) -> 18* 10.25/2.98 s0(7) -> 8* 10.25/2.98 s0(2) -> 7* 10.25/2.98 s0(29) -> 30* 10.25/2.98 s0(19) -> 20* 10.25/2.98 s0(4) -> 5* 10.25/2.98 s0(26) -> 27* 10.25/2.98 s0(33) -> 34* 10.25/2.98 s0(28) -> 29* 10.25/2.98 s0(23) -> 24* 10.25/2.98 s0(18) -> 19* 10.25/2.98 s0(13) -> 14* 10.25/2.98 s0(3) -> 4* 10.25/2.98 p0(30) -> 22* 10.25/2.98 p0(20) -> 21* 10.25/2.98 p0(27) -> 28* 10.25/2.98 p0(7) -> 13* 10.25/2.98 p0(2) -> 3* 10.25/2.98 p0(24) -> 25* 10.25/2.98 p0(14) -> 15* 10.25/2.98 p0(9) -> 36* 10.25/2.98 p0(21) -> 12* 10.25/2.98 p0(11) -> 6* 10.25/2.98 p0(13) -> 23* 10.25/2.98 p0(8) -> 9* 10.25/2.98 g0(9) -> 10* 10.25/2.98 j0(16) -> 17* 10.25/2.98 f0(25) -> 26*
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