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SRS Stand 10685 pair #381719908
details
property
value
status
complete
benchmark
z075.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n095.star.cs.uiowa.edu
space
Zantema_04
run statistics
property
value
solver
ttt2-1.17+nonreach
configuration
ttt2-1.17+nonreach
runtime (wallclock)
2.0131380558 seconds
cpu usage
6.769215161
max memory
7.78276864E8
stage attributes
key
value
output-size
3880
starexec-result
YES
output
/export/starexec/sandbox/solver/bin/starexec_run_ttt2-1.17+nonreach /export/starexec/sandbox/benchmark/theBenchmark.xml /export/starexec/sandbox/output/output_files -------------------------------------------------------------------------------- YES Problem: t(f(x1)) -> t(c(n(x1))) n(f(x1)) -> f(n(x1)) o(f(x1)) -> f(o(x1)) n(s(x1)) -> f(s(x1)) o(s(x1)) -> f(s(x1)) c(f(x1)) -> f(c(x1)) c(n(x1)) -> n(c(x1)) c(o(x1)) -> o(c(x1)) c(o(x1)) -> o(x1) Proof: String Reversal Processor: f(t(x1)) -> n(c(t(x1))) f(n(x1)) -> n(f(x1)) f(o(x1)) -> o(f(x1)) s(n(x1)) -> s(f(x1)) s(o(x1)) -> s(f(x1)) f(c(x1)) -> c(f(x1)) n(c(x1)) -> c(n(x1)) o(c(x1)) -> c(o(x1)) o(c(x1)) -> o(x1) Matrix Interpretation Processor: dim=1 interpretation: [s](x0) = x0 + 8, [o](x0) = 4x0 + 8, [c](x0) = x0, [n](x0) = 2x0 + 2, [t](x0) = 8x0, [f](x0) = 2x0 + 2 orientation: f(t(x1)) = 16x1 + 2 >= 16x1 + 2 = n(c(t(x1))) f(n(x1)) = 4x1 + 6 >= 4x1 + 6 = n(f(x1)) f(o(x1)) = 8x1 + 18 >= 8x1 + 16 = o(f(x1)) s(n(x1)) = 2x1 + 10 >= 2x1 + 10 = s(f(x1)) s(o(x1)) = 4x1 + 16 >= 2x1 + 10 = s(f(x1)) f(c(x1)) = 2x1 + 2 >= 2x1 + 2 = c(f(x1)) n(c(x1)) = 2x1 + 2 >= 2x1 + 2 = c(n(x1)) o(c(x1)) = 4x1 + 8 >= 4x1 + 8 = c(o(x1)) o(c(x1)) = 4x1 + 8 >= 4x1 + 8 = o(x1) problem: f(t(x1)) -> n(c(t(x1))) f(n(x1)) -> n(f(x1)) s(n(x1)) -> s(f(x1)) f(c(x1)) -> c(f(x1)) n(c(x1)) -> c(n(x1)) o(c(x1)) -> c(o(x1)) o(c(x1)) -> o(x1) Matrix Interpretation Processor: dim=3 interpretation: [1 0 1] [0] [s](x0) = [0 0 0]x0 + [0] [0 0 0] [1], [1 0 0] [0] [o](x0) = [0 0 0]x0 + [0] [0 0 0] [1], [1 0 0] [c](x0) = [0 0 0]x0 [0 0 0] , [1 0 0] [0] [n](x0) = [0 1 1]x0 + [0] [0 1 1] [1], [1 0 0] [0] [t](x0) = [0 0 0]x0 + [1] [1 0 0] [1], [1 0 0] [1] [f](x0) = [0 1 1]x0 + [0] [0 1 1] [0] orientation: [1 0 0] [1] [1 0 0] [0] f(t(x1)) = [1 0 0]x1 + [2] >= [0 0 0]x1 + [0] = n(c(t(x1))) [1 0 0] [2] [0 0 0] [1]
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