details

property	value
status	complete
benchmark	random-27.xml
ran by	Akihisa Yamada
cpu timeout	1200 seconds
wallclock timeout	300 seconds
memory limit	137438953472 bytes
execution host	n038.star.cs.uiowa.edu
space	Waldmann_19

run statistics

property	value
solver	ttt2-1.19
configuration	ttt2
runtime (wallclock)	12.3019 seconds
cpu usage	44.4062
user time	43.0067
system time	1.39954
max virtual memory	3579452.0
max residence set size	87796.0

stage attributes

key	value
starexec-result	YES

output

43.07/11.30 YES 43.48/11.45 43.48/11.45 Problem: 43.48/11.45 b(a(a(b(x1)))) -> a(a(a(b(x1)))) 43.48/11.45 b(a(a(a(x1)))) -> a(a(b(b(x1)))) 43.48/11.45 b(a(b(a(x1)))) -> b(b(a(b(x1)))) 43.48/11.45 43.48/11.45 Proof: 43.48/11.45 DP Processor: 43.48/11.45 DPs: 43.48/11.45 b#(a(a(a(x1)))) -> b#(x1) 43.48/11.45 b#(a(a(a(x1)))) -> b#(b(x1)) 43.48/11.45 b#(a(b(a(x1)))) -> b#(x1) 43.48/11.45 b#(a(b(a(x1)))) -> b#(a(b(x1))) 43.48/11.45 b#(a(b(a(x1)))) -> b#(b(a(b(x1)))) 43.48/11.45 TRS: 43.48/11.45 b(a(a(b(x1)))) -> a(a(a(b(x1)))) 43.48/11.45 b(a(a(a(x1)))) -> a(a(b(b(x1)))) 43.48/11.45 b(a(b(a(x1)))) -> b(b(a(b(x1)))) 43.48/11.45 Polynomial Interpretation Processor: 43.48/11.45 dimension: 1 43.48/11.45 usable rules: 43.48/11.45 b(a(a(b(x1)))) -> a(a(a(b(x1)))) 43.48/11.45 b(a(a(a(x1)))) -> a(a(b(b(x1)))) 43.48/11.45 b(a(b(a(x1)))) -> b(b(a(b(x1)))) 43.48/11.45 interpretation: 43.48/11.45 [b#](x0) = x0, 43.48/11.45 43.48/11.45 [a](x0) = x0 + 1, 43.48/11.45 43.48/11.45 [b](x0) = x0 + 1 43.48/11.45 orientation: 43.48/11.45 b#(a(a(a(x1)))) = x1 + 3 >= x1 = b#(x1) 43.48/11.45 43.48/11.45 b#(a(a(a(x1)))) = x1 + 3 >= x1 + 1 = b#(b(x1)) 43.48/11.45 43.48/11.45 b#(a(b(a(x1)))) = x1 + 3 >= x1 = b#(x1) 43.48/11.45 43.48/11.45 b#(a(b(a(x1)))) = x1 + 3 >= x1 + 2 = b#(a(b(x1))) 43.48/11.45 43.48/11.45 b#(a(b(a(x1)))) = x1 + 3 >= x1 + 3 = b#(b(a(b(x1)))) 43.48/11.45 43.48/11.45 b(a(a(b(x1)))) = x1 + 4 >= x1 + 4 = a(a(a(b(x1)))) 43.48/11.45 43.48/11.45 b(a(a(a(x1)))) = x1 + 4 >= x1 + 4 = a(a(b(b(x1)))) 43.48/11.45 43.48/11.45 b(a(b(a(x1)))) = x1 + 4 >= x1 + 4 = b(b(a(b(x1)))) 43.48/11.45 problem: 43.48/11.45 DPs: 43.48/11.45 b#(a(b(a(x1)))) -> b#(b(a(b(x1)))) 43.48/11.45 TRS: 43.48/11.45 b(a(a(b(x1)))) -> a(a(a(b(x1)))) 43.48/11.45 b(a(a(a(x1)))) -> a(a(b(b(x1)))) 43.48/11.45 b(a(b(a(x1)))) -> b(b(a(b(x1)))) 43.48/11.45 Root-Labeling Processor: 43.48/11.45 DPs: 43.48/11.45 b{#,(f3)}(f3(a)(a(b)(b(a)(a(f3)(x1))))) -> b{#,(f3)}(f3(b)(b(a)(a(b)(b(f3)(x1))))) 43.48/11.45 b{#,(f3)}(f3(a)(a(b)(b(a)(a(b)(x1))))) -> b{#,(f3)}(f3(b)(b(a)(a(b)(b(b)(x1))))) 43.48/11.45 b{#,(f3)}(f3(a)(a(b)(b(a)(a(a)(x1))))) -> b{#,(f3)}(f3(b)(b(a)(a(b)(b(a)(x1))))) 43.48/11.45 TRS: 43.48/11.45 f3(b)(b(a)(a(a)(a(b)(b(f3)(x1))))) -> f3(a)(a(a)(a(a)(a(b)(b(f3)(x1))))) 43.48/11.45 f3(b)(b(a)(a(a)(a(b)(b(b)(x1))))) -> f3(a)(a(a)(a(a)(a(b)(b(b)(x1))))) 43.48/11.45 f3(b)(b(a)(a(a)(a(b)(b(a)(x1))))) -> f3(a)(a(a)(a(a)(a(b)(b(a)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(b)(b(f3)(x1))))) -> b(a)(a(a)(a(a)(a(b)(b(f3)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(b)(b(b)(x1))))) -> b(a)(a(a)(a(a)(a(b)(b(b)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(b)(b(a)(x1))))) -> b(a)(a(a)(a(a)(a(b)(b(a)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(b)(b(f3)(x1))))) -> a(a)(a(a)(a(a)(a(b)(b(f3)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(b)(b(b)(x1))))) -> a(a)(a(a)(a(a)(a(b)(b(b)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(b)(b(a)(x1))))) -> a(a)(a(a)(a(a)(a(b)(b(a)(x1))))) 43.48/11.45 f3(b)(b(a)(a(a)(a(a)(a(f3)(x1))))) -> f3(a)(a(a)(a(b)(b(b)(b(f3)(x1))))) 43.48/11.45 f3(b)(b(a)(a(a)(a(a)(a(b)(x1))))) -> f3(a)(a(a)(a(b)(b(b)(b(b)(x1))))) 43.48/11.45 f3(b)(b(a)(a(a)(a(a)(a(a)(x1))))) -> f3(a)(a(a)(a(b)(b(b)(b(a)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(a)(a(f3)(x1))))) -> b(a)(a(a)(a(b)(b(b)(b(f3)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(a)(a(b)(x1))))) -> b(a)(a(a)(a(b)(b(b)(b(b)(x1))))) 43.48/11.45 b(b)(b(a)(a(a)(a(a)(a(a)(x1))))) -> b(a)(a(a)(a(b)(b(b)(b(a)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(a)(a(f3)(x1))))) -> a(a)(a(a)(a(b)(b(b)(b(f3)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(a)(a(b)(x1))))) -> a(a)(a(a)(a(b)(b(b)(b(b)(x1))))) 43.48/11.45 a(b)(b(a)(a(a)(a(a)(a(a)(x1))))) -> a(a)(a(a)(a(b)(b(b)(b(a)(x1))))) 43.48/11.45 b(a)(a(b)(b(a)(a(f3)(x1)))) -> b(b)(b(a)(a(b)(b(f3)(x1)))) 43.48/11.45 b(a)(a(b)(b(a)(a(b)(x1)))) -> b(b)(b(a)(a(b)(b(b)(x1)))) 43.48/11.45 b(a)(a(b)(b(a)(a(a)(x1)))) -> b(b)(b(a)(a(b)(b(a)(x1)))) 43.48/11.45 Polynomial Interpretation Processor: 43.48/11.45 dimension: 1 43.48/11.45 interpretation: 43.48/11.45 [a(a)](x0) = x0, 43.48/11.45 43.48/11.45 [b(b)](x0) = x0, 43.48/11.45 43.48/11.45 [b(f3)](x0) = x0, 43.48/11.45 43.48/11.45 [f3(b)](x0) = x0 + 1, 43.48/11.45 43.48/11.45 [a(f3)](x0) = x0 + 1, 43.48/11.45 43.48/11.45 [b(a)](x0) = x0, 43.48/11.45 43.48/11.45 [a(b)](x0) = x0, 43.48/11.45 43.48/11.45 [f3(a)](x0) = x0 + 1, 43.48/11.45 popout

output may be truncated. 'popout' for the full output.

job log

popout

actions

all output return to SRS_Standard 2019-03-29 03.29