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TRS Standard pair #516966041
details
property
value
status
complete
benchmark
Ex4_7_37_Bor03.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n077.star.cs.uiowa.edu
space
Strategy_removed_CSR_05
run statistics
property
value
solver
muterm 6.0.3
configuration
default
runtime (wallclock)
121.814522028 seconds
cpu usage
121.735414665
max memory
1.60768E7
stage attributes
key
value
output-size
2253
starexec-result
NO
output
/export/starexec/sandbox/solver/bin/starexec_run_default /export/starexec/sandbox/benchmark/theBenchmark.xml /export/starexec/sandbox/output/output_files -------------------------------------------------------------------------------- NO Problem 1: (VAR v_NonEmpty:S N:S X:S XS:S Y:S YS:S) (RULES from(X:S) -> cons(X:S,from(s(X:S))) minus(s(X:S),s(Y:S)) -> minus(X:S,Y:S) minus(X:S,0) -> 0 quot(0,s(Y:S)) -> 0 quot(s(X:S),s(Y:S)) -> s(quot(minus(X:S,Y:S),s(Y:S))) sel(0,cons(X:S,XS:S)) -> X:S sel(s(N:S),cons(X:S,XS:S)) -> sel(N:S,XS:S) zWquot(cons(X:S,XS:S),cons(Y:S,YS:S)) -> cons(quot(X:S,Y:S),zWquot(XS:S,YS:S)) zWquot(nil,XS:S) -> nil zWquot(XS:S,nil) -> nil ) Problem 1: Dependency Pairs Processor: -> Pairs: FROM(X:S) -> FROM(s(X:S)) MINUS(s(X:S),s(Y:S)) -> MINUS(X:S,Y:S) QUOT(s(X:S),s(Y:S)) -> MINUS(X:S,Y:S) QUOT(s(X:S),s(Y:S)) -> QUOT(minus(X:S,Y:S),s(Y:S)) SEL(s(N:S),cons(X:S,XS:S)) -> SEL(N:S,XS:S) ZWQUOT(cons(X:S,XS:S),cons(Y:S,YS:S)) -> QUOT(X:S,Y:S) ZWQUOT(cons(X:S,XS:S),cons(Y:S,YS:S)) -> ZWQUOT(XS:S,YS:S) -> Rules: from(X:S) -> cons(X:S,from(s(X:S))) minus(s(X:S),s(Y:S)) -> minus(X:S,Y:S) minus(X:S,0) -> 0 quot(0,s(Y:S)) -> 0 quot(s(X:S),s(Y:S)) -> s(quot(minus(X:S,Y:S),s(Y:S))) sel(0,cons(X:S,XS:S)) -> X:S sel(s(N:S),cons(X:S,XS:S)) -> sel(N:S,XS:S) zWquot(cons(X:S,XS:S),cons(Y:S,YS:S)) -> cons(quot(X:S,Y:S),zWquot(XS:S,YS:S)) zWquot(nil,XS:S) -> nil zWquot(XS:S,nil) -> nil Problem 1: Infinite Processor: -> Pairs: FROM(X:S) -> FROM(s(X:S)) MINUS(s(X:S),s(Y:S)) -> MINUS(X:S,Y:S) QUOT(s(X:S),s(Y:S)) -> MINUS(X:S,Y:S) QUOT(s(X:S),s(Y:S)) -> QUOT(minus(X:S,Y:S),s(Y:S)) SEL(s(N:S),cons(X:S,XS:S)) -> SEL(N:S,XS:S) ZWQUOT(cons(X:S,XS:S),cons(Y:S,YS:S)) -> QUOT(X:S,Y:S) ZWQUOT(cons(X:S,XS:S),cons(Y:S,YS:S)) -> ZWQUOT(XS:S,YS:S) -> Rules: from(X:S) -> cons(X:S,from(s(X:S))) minus(s(X:S),s(Y:S)) -> minus(X:S,Y:S) minus(X:S,0) -> 0 quot(0,s(Y:S)) -> 0 quot(s(X:S),s(Y:S)) -> s(quot(minus(X:S,Y:S),s(Y:S))) sel(0,cons(X:S,XS:S)) -> X:S sel(s(N:S),cons(X:S,XS:S)) -> sel(N:S,XS:S) zWquot(cons(X:S,XS:S),cons(Y:S,YS:S)) -> cons(quot(X:S,Y:S),zWquot(XS:S,YS:S)) zWquot(nil,XS:S) -> nil zWquot(XS:S,nil) -> nil -> Pairs in cycle: FROM(X:S) -> FROM(s(X:S)) The problem is infinite.
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