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TRS Stand 20472 pair #381709932
details
property
value
status
complete
benchmark
tree.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n052.star.cs.uiowa.edu
space
CiME_04
run statistics
property
value
solver
muterm 5.18
configuration
default
runtime (wallclock)
0.190984964371 seconds
cpu usage
0.199695722
max memory
7372800.0
stage attributes
key
value
output-size
69378
starexec-result
YES
output
/export/starexec/sandbox/solver/bin/starexec_run_default /export/starexec/sandbox/benchmark/theBenchmark.xml /export/starexec/sandbox/output/output_files -------------------------------------------------------------------------------- YES Problem 1: (VAR x y z) (RULES +(0(x),0(y)) -> 0(+(x,y)) +(0(x),1(y)) -> 1(+(x,y)) +(#,x) -> x +(1(x),0(y)) -> 1(+(x,y)) +(1(x),1(y)) -> 0(+(+(x,y),1(#))) +(x,+(y,z)) -> +(+(x,y),z) +(x,#) -> x -(0(x),0(y)) -> 0(-(x,y)) -(0(x),1(y)) -> 1(-(-(x,y),1(#))) -(#,x) -> # -(1(x),0(y)) -> 1(-(x,y)) -(1(x),1(y)) -> 0(-(x,y)) -(x,#) -> x 0(#) -> # and(x,false) -> false and(x,true) -> x bs(l(x)) -> true bs(n(x,y,z)) -> and(and(ge(x,max(y)),ge(min(z),x)),and(bs(y),bs(z))) ge(0(x),0(y)) -> ge(x,y) ge(0(x),1(y)) -> not(ge(y,x)) ge(#,0(x)) -> ge(#,x) ge(#,1(x)) -> false ge(1(x),0(y)) -> ge(x,y) ge(1(x),1(y)) -> ge(x,y) ge(x,#) -> true if(false,x,y) -> y if(true,x,y) -> x max(l(x)) -> x max(n(x,y,z)) -> max(z) min(l(x)) -> x min(n(x,y,z)) -> min(y) not(false) -> true not(true) -> false size(l(x)) -> 1(#) size(n(x,y,z)) -> +(+(size(x),size(y)),1(#)) val(l(x)) -> x val(n(x,y,z)) -> x wb(l(x)) -> true wb(n(x,y,z)) -> and(if(ge(size(y),size(z)),ge(1(#),-(size(y),size(z))),ge(1(#),-(size(z),size(y)))),and(wb(y),wb(z))) ) Problem 1: Dependency Pairs Processor: -> Pairs: +#(0(x),0(y)) -> +#(x,y) +#(0(x),0(y)) -> 0#(+(x,y)) +#(0(x),1(y)) -> +#(x,y) +#(1(x),0(y)) -> +#(x,y) +#(1(x),1(y)) -> +#(+(x,y),1(#)) +#(1(x),1(y)) -> +#(x,y) +#(1(x),1(y)) -> 0#(+(+(x,y),1(#))) +#(x,+(y,z)) -> +#(+(x,y),z) +#(x,+(y,z)) -> +#(x,y) -#(0(x),0(y)) -> -#(x,y) -#(0(x),0(y)) -> 0#(-(x,y)) -#(0(x),1(y)) -> -#(-(x,y),1(#)) -#(0(x),1(y)) -> -#(x,y) -#(1(x),0(y)) -> -#(x,y) -#(1(x),1(y)) -> -#(x,y) -#(1(x),1(y)) -> 0#(-(x,y)) BS(n(x,y,z)) -> AND(and(ge(x,max(y)),ge(min(z),x)),and(bs(y),bs(z))) BS(n(x,y,z)) -> AND(bs(y),bs(z)) BS(n(x,y,z)) -> AND(ge(x,max(y)),ge(min(z),x)) BS(n(x,y,z)) -> BS(y) BS(n(x,y,z)) -> BS(z) BS(n(x,y,z)) -> GE(min(z),x) BS(n(x,y,z)) -> GE(x,max(y)) BS(n(x,y,z)) -> MAX(y) BS(n(x,y,z)) -> MIN(z) GE(0(x),0(y)) -> GE(x,y) GE(0(x),1(y)) -> GE(y,x) GE(0(x),1(y)) -> NOT(ge(y,x)) GE(#,0(x)) -> GE(#,x) GE(1(x),0(y)) -> GE(x,y) GE(1(x),1(y)) -> GE(x,y) MAX(n(x,y,z)) -> MAX(z) MIN(n(x,y,z)) -> MIN(y) SIZE(n(x,y,z)) -> +#(+(size(x),size(y)),1(#)) SIZE(n(x,y,z)) -> +#(size(x),size(y)) SIZE(n(x,y,z)) -> SIZE(x) SIZE(n(x,y,z)) -> SIZE(y) WB(n(x,y,z)) -> -#(size(y),size(z)) WB(n(x,y,z)) -> -#(size(z),size(y)) WB(n(x,y,z)) -> AND(if(ge(size(y),size(z)),ge(1(#),-(size(y),size(z))),ge(1(#),-(size(z),size(y)))),and(wb(y),wb(z))) WB(n(x,y,z)) -> AND(wb(y),wb(z)) WB(n(x,y,z)) -> GE(size(y),size(z)) WB(n(x,y,z)) -> GE(1(#),-(size(y),size(z)))
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