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SRS Relative pair #487522332
details
property
value
status
complete
benchmark
3939.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n141.star.cs.uiowa.edu
space
ICFP_2010_relative
run statistics
property
value
solver
MultumNonMulta 3.16 29 June 2020 60G
configuration
default
runtime (wallclock)
3.07797503471 seconds
cpu usage
9.884860558
max memory
2.076176384E9
stage attributes
key
value
output-size
127430
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 After renaming modulo { 0->0, 4->1, 2->2, 5->3, 3->4, 1->5 }, it remains to prove termination of the 60-rule system { 0 1 2 -> 3 4 4 4 3 0 4 5 5 4 , 2 4 0 1 -> 2 4 4 3 4 5 5 3 4 2 , 4 0 0 1 -> 4 0 4 1 4 0 4 0 4 2 , 5 5 0 0 2 -> 5 5 3 0 1 1 5 1 5 2 , 5 2 0 4 2 -> 1 2 0 4 1 4 1 4 3 4 , 1 0 3 4 2 -> 2 1 5 4 5 1 5 2 4 2 , 3 2 0 0 1 -> 3 4 0 4 3 4 0 4 0 2 , 3 1 2 0 0 -> 3 1 3 0 5 4 3 4 5 5 , 0 5 0 0 0 0 -> 0 2 2 3 0 5 3 3 2 5 , 5 2 3 4 0 0 -> 1 4 0 3 0 2 1 4 4 3 , 5 4 2 1 5 0 -> 1 4 2 5 2 1 1 5 3 0 , 5 4 1 0 0 0 -> 5 3 4 2 2 4 4 5 1 5 , 2 0 2 0 0 0 -> 2 3 5 0 5 4 5 4 0 0 , 2 1 0 1 5 0 -> 2 5 1 5 3 2 3 0 1 5 , 4 0 0 0 0 5 -> 2 4 4 0 3 5 3 5 0 5 , 4 0 0 5 3 2 -> 2 1 1 1 5 1 5 0 5 4 , 4 2 1 5 0 3 -> 4 4 4 5 5 1 1 5 0 3 , 4 4 1 0 0 0 -> 4 0 4 4 4 1 4 4 0 0 , 1 4 2 0 0 3 -> 5 0 3 0 2 1 5 4 0 3 , 1 3 4 0 5 0 -> 1 0 4 5 4 5 0 1 2 5 , 3 5 2 0 0 1 -> 3 4 4 3 5 0 4 3 2 2 , 0 4 4 0 0 2 0 -> 0 4 4 5 5 4 3 1 4 0 , 0 3 1 0 0 5 0 -> 1 1 1 1 5 1 3 5 5 0 , 5 0 0 1 1 0 2 -> 3 1 3 3 0 1 3 2 2 1 , 5 2 0 0 3 5 2 -> 1 2 1 0 4 3 4 0 1 2 , 5 4 2 1 1 2 0 -> 5 5 4 5 3 3 2 5 4 0 , 5 4 1 0 0 0 2 -> 0 5 2 5 1 5 4 5 2 1 , 2 0 0 0 5 1 3 -> 3 0 1 0 2 3 1 3 3 1 , 2 0 5 0 0 0 2 -> 4 2 4 5 4 0 4 0 2 1 , 2 0 5 0 0 3 1 -> 2 1 5 2 2 0 3 0 5 1 , 2 0 1 3 4 2 0 -> 2 4 2 4 5 0 4 0 4 1 , 2 0 3 5 4 5 2 -> 2 4 2 3 3 5 2 4 4 0 , 2 0 3 5 4 4 2 -> 4 1 4 4 4 1 1 5 1 2 , 2 2 4 0 0 2 0 -> 2 5 3 0 1 3 2 4 0 0 , 2 2 1 1 0 0 1 -> 2 4 4 1 3 3 0 1 0 2 , 2 3 2 0 5 0 1 -> 4 1 3 0 0 4 5 4 0 1 , 4 0 0 4 4 5 2 -> 4 3 2 3 5 2 5 1 5 2 , 4 0 0 3 4 5 2 -> 4 5 3 1 4 0 1 5 1 1 , 4 2 0 2 2 0 3 -> 4 2 0 5 4 1 4 1 5 3 , 4 2 2 1 5 0 0 -> 4 3 0 1 3 0 1 0 4 5 , 4 2 3 0 0 0 0 -> 2 1 3 3 3 5 4 3 1 5 , 4 1 5 0 0 0 5 -> 4 2 1 3 0 2 1 4 4 5 , 4 1 5 5 1 5 4 -> 4 3 5 0 3 0 5 4 5 3 , 1 0 0 4 1 1 3 -> 2 1 5 4 5 4 1 2 2 1 , 1 1 0 2 0 0 0 -> 0 2 0 4 0 1 5 4 0 5 , 3 5 2 0 0 5 2 -> 0 2 3 1 5 3 0 2 2 1 , 3 2 0 0 5 5 5 -> 0 2 5 5 0 0 4 5 5 5 , 3 2 0 1 4 1 1 -> 3 1 5 0 3 0 2 1 1 1 , 3 2 1 0 0 2 0 -> 3 2 5 1 3 4 0 2 5 5 , 3 1 0 5 1 2 3 -> 3 2 1 1 4 4 4 0 1 3 , 0 5 0 ->= 0 2 4 4 4 5 0 4 4 1 , 5 4 2 2 0 ->= 3 3 0 1 5 0 4 1 4 5 , 5 0 1 0 2 3 ->= 5 0 1 5 3 0 2 4 2 3 , 1 5 0 0 2 0 ->= 2 4 3 1 5 1 5 2 2 0 , 0 1 4 1 0 0 0 ->= 0 5 0 5 5 3 3 4 1 0 , 5 0 5 3 2 0 5 ->= 1 2 1 5 1 5 5 0 0 5 , 5 4 5 4 1 1 2 ->= 5 4 1 4 2 4 4 5 4 3 , 4 2 2 2 3 3 4 ->= 2 5 4 4 3 3 5 5 5 4 , 3 5 5 2 0 5 2 ->= 3 4 4 1 5 3 0 4 2 1 , 3 4 1 2 4 0 0 ->= 0 2 1 4 5 0 4 5 3 0 } Applying context closure of depth 1 in the following form: System R over Sigma maps to { fold(xly) -> fold(xry) | l -> r in R, x,y in Sigma } over Sigma^2, where fold(a_1...a_n) = (a_1,a_2)...(a_{n-1},a_{n}) After renaming modulo { [0, 0]->0, [0, 1]->1, [1, 2]->2, [2, 0]->3, [0, 3]->4, [3, 4]->5, [4, 4]->6, [4, 3]->7, [3, 0]->8, [0, 4]->9, [4, 5]->10, [5, 5]->11, [5, 4]->12, [4, 0]->13, [0, 2]->14, [2, 4]->15, [1, 0]->16, [5, 3]->17, [4, 2]->18, [4, 1]->19, [1, 4]->20, [0, 5]->21, [5, 0]->22, [1, 1]->23, [1, 5]->24, [5, 1]->25, [5, 2]->26, [2, 1]->27, [3, 2]->28, [3, 1]->29, [1, 3]->30, [2, 2]->31, [2, 3]->32, [3, 3]->33, [2, 5]->34, [3, 5]->35 }, it remains to prove termination of the 2160-rule system { 0 1 2 3 -> 4 5 6 6 7 8 9 10 11 12 13 , 14 15 13 1 16 -> 14 15 6 7 5 10 11 17 5 18 3 , 9 13 0 1 16 -> 9 13 9 19 20 13 9 13 9 18 3 , 21 11 22 0 14 3 -> 21 11 17 8 1 23 24 25 24 26 3 , 21 26 3 9 18 3 -> 1 2 3 9 19 20 19 20 7 5 13 , 1 16 4 5 18 3 -> 14 27 24 12 10 25 24 26 15 18 3 , 4 28 3 0 1 16 -> 4 5 13 9 7 5 13 9 13 14 3 , 4 29 2 3 0 0 -> 4 29 30 8 21 12 7 5 10 11 22 , 0 21 22 0 0 0 0 -> 0 14 31 32 8 21 17 33 28 34 22 , 21 26 32 5 13 0 0 -> 1 20 13 4 8 14 27 20 6 7 8 , 21 12 18 27 24 22 0 -> 1 20 18 34 26 27 23 24 17 8 0 , 21 12 19 16 0 0 0 -> 21 17 5 18 31 15 6 10 25 24 22 , 14 3 14 3 0 0 0 -> 14 32 35 22 21 12 10 12 13 0 0 , 14 27 16 1 24 22 0 -> 14 34 25 24 17 28 32 8 1 24 22 , 9 13 0 0 0 21 22 -> 14 15 6 13 4 35 17 35 22 21 22 , 9 13 0 21 17 28 3 -> 14 27 23 23 24 25 24 22 21 12 13 , 9 18 27 24 22 4 8 -> 9 6 6 10 11 25 23 24 22 4 8 , 9 6 19 16 0 0 0 -> 9 13 9 6 6 19 20 6 13 0 0 , 1 20 18 3 0 4 8 -> 21 22 4 8 14 27 24 12 13 4 8 , 1 30 5 13 21 22 0 -> 1 16 9 10 12 10 22 1 2 34 22 , 4 35 26 3 0 1 16 -> 4 5 6 7 35 22 9 7 28 31 3 , 0 9 6 13 0 14 3 0 -> 0 9 6 10 11 12 7 29 20 13 0 ,
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