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SRS Standard pair #516971159
details
property
value
status
complete
benchmark
4051.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n112.star.cs.uiowa.edu
space
ICFP_2010
run statistics
property
value
solver
MnM 3.18b
configuration
default
runtime (wallclock)
2.62265086174 seconds
cpu usage
8.273809967
max memory
1.522282496E9
stage attributes
key
value
output-size
224014
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 the bijection { 3 ↦ 0, 0 ↦ 1, 1 ↦ 2, 5 ↦ 3, 2 ↦ 4, 4 ↦ 5 }, it remains to prove termination of the 50-rule system { 0 1 2 3 ⟶ 1 1 3 4 0 4 4 5 0 3 , 0 5 1 2 ⟶ 4 5 4 4 3 5 4 3 4 0 , 1 0 0 2 2 ⟶ 1 1 1 0 5 3 5 0 3 2 , 2 3 3 3 5 ⟶ 2 1 5 3 0 4 3 1 1 5 , 0 1 0 2 3 ⟶ 1 5 3 0 2 3 0 3 0 3 , 0 5 2 3 3 ⟶ 0 3 2 1 4 5 3 4 3 4 , 0 3 1 0 0 ⟶ 0 3 5 4 3 4 5 3 4 0 , 3 5 1 4 2 ⟶ 1 4 5 0 3 2 4 3 4 3 , 1 1 0 1 2 2 ⟶ 4 1 5 3 4 4 1 0 2 2 , 1 5 5 1 2 5 ⟶ 5 0 0 3 3 3 4 5 4 0 , 2 1 2 4 0 2 ⟶ 2 5 5 3 4 4 1 4 0 3 , 2 1 5 5 1 2 ⟶ 2 1 1 1 5 3 2 4 1 0 , 2 3 4 5 2 3 ⟶ 2 0 0 4 3 5 0 3 2 5 , 4 5 5 1 2 1 ⟶ 0 5 4 1 5 0 3 3 3 1 , 0 1 0 4 1 2 ⟶ 1 4 1 1 4 0 4 0 3 3 , 0 0 0 1 2 1 ⟶ 0 4 0 4 1 1 0 0 3 1 , 5 1 5 2 2 2 ⟶ 5 5 3 5 3 3 5 2 4 4 , 5 0 1 4 2 3 ⟶ 3 5 2 4 2 2 4 0 3 3 , 5 3 2 1 3 3 ⟶ 5 5 4 0 3 2 1 5 3 3 , 3 3 2 3 0 1 ⟶ 3 4 0 4 5 5 0 4 4 1 , 1 2 1 4 1 3 3 ⟶ 4 1 5 3 2 1 5 4 3 5 , 1 2 2 1 2 1 3 ⟶ 1 5 4 4 2 4 5 3 2 2 , 2 0 2 1 4 3 0 ⟶ 2 4 3 4 4 0 3 2 4 5 , 2 5 1 3 1 2 0 ⟶ 2 2 1 4 5 3 4 2 2 0 , 2 5 0 2 3 1 3 ⟶ 3 2 4 0 3 1 4 5 3 4 , 2 3 2 0 0 0 1 ⟶ 5 1 5 3 4 0 3 3 4 1 , 2 3 2 5 5 5 5 ⟶ 2 2 5 1 5 5 3 4 0 5 , 2 3 0 1 2 5 5 ⟶ 3 3 1 1 0 0 0 3 5 5 , 4 1 2 3 2 1 3 ⟶ 4 0 3 0 2 5 2 1 5 2 , 4 2 0 1 0 2 5 ⟶ 0 0 3 1 1 1 1 4 5 0 , 4 4 3 5 2 5 5 ⟶ 4 0 3 4 1 4 4 4 3 5 , 4 3 3 5 3 1 3 ⟶ 3 3 0 5 4 3 4 4 0 3 , 0 1 2 2 2 3 5 ⟶ 0 1 0 1 1 0 4 3 5 4 , 0 1 2 0 1 4 2 ⟶ 0 3 5 4 4 4 1 5 0 4 , 0 1 2 3 0 5 2 ⟶ 0 2 4 0 0 4 5 4 0 2 , 0 1 5 2 1 2 3 ⟶ 5 3 2 0 0 5 4 4 4 4 , 0 5 2 3 3 3 5 ⟶ 0 1 5 1 5 0 3 5 0 0 , 0 5 5 1 3 2 1 ⟶ 4 4 1 3 0 0 3 0 2 1 , 5 1 2 3 1 3 3 ⟶ 4 5 1 5 3 2 2 0 3 5 , 5 1 0 2 5 1 0 ⟶ 3 1 4 1 1 5 0 2 1 4 , 5 2 1 0 3 2 3 ⟶ 4 4 2 3 1 5 3 4 4 4 , 5 2 1 3 2 0 0 ⟶ 5 2 2 4 4 0 4 0 0 4 , 5 2 3 5 1 4 3 ⟶ 5 2 0 0 5 2 2 2 2 2 , 5 2 3 3 5 5 1 ⟶ 5 3 1 4 4 0 5 5 4 1 , 5 0 1 2 5 1 2 ⟶ 2 5 4 0 0 3 1 5 2 0 , 5 0 1 4 2 4 2 ⟶ 5 4 5 3 0 1 5 0 0 2 , 5 5 1 2 2 1 2 ⟶ 1 1 0 2 5 0 0 3 3 3 , 5 5 2 4 5 5 2 ⟶ 5 5 1 1 3 2 0 4 2 4 , 3 5 2 3 1 2 5 ⟶ 3 5 5 4 4 3 2 1 1 5 , 3 3 3 2 4 5 1 ⟶ 3 4 0 5 4 5 3 0 0 1 } Applying sparse untiling TRFCU(2) after reversal [Geser/Hofbauer/Waldmann, FSCD 2019]. After renaming modulo the bijection { 2 ↦ 0, 1 ↦ 1, 0 ↦ 2, 4 ↦ 3, 3 ↦ 4, 5 ↦ 5 }, it remains to prove termination of the 28-rule system { 0 1 1 2 2 ⟶ 0 0 0 1 3 4 3 1 4 2 , 2 4 4 4 3 ⟶ 2 0 3 4 1 5 4 0 0 3 , 1 0 1 2 4 ⟶ 0 3 4 1 2 4 1 4 1 4 , 1 3 2 4 4 ⟶ 1 4 2 0 5 3 4 5 4 5 , 1 4 0 1 1 ⟶ 1 4 3 5 4 5 3 4 5 1 , 4 3 0 5 2 ⟶ 0 5 3 1 4 2 5 4 5 4 , 2 4 5 3 2 4 ⟶ 2 1 1 5 4 3 1 4 2 3 , 3 0 3 2 2 2 ⟶ 3 3 4 3 4 4 3 2 5 5 , 3 1 0 5 2 4 ⟶ 4 3 2 5 2 2 5 1 4 4 , 3 4 2 0 4 4 ⟶ 3 3 5 1 4 2 0 3 4 4 , 4 4 2 4 1 0 ⟶ 4 5 1 5 3 3 1 5 5 0 , 2 1 2 0 5 4 1 ⟶ 2 5 4 5 5 1 4 2 5 3 , 2 3 1 2 4 0 4 ⟶ 4 2 5 1 4 0 5 3 4 5 , 2 4 2 1 1 1 0 ⟶ 3 0 3 4 5 1 4 4 5 0 , 2 4 2 3 3 3 3 ⟶ 2 2 3 0 3 3 4 5 1 3 , 5 2 1 0 1 2 3 ⟶ 1 1 4 0 0 0 0 5 3 1 , 5 5 4 3 2 3 3 ⟶ 5 1 4 5 0 5 5 5 4 3 , 5 4 4 3 4 0 4 ⟶ 4 4 1 3 5 4 5 5 1 4 , 1 3 2 4 4 4 3 ⟶ 1 0 3 0 3 1 4 3 1 1 , 1 3 3 0 4 2 0 ⟶ 5 5 0 4 1 1 4 1 2 0 , 3 0 1 2 3 0 1 ⟶ 4 0 5 0 0 3 1 2 0 5 , 3 2 0 1 4 2 4 ⟶ 5 5 2 4 0 3 4 5 5 5 , 3 2 0 4 2 1 1 ⟶ 3 2 2 5 5 1 5 1 1 5 , 3 2 4 3 0 5 4 ⟶ 3 2 1 1 3 2 2 2 2 2 , 3 2 4 4 3 3 0 ⟶ 3 4 0 5 5 1 3 3 5 0 , 3 1 0 5 2 5 2 ⟶ 3 5 3 4 1 0 3 1 1 2 , 3 3 2 5 3 3 2 ⟶ 3 3 0 0 4 2 1 5 2 5 , 4 4 4 2 5 3 0 ⟶ 4 5 1 3 5 3 4 1 1 0 } The system was filtered by the following matrix interpretation of type E_J with J = {1,...,2} and dimension 6: 0 ↦ ⎛ ⎞ ⎜ 1 0 1 0 0 0 ⎟ ⎜ 0 1 0 0 0 0 ⎟
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