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SRS Standard pair #516969141
details
property
value
status
complete
benchmark
e.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n168.star.cs.uiowa.edu
space
Waldmann_06_SRS
run statistics
property
value
solver
matchbox-2021-06-18b
configuration
tc21-9.sh
runtime (wallclock)
8.70286989212 seconds
cpu usage
21.632660893
max memory
8.21342208E8
stage attributes
key
value
output-size
49339
starexec-result
YES
output
/export/starexec/sandbox/solver/bin/starexec_run_tc21-9.sh /export/starexec/sandbox/benchmark/theBenchmark.xml /export/starexec/sandbox/output/output_files -------------------------------------------------------------------------------- YES ************************************************** summary ************************************************** SRS with 20 rules on 10 letters DP SRS with 26 strict rules and 20 weak rules on 17 letters EDG SRS with 24 strict rules and 20 weak rules on 17 letters Matrix { monotone = Weak, domain = Natural, shape = Full, bits = 4, encoding = Ersatz_Binary, dim = 2, solver = Minisatapi, verbose = True, tracing = False} SRS with 22 strict rules and 20 weak rules on 17 letters EDG SRS with 22 strict rules and 20 weak rules on 17 letters Matrix { monotone = Weak, domain = Arctic, shape = Full, bits = 3, encoding = FBV, dim = 2, solver = Minisatapi, verbose = False, tracing = False} SRS with 12 strict rules and 20 weak rules on 17 letters weights SRS with 7 strict rules and 20 weak rules on 15 letters EDG 2 sub-proofs 1 SRS with 2 rules on 3 letters Usable SRS with 2 rules on 3 letters weights SRS with 0 rules on 0 letters no strict rules 2 SRS with 5 strict rules and 20 weak rules on 13 letters Matrix { monotone = Weak, domain = Natural, shape = Full, bits = 4, encoding = Ersatz_Binary, dim = 2, solver = Minisatapi, verbose = True, tracing = False} SRS with 4 strict rules and 20 weak rules on 13 letters weights SRS with 3 strict rules and 20 weak rules on 12 letters EDG SRS with 2 rules on 4 letters Usable SRS with 2 rules on 4 letters weights SRS with 0 rules on 0 letters no strict rules ************************************************** proof ************************************************** property Termination has value Just True for SRS [2, 7] -> [1, 8] {- Input 0 -} [2, 8, 1] -> [8] {- Input 1 -} [2, 8] -> [4] {- Input 2 -} [5, 9] -> [0] {- Input 3 -} [4] -> [5, 2, 3] {- Input 4 -} [5, 3] -> [6, 0] {- Input 5 -} [2, 8] -> [7] {- Input 6 -} [4, 7] -> [1, 3] {- Input 7 -} [5, 2, 6] -> [6, 2, 4] {- Input 8 -} [9, 7] -> [7, 5] {- Input 9 -} [7, 2] -> [4] {- Input 10 -} [7, 0] -> [9, 3] {- Input 11 -} [6, 9] -> [9] {- Input 12 -} [9, 5, 9] -> [5, 7] {- Input 13 -} [4] -> [9, 6, 6] {- Input 14 -} [9] -> [6, 7] {- Input 15 -} [6, 2] -> [7, 7] {- Input 16 -} [2, 4] -> [0, 7] {- Input 17 -} [6, 6] -> [3] {- Input 18 -} [0, 3] -> [5, 3] {- Input 19 -} reason DP property Termination has value Just True for SRS [2, 7] ->= [1, 8] {- DP Nontop (Input 0) -} [2, 8, 1] ->= [8] {- DP Nontop (Input 1) -} [2, 8] ->= [4] {- DP Nontop (Input 2) -} [5, 9] ->= [0] {- DP Nontop (Input 3) -} [4] ->= [5, 2, 3] {- DP Nontop (Input 4) -} [5, 3] ->= [6, 0] {- DP Nontop (Input 5) -} [2, 8] ->= [7] {- DP Nontop (Input 6) -} [4, 7] ->= [1, 3] {- DP Nontop (Input 7) -} [5, 2, 6] ->= [6, 2, 4] {- DP Nontop (Input 8) -} [9, 7] ->= [7, 5] {- DP Nontop (Input 9) -} [7, 2] ->= [4] {- DP Nontop (Input 10) -} [7, 0] ->= [9, 3] {- DP Nontop (Input 11) -} [6, 9] ->= [9] {- DP Nontop (Input 12) -} [9, 5, 9] ->= [5, 7] {- DP Nontop (Input 13) -} [4] ->= [9, 6, 6] {- DP Nontop (Input 14) -} [9] ->= [6, 7] {- DP Nontop (Input 15) -} [6, 2] ->= [7, 7] {- DP Nontop (Input 16) -} [2, 4] ->= [0, 7] {- DP Nontop (Input 17) -} [6, 6] ->= [3] {- DP Nontop (Input 18) -} [0, 3] ->= [5, 3] {- DP Nontop (Input 19) -} [2#, 8] |-> [7#] {- DP (Top 0) (Input 6) -} [2#, 8] |-> [4#] {- DP (Top 0) (Input 2) -} [2#, 4] |-> [7#] {- DP (Top 1) (Input 17) -} [2#, 4] |-> [0#, 7] {- DP (Top 0) (Input 17) -} [7#, 2] |-> [4#] {- DP (Top 0) (Input 10) -} [7#, 0] |-> [9#, 3] {- DP (Top 0) (Input 11) -} [4#] |-> [2#, 3] {- DP (Top 1) (Input 4) -} [4#] |-> [5#, 2, 3] {- DP (Top 0) (Input 4) -} [4#] |-> [9#, 6, 6] {- DP (Top 0) (Input 14) -} [4#] |-> [6#] {- DP (Top 2) (Input 14) -} [4#] |-> [6#, 6] {- DP (Top 1) (Input 14) -} [5#, 2, 6] |-> [2#, 4] {- DP (Top 1) (Input 8) -} [5#, 2, 6] |-> [4#] {- DP (Top 2) (Input 8) -} [5#, 2, 6] |-> [6#, 2, 4] {- DP (Top 0) (Input 8) -} [5#, 9] |-> [0#] {- DP (Top 0) (Input 3) -} [5#, 3] |-> [0#] {- DP (Top 1) (Input 5) -} [5#, 3] |-> [6#, 0] {- DP (Top 0) (Input 5) -} [9#] |-> [7#] {- DP (Top 1) (Input 15) -} [9#] |-> [6#, 7] {- DP (Top 0) (Input 15) -} [9#, 7] |-> [7#, 5] {- DP (Top 0) (Input 9) -}
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