/export/starexec/sandbox2/solver/bin/starexec_run_tc20-std.sh /export/starexec/sandbox2/benchmark/theBenchmark.xml /export/starexec/sandbox2/output/output_files


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YES
**************************************************
summary
**************************************************
SRS with 8 rules on 5 letters       weights
SRS with 7 rules on 5 letters       mirror
SRS with 7 rules on 5 letters       tile all, by Config   { method = Forward,width = 2,unlabel = False}
SRS with 80 rules on 15 letters       weights
SRS with 77 rules on 14 letters       unlabel
SRS with 5 rules on 4 letters       DP
SRS with 10 strict rules and 5 weak rules on 5 letters       weights
SRS with 9 strict rules and 5 weak rules on 5 letters       EDG
SRS with 5 strict rules and 5 weak rules on 5 letters       Matrix   { monotone = Weak, domain = Arctic, shape = Full, bits = 4, dim = 2, solver = Minisatapi, verbose = False, tracing = False}
SRS with 3 strict rules and 5 weak rules on 5 letters       EDG
SRS with 3 strict rules and 5 weak rules on 5 letters       Matrix   { monotone = Weak, domain = Arctic, shape = Full, bits = 4, dim = 3, solver = Minisatapi, verbose = False, tracing = False}
SRS with 1 strict rules and 5 weak rules on 5 letters       EDG
SRS with 1 strict rules and 5 weak rules on 5 letters       Matrix   { monotone = Weak, domain = Arctic, shape = Full, bits = 4, dim = 3, solver = Minisatapi, verbose = False, tracing = False}
SRS with 0 strict rules and 5 weak rules on 4 letters       EDG

**************************************************
proof
**************************************************
property Termination
has value Just True
for SRS
  [log, s] -> [s, log, half, s] {- Input 0 -}
  [half, 0] -> [0, s, s, half] {- Input 1 -}
  [half, s, 0] -> [0] {- Input 2 -}
  [half, s, s] -> [s, half, p, s, s] {- Input 3 -}
  [half, half, s, s, s, s] -> [s, s, half, half] {- Input 4 -}
  [p, s, s, s] -> [s, p, s, s] {- Input 5 -}
  [s, s, p, s] -> [s, s] {- Input 6 -}
  [0] -> [] {- Input 7 -}
reason
  (0, 1/1)
   property Termination
has value Just True
for SRS
  [log, s] -> [s, log, half, s] {- Input 0 -}
  [half, 0] -> [0, s, s, half] {- Input 1 -}
  [half, s, 0] -> [0] {- Input 2 -}
  [half, s, s] -> [s, half, p, s, s] {- Input 3 -}
  [half, half, s, s, s, s] -> [s, s, half, half] {- Input 4 -}
  [p, s, s, s] -> [s, p, s, s] {- Input 5 -}
  [s, s, p, s] -> [s, s] {- Input 6 -}
reason
  mirror
   property Termination
has value Just True
for SRS
  [s, log] -> [s, half, log, s] {- Mirror (Input 0) -}
  [0, half] -> [half, s, s, 0] {- Mirror (Input 1) -}
  [0, s, half] -> [0] {- Mirror (Input 2) -}
  [s, s, half] -> [s, s, p, half, s] {- Mirror (Input 3) -}
  [s, s, s, s, half, half] -> [half, half, s, s] {- Mirror (Input 4) -}
  [s, s, s, p] -> [s, s, p, s] {- Mirror (Input 5) -}
  [s, p, s, s] -> [s, s] {- Mirror (Input 6) -}
reason
  Tiling   { method = Forward, width = 2, state_type = Bit64, map_type = Enum, unlabel = False, print_completion_steps = False, print_tiles = False, verbose = False, tracing = False}
  steps 1
  using 17 tiles
  tile all rules
  steps: 1
  
   property Termination
has value Just True
for SRS
  [[<, s], [s, log], [log, s]] -> [ [<, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 0 (Concon 0 (Mirror (Input 0))) -}
  [[<, s], [s, log], [log, half]] -> [ [<, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 0 (Concon 1 (Mirror (Input 0))) -}
  [[log, s], [s, log], [log, s]] -> [ [log, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 1 (Concon 0 (Mirror (Input 0))) -}
  [[log, s], [s, log], [log, half]] -> [ [log, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 1 (Concon 1 (Mirror (Input 0))) -}
  [[s, s], [s, log], [log, s]] -> [ [s, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 2 (Concon 0 (Mirror (Input 0))) -}
  [[s, s], [s, log], [log, half]] -> [ [s, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 2 (Concon 1 (Mirror (Input 0))) -}
  [[half, s], [s, log], [log, s]] -> [ [half, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 3 (Concon 0 (Mirror (Input 0))) -}
  [[half, s], [s, log], [log, half]] -> [ [half, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 3 (Concon 1 (Mirror (Input 0))) -}
  [[p, s], [s, log], [log, s]] -> [ [p, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 4 (Concon 0 (Mirror (Input 0))) -}
  [[p, s], [s, log], [log, half]] -> [ [p, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 4 (Concon 1 (Mirror (Input 0))) -}
  [[<, s], [s, s], [s, half], [half, log]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 0 (Concon 0 (Mirror (Input 3))) -}
  [[<, s], [s, s], [s, half], [half, s]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 0 (Concon 1 (Mirror (Input 3))) -}
  [[<, s], [s, s], [s, half], [half, half]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 0 (Concon 2 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, log]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 1 (Concon 0 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, s]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 1 (Concon 1 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, half]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 1 (Concon 2 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, log]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 2 (Concon 0 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, s]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 2 (Concon 1 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, half]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 2 (Concon 2 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, log]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 3 (Concon 0 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, s]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 3 (Concon 1 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, half]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 3 (Concon 2 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, log]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 4 (Concon 0 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, s]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 4 (Concon 1 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, half]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 4 (Concon 2 (Mirror (Input 3))) -}
  [[<, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, log]] -> [ [ < , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , log ] ] {- Semlab 0 (Concon 0 (Mirror (Input 4))) -}
  [[<, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, s]] -> [ [ < , half ] , [ half , half ] , [ half , s ] , [s, s] , [ s , s ] ] {- Semlab 0 (Concon 1 (Mirror (Input 4))) -}
  [[<, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, half]] -> [ [ < , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , half ] ] {- Semlab 0 (Concon 2 (Mirror (Input 4))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, log] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, log] ] {- Semlab 1 (Concon 0 (Mirror (Input 4))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, s] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, s] ] {- Semlab 1 (Concon 1 (Mirror (Input 4))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, half] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, half] ] {- Semlab 1 (Concon 2 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, log]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , log ] ] {- Semlab 2 (Concon 0 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, s]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [s, s] , [ s , s ] ] {- Semlab 2 (Concon 1 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, half]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , half ] ] {- Semlab 2 (Concon 2 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, log] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, log] ] {- Semlab 3 (Concon 0 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, s] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, s] ] {- Semlab 3 (Concon 1 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, half] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, half] ] {- Semlab 3 (Concon 2 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, log]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , log ] ] {- Semlab 4 (Concon 0 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, s]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [s, s] , [ s , s ] ] {- Semlab 4 (Concon 1 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, half]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , half ] ] {- Semlab 4 (Concon 2 (Mirror (Input 4))) -}
  [[<, s], [s, s], [s, s], [s, p], [p, s]] -> [ [<, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 0 (Concon 0 (Mirror (Input 5))) -}
  [[<, s], [s, s], [s, s], [s, p], [p, half]] -> [ [<, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 0 (Concon 1 (Mirror (Input 5))) -}
  [[log, s], [s, s], [s, s], [s, p], [p, s]] -> [ [log, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 1 (Concon 0 (Mirror (Input 5))) -}
  [[log, s], [s, s], [s, s], [s, p], [p, half]] -> [ [log, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 1 (Concon 1 (Mirror (Input 5))) -}
  [[s, s], [s, s], [s, s], [s, p], [p, s]] -> [ [s, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 2 (Concon 0 (Mirror (Input 5))) -}
  [[s, s], [s, s], [s, s], [s, p], [p, half]] -> [ [s, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 2 (Concon 1 (Mirror (Input 5))) -}
  [[half, s], [s, s], [s, s], [s, p], [p, s]] -> [ [half, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 3 (Concon 0 (Mirror (Input 5))) -}
  [[half, s], [s, s], [s, s], [s, p], [p, half]] -> [ [half, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 3 (Concon 1 (Mirror (Input 5))) -}
  [[p, s], [s, s], [s, s], [s, p], [p, s]] -> [ [p, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 4 (Concon 0 (Mirror (Input 5))) -}
  [[p, s], [s, s], [s, s], [s, p], [p, half]] -> [ [p, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 4 (Concon 1 (Mirror (Input 5))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, >]] -> [ [<, s] , [s, s] , [ s , > ] ] {- Semlab 0 (Concon 0 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, log]] -> [ [<, s] , [s, s] , [ s , log ] ] {- Semlab 0 (Concon 1 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, s]] -> [ [<, s] , [s, s] , [ s , s ] ] {- Semlab 0 (Concon 2 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, half]] -> [ [<, s] , [s, s] , [ s , half ] ] {- Semlab 0 (Concon 3 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [<, s] , [s, s] , [ s , 0 ] ] {- Semlab 0 (Concon 4 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, p]] -> [ [<, s] , [s, s] , [ s , p ] ] {- Semlab 0 (Concon 5 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, >]] -> [ [log, s] , [s, s] , [ s , > ] ] {- Semlab 1 (Concon 0 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, log]] -> [ [log, s] , [s, s] , [ s , log ] ] {- Semlab 1 (Concon 1 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, s]] -> [ [log, s] , [s, s] , [ s , s ] ] {- Semlab 1 (Concon 2 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, half]] -> [ [log, s] , [s, s] , [ s , half ] ] {- Semlab 1 (Concon 3 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [log, s] , [s, s] , [ s , 0 ] ] {- Semlab 1 (Concon 4 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, p]] -> [ [log, s] , [s, s] , [ s , p ] ] {- Semlab 1 (Concon 5 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, >]] -> [ [s, s] , [s, s] , [ s , > ] ] {- Semlab 2 (Concon 0 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, log]] -> [ [s, s] , [s, s] , [ s , log ] ] {- Semlab 2 (Concon 1 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, s]] -> [ [s, s] , [s, s] , [ s , s ] ] {- Semlab 2 (Concon 2 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, half]] -> [ [s, s] , [s, s] , [ s , half ] ] {- Semlab 2 (Concon 3 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [s, s] , [s, s] , [ s , 0 ] ] {- Semlab 2 (Concon 4 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, p]] -> [ [s, s] , [s, s] , [ s , p ] ] {- Semlab 2 (Concon 5 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, >]] -> [ [half, s] , [s, s] , [ s , > ] ] {- Semlab 3 (Concon 0 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, log]] -> [ [half, s] , [s, s] , [ s , log ] ] {- Semlab 3 (Concon 1 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, s]] -> [ [half, s] , [s, s] , [ s , s ] ] {- Semlab 3 (Concon 2 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, half]] -> [ [half, s] , [s, s] , [ s , half ] ] {- Semlab 3 (Concon 3 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [half, s] , [s, s] , [ s , 0 ] ] {- Semlab 3 (Concon 4 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, p]] -> [ [half, s] , [s, s] , [ s , p ] ] {- Semlab 3 (Concon 5 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, >]] -> [ [p, s] , [s, s] , [ s , > ] ] {- Semlab 4 (Concon 0 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, log]] -> [ [p, s] , [s, s] , [ s , log ] ] {- Semlab 4 (Concon 1 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, s]] -> [ [p, s] , [s, s] , [ s , s ] ] {- Semlab 4 (Concon 2 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, half]] -> [ [p, s] , [s, s] , [ s , half ] ] {- Semlab 4 (Concon 3 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [p, s] , [s, s] , [ s , 0 ] ] {- Semlab 4 (Concon 4 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, p]] -> [ [p, s] , [s, s] , [ s , p ] ] {- Semlab 4 (Concon 5 (Mirror (Input 6))) -}
reason
  ([<, s], 3/1)
   property Termination
has value Just True
for SRS
  [[<, s], [s, log], [log, s]] -> [ [<, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 0 (Concon 0 (Mirror (Input 0))) -}
  [[<, s], [s, log], [log, half]] -> [ [<, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 0 (Concon 1 (Mirror (Input 0))) -}
  [[log, s], [s, log], [log, s]] -> [ [log, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 1 (Concon 0 (Mirror (Input 0))) -}
  [[log, s], [s, log], [log, half]] -> [ [log, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 1 (Concon 1 (Mirror (Input 0))) -}
  [[s, s], [s, log], [log, s]] -> [ [s, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 2 (Concon 0 (Mirror (Input 0))) -}
  [[s, s], [s, log], [log, half]] -> [ [s, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 2 (Concon 1 (Mirror (Input 0))) -}
  [[half, s], [s, log], [log, s]] -> [ [half, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 3 (Concon 0 (Mirror (Input 0))) -}
  [[half, s], [s, log], [log, half]] -> [ [half, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 3 (Concon 1 (Mirror (Input 0))) -}
  [[p, s], [s, log], [log, s]] -> [ [p, s] , [s, half] , [half, log] , [log, s] , [ s , s ] ] {- Semlab 4 (Concon 0 (Mirror (Input 0))) -}
  [[p, s], [s, log], [log, half]] -> [ [p, s] , [s, half] , [half, log] , [log, s] , [ s , half ] ] {- Semlab 4 (Concon 1 (Mirror (Input 0))) -}
  [[<, s], [s, s], [s, half], [half, log]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 0 (Concon 0 (Mirror (Input 3))) -}
  [[<, s], [s, s], [s, half], [half, s]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 0 (Concon 1 (Mirror (Input 3))) -}
  [[<, s], [s, s], [s, half], [half, half]] -> [ [<, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 0 (Concon 2 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, log]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 1 (Concon 0 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, s]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 1 (Concon 1 (Mirror (Input 3))) -}
  [[log, s], [s, s], [s, half], [half, half]] -> [ [log, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 1 (Concon 2 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, log]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 2 (Concon 0 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, s]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 2 (Concon 1 (Mirror (Input 3))) -}
  [[s, s], [s, s], [s, half], [half, half]] -> [ [s, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 2 (Concon 2 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, log]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 3 (Concon 0 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, s]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 3 (Concon 1 (Mirror (Input 3))) -}
  [[half, s], [s, s], [s, half], [half, half]] -> [ [half, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 3 (Concon 2 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, log]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , log ] ] {- Semlab 4 (Concon 0 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, s]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , s ] ] {- Semlab 4 (Concon 1 (Mirror (Input 3))) -}
  [[p, s], [s, s], [s, half], [half, half]] -> [ [p, s] , [s, s] , [s, p] , [p, half] , [half, s] , [ s , half ] ] {- Semlab 4 (Concon 2 (Mirror (Input 3))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, log] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, log] ] {- Semlab 1 (Concon 0 (Mirror (Input 4))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, s] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, s] ] {- Semlab 1 (Concon 1 (Mirror (Input 4))) -}
  [ [log, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, half] ] -> [ [log, half] , [half, half] , [half, s] , [s, s] , [s, half] ] {- Semlab 1 (Concon 2 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, log]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , log ] ] {- Semlab 2 (Concon 0 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, s]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [s, s] , [ s , s ] ] {- Semlab 2 (Concon 1 (Mirror (Input 4))) -}
  [[s, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, half]] -> [ [ s , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , half ] ] {- Semlab 2 (Concon 2 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, log] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, log] ] {- Semlab 3 (Concon 0 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, s] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, s] ] {- Semlab 3 (Concon 1 (Mirror (Input 4))) -}
  [ [half, s] , [s, s] , [s, s] , [s, s] , [s, half] , [half, half] , [half, half] ] -> [ [half, half] , [half, half] , [half, s] , [s, s] , [s, half] ] {- Semlab 3 (Concon 2 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, log]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , log ] ] {- Semlab 4 (Concon 0 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, s]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [s, s] , [ s , s ] ] {- Semlab 4 (Concon 1 (Mirror (Input 4))) -}
  [[p, s], [s, s], [s, s], [s, s], [s, half], [half, half], [half, half]] -> [ [ p , half ] , [ half , half ] , [ half , s ] , [ s , s ] , [ s , half ] ] {- Semlab 4 (Concon 2 (Mirror (Input 4))) -}
  [[<, s], [s, s], [s, s], [s, p], [p, s]] -> [ [<, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 0 (Concon 0 (Mirror (Input 5))) -}
  [[<, s], [s, s], [s, s], [s, p], [p, half]] -> [ [<, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 0 (Concon 1 (Mirror (Input 5))) -}
  [[log, s], [s, s], [s, s], [s, p], [p, s]] -> [ [log, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 1 (Concon 0 (Mirror (Input 5))) -}
  [[log, s], [s, s], [s, s], [s, p], [p, half]] -> [ [log, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 1 (Concon 1 (Mirror (Input 5))) -}
  [[s, s], [s, s], [s, s], [s, p], [p, s]] -> [ [s, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 2 (Concon 0 (Mirror (Input 5))) -}
  [[s, s], [s, s], [s, s], [s, p], [p, half]] -> [ [s, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 2 (Concon 1 (Mirror (Input 5))) -}
  [[half, s], [s, s], [s, s], [s, p], [p, s]] -> [ [half, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 3 (Concon 0 (Mirror (Input 5))) -}
  [[half, s], [s, s], [s, s], [s, p], [p, half]] -> [ [half, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 3 (Concon 1 (Mirror (Input 5))) -}
  [[p, s], [s, s], [s, s], [s, p], [p, s]] -> [ [p, s] , [s, s] , [s, p] , [p, s] , [ s , s ] ] {- Semlab 4 (Concon 0 (Mirror (Input 5))) -}
  [[p, s], [s, s], [s, s], [s, p], [p, half]] -> [ [p, s] , [s, s] , [s, p] , [p, s] , [ s , half ] ] {- Semlab 4 (Concon 1 (Mirror (Input 5))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, >]] -> [ [<, s] , [s, s] , [ s , > ] ] {- Semlab 0 (Concon 0 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, log]] -> [ [<, s] , [s, s] , [ s , log ] ] {- Semlab 0 (Concon 1 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, s]] -> [ [<, s] , [s, s] , [ s , s ] ] {- Semlab 0 (Concon 2 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, half]] -> [ [<, s] , [s, s] , [ s , half ] ] {- Semlab 0 (Concon 3 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [<, s] , [s, s] , [ s , 0 ] ] {- Semlab 0 (Concon 4 (Mirror (Input 6))) -}
  [[<, s], [s, p], [p, s], [s, s], [s, p]] -> [ [<, s] , [s, s] , [ s , p ] ] {- Semlab 0 (Concon 5 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, >]] -> [ [log, s] , [s, s] , [ s , > ] ] {- Semlab 1 (Concon 0 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, log]] -> [ [log, s] , [s, s] , [ s , log ] ] {- Semlab 1 (Concon 1 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, s]] -> [ [log, s] , [s, s] , [ s , s ] ] {- Semlab 1 (Concon 2 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, half]] -> [ [log, s] , [s, s] , [ s , half ] ] {- Semlab 1 (Concon 3 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [log, s] , [s, s] , [ s , 0 ] ] {- Semlab 1 (Concon 4 (Mirror (Input 6))) -}
  [[log, s], [s, p], [p, s], [s, s], [s, p]] -> [ [log, s] , [s, s] , [ s , p ] ] {- Semlab 1 (Concon 5 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, >]] -> [ [s, s] , [s, s] , [ s , > ] ] {- Semlab 2 (Concon 0 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, log]] -> [ [s, s] , [s, s] , [ s , log ] ] {- Semlab 2 (Concon 1 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, s]] -> [ [s, s] , [s, s] , [ s , s ] ] {- Semlab 2 (Concon 2 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, half]] -> [ [s, s] , [s, s] , [ s , half ] ] {- Semlab 2 (Concon 3 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [s, s] , [s, s] , [ s , 0 ] ] {- Semlab 2 (Concon 4 (Mirror (Input 6))) -}
  [[s, s], [s, p], [p, s], [s, s], [s, p]] -> [ [s, s] , [s, s] , [ s , p ] ] {- Semlab 2 (Concon 5 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, >]] -> [ [half, s] , [s, s] , [ s , > ] ] {- Semlab 3 (Concon 0 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, log]] -> [ [half, s] , [s, s] , [ s , log ] ] {- Semlab 3 (Concon 1 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, s]] -> [ [half, s] , [s, s] , [ s , s ] ] {- Semlab 3 (Concon 2 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, half]] -> [ [half, s] , [s, s] , [ s , half ] ] {- Semlab 3 (Concon 3 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [half, s] , [s, s] , [ s , 0 ] ] {- Semlab 3 (Concon 4 (Mirror (Input 6))) -}
  [[half, s], [s, p], [p, s], [s, s], [s, p]] -> [ [half, s] , [s, s] , [ s , p ] ] {- Semlab 3 (Concon 5 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, >]] -> [ [p, s] , [s, s] , [ s , > ] ] {- Semlab 4 (Concon 0 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, log]] -> [ [p, s] , [s, s] , [ s , log ] ] {- Semlab 4 (Concon 1 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, s]] -> [ [p, s] , [s, s] , [ s , s ] ] {- Semlab 4 (Concon 2 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, half]] -> [ [p, s] , [s, s] , [ s , half ] ] {- Semlab 4 (Concon 3 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, 0]] -> [ [p, s] , [s, s] , [ s , 0 ] ] {- Semlab 4 (Concon 4 (Mirror (Input 6))) -}
  [[p, s], [s, p], [p, s], [s, s], [s, p]] -> [ [p, s] , [s, s] , [ s , p ] ] {- Semlab 4 (Concon 5 (Mirror (Input 6))) -}
reason
  unlabel
   property Termination
has value Just True
for SRS
  [0, 1] -> [0, 2, 1, 0] {- Mirror (Input 0) -}
  [0, 0, 2] -> [0, 0, 4, 2, 0] {- Mirror (Input 3) -}
  [0, 0, 0, 0, 2, 2] -> [2, 2, 0, 0] {- Mirror (Input 4) -}
  [0, 0, 0, 4] -> [0, 0, 4, 0] {- Mirror (Input 5) -}
  [0, 4, 0, 0] -> [0, 0] {- Mirror (Input 6) -}
reason
  DP
   property Termination
has value Just True
for SRS
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
  [0#, 0, 0, 0, 2, 2] |-> [0#] {- DP (Top 3) (Mirror (Input 4)) -}
  [0#, 0, 0, 0, 2, 2] |-> [0#, 0] {- DP (Top 2) (Mirror (Input 4)) -}
  [0#, 0, 0, 4] |-> [0#] {- DP (Top 3) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#, 4, 0] {- DP (Top 1) (Mirror (Input 5)) -}
  [0#, 0, 2] |-> [0#] {- DP (Top 4) (Mirror (Input 3)) -}
  [0#, 0, 2] |-> [0#, 0, 4, 2, 0] {- DP (Top 0) (Mirror (Input 3)) -}
  [0#, 0, 2] |-> [0#, 4, 2, 0] {- DP (Top 1) (Mirror (Input 3)) -}
  [0#, 1] |-> [0#] {- DP (Top 3) (Mirror (Input 0)) -}
  [0#, 1] |-> [0#, 2, 1, 0] {- DP (Top 0) (Mirror (Input 0)) -}
reason
  (1, 1/1)
   property Termination
has value Just True
for SRS
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
  [0#, 0, 0, 0, 2, 2] |-> [0#] {- DP (Top 3) (Mirror (Input 4)) -}
  [0#, 0, 0, 0, 2, 2] |-> [0#, 0] {- DP (Top 2) (Mirror (Input 4)) -}
  [0#, 0, 0, 4] |-> [0#] {- DP (Top 3) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#, 4, 0] {- DP (Top 1) (Mirror (Input 5)) -}
  [0#, 0, 2] |-> [0#] {- DP (Top 4) (Mirror (Input 3)) -}
  [0#, 0, 2] |-> [0#, 0, 4, 2, 0] {- DP (Top 0) (Mirror (Input 3)) -}
  [0#, 0, 2] |-> [0#, 4, 2, 0] {- DP (Top 1) (Mirror (Input 3)) -}
  [0#, 1] |-> [0#, 2, 1, 0] {- DP (Top 0) (Mirror (Input 0)) -}
reason
  EDG
   property Termination
has value Just True
for SRS
  [0#, 0, 0, 0, 2, 2] |-> [0#] {- DP (Top 3) (Mirror (Input 4)) -}
  [0#, 0, 2] |-> [0#] {- DP (Top 4) (Mirror (Input 3)) -}
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#] {- DP (Top 3) (Mirror (Input 5)) -}
  [0#, 0, 0, 0, 2, 2] |-> [0#, 0] {- DP (Top 2) (Mirror (Input 4)) -}
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  ( 0
  , Wk  / 0A  0A  \
        \ -2A -2A / )
  ( 1
  , Wk  / 8A 8A \
        \ 6A 6A / )
  ( 2
  , Wk  / 0A 2A \
        \ 0A 0A / )
  ( 4
  , Wk  / 0A 0A \
        \ 0A 0A / )
  ( 0#
  , Wk  / 27A 27A \
        \ 27A 27A / )
   property Termination
has value Just True
for SRS
  [0#, 0, 2] |-> [0#] {- DP (Top 4) (Mirror (Input 3)) -}
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#] {- DP (Top 3) (Mirror (Input 5)) -}
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  EDG
   property Termination
has value Just True
for SRS
  [0#, 0, 2] |-> [0#] {- DP (Top 4) (Mirror (Input 3)) -}
  [0#, 0, 0, 4] |-> [0#] {- DP (Top 3) (Mirror (Input 5)) -}
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  ( 0
  , Wk  / -  0A 0A \
        | 0A 3A -  |
        \ -  -  0A / )
  ( 1
  , Wk  / - - 0A \
        | - - 5A |
        \ - - 0A / )
  ( 2
  , Wk  / 0A -  0A \
        | -  0A 3A |
        \ -  -  0A / )
  ( 4
  , Wk  / 3A 0A 5A \
        | 0A -  -  |
        \ -  -  0A / )
  ( 0#
  , Wk  / 0A 2A 2A \
        | -  -  -  |
        \ -  -  0A / )
   property Termination
has value Just True
for SRS
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  EDG
   property Termination
has value Just True
for SRS
  [0#, 0, 0, 4] |-> [0#, 0, 4, 0] {- DP (Top 0) (Mirror (Input 5)) -}
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  ( 0
  , Wk  / -  1A 7A \
        | 1A 2A 9A |
        \ -  -  0A / )
  ( 1
  , Wk  / - - 6A \
        | - - 0A |
        \ - - 0A / )
  ( 2
  , Wk  / - - 6A \
        | - - 6A |
        \ - - 0A / )
  ( 4
  , Wk  / 1A 1A 5A \
        | 0A -  7A |
        \ -  -  0A / )
  ( 0#
  , Wk  / 4A 2A -  \
        | -  -  -  |
        \ -  -  0A / )
   property Termination
has value Just True
for SRS
  [0, 1] ->= [0, 2, 1, 0] {- DP Nontop (Mirror (Input 0)) -}
  [0, 0, 2] ->= [0, 0, 4, 2, 0] {- DP Nontop (Mirror (Input 3)) -}
  [0, 0, 0, 0, 2, 2] ->= [2, 2, 0, 0] {- DP Nontop (Mirror (Input 4)) -}
  [0, 0, 0, 4] ->= [0, 0, 4, 0] {- DP Nontop (Mirror (Input 5)) -}
  [0, 4, 0, 0] ->= [0, 0] {- DP Nontop (Mirror (Input 6)) -}
reason
  EDG

**************************************************
skeleton: (8,5)\Weight\Mirror(7,5)\TileAllRFC{2}(80,15)\Weight(77,14)\Unlabel(5,4)\Deepee(10/5,5)\Weight(9/5,5)\EDG(5/5,5)\Matrix{\Arctic}{2}\EDG(3/5,5)\Matrix{\Arctic}{3}\EDG(1/5,5)\Matrix{\Arctic}{3}(0/5,4)\EDG[]
**************************************************
let {}
in let {trac = False;done = Worker No_Strict_Rules;mo = Pre (Or_Else Count (IfSizeLeq 10000 GLPK Fail));wop = Or_Else (Worker (Weight {modus = mo})) Pass;weighted = \ m -> And_Then m wop;tiling = \ m w -> weighted (And_Then (Worker (Tiling {method = m,width = w,unlabel = False})) (Worker Remap));when_small = \ m -> And_Then (Worker (SizeAtmost 1000)) m;when_medium = \ m -> And_Then (Worker (SizeAtmost 10000)) m;solver = Minisatapi;qpi = \ dim bits -> weighted (when_small (Worker (QPI {tracing = trac,dim = dim,bits = bits,solver = solver})));matrix = \ dom dim bits -> weighted (when_small (Worker (Matrix {monotone = Weak,domain = dom,dim = dim,bits = bits,tracing = trac,solver = solver})));kbo = \ b -> weighted (when_small (Worker (KBO {bits = b,solver = solver})));mb = Worker (Matchbound {method = RFC,max_size = 100000});remove = First_Of ([ Worker (Weight {modus = mo})] <> ([ Seq [ qpi 2 4, qpi 3 4, qpi 4 4], Seq [ qpi 5 4, qpi 6 3, qpi 7 3]] <> ([ Seq [ matrix Arctic 2 5, matrix Arctic 3 4, matrix Arctic 4 3], Seq [ matrix Natural 2 5, matrix Natural 3 4, matrix Natural 4 3]] <> [ kbo 1, And_Then (Worker Mirror) (And_Then (kbo 1) (Worker Mirror))])));dp = As_Transformer (Apply (And_Then (Worker (DP {tracing = True})) (Worker Remap)) (Apply wop (Branch (Worker (EDG {tracing = True})) remove)));noh = [ Worker (Enumerate {closure = Forward}), Worker (Enumerate {closure = Backward})];yeah = Tree_Search_Preemptive 0 done ([ Worker (Weight {modus = mo}), mb, And_Then (Worker Mirror) mb, dp, And_Then (Worker Mirror) dp, tiling Forward 2, And_Then (Worker Mirror) (tiling Forward 2)] <> [ Worker (Unlabel {verbose = True})])}
  in Apply (Worker Remap) (Seq [ Worker KKST01, First_Of ([ yeah] <> noh)])