Identifier
Values
=>
Cc0012;cc-rep-0 Cc0009;cc-rep
[(1,2)]=>{{1,2}}=>0 [(1,2),(3,4)]=>{{1,2},{3,4}}=>0 [(1,3),(2,4)]=>{{1,3},{2,4}}=>0 [(1,4),(2,3)]=>{{1,4},{2,3}}=>1 [(1,2),(3,4),(5,6)]=>{{1,2},{3,4},{5,6}}=>0 [(1,3),(2,4),(5,6)]=>{{1,3},{2,4},{5,6}}=>0 [(1,4),(2,3),(5,6)]=>{{1,4},{2,3},{5,6}}=>1 [(1,5),(2,3),(4,6)]=>{{1,5},{2,3},{4,6}}=>1 [(1,6),(2,3),(4,5)]=>{{1,6},{2,3},{4,5}}=>2 [(1,6),(2,4),(3,5)]=>{{1,6},{2,4},{3,5}}=>2 [(1,5),(2,4),(3,6)]=>{{1,5},{2,4},{3,6}}=>1 [(1,4),(2,5),(3,6)]=>{{1,4},{2,5},{3,6}}=>0 [(1,3),(2,5),(4,6)]=>{{1,3},{2,5},{4,6}}=>0 [(1,2),(3,5),(4,6)]=>{{1,2},{3,5},{4,6}}=>0 [(1,2),(3,6),(4,5)]=>{{1,2},{3,6},{4,5}}=>1 [(1,3),(2,6),(4,5)]=>{{1,3},{2,6},{4,5}}=>1 [(1,4),(2,6),(3,5)]=>{{1,4},{2,6},{3,5}}=>1 [(1,5),(2,6),(3,4)]=>{{1,5},{2,6},{3,4}}=>2 [(1,6),(2,5),(3,4)]=>{{1,6},{2,5},{3,4}}=>3 [(1,2),(3,4),(5,6),(7,8)]=>{{1,2},{3,4},{5,6},{7,8}}=>0 [(1,3),(2,4),(5,6),(7,8)]=>{{1,3},{2,4},{5,6},{7,8}}=>0 [(1,4),(2,3),(5,6),(7,8)]=>{{1,4},{2,3},{5,6},{7,8}}=>1 [(1,5),(2,3),(4,6),(7,8)]=>{{1,5},{2,3},{4,6},{7,8}}=>1 [(1,6),(2,3),(4,5),(7,8)]=>{{1,6},{2,3},{4,5},{7,8}}=>2 [(1,7),(2,3),(4,5),(6,8)]=>{{1,7},{2,3},{4,5},{6,8}}=>2 [(1,8),(2,3),(4,5),(6,7)]=>{{1,8},{2,3},{4,5},{6,7}}=>3 [(1,8),(2,4),(3,5),(6,7)]=>{{1,8},{2,4},{3,5},{6,7}}=>3 [(1,7),(2,4),(3,5),(6,8)]=>{{1,7},{2,4},{3,5},{6,8}}=>2 [(1,6),(2,4),(3,5),(7,8)]=>{{1,6},{2,4},{3,5},{7,8}}=>2 [(1,5),(2,4),(3,6),(7,8)]=>{{1,5},{2,4},{3,6},{7,8}}=>1 [(1,4),(2,5),(3,6),(7,8)]=>{{1,4},{2,5},{3,6},{7,8}}=>0 [(1,3),(2,5),(4,6),(7,8)]=>{{1,3},{2,5},{4,6},{7,8}}=>0 [(1,2),(3,5),(4,6),(7,8)]=>{{1,2},{3,5},{4,6},{7,8}}=>0 [(1,2),(3,6),(4,5),(7,8)]=>{{1,2},{3,6},{4,5},{7,8}}=>1 [(1,3),(2,6),(4,5),(7,8)]=>{{1,3},{2,6},{4,5},{7,8}}=>1 [(1,4),(2,6),(3,5),(7,8)]=>{{1,4},{2,6},{3,5},{7,8}}=>1 [(1,5),(2,6),(3,4),(7,8)]=>{{1,5},{2,6},{3,4},{7,8}}=>2 [(1,6),(2,5),(3,4),(7,8)]=>{{1,6},{2,5},{3,4},{7,8}}=>3 [(1,7),(2,5),(3,4),(6,8)]=>{{1,7},{2,5},{3,4},{6,8}}=>3 [(1,8),(2,5),(3,4),(6,7)]=>{{1,8},{2,5},{3,4},{6,7}}=>4 [(1,8),(2,6),(3,4),(5,7)]=>{{1,8},{2,6},{3,4},{5,7}}=>4 [(1,7),(2,6),(3,4),(5,8)]=>{{1,7},{2,6},{3,4},{5,8}}=>3 [(1,6),(2,7),(3,4),(5,8)]=>{{1,6},{2,7},{3,4},{5,8}}=>2 [(1,5),(2,7),(3,4),(6,8)]=>{{1,5},{2,7},{3,4},{6,8}}=>2 [(1,4),(2,7),(3,5),(6,8)]=>{{1,4},{2,7},{3,5},{6,8}}=>1 [(1,3),(2,7),(4,5),(6,8)]=>{{1,3},{2,7},{4,5},{6,8}}=>1 [(1,2),(3,7),(4,5),(6,8)]=>{{1,2},{3,7},{4,5},{6,8}}=>1 [(1,2),(3,8),(4,5),(6,7)]=>{{1,2},{3,8},{4,5},{6,7}}=>2 [(1,3),(2,8),(4,5),(6,7)]=>{{1,3},{2,8},{4,5},{6,7}}=>2 [(1,4),(2,8),(3,5),(6,7)]=>{{1,4},{2,8},{3,5},{6,7}}=>2 [(1,5),(2,8),(3,4),(6,7)]=>{{1,5},{2,8},{3,4},{6,7}}=>3 [(1,6),(2,8),(3,4),(5,7)]=>{{1,6},{2,8},{3,4},{5,7}}=>3 [(1,7),(2,8),(3,4),(5,6)]=>{{1,7},{2,8},{3,4},{5,6}}=>4 [(1,8),(2,7),(3,4),(5,6)]=>{{1,8},{2,7},{3,4},{5,6}}=>5 [(1,8),(2,7),(3,5),(4,6)]=>{{1,8},{2,7},{3,5},{4,6}}=>5 [(1,7),(2,8),(3,5),(4,6)]=>{{1,7},{2,8},{3,5},{4,6}}=>4 [(1,6),(2,8),(3,5),(4,7)]=>{{1,6},{2,8},{3,5},{4,7}}=>3 [(1,5),(2,8),(3,6),(4,7)]=>{{1,5},{2,8},{3,6},{4,7}}=>2 [(1,4),(2,8),(3,6),(5,7)]=>{{1,4},{2,8},{3,6},{5,7}}=>2 [(1,3),(2,8),(4,6),(5,7)]=>{{1,3},{2,8},{4,6},{5,7}}=>2 [(1,2),(3,8),(4,6),(5,7)]=>{{1,2},{3,8},{4,6},{5,7}}=>2 [(1,2),(3,7),(4,6),(5,8)]=>{{1,2},{3,7},{4,6},{5,8}}=>1 [(1,3),(2,7),(4,6),(5,8)]=>{{1,3},{2,7},{4,6},{5,8}}=>1 [(1,4),(2,7),(3,6),(5,8)]=>{{1,4},{2,7},{3,6},{5,8}}=>1 [(1,5),(2,7),(3,6),(4,8)]=>{{1,5},{2,7},{3,6},{4,8}}=>1 [(1,6),(2,7),(3,5),(4,8)]=>{{1,6},{2,7},{3,5},{4,8}}=>2 [(1,7),(2,6),(3,5),(4,8)]=>{{1,7},{2,6},{3,5},{4,8}}=>3 [(1,8),(2,6),(3,5),(4,7)]=>{{1,8},{2,6},{3,5},{4,7}}=>4 [(1,8),(2,5),(3,6),(4,7)]=>{{1,8},{2,5},{3,6},{4,7}}=>3 [(1,7),(2,5),(3,6),(4,8)]=>{{1,7},{2,5},{3,6},{4,8}}=>2 [(1,6),(2,5),(3,7),(4,8)]=>{{1,6},{2,5},{3,7},{4,8}}=>1 [(1,5),(2,6),(3,7),(4,8)]=>{{1,5},{2,6},{3,7},{4,8}}=>0 [(1,4),(2,6),(3,7),(5,8)]=>{{1,4},{2,6},{3,7},{5,8}}=>0 [(1,3),(2,6),(4,7),(5,8)]=>{{1,3},{2,6},{4,7},{5,8}}=>0 [(1,2),(3,6),(4,7),(5,8)]=>{{1,2},{3,6},{4,7},{5,8}}=>0 [(1,2),(3,5),(4,7),(6,8)]=>{{1,2},{3,5},{4,7},{6,8}}=>0 [(1,3),(2,5),(4,7),(6,8)]=>{{1,3},{2,5},{4,7},{6,8}}=>0 [(1,4),(2,5),(3,7),(6,8)]=>{{1,4},{2,5},{3,7},{6,8}}=>0 [(1,5),(2,4),(3,7),(6,8)]=>{{1,5},{2,4},{3,7},{6,8}}=>1 [(1,6),(2,4),(3,7),(5,8)]=>{{1,6},{2,4},{3,7},{5,8}}=>1 [(1,7),(2,4),(3,6),(5,8)]=>{{1,7},{2,4},{3,6},{5,8}}=>2 [(1,8),(2,4),(3,6),(5,7)]=>{{1,8},{2,4},{3,6},{5,7}}=>3 [(1,8),(2,3),(4,6),(5,7)]=>{{1,8},{2,3},{4,6},{5,7}}=>3 [(1,7),(2,3),(4,6),(5,8)]=>{{1,7},{2,3},{4,6},{5,8}}=>2 [(1,6),(2,3),(4,7),(5,8)]=>{{1,6},{2,3},{4,7},{5,8}}=>1 [(1,5),(2,3),(4,7),(6,8)]=>{{1,5},{2,3},{4,7},{6,8}}=>1 [(1,4),(2,3),(5,7),(6,8)]=>{{1,4},{2,3},{5,7},{6,8}}=>1 [(1,3),(2,4),(5,7),(6,8)]=>{{1,3},{2,4},{5,7},{6,8}}=>0 [(1,2),(3,4),(5,7),(6,8)]=>{{1,2},{3,4},{5,7},{6,8}}=>0 [(1,2),(3,4),(5,8),(6,7)]=>{{1,2},{3,4},{5,8},{6,7}}=>1 [(1,3),(2,4),(5,8),(6,7)]=>{{1,3},{2,4},{5,8},{6,7}}=>1 [(1,4),(2,3),(5,8),(6,7)]=>{{1,4},{2,3},{5,8},{6,7}}=>2 [(1,5),(2,3),(4,8),(6,7)]=>{{1,5},{2,3},{4,8},{6,7}}=>2 [(1,6),(2,3),(4,8),(5,7)]=>{{1,6},{2,3},{4,8},{5,7}}=>2 [(1,7),(2,3),(4,8),(5,6)]=>{{1,7},{2,3},{4,8},{5,6}}=>3 [(1,8),(2,3),(4,7),(5,6)]=>{{1,8},{2,3},{4,7},{5,6}}=>4 [(1,8),(2,4),(3,7),(5,6)]=>{{1,8},{2,4},{3,7},{5,6}}=>4 [(1,7),(2,4),(3,8),(5,6)]=>{{1,7},{2,4},{3,8},{5,6}}=>3 [(1,6),(2,4),(3,8),(5,7)]=>{{1,6},{2,4},{3,8},{5,7}}=>2 [(1,5),(2,4),(3,8),(6,7)]=>{{1,5},{2,4},{3,8},{6,7}}=>2 [(1,4),(2,5),(3,8),(6,7)]=>{{1,4},{2,5},{3,8},{6,7}}=>1 [(1,3),(2,5),(4,8),(6,7)]=>{{1,3},{2,5},{4,8},{6,7}}=>1 [(1,2),(3,5),(4,8),(6,7)]=>{{1,2},{3,5},{4,8},{6,7}}=>1 [(1,2),(3,6),(4,8),(5,7)]=>{{1,2},{3,6},{4,8},{5,7}}=>1 [(1,3),(2,6),(4,8),(5,7)]=>{{1,3},{2,6},{4,8},{5,7}}=>1 [(1,4),(2,6),(3,8),(5,7)]=>{{1,4},{2,6},{3,8},{5,7}}=>1 [(1,5),(2,6),(3,8),(4,7)]=>{{1,5},{2,6},{3,8},{4,7}}=>1 [(1,6),(2,5),(3,8),(4,7)]=>{{1,6},{2,5},{3,8},{4,7}}=>2 [(1,7),(2,5),(3,8),(4,6)]=>{{1,7},{2,5},{3,8},{4,6}}=>3 [(1,8),(2,5),(3,7),(4,6)]=>{{1,8},{2,5},{3,7},{4,6}}=>4 [(1,8),(2,6),(3,7),(4,5)]=>{{1,8},{2,6},{3,7},{4,5}}=>5 [(1,7),(2,6),(3,8),(4,5)]=>{{1,7},{2,6},{3,8},{4,5}}=>4 [(1,6),(2,7),(3,8),(4,5)]=>{{1,6},{2,7},{3,8},{4,5}}=>3 [(1,5),(2,7),(3,8),(4,6)]=>{{1,5},{2,7},{3,8},{4,6}}=>2 [(1,4),(2,7),(3,8),(5,6)]=>{{1,4},{2,7},{3,8},{5,6}}=>2 [(1,3),(2,7),(4,8),(5,6)]=>{{1,3},{2,7},{4,8},{5,6}}=>2 [(1,2),(3,7),(4,8),(5,6)]=>{{1,2},{3,7},{4,8},{5,6}}=>2 [(1,2),(3,8),(4,7),(5,6)]=>{{1,2},{3,8},{4,7},{5,6}}=>3 [(1,3),(2,8),(4,7),(5,6)]=>{{1,3},{2,8},{4,7},{5,6}}=>3 [(1,4),(2,8),(3,7),(5,6)]=>{{1,4},{2,8},{3,7},{5,6}}=>3 [(1,5),(2,8),(3,7),(4,6)]=>{{1,5},{2,8},{3,7},{4,6}}=>3 [(1,6),(2,8),(3,7),(4,5)]=>{{1,6},{2,8},{3,7},{4,5}}=>4 [(1,7),(2,8),(3,6),(4,5)]=>{{1,7},{2,8},{3,6},{4,5}}=>5 [(1,8),(2,7),(3,6),(4,5)]=>{{1,8},{2,7},{3,6},{4,5}}=>6 [(1,2),(3,4),(5,6),(7,8),(9,10)]=>{{1,2},{3,4},{5,6},{7,8},{9,10}}=>0 [(1,4),(2,3),(5,6),(7,8),(9,10)]=>{{1,4},{2,3},{5,6},{7,8},{9,10}}=>1 [(1,6),(2,3),(4,5),(7,8),(9,10)]=>{{1,6},{2,3},{4,5},{7,8},{9,10}}=>2 [(1,8),(2,3),(4,5),(6,7),(9,10)]=>{{1,8},{2,3},{4,5},{6,7},{9,10}}=>3 [(1,10),(2,3),(4,5),(6,7),(8,9)]=>{{1,10},{2,3},{4,5},{6,7},{8,9}}=>4 [(1,2),(3,6),(4,5),(7,8),(9,10)]=>{{1,2},{3,6},{4,5},{7,8},{9,10}}=>1 [(1,6),(2,5),(3,4),(7,8),(9,10)]=>{{1,6},{2,5},{3,4},{7,8},{9,10}}=>3 [(1,8),(2,5),(3,4),(6,7),(9,10)]=>{{1,8},{2,5},{3,4},{6,7},{9,10}}=>4 [(1,10),(2,5),(3,4),(6,7),(8,9)]=>{{1,10},{2,5},{3,4},{6,7},{8,9}}=>5 [(1,2),(3,8),(4,5),(6,7),(9,10)]=>{{1,2},{3,8},{4,5},{6,7},{9,10}}=>2 [(1,8),(2,7),(3,4),(5,6),(9,10)]=>{{1,8},{2,7},{3,4},{5,6},{9,10}}=>5 [(1,10),(2,7),(3,4),(5,6),(8,9)]=>{{1,10},{2,7},{3,4},{5,6},{8,9}}=>6 [(1,2),(3,10),(4,5),(6,7),(8,9)]=>{{1,2},{3,10},{4,5},{6,7},{8,9}}=>3 [(1,10),(2,9),(3,4),(5,6),(7,8)]=>{{1,10},{2,9},{3,4},{5,6},{7,8}}=>7 [(1,2),(3,4),(5,8),(6,7),(9,10)]=>{{1,2},{3,4},{5,8},{6,7},{9,10}}=>1 [(1,4),(2,3),(5,8),(6,7),(9,10)]=>{{1,4},{2,3},{5,8},{6,7},{9,10}}=>2 [(1,8),(2,3),(4,7),(5,6),(9,10)]=>{{1,8},{2,3},{4,7},{5,6},{9,10}}=>4 [(1,10),(2,3),(4,7),(5,6),(8,9)]=>{{1,10},{2,3},{4,7},{5,6},{8,9}}=>5 [(1,2),(3,8),(4,7),(5,6),(9,10)]=>{{1,2},{3,8},{4,7},{5,6},{9,10}}=>3 [(1,8),(2,7),(3,6),(4,5),(9,10)]=>{{1,8},{2,7},{3,6},{4,5},{9,10}}=>6 [(1,10),(2,7),(3,6),(4,5),(8,9)]=>{{1,10},{2,7},{3,6},{4,5},{8,9}}=>7 [(1,2),(3,10),(4,7),(5,6),(8,9)]=>{{1,2},{3,10},{4,7},{5,6},{8,9}}=>4 [(1,10),(2,9),(3,6),(4,5),(7,8)]=>{{1,10},{2,9},{3,6},{4,5},{7,8}}=>8 [(1,2),(3,4),(5,10),(6,7),(8,9)]=>{{1,2},{3,4},{5,10},{6,7},{8,9}}=>2 [(1,4),(2,3),(5,10),(6,7),(8,9)]=>{{1,4},{2,3},{5,10},{6,7},{8,9}}=>3 [(1,10),(2,3),(4,9),(5,6),(7,8)]=>{{1,10},{2,3},{4,9},{5,6},{7,8}}=>6 [(1,2),(3,10),(4,9),(5,6),(7,8)]=>{{1,2},{3,10},{4,9},{5,6},{7,8}}=>5 [(1,10),(2,9),(3,8),(4,5),(6,7)]=>{{1,10},{2,9},{3,8},{4,5},{6,7}}=>9 [(1,2),(3,4),(5,6),(7,10),(8,9)]=>{{1,2},{3,4},{5,6},{7,10},{8,9}}=>1 [(1,4),(2,3),(5,6),(7,10),(8,9)]=>{{1,4},{2,3},{5,6},{7,10},{8,9}}=>2 [(1,6),(2,3),(4,5),(7,10),(8,9)]=>{{1,6},{2,3},{4,5},{7,10},{8,9}}=>3 [(1,10),(2,3),(4,5),(6,9),(7,8)]=>{{1,10},{2,3},{4,5},{6,9},{7,8}}=>5 [(1,2),(3,6),(4,5),(7,10),(8,9)]=>{{1,2},{3,6},{4,5},{7,10},{8,9}}=>2 [(1,6),(2,5),(3,4),(7,10),(8,9)]=>{{1,6},{2,5},{3,4},{7,10},{8,9}}=>4 [(1,10),(2,5),(3,4),(6,9),(7,8)]=>{{1,10},{2,5},{3,4},{6,9},{7,8}}=>6 [(1,2),(3,10),(4,5),(6,9),(7,8)]=>{{1,2},{3,10},{4,5},{6,9},{7,8}}=>4 [(1,10),(2,9),(3,4),(5,8),(6,7)]=>{{1,10},{2,9},{3,4},{5,8},{6,7}}=>8 [(1,2),(3,4),(5,10),(6,9),(7,8)]=>{{1,2},{3,4},{5,10},{6,9},{7,8}}=>3 [(1,4),(2,3),(5,10),(6,9),(7,8)]=>{{1,4},{2,3},{5,10},{6,9},{7,8}}=>4 [(1,10),(2,3),(4,9),(5,8),(6,7)]=>{{1,10},{2,3},{4,9},{5,8},{6,7}}=>7 [(1,2),(3,10),(4,9),(5,8),(6,7)]=>{{1,2},{3,10},{4,9},{5,8},{6,7}}=>6 [(1,10),(2,9),(3,8),(4,7),(5,6)]=>{{1,10},{2,9},{3,8},{4,7},{5,6}}=>10 [(1,12),(2,11),(3,10),(4,9),(5,8),(6,7)]=>{{1,12},{2,11},{3,10},{4,9},{5,8},{6,7}}=>15 [(1,2),(3,10),(4,9),(5,8),(6,7),(11,12)]=>{{1,2},{3,10},{4,9},{5,8},{6,7},{11,12}}=>6 [(1,12),(2,3),(4,9),(5,8),(6,7),(10,11)]=>{{1,12},{2,3},{4,9},{5,8},{6,7},{10,11}}=>8 [(1,2),(3,12),(4,9),(5,8),(6,7),(10,11)]=>{{1,2},{3,12},{4,9},{5,8},{6,7},{10,11}}=>7 [(1,10),(2,3),(4,9),(5,8),(6,7),(11,12)]=>{{1,10},{2,3},{4,9},{5,8},{6,7},{11,12}}=>7 [(1,12),(2,11),(3,4),(5,8),(6,7),(9,10)]=>{{1,12},{2,11},{3,4},{5,8},{6,7},{9,10}}=>10 [(1,2),(3,4),(5,8),(6,7),(9,10),(11,12)]=>{{1,2},{3,4},{5,8},{6,7},{9,10},{11,12}}=>1 [(1,12),(2,3),(4,11),(5,8),(6,7),(9,10)]=>{{1,12},{2,3},{4,11},{5,8},{6,7},{9,10}}=>9 [(1,2),(3,12),(4,11),(5,8),(6,7),(9,10)]=>{{1,2},{3,12},{4,11},{5,8},{6,7},{9,10}}=>8 [(1,4),(2,3),(5,8),(6,7),(9,10),(11,12)]=>{{1,4},{2,3},{5,8},{6,7},{9,10},{11,12}}=>2 [(1,12),(2,9),(3,4),(5,8),(6,7),(10,11)]=>{{1,12},{2,9},{3,4},{5,8},{6,7},{10,11}}=>9 [(1,2),(3,4),(5,8),(6,7),(9,12),(10,11)]=>{{1,2},{3,4},{5,8},{6,7},{9,12},{10,11}}=>2 [(1,10),(2,9),(3,4),(5,8),(6,7),(11,12)]=>{{1,10},{2,9},{3,4},{5,8},{6,7},{11,12}}=>8 [(1,4),(2,3),(5,8),(6,7),(9,12),(10,11)]=>{{1,4},{2,3},{5,8},{6,7},{9,12},{10,11}}=>3 [(1,12),(2,11),(3,10),(4,5),(6,7),(8,9)]=>{{1,12},{2,11},{3,10},{4,5},{6,7},{8,9}}=>12 [(1,2),(3,10),(4,5),(6,7),(8,9),(11,12)]=>{{1,2},{3,10},{4,5},{6,7},{8,9},{11,12}}=>3 [(1,12),(2,3),(4,5),(6,7),(8,9),(10,11)]=>{{1,12},{2,3},{4,5},{6,7},{8,9},{10,11}}=>5 [(1,2),(3,12),(4,5),(6,7),(8,9),(10,11)]=>{{1,2},{3,12},{4,5},{6,7},{8,9},{10,11}}=>4 [(1,10),(2,3),(4,5),(6,7),(8,9),(11,12)]=>{{1,10},{2,3},{4,5},{6,7},{8,9},{11,12}}=>4 [(1,12),(2,11),(3,4),(5,10),(6,7),(8,9)]=>{{1,12},{2,11},{3,4},{5,10},{6,7},{8,9}}=>11 [(1,2),(3,4),(5,10),(6,7),(8,9),(11,12)]=>{{1,2},{3,4},{5,10},{6,7},{8,9},{11,12}}=>2 [(1,12),(2,3),(4,11),(5,10),(6,7),(8,9)]=>{{1,12},{2,3},{4,11},{5,10},{6,7},{8,9}}=>10 [(1,2),(3,12),(4,11),(5,10),(6,7),(8,9)]=>{{1,2},{3,12},{4,11},{5,10},{6,7},{8,9}}=>9 [(1,4),(2,3),(5,10),(6,7),(8,9),(11,12)]=>{{1,4},{2,3},{5,10},{6,7},{8,9},{11,12}}=>3 [(1,12),(2,5),(3,4),(6,7),(8,9),(10,11)]=>{{1,12},{2,5},{3,4},{6,7},{8,9},{10,11}}=>6 [(1,2),(3,4),(5,12),(6,7),(8,9),(10,11)]=>{{1,2},{3,4},{5,12},{6,7},{8,9},{10,11}}=>3 [(1,10),(2,5),(3,4),(6,7),(8,9),(11,12)]=>{{1,10},{2,5},{3,4},{6,7},{8,9},{11,12}}=>5 [(1,4),(2,3),(5,12),(6,7),(8,9),(10,11)]=>{{1,4},{2,3},{5,12},{6,7},{8,9},{10,11}}=>4 [(1,12),(2,11),(3,8),(4,5),(6,7),(9,10)]=>{{1,12},{2,11},{3,8},{4,5},{6,7},{9,10}}=>11 [(1,2),(3,8),(4,5),(6,7),(9,10),(11,12)]=>{{1,2},{3,8},{4,5},{6,7},{9,10},{11,12}}=>2 [(1,12),(2,3),(4,5),(6,7),(8,11),(9,10)]=>{{1,12},{2,3},{4,5},{6,7},{8,11},{9,10}}=>6 [(1,2),(3,12),(4,5),(6,7),(8,11),(9,10)]=>{{1,2},{3,12},{4,5},{6,7},{8,11},{9,10}}=>5 [(1,8),(2,3),(4,5),(6,7),(9,10),(11,12)]=>{{1,8},{2,3},{4,5},{6,7},{9,10},{11,12}}=>3 [(1,12),(2,9),(3,8),(4,5),(6,7),(10,11)]=>{{1,12},{2,9},{3,8},{4,5},{6,7},{10,11}}=>10 [(1,2),(3,8),(4,5),(6,7),(9,12),(10,11)]=>{{1,2},{3,8},{4,5},{6,7},{9,12},{10,11}}=>3 [(1,10),(2,9),(3,8),(4,5),(6,7),(11,12)]=>{{1,10},{2,9},{3,8},{4,5},{6,7},{11,12}}=>9 [(1,8),(2,3),(4,5),(6,7),(9,12),(10,11)]=>{{1,8},{2,3},{4,5},{6,7},{9,12},{10,11}}=>4 [(1,12),(2,5),(3,4),(6,7),(8,11),(9,10)]=>{{1,12},{2,5},{3,4},{6,7},{8,11},{9,10}}=>7 [(1,2),(3,4),(5,12),(6,7),(8,11),(9,10)]=>{{1,2},{3,4},{5,12},{6,7},{8,11},{9,10}}=>4 [(1,8),(2,5),(3,4),(6,7),(9,10),(11,12)]=>{{1,8},{2,5},{3,4},{6,7},{9,10},{11,12}}=>4 [(1,4),(2,3),(5,12),(6,7),(8,11),(9,10)]=>{{1,4},{2,3},{5,12},{6,7},{8,11},{9,10}}=>5 [(1,8),(2,5),(3,4),(6,7),(9,12),(10,11)]=>{{1,8},{2,5},{3,4},{6,7},{9,12},{10,11}}=>5 [(1,12),(2,11),(3,10),(4,9),(5,6),(7,8)]=>{{1,12},{2,11},{3,10},{4,9},{5,6},{7,8}}=>14 [(1,2),(3,10),(4,9),(5,6),(7,8),(11,12)]=>{{1,2},{3,10},{4,9},{5,6},{7,8},{11,12}}=>5 [(1,12),(2,3),(4,9),(5,6),(7,8),(10,11)]=>{{1,12},{2,3},{4,9},{5,6},{7,8},{10,11}}=>7 [(1,2),(3,12),(4,9),(5,6),(7,8),(10,11)]=>{{1,2},{3,12},{4,9},{5,6},{7,8},{10,11}}=>6 [(1,10),(2,3),(4,9),(5,6),(7,8),(11,12)]=>{{1,10},{2,3},{4,9},{5,6},{7,8},{11,12}}=>6 [(1,12),(2,11),(3,4),(5,6),(7,8),(9,10)]=>{{1,12},{2,11},{3,4},{5,6},{7,8},{9,10}}=>9 [(1,2),(3,4),(5,6),(7,8),(9,10),(11,12)]=>{{1,2},{3,4},{5,6},{7,8},{9,10},{11,12}}=>0 [(1,12),(2,3),(4,11),(5,6),(7,8),(9,10)]=>{{1,12},{2,3},{4,11},{5,6},{7,8},{9,10}}=>8 [(1,2),(3,12),(4,11),(5,6),(7,8),(9,10)]=>{{1,2},{3,12},{4,11},{5,6},{7,8},{9,10}}=>7 [(1,4),(2,3),(5,6),(7,8),(9,10),(11,12)]=>{{1,4},{2,3},{5,6},{7,8},{9,10},{11,12}}=>1 [(1,12),(2,9),(3,4),(5,6),(7,8),(10,11)]=>{{1,12},{2,9},{3,4},{5,6},{7,8},{10,11}}=>8 [(1,2),(3,4),(5,6),(7,8),(9,12),(10,11)]=>{{1,2},{3,4},{5,6},{7,8},{9,12},{10,11}}=>1 [(1,10),(2,9),(3,4),(5,6),(7,8),(11,12)]=>{{1,10},{2,9},{3,4},{5,6},{7,8},{11,12}}=>7 [(1,4),(2,3),(5,6),(7,8),(9,12),(10,11)]=>{{1,4},{2,3},{5,6},{7,8},{9,12},{10,11}}=>2 [(1,12),(2,11),(3,10),(4,5),(6,9),(7,8)]=>{{1,12},{2,11},{3,10},{4,5},{6,9},{7,8}}=>13 [(1,2),(3,10),(4,5),(6,9),(7,8),(11,12)]=>{{1,2},{3,10},{4,5},{6,9},{7,8},{11,12}}=>4 [(1,12),(2,3),(4,5),(6,9),(7,8),(10,11)]=>{{1,12},{2,3},{4,5},{6,9},{7,8},{10,11}}=>6 [(1,2),(3,12),(4,5),(6,9),(7,8),(10,11)]=>{{1,2},{3,12},{4,5},{6,9},{7,8},{10,11}}=>5 [(1,10),(2,3),(4,5),(6,9),(7,8),(11,12)]=>{{1,10},{2,3},{4,5},{6,9},{7,8},{11,12}}=>5 [(1,12),(2,11),(3,4),(5,10),(6,9),(7,8)]=>{{1,12},{2,11},{3,4},{5,10},{6,9},{7,8}}=>12 [(1,2),(3,4),(5,10),(6,9),(7,8),(11,12)]=>{{1,2},{3,4},{5,10},{6,9},{7,8},{11,12}}=>3 [(1,12),(2,3),(4,11),(5,10),(6,9),(7,8)]=>{{1,12},{2,3},{4,11},{5,10},{6,9},{7,8}}=>11 [(1,2),(3,12),(4,11),(5,10),(6,9),(7,8)]=>{{1,2},{3,12},{4,11},{5,10},{6,9},{7,8}}=>10 [(1,4),(2,3),(5,10),(6,9),(7,8),(11,12)]=>{{1,4},{2,3},{5,10},{6,9},{7,8},{11,12}}=>4 [(1,12),(2,5),(3,4),(6,9),(7,8),(10,11)]=>{{1,12},{2,5},{3,4},{6,9},{7,8},{10,11}}=>7 [(1,2),(3,4),(5,12),(6,9),(7,8),(10,11)]=>{{1,2},{3,4},{5,12},{6,9},{7,8},{10,11}}=>4 [(1,10),(2,5),(3,4),(6,9),(7,8),(11,12)]=>{{1,10},{2,5},{3,4},{6,9},{7,8},{11,12}}=>6 [(1,4),(2,3),(5,12),(6,9),(7,8),(10,11)]=>{{1,4},{2,3},{5,12},{6,9},{7,8},{10,11}}=>5 [(1,12),(2,11),(3,6),(4,5),(7,8),(9,10)]=>{{1,12},{2,11},{3,6},{4,5},{7,8},{9,10}}=>10 [(1,2),(3,6),(4,5),(7,8),(9,10),(11,12)]=>{{1,2},{3,6},{4,5},{7,8},{9,10},{11,12}}=>1 [(1,12),(2,3),(4,5),(6,11),(7,8),(9,10)]=>{{1,12},{2,3},{4,5},{6,11},{7,8},{9,10}}=>7 [(1,2),(3,12),(4,5),(6,11),(7,8),(9,10)]=>{{1,2},{3,12},{4,5},{6,11},{7,8},{9,10}}=>6 [(1,6),(2,3),(4,5),(7,8),(9,10),(11,12)]=>{{1,6},{2,3},{4,5},{7,8},{9,10},{11,12}}=>2 [(1,12),(2,9),(3,6),(4,5),(7,8),(10,11)]=>{{1,12},{2,9},{3,6},{4,5},{7,8},{10,11}}=>9 [(1,2),(3,6),(4,5),(7,8),(9,12),(10,11)]=>{{1,2},{3,6},{4,5},{7,8},{9,12},{10,11}}=>2 [(1,10),(2,9),(3,6),(4,5),(7,8),(11,12)]=>{{1,10},{2,9},{3,6},{4,5},{7,8},{11,12}}=>8 [(1,6),(2,3),(4,5),(7,8),(9,12),(10,11)]=>{{1,6},{2,3},{4,5},{7,8},{9,12},{10,11}}=>3 [(1,12),(2,5),(3,4),(6,11),(7,8),(9,10)]=>{{1,12},{2,5},{3,4},{6,11},{7,8},{9,10}}=>8 [(1,2),(3,4),(5,12),(6,11),(7,8),(9,10)]=>{{1,2},{3,4},{5,12},{6,11},{7,8},{9,10}}=>5 [(1,6),(2,5),(3,4),(7,8),(9,10),(11,12)]=>{{1,6},{2,5},{3,4},{7,8},{9,10},{11,12}}=>3 [(1,4),(2,3),(5,12),(6,11),(7,8),(9,10)]=>{{1,4},{2,3},{5,12},{6,11},{7,8},{9,10}}=>6 [(1,6),(2,5),(3,4),(7,8),(9,12),(10,11)]=>{{1,6},{2,5},{3,4},{7,8},{9,12},{10,11}}=>4 [(1,12),(2,11),(3,10),(4,7),(5,6),(8,9)]=>{{1,12},{2,11},{3,10},{4,7},{5,6},{8,9}}=>13 [(1,2),(3,10),(4,7),(5,6),(8,9),(11,12)]=>{{1,2},{3,10},{4,7},{5,6},{8,9},{11,12}}=>4 [(1,12),(2,3),(4,7),(5,6),(8,9),(10,11)]=>{{1,12},{2,3},{4,7},{5,6},{8,9},{10,11}}=>6 [(1,2),(3,12),(4,7),(5,6),(8,9),(10,11)]=>{{1,2},{3,12},{4,7},{5,6},{8,9},{10,11}}=>5 [(1,10),(2,3),(4,7),(5,6),(8,9),(11,12)]=>{{1,10},{2,3},{4,7},{5,6},{8,9},{11,12}}=>5 [(1,12),(2,11),(3,4),(5,6),(7,10),(8,9)]=>{{1,12},{2,11},{3,4},{5,6},{7,10},{8,9}}=>10 [(1,2),(3,4),(5,6),(7,10),(8,9),(11,12)]=>{{1,2},{3,4},{5,6},{7,10},{8,9},{11,12}}=>1 [(1,12),(2,3),(4,11),(5,6),(7,10),(8,9)]=>{{1,12},{2,3},{4,11},{5,6},{7,10},{8,9}}=>9 [(1,2),(3,12),(4,11),(5,6),(7,10),(8,9)]=>{{1,2},{3,12},{4,11},{5,6},{7,10},{8,9}}=>8 [(1,4),(2,3),(5,6),(7,10),(8,9),(11,12)]=>{{1,4},{2,3},{5,6},{7,10},{8,9},{11,12}}=>2 [(1,12),(2,7),(3,4),(5,6),(8,9),(10,11)]=>{{1,12},{2,7},{3,4},{5,6},{8,9},{10,11}}=>7 [(1,2),(3,4),(5,6),(7,12),(8,9),(10,11)]=>{{1,2},{3,4},{5,6},{7,12},{8,9},{10,11}}=>2 [(1,10),(2,7),(3,4),(5,6),(8,9),(11,12)]=>{{1,10},{2,7},{3,4},{5,6},{8,9},{11,12}}=>6 [(1,4),(2,3),(5,6),(7,12),(8,9),(10,11)]=>{{1,4},{2,3},{5,6},{7,12},{8,9},{10,11}}=>3 [(1,12),(2,11),(3,8),(4,7),(5,6),(9,10)]=>{{1,12},{2,11},{3,8},{4,7},{5,6},{9,10}}=>12 [(1,2),(3,8),(4,7),(5,6),(9,10),(11,12)]=>{{1,2},{3,8},{4,7},{5,6},{9,10},{11,12}}=>3 [(1,12),(2,3),(4,7),(5,6),(8,11),(9,10)]=>{{1,12},{2,3},{4,7},{5,6},{8,11},{9,10}}=>7 [(1,2),(3,12),(4,7),(5,6),(8,11),(9,10)]=>{{1,2},{3,12},{4,7},{5,6},{8,11},{9,10}}=>6 [(1,8),(2,3),(4,7),(5,6),(9,10),(11,12)]=>{{1,8},{2,3},{4,7},{5,6},{9,10},{11,12}}=>4 [(1,12),(2,9),(3,8),(4,7),(5,6),(10,11)]=>{{1,12},{2,9},{3,8},{4,7},{5,6},{10,11}}=>11 [(1,2),(3,8),(4,7),(5,6),(9,12),(10,11)]=>{{1,2},{3,8},{4,7},{5,6},{9,12},{10,11}}=>4 [(1,10),(2,9),(3,8),(4,7),(5,6),(11,12)]=>{{1,10},{2,9},{3,8},{4,7},{5,6},{11,12}}=>10 [(1,8),(2,3),(4,7),(5,6),(9,12),(10,11)]=>{{1,8},{2,3},{4,7},{5,6},{9,12},{10,11}}=>5 [(1,12),(2,7),(3,4),(5,6),(8,11),(9,10)]=>{{1,12},{2,7},{3,4},{5,6},{8,11},{9,10}}=>8 [(1,2),(3,4),(5,6),(7,12),(8,11),(9,10)]=>{{1,2},{3,4},{5,6},{7,12},{8,11},{9,10}}=>3 [(1,8),(2,7),(3,4),(5,6),(9,10),(11,12)]=>{{1,8},{2,7},{3,4},{5,6},{9,10},{11,12}}=>5 [(1,4),(2,3),(5,6),(7,12),(8,11),(9,10)]=>{{1,4},{2,3},{5,6},{7,12},{8,11},{9,10}}=>4 [(1,8),(2,7),(3,4),(5,6),(9,12),(10,11)]=>{{1,8},{2,7},{3,4},{5,6},{9,12},{10,11}}=>6 [(1,12),(2,11),(3,6),(4,5),(7,10),(8,9)]=>{{1,12},{2,11},{3,6},{4,5},{7,10},{8,9}}=>11 [(1,2),(3,6),(4,5),(7,10),(8,9),(11,12)]=>{{1,2},{3,6},{4,5},{7,10},{8,9},{11,12}}=>2 [(1,12),(2,3),(4,5),(6,11),(7,10),(8,9)]=>{{1,12},{2,3},{4,5},{6,11},{7,10},{8,9}}=>8 [(1,2),(3,12),(4,5),(6,11),(7,10),(8,9)]=>{{1,2},{3,12},{4,5},{6,11},{7,10},{8,9}}=>7 [(1,6),(2,3),(4,5),(7,10),(8,9),(11,12)]=>{{1,6},{2,3},{4,5},{7,10},{8,9},{11,12}}=>3 [(1,12),(2,7),(3,6),(4,5),(8,9),(10,11)]=>{{1,12},{2,7},{3,6},{4,5},{8,9},{10,11}}=>8 [(1,2),(3,6),(4,5),(7,12),(8,9),(10,11)]=>{{1,2},{3,6},{4,5},{7,12},{8,9},{10,11}}=>3 [(1,10),(2,7),(3,6),(4,5),(8,9),(11,12)]=>{{1,10},{2,7},{3,6},{4,5},{8,9},{11,12}}=>7 [(1,6),(2,3),(4,5),(7,12),(8,9),(10,11)]=>{{1,6},{2,3},{4,5},{7,12},{8,9},{10,11}}=>4 [(1,12),(2,5),(3,4),(6,11),(7,10),(8,9)]=>{{1,12},{2,5},{3,4},{6,11},{7,10},{8,9}}=>9 [(1,2),(3,4),(5,12),(6,11),(7,10),(8,9)]=>{{1,2},{3,4},{5,12},{6,11},{7,10},{8,9}}=>6 [(1,6),(2,5),(3,4),(7,10),(8,9),(11,12)]=>{{1,6},{2,5},{3,4},{7,10},{8,9},{11,12}}=>4 [(1,4),(2,3),(5,12),(6,11),(7,10),(8,9)]=>{{1,4},{2,3},{5,12},{6,11},{7,10},{8,9}}=>7 [(1,6),(2,5),(3,4),(7,12),(8,9),(10,11)]=>{{1,6},{2,5},{3,4},{7,12},{8,9},{10,11}}=>5 [(1,12),(2,7),(3,6),(4,5),(8,11),(9,10)]=>{{1,12},{2,7},{3,6},{4,5},{8,11},{9,10}}=>9 [(1,2),(3,6),(4,5),(7,12),(8,11),(9,10)]=>{{1,2},{3,6},{4,5},{7,12},{8,11},{9,10}}=>4 [(1,8),(2,7),(3,6),(4,5),(9,10),(11,12)]=>{{1,8},{2,7},{3,6},{4,5},{9,10},{11,12}}=>6 [(1,6),(2,3),(4,5),(7,12),(8,11),(9,10)]=>{{1,6},{2,3},{4,5},{7,12},{8,11},{9,10}}=>5 [(1,8),(2,7),(3,6),(4,5),(9,12),(10,11)]=>{{1,8},{2,7},{3,6},{4,5},{9,12},{10,11}}=>7 [(1,6),(2,5),(3,4),(7,12),(8,11),(9,10)]=>{{1,6},{2,5},{3,4},{7,12},{8,11},{9,10}}=>6
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Description
The rcs statistic of a set partition.
Let $S = B_1,\ldots,B_k$ be a set partition with ordered blocks $B_i$ and with $\operatorname{min} B_a < \operatorname{min} B_b$ for $a < b$.
According to [1, Definition 3], a rcs (right-closer-smaller) of $S$ is given by a pair $i > j$ such that $j = \operatorname{max} B_b$ and $i \in B_a$ for $a < b$.
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Description
Return the set partition corresponding to the perfect matching.