Identifier
Images
=>
Cc0009;cc-rep-1
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[{5},{2},{1,3,4}]=>{{1,3,4},{2},{5}}
[{3},{4},{1,2,5}]=>{{1,2,5},{3},{4}}
[{3},{5},{1,2,4}]=>{{1,2,4},{3},{5}}
[{4},{3},{1,2,5}]=>{{1,2,5},{3},{4}}
[{5},{3},{1,2,4}]=>{{1,2,4},{3},{5}}
[{4},{5},{1,2,3}]=>{{1,2,3},{4},{5}}
[{5},{4},{1,2,3}]=>{{1,2,3},{4},{5}}
[{1},{2,3},{4},{5}]=>{{1},{2,3},{4},{5}}
[{1},{2,3},{5},{4}]=>{{1},{2,3},{4},{5}}
[{1},{2,4},{3},{5}]=>{{1},{2,4},{3},{5}}
[{1},{2,5},{3},{4}]=>{{1},{2,5},{3},{4}}
[{1},{2,4},{5},{3}]=>{{1},{2,4},{3},{5}}
[{1},{2,5},{4},{3}]=>{{1},{2,5},{3},{4}}
[{1},{3,4},{2},{5}]=>{{1},{2},{3,4},{5}}
[{1},{3,5},{2},{4}]=>{{1},{2},{3,5},{4}}
[{1},{4,5},{2},{3}]=>{{1},{2},{3},{4,5}}
[{1},{3,4},{5},{2}]=>{{1},{2},{3,4},{5}}
[{1},{3,5},{4},{2}]=>{{1},{2},{3,5},{4}}
[{1},{4,5},{3},{2}]=>{{1},{2},{3},{4,5}}
[{2},{1,3},{4},{5}]=>{{1,3},{2},{4},{5}}
[{2},{1,3},{5},{4}]=>{{1,3},{2},{4},{5}}
[{2},{1,4},{3},{5}]=>{{1,4},{2},{3},{5}}
[{2},{1,5},{3},{4}]=>{{1,5},{2},{3},{4}}
[{2},{1,4},{5},{3}]=>{{1,4},{2},{3},{5}}
[{2},{1,5},{4},{3}]=>{{1,5},{2},{3},{4}}
[{3},{1,2},{4},{5}]=>{{1,2},{3},{4},{5}}
[{3},{1,2},{5},{4}]=>{{1,2},{3},{4},{5}}
[{4},{1,2},{3},{5}]=>{{1,2},{3},{4},{5}}
[{5},{1,2},{3},{4}]=>{{1,2},{3},{4},{5}}
[{4},{1,2},{5},{3}]=>{{1,2},{3},{4},{5}}
[{5},{1,2},{4},{3}]=>{{1,2},{3},{4},{5}}
[{3},{1,4},{2},{5}]=>{{1,4},{2},{3},{5}}
[{3},{1,5},{2},{4}]=>{{1,5},{2},{3},{4}}
[{4},{1,3},{2},{5}]=>{{1,3},{2},{4},{5}}
[{5},{1,3},{2},{4}]=>{{1,3},{2},{4},{5}}
[{4},{1,5},{2},{3}]=>{{1,5},{2},{3},{4}}
[{5},{1,4},{2},{3}]=>{{1,4},{2},{3},{5}}
[{3},{1,4},{5},{2}]=>{{1,4},{2},{3},{5}}
[{3},{1,5},{4},{2}]=>{{1,5},{2},{3},{4}}
[{4},{1,3},{5},{2}]=>{{1,3},{2},{4},{5}}
[{5},{1,3},{4},{2}]=>{{1,3},{2},{4},{5}}
[{4},{1,5},{3},{2}]=>{{1,5},{2},{3},{4}}
[{5},{1,4},{3},{2}]=>{{1,4},{2},{3},{5}}
[{2},{3,4},{1},{5}]=>{{1},{2},{3,4},{5}}
[{2},{3,5},{1},{4}]=>{{1},{2},{3,5},{4}}
[{2},{4,5},{1},{3}]=>{{1},{2},{3},{4,5}}
[{3},{2,4},{1},{5}]=>{{1},{2,4},{3},{5}}
[{3},{2,5},{1},{4}]=>{{1},{2,5},{3},{4}}
[{4},{2,3},{1},{5}]=>{{1},{2,3},{4},{5}}
[{5},{2,3},{1},{4}]=>{{1},{2,3},{4},{5}}
[{4},{2,5},{1},{3}]=>{{1},{2,5},{3},{4}}
[{5},{2,4},{1},{3}]=>{{1},{2,4},{3},{5}}
[{3},{4,5},{1},{2}]=>{{1},{2},{3},{4,5}}
[{4},{3,5},{1},{2}]=>{{1},{2},{3,5},{4}}
[{5},{3,4},{1},{2}]=>{{1},{2},{3,4},{5}}
[{2},{3,4},{5},{1}]=>{{1},{2},{3,4},{5}}
[{2},{3,5},{4},{1}]=>{{1},{2},{3,5},{4}}
[{2},{4,5},{3},{1}]=>{{1},{2},{3},{4,5}}
[{3},{2,4},{5},{1}]=>{{1},{2,4},{3},{5}}
[{3},{2,5},{4},{1}]=>{{1},{2,5},{3},{4}}
[{4},{2,3},{5},{1}]=>{{1},{2,3},{4},{5}}
[{5},{2,3},{4},{1}]=>{{1},{2,3},{4},{5}}
[{4},{2,5},{3},{1}]=>{{1},{2,5},{3},{4}}
[{5},{2,4},{3},{1}]=>{{1},{2,4},{3},{5}}
[{3},{4,5},{2},{1}]=>{{1},{2},{3},{4,5}}
[{4},{3,5},{2},{1}]=>{{1},{2},{3,5},{4}}
[{5},{3,4},{2},{1}]=>{{1},{2},{3,4},{5}}
[{1},{2,3},{4,5}]=>{{1},{2,3},{4,5}}
[{1},{2,4},{3,5}]=>{{1},{2,4},{3,5}}
[{1},{2,5},{3,4}]=>{{1},{2,5},{3,4}}
[{1},{3,4},{2,5}]=>{{1},{2,5},{3,4}}
[{1},{3,5},{2,4}]=>{{1},{2,4},{3,5}}
[{1},{4,5},{2,3}]=>{{1},{2,3},{4,5}}
[{2},{1,3},{4,5}]=>{{1,3},{2},{4,5}}
[{2},{1,4},{3,5}]=>{{1,4},{2},{3,5}}
[{2},{1,5},{3,4}]=>{{1,5},{2},{3,4}}
[{3},{1,2},{4,5}]=>{{1,2},{3},{4,5}}
[{4},{1,2},{3,5}]=>{{1,2},{3,5},{4}}
[{5},{1,2},{3,4}]=>{{1,2},{3,4},{5}}
[{3},{1,4},{2,5}]=>{{1,4},{2,5},{3}}
[{3},{1,5},{2,4}]=>{{1,5},{2,4},{3}}
[{4},{1,3},{2,5}]=>{{1,3},{2,5},{4}}
[{5},{1,3},{2,4}]=>{{1,3},{2,4},{5}}
[{4},{1,5},{2,3}]=>{{1,5},{2,3},{4}}
[{5},{1,4},{2,3}]=>{{1,4},{2,3},{5}}
[{2},{3,4},{1,5}]=>{{1,5},{2},{3,4}}
[{2},{3,5},{1,4}]=>{{1,4},{2},{3,5}}
[{2},{4,5},{1,3}]=>{{1,3},{2},{4,5}}
[{3},{2,4},{1,5}]=>{{1,5},{2,4},{3}}
[{3},{2,5},{1,4}]=>{{1,4},{2,5},{3}}
[{4},{2,3},{1,5}]=>{{1,5},{2,3},{4}}
[{5},{2,3},{1,4}]=>{{1,4},{2,3},{5}}
[{4},{2,5},{1,3}]=>{{1,3},{2,5},{4}}
[{5},{2,4},{1,3}]=>{{1,3},{2,4},{5}}
[{3},{4,5},{1,2}]=>{{1,2},{3},{4,5}}
[{4},{3,5},{1,2}]=>{{1,2},{3,5},{4}}
[{5},{3,4},{1,2}]=>{{1,2},{3,4},{5}}
[{1},{2,3,4},{5}]=>{{1},{2,3,4},{5}}
[{1},{2,3,5},{4}]=>{{1},{2,3,5},{4}}
[{1},{2,4,5},{3}]=>{{1},{2,4,5},{3}}
[{1},{3,4,5},{2}]=>{{1},{2},{3,4,5}}
[{2},{1,3,4},{5}]=>{{1,3,4},{2},{5}}
[{2},{1,3,5},{4}]=>{{1,3,5},{2},{4}}
[{2},{1,4,5},{3}]=>{{1,4,5},{2},{3}}
[{3},{1,2,4},{5}]=>{{1,2,4},{3},{5}}
[{3},{1,2,5},{4}]=>{{1,2,5},{3},{4}}
[{4},{1,2,3},{5}]=>{{1,2,3},{4},{5}}
[{5},{1,2,3},{4}]=>{{1,2,3},{4},{5}}
[{4},{1,2,5},{3}]=>{{1,2,5},{3},{4}}
[{5},{1,2,4},{3}]=>{{1,2,4},{3},{5}}
[{3},{1,4,5},{2}]=>{{1,4,5},{2},{3}}
[{4},{1,3,5},{2}]=>{{1,3,5},{2},{4}}
[{5},{1,3,4},{2}]=>{{1,3,4},{2},{5}}
[{2},{3,4,5},{1}]=>{{1},{2},{3,4,5}}
[{3},{2,4,5},{1}]=>{{1},{2,4,5},{3}}
[{4},{2,3,5},{1}]=>{{1},{2,3,5},{4}}
[{5},{2,3,4},{1}]=>{{1},{2,3,4},{5}}
[{1},{2,3,4,5}]=>{{1},{2,3,4,5}}
[{2},{1,3,4,5}]=>{{1,3,4,5},{2}}
[{3},{1,2,4,5}]=>{{1,2,4,5},{3}}
[{4},{1,2,3,5}]=>{{1,2,3,5},{4}}
[{5},{1,2,3,4}]=>{{1,2,3,4},{5}}
[{1,2},{3},{4},{5}]=>{{1,2},{3},{4},{5}}
[{1,2},{3},{5},{4}]=>{{1,2},{3},{4},{5}}
[{1,2},{4},{3},{5}]=>{{1,2},{3},{4},{5}}
[{1,2},{5},{3},{4}]=>{{1,2},{3},{4},{5}}
[{1,2},{4},{5},{3}]=>{{1,2},{3},{4},{5}}
[{1,2},{5},{4},{3}]=>{{1,2},{3},{4},{5}}
[{1,3},{2},{4},{5}]=>{{1,3},{2},{4},{5}}
[{1,3},{2},{5},{4}]=>{{1,3},{2},{4},{5}}
[{1,4},{2},{3},{5}]=>{{1,4},{2},{3},{5}}
[{1,5},{2},{3},{4}]=>{{1,5},{2},{3},{4}}
[{1,4},{2},{5},{3}]=>{{1,4},{2},{3},{5}}
[{1,5},{2},{4},{3}]=>{{1,5},{2},{3},{4}}
[{1,3},{4},{2},{5}]=>{{1,3},{2},{4},{5}}
[{1,3},{5},{2},{4}]=>{{1,3},{2},{4},{5}}
[{1,4},{3},{2},{5}]=>{{1,4},{2},{3},{5}}
[{1,5},{3},{2},{4}]=>{{1,5},{2},{3},{4}}
[{1,4},{5},{2},{3}]=>{{1,4},{2},{3},{5}}
[{1,5},{4},{2},{3}]=>{{1,5},{2},{3},{4}}
[{1,3},{4},{5},{2}]=>{{1,3},{2},{4},{5}}
[{1,3},{5},{4},{2}]=>{{1,3},{2},{4},{5}}
[{1,4},{3},{5},{2}]=>{{1,4},{2},{3},{5}}
[{1,5},{3},{4},{2}]=>{{1,5},{2},{3},{4}}
[{1,4},{5},{3},{2}]=>{{1,4},{2},{3},{5}}
[{1,5},{4},{3},{2}]=>{{1,5},{2},{3},{4}}
[{2,3},{1},{4},{5}]=>{{1},{2,3},{4},{5}}
[{2,3},{1},{5},{4}]=>{{1},{2,3},{4},{5}}
[{2,4},{1},{3},{5}]=>{{1},{2,4},{3},{5}}
[{2,5},{1},{3},{4}]=>{{1},{2,5},{3},{4}}
[{2,4},{1},{5},{3}]=>{{1},{2,4},{3},{5}}
[{2,5},{1},{4},{3}]=>{{1},{2,5},{3},{4}}
[{3,4},{1},{2},{5}]=>{{1},{2},{3,4},{5}}
[{3,5},{1},{2},{4}]=>{{1},{2},{3,5},{4}}
[{4,5},{1},{2},{3}]=>{{1},{2},{3},{4,5}}
[{3,4},{1},{5},{2}]=>{{1},{2},{3,4},{5}}
[{3,5},{1},{4},{2}]=>{{1},{2},{3,5},{4}}
[{4,5},{1},{3},{2}]=>{{1},{2},{3},{4,5}}
[{2,3},{4},{1},{5}]=>{{1},{2,3},{4},{5}}
[{2,3},{5},{1},{4}]=>{{1},{2,3},{4},{5}}
[{2,4},{3},{1},{5}]=>{{1},{2,4},{3},{5}}
[{2,5},{3},{1},{4}]=>{{1},{2,5},{3},{4}}
[{2,4},{5},{1},{3}]=>{{1},{2,4},{3},{5}}
[{2,5},{4},{1},{3}]=>{{1},{2,5},{3},{4}}
[{3,4},{2},{1},{5}]=>{{1},{2},{3,4},{5}}
[{3,5},{2},{1},{4}]=>{{1},{2},{3,5},{4}}
[{4,5},{2},{1},{3}]=>{{1},{2},{3},{4,5}}
[{3,4},{5},{1},{2}]=>{{1},{2},{3,4},{5}}
[{3,5},{4},{1},{2}]=>{{1},{2},{3,5},{4}}
[{4,5},{3},{1},{2}]=>{{1},{2},{3},{4,5}}
[{2,3},{4},{5},{1}]=>{{1},{2,3},{4},{5}}
[{2,3},{5},{4},{1}]=>{{1},{2,3},{4},{5}}
[{2,4},{3},{5},{1}]=>{{1},{2,4},{3},{5}}
[{2,5},{3},{4},{1}]=>{{1},{2,5},{3},{4}}
[{2,4},{5},{3},{1}]=>{{1},{2,4},{3},{5}}
[{2,5},{4},{3},{1}]=>{{1},{2,5},{3},{4}}
[{3,4},{2},{5},{1}]=>{{1},{2},{3,4},{5}}
[{3,5},{2},{4},{1}]=>{{1},{2},{3,5},{4}}
[{4,5},{2},{3},{1}]=>{{1},{2},{3},{4,5}}
[{3,4},{5},{2},{1}]=>{{1},{2},{3,4},{5}}
[{3,5},{4},{2},{1}]=>{{1},{2},{3,5},{4}}
[{4,5},{3},{2},{1}]=>{{1},{2},{3},{4,5}}
[{1,2},{3},{4,5}]=>{{1,2},{3},{4,5}}
[{1,2},{4},{3,5}]=>{{1,2},{3,5},{4}}
[{1,2},{5},{3,4}]=>{{1,2},{3,4},{5}}
[{1,3},{2},{4,5}]=>{{1,3},{2},{4,5}}
[{1,4},{2},{3,5}]=>{{1,4},{2},{3,5}}
[{1,5},{2},{3,4}]=>{{1,5},{2},{3,4}}
[{1,3},{4},{2,5}]=>{{1,3},{2,5},{4}}
[{1,3},{5},{2,4}]=>{{1,3},{2,4},{5}}
[{1,4},{3},{2,5}]=>{{1,4},{2,5},{3}}
[{1,5},{3},{2,4}]=>{{1,5},{2,4},{3}}
[{1,4},{5},{2,3}]=>{{1,4},{2,3},{5}}
[{1,5},{4},{2,3}]=>{{1,5},{2,3},{4}}
[{2,3},{1},{4,5}]=>{{1},{2,3},{4,5}}
[{2,4},{1},{3,5}]=>{{1},{2,4},{3,5}}
[{2,5},{1},{3,4}]=>{{1},{2,5},{3,4}}
[{3,4},{1},{2,5}]=>{{1},{2,5},{3,4}}
[{3,5},{1},{2,4}]=>{{1},{2,4},{3,5}}
[{4,5},{1},{2,3}]=>{{1},{2,3},{4,5}}
[{2,3},{4},{1,5}]=>{{1,5},{2,3},{4}}
[{2,3},{5},{1,4}]=>{{1,4},{2,3},{5}}
[{2,4},{3},{1,5}]=>{{1,5},{2,4},{3}}
[{2,5},{3},{1,4}]=>{{1,4},{2,5},{3}}
[{2,4},{5},{1,3}]=>{{1,3},{2,4},{5}}
[{2,5},{4},{1,3}]=>{{1,3},{2,5},{4}}
[{3,4},{2},{1,5}]=>{{1,5},{2},{3,4}}
[{3,5},{2},{1,4}]=>{{1,4},{2},{3,5}}
[{4,5},{2},{1,3}]=>{{1,3},{2},{4,5}}
[{3,4},{5},{1,2}]=>{{1,2},{3,4},{5}}
[{3,5},{4},{1,2}]=>{{1,2},{3,5},{4}}
[{4,5},{3},{1,2}]=>{{1,2},{3},{4,5}}
[{1,2},{3,4},{5}]=>{{1,2},{3,4},{5}}
[{1,2},{3,5},{4}]=>{{1,2},{3,5},{4}}
[{1,2},{4,5},{3}]=>{{1,2},{3},{4,5}}
[{1,3},{2,4},{5}]=>{{1,3},{2,4},{5}}
[{1,3},{2,5},{4}]=>{{1,3},{2,5},{4}}
[{1,4},{2,3},{5}]=>{{1,4},{2,3},{5}}
[{1,5},{2,3},{4}]=>{{1,5},{2,3},{4}}
[{1,4},{2,5},{3}]=>{{1,4},{2,5},{3}}
[{1,5},{2,4},{3}]=>{{1,5},{2,4},{3}}
[{1,3},{4,5},{2}]=>{{1,3},{2},{4,5}}
[{1,4},{3,5},{2}]=>{{1,4},{2},{3,5}}
[{1,5},{3,4},{2}]=>{{1,5},{2},{3,4}}
[{2,3},{1,4},{5}]=>{{1,4},{2,3},{5}}
[{2,3},{1,5},{4}]=>{{1,5},{2,3},{4}}
[{2,4},{1,3},{5}]=>{{1,3},{2,4},{5}}
[{2,5},{1,3},{4}]=>{{1,3},{2,5},{4}}
[{2,4},{1,5},{3}]=>{{1,5},{2,4},{3}}
[{2,5},{1,4},{3}]=>{{1,4},{2,5},{3}}
[{3,4},{1,2},{5}]=>{{1,2},{3,4},{5}}
[{3,5},{1,2},{4}]=>{{1,2},{3,5},{4}}
[{4,5},{1,2},{3}]=>{{1,2},{3},{4,5}}
[{3,4},{1,5},{2}]=>{{1,5},{2},{3,4}}
[{3,5},{1,4},{2}]=>{{1,4},{2},{3,5}}
[{4,5},{1,3},{2}]=>{{1,3},{2},{4,5}}
[{2,3},{4,5},{1}]=>{{1},{2,3},{4,5}}
[{2,4},{3,5},{1}]=>{{1},{2,4},{3,5}}
[{2,5},{3,4},{1}]=>{{1},{2,5},{3,4}}
[{3,4},{2,5},{1}]=>{{1},{2,5},{3,4}}
[{3,5},{2,4},{1}]=>{{1},{2,4},{3,5}}
[{4,5},{2,3},{1}]=>{{1},{2,3},{4,5}}
[{1,2},{3,4,5}]=>{{1,2},{3,4,5}}
[{1,3},{2,4,5}]=>{{1,3},{2,4,5}}
[{1,4},{2,3,5}]=>{{1,4},{2,3,5}}
[{1,5},{2,3,4}]=>{{1,5},{2,3,4}}
[{2,3},{1,4,5}]=>{{1,4,5},{2,3}}
[{2,4},{1,3,5}]=>{{1,3,5},{2,4}}
[{2,5},{1,3,4}]=>{{1,3,4},{2,5}}
[{3,4},{1,2,5}]=>{{1,2,5},{3,4}}
[{3,5},{1,2,4}]=>{{1,2,4},{3,5}}
[{4,5},{1,2,3}]=>{{1,2,3},{4,5}}
[{1,2,3},{4},{5}]=>{{1,2,3},{4},{5}}
[{1,2,3},{5},{4}]=>{{1,2,3},{4},{5}}
[{1,2,4},{3},{5}]=>{{1,2,4},{3},{5}}
[{1,2,5},{3},{4}]=>{{1,2,5},{3},{4}}
[{1,2,4},{5},{3}]=>{{1,2,4},{3},{5}}
[{1,2,5},{4},{3}]=>{{1,2,5},{3},{4}}
[{1,3,4},{2},{5}]=>{{1,3,4},{2},{5}}
[{1,3,5},{2},{4}]=>{{1,3,5},{2},{4}}
[{1,4,5},{2},{3}]=>{{1,4,5},{2},{3}}
[{1,3,4},{5},{2}]=>{{1,3,4},{2},{5}}
[{1,3,5},{4},{2}]=>{{1,3,5},{2},{4}}
[{1,4,5},{3},{2}]=>{{1,4,5},{2},{3}}
[{2,3,4},{1},{5}]=>{{1},{2,3,4},{5}}
[{2,3,5},{1},{4}]=>{{1},{2,3,5},{4}}
[{2,4,5},{1},{3}]=>{{1},{2,4,5},{3}}
[{3,4,5},{1},{2}]=>{{1},{2},{3,4,5}}
[{2,3,4},{5},{1}]=>{{1},{2,3,4},{5}}
[{2,3,5},{4},{1}]=>{{1},{2,3,5},{4}}
[{2,4,5},{3},{1}]=>{{1},{2,4,5},{3}}
[{3,4,5},{2},{1}]=>{{1},{2},{3,4,5}}
[{1,2,3},{4,5}]=>{{1,2,3},{4,5}}
[{1,2,4},{3,5}]=>{{1,2,4},{3,5}}
[{1,2,5},{3,4}]=>{{1,2,5},{3,4}}
[{1,3,4},{2,5}]=>{{1,3,4},{2,5}}
[{1,3,5},{2,4}]=>{{1,3,5},{2,4}}
[{1,4,5},{2,3}]=>{{1,4,5},{2,3}}
[{2,3,4},{1,5}]=>{{1,5},{2,3,4}}
[{2,3,5},{1,4}]=>{{1,4},{2,3,5}}
[{2,4,5},{1,3}]=>{{1,3},{2,4,5}}
[{3,4,5},{1,2}]=>{{1,2},{3,4,5}}
[{1,2,3,4},{5}]=>{{1,2,3,4},{5}}
[{1,2,3,5},{4}]=>{{1,2,3,5},{4}}
[{1,2,4,5},{3}]=>{{1,2,4,5},{3}}
[{1,3,4,5},{2}]=>{{1,3,4,5},{2}}
[{2,3,4,5},{1}]=>{{1},{2,3,4,5}}
[{1,2,3,4,5}]=>{{1,2,3,4,5}}
[{1},{2},{3},{4},{5},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{3},{4},{6},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{3},{5},{4},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{3},{6},{4},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{3},{5},{6},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{3},{6},{5},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{3},{5},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{3},{6},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{3},{4},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{3},{4},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{3},{6},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{3},{5},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{5},{3},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{6},{3},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{4},{3},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{4},{3},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{6},{3},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{5},{3},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{5},{6},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{4},{6},{5},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{4},{6},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{4},{5},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{5},{6},{4},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{2},{6},{5},{4},{3}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{4},{5},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{4},{6},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{5},{4},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{6},{4},{5}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{5},{6},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{3},{2},{6},{5},{4}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{4},{2},{3},{5},{6}]=>{{1},{2},{3},{4},{5},{6}}
[{1},{4},{2},{3},{6},{5}]=>{{1},{2},{3},{4},{5},{6}}
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[{5},{4},{1},{2},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{1},{2},{3,5}]=>{{1},{2},{3,5},{4},{6}}
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[{6},{5},{1},{2},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{3},{4},{1},{5},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{3},{4},{1},{6},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{1},{4},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{1},{4},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{1},{6},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{1},{5},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{3},{1},{5},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{4},{3},{1},{6},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{1},{4},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{1},{4},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{1},{6},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{1},{5},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{1},{3},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{1},{3},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{1},{3},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{1},{3},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{1},{3},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{1},{3},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{1},{6},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{1},{5},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{1},{6},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{1},{5},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{1},{4},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{1},{4},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{2},{3},{4},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{2},{3},{5},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{2},{3},{6},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4},{3},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{2},{5},{3},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{2},{6},{3},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4},{5},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{2},{4},{6},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{2},{5},{4},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{2},{6},{4},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{2},{5},{6},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{2},{6},{5},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{3},{2},{4},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{3},{2},{5},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{3},{2},{6},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{4},{2},{3},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{5},{2},{3},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{6},{2},{3},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{4},{2},{5},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{4},{2},{6},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{5},{2},{4},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{6},{2},{4},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{5},{2},{6},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{6},{2},{5},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{3},{4},{2},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{3},{5},{2},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{3},{6},{2},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{4},{3},{2},{1},{5,6}]=>{{1},{2},{3},{4},{5,6}}
[{5},{3},{2},{1},{4,6}]=>{{1},{2},{3},{4,6},{5}}
[{6},{3},{2},{1},{4,5}]=>{{1},{2},{3},{4,5},{6}}
[{4},{5},{2},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{4},{6},{2},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{5},{4},{2},{1},{3,6}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{2},{1},{3,5}]=>{{1},{2},{3,5},{4},{6}}
[{5},{6},{2},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{6},{5},{2},{1},{3,4}]=>{{1},{2},{3,4},{5},{6}}
[{3},{4},{5},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{3},{4},{6},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{4},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{4},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{6},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{5},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{3},{5},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{4},{3},{6},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{4},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{4},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{6},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{5},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{3},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{3},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{3},{1},{2,6}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{3},{1},{2,5}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{3},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{3},{1},{2,4}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{6},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{5},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{6},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{5},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{4},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{4},{1},{2,3}]=>{{1},{2,3},{4},{5},{6}}
[{2},{3},{4},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{3},{4},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{3},{5},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{3},{6},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{3},{5},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{6},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{4},{3},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{4},{3},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{3},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{3},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{3},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{3},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{4},{5},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{4},{6},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{4},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{4},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{6},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{5},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{2},{4},{5},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{2},{4},{6},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{4},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{4},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{6},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{5},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{3},{2},{4},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{2},{4},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{5},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{2},{6},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{5},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{6},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{2},{3},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{2},{3},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{3},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{3},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{3},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{3},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{2},{5},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{2},{6},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{4},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{4},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{6},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{5},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{2},{5},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{4},{2},{6},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{4},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{4},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{6},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{5},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{3},{4},{2},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{4},{2},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{2},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{2},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{2},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{2},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{3},{2},{5},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{3},{2},{6},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{2},{4},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{2},{4},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{2},{6},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{2},{5},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{2},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{2},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{2},{3},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{2},{3},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{2},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{2},{3},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{2},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{2},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{2},{6},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{2},{5},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{2},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{2},{4},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{3},{4},{5},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{4},{6},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{4},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{4},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{6},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{5},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{3},{5},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{3},{6},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{4},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{4},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{6},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{5},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{3},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{3},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{3},{2},{1,6}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{3},{2},{1,5}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{3},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{3},{2},{1,4}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{6},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{5},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{6},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{5},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{4},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{4},{2},{1,3}]=>{{1,3},{2},{4},{5},{6}}
[{3},{4},{5},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{3},{4},{6},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{4},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{4},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{6},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{5},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{5},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{6},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{4},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{4},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{6},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{5},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{3},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{3},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{3},{6},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{3},{5},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{3},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{3},{4},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{6},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{5},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{6},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{5},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{4},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{4},{3},{1,2}]=>{{1,2},{3},{4},{5},{6}}
[{1},{2},{3},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
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[{1},{2},{4},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
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[{1},{2},{6},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{1},{2},{5},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{1},{2},{6},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{1},{2},{4},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{1},{2},{5},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{1},{2},{6},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{2},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{2},{4,6},{5}]=>{{1},{2},{3},{4,6},{5}}
[{1},{3},{2},{5,6},{4}]=>{{1},{2},{3},{4},{5,6}}
[{1},{4},{2},{3,5},{6}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{2},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
[{1},{5},{2},{3,4},{6}]=>{{1},{2},{3,4},{5},{6}}
[{1},{6},{2},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{1},{5},{2},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{1},{6},{2},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{2},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{1},{5},{2},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{1},{6},{2},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{4},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{3},{4},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{3},{5},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{3},{6},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{3},{5},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{3},{6},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{3},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{3},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{5},{3},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{6},{3},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{5},{3},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{6},{3},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{5},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{4},{6},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{5},{4},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{6},{4},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{5},{6},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{6},{5},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{4},{5},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{1},{4},{6},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{1},{5},{4},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{1},{6},{4},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{1},{5},{6},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{6},{5},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{3},{4},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{1},{3},{5},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{1},{3},{6},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{1},{4},{3},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{1},{5},{3},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{1},{6},{3},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{1},{4},{5},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{4},{6},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{5},{4},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{6},{4},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{5},{6},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{1},{6},{5},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{2},{1},{3},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
[{2},{1},{3},{4,6},{5}]=>{{1},{2},{3},{4,6},{5}}
[{2},{1},{3},{5,6},{4}]=>{{1},{2},{3},{4},{5,6}}
[{2},{1},{4},{3,5},{6}]=>{{1},{2},{3,5},{4},{6}}
[{2},{1},{4},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
[{2},{1},{5},{3,4},{6}]=>{{1},{2},{3,4},{5},{6}}
[{2},{1},{6},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{2},{1},{5},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{2},{1},{6},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{2},{1},{4},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{2},{1},{5},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{2},{1},{6},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{2},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{2},{4,6},{5}]=>{{1},{2},{3},{4,6},{5}}
[{3},{1},{2},{5,6},{4}]=>{{1},{2},{3},{4},{5,6}}
[{4},{1},{2},{3,5},{6}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{2},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
[{5},{1},{2},{3,4},{6}]=>{{1},{2},{3,4},{5},{6}}
[{6},{1},{2},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{5},{1},{2},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{6},{1},{2},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{2},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{5},{1},{2},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{6},{1},{2},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{4},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{3},{1},{4},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{3},{1},{5},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{3},{1},{6},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{3},{1},{5},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{3},{1},{6},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{3},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{3},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{5},{1},{3},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{6},{1},{3},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{5},{1},{3},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{6},{1},{3},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{5},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{4},{1},{6},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{1},{4},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{6},{1},{4},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{1},{6},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{6},{1},{5},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{4},{1},{5},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{4},{1},{6},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{1},{4},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{6},{1},{4},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{1},{6},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{6},{1},{5},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{3},{1},{4},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{3},{1},{5},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{3},{1},{6},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{1},{3},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{5},{1},{3},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{6},{1},{3},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{1},{5},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{4},{1},{6},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{1},{4},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{6},{1},{4},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{1},{6},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{6},{1},{5},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{2},{3},{1},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
[{2},{3},{1},{4,6},{5}]=>{{1},{2},{3},{4,6},{5}}
[{2},{3},{1},{5,6},{4}]=>{{1},{2},{3},{4},{5,6}}
[{2},{4},{1},{3,5},{6}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{1},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
[{2},{5},{1},{3,4},{6}]=>{{1},{2},{3,4},{5},{6}}
[{2},{6},{1},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{2},{5},{1},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{2},{6},{1},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{1},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{2},{5},{1},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{2},{6},{1},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{1},{4,5},{6}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{1},{4,6},{5}]=>{{1},{2},{3},{4,6},{5}}
[{3},{2},{1},{5,6},{4}]=>{{1},{2},{3},{4},{5,6}}
[{4},{2},{1},{3,5},{6}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{1},{3,6},{5}]=>{{1},{2},{3,6},{4},{5}}
[{5},{2},{1},{3,4},{6}]=>{{1},{2},{3,4},{5},{6}}
[{6},{2},{1},{3,4},{5}]=>{{1},{2},{3,4},{5},{6}}
[{5},{2},{1},{3,6},{4}]=>{{1},{2},{3,6},{4},{5}}
[{6},{2},{1},{3,5},{4}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{1},{5,6},{3}]=>{{1},{2},{3},{4},{5,6}}
[{5},{2},{1},{4,6},{3}]=>{{1},{2},{3},{4,6},{5}}
[{6},{2},{1},{4,5},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4},{1},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{3},{4},{1},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{3},{5},{1},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{1},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{3},{5},{1},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{1},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{1},{2,5},{6}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{1},{2,6},{5}]=>{{1},{2,6},{3},{4},{5}}
[{5},{3},{1},{2,4},{6}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{1},{2,4},{5}]=>{{1},{2,4},{3},{5},{6}}
[{5},{3},{1},{2,6},{4}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{1},{2,5},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{5},{1},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{1},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{1},{2,3},{6}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{1},{2,3},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{1},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{1},{2,3},{4}]=>{{1},{2,3},{4},{5},{6}}
[{4},{5},{1},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{1},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{1},{2,6},{3}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{1},{2,5},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{1},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{1},{2,4},{3}]=>{{1},{2,4},{3},{5},{6}}
[{3},{4},{1},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{3},{5},{1},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{3},{6},{1},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{3},{1},{5,6},{2}]=>{{1},{2},{3},{4},{5,6}}
[{5},{3},{1},{4,6},{2}]=>{{1},{2},{3},{4,6},{5}}
[{6},{3},{1},{4,5},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{5},{1},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{4},{6},{1},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{4},{1},{3,6},{2}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{1},{3,5},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{6},{1},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{6},{5},{1},{3,4},{2}]=>{{1},{2},{3,4},{5},{6}}
[{2},{3},{4},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{2},{3},{4},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{2},{3},{5},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{6},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{5},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{2},{3},{6},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{3},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{3},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{2},{5},{3},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{3},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{2},{5},{3},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{3},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{5},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{2},{4},{6},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{4},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{4},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{6},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{5},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{2},{4},{5},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{2},{4},{6},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{4},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{4},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{2},{5},{6},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{5},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{4},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{4},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{3},{2},{5},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{6},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{5},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{3},{2},{6},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{3},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{3},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{5},{2},{3},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{3},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{5},{2},{3},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{3},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{5},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{4},{2},{6},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{4},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{4},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{6},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{5},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{4},{2},{5},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{4},{2},{6},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{4},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{4},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{2},{6},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{5},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{3},{4},{2},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{3},{4},{2},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{3},{5},{2},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{2},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{3},{5},{2},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{2},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{2},{1,5},{6}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{2},{1,6},{5}]=>{{1,6},{2},{3},{4},{5}}
[{5},{3},{2},{1,4},{6}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{2},{1,4},{5}]=>{{1,4},{2},{3},{5},{6}}
[{5},{3},{2},{1,6},{4}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{2},{1,5},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{5},{2},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{2},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{2},{1,3},{6}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{2},{1,3},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{2},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{2},{1,3},{4}]=>{{1,3},{2},{4},{5},{6}}
[{4},{5},{2},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{2},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{2},{1,6},{3}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{2},{1,5},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{2},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{2},{1,4},{3}]=>{{1,4},{2},{3},{5},{6}}
[{3},{4},{5},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{3},{4},{6},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{4},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{4},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{6},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{5},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{5},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{6},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{4},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{4},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{6},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{5},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{3},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{3},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{3},{1,2},{6}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{3},{1,2},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{3},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{3},{1,2},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{6},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{5},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{6},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{5},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{4},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{4},{1,2},{3}]=>{{1,2},{3},{4},{5},{6}}
[{3},{4},{5},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{3},{4},{6},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{4},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{4},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{3},{5},{6},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{5},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{4},{3},{5},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{4},{3},{6},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{4},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{4},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{3},{6},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{5},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{3},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{3},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{3},{1,6},{2}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{3},{1,5},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{3},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{3},{1,4},{2}]=>{{1,4},{2},{3},{5},{6}}
[{4},{5},{6},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{5},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{6},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{5},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{4},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{4},{1,3},{2}]=>{{1,3},{2},{4},{5},{6}}
[{2},{3},{4},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{2},{3},{5},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{3},{6},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4},{3},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{2},{5},{3},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{6},{3},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4},{5},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{4},{6},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{5},{4},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{6},{4},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{5},{6},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{2},{6},{5},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{3},{2},{4},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{3},{2},{5},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{2},{6},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{2},{3},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{2},{3},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{2},{3},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{2},{5},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{4},{2},{6},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{2},{4},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{2},{4},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{2},{6},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{2},{5},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{3},{4},{2},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{3},{5},{2},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{6},{2},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{3},{2},{5,6},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{3},{2},{4,6},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{3},{2},{4,5},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{5},{2},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{4},{6},{2},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{4},{2},{3,6},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{2},{3,5},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{6},{2},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{5},{2},{3,4},{1}]=>{{1},{2},{3,4},{5},{6}}
[{3},{4},{5},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{3},{4},{6},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{4},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{4},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{5},{6},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{5},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{4},{3},{5},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{4},{3},{6},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{4},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{4},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{3},{6},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{5},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{3},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{3},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{3},{2,6},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{3},{2,5},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{3},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{3},{2,4},{1}]=>{{1},{2,4},{3},{5},{6}}
[{4},{5},{6},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{5},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{6},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{5},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{4},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{4},{2,3},{1}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2},{3},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{1},{2},{4},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{1},{2},{5},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{1},{2},{6},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{1},{3},{2},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{1},{4},{2},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{1},{5},{2},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{1},{6},{2},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{1},{3},{4},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{1},{3},{5},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{1},{3},{6},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{1},{4},{3},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{1},{5},{3},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{1},{6},{3},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{1},{4},{5},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{1},{4},{6},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{1},{5},{4},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{1},{6},{4},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{1},{5},{6},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{1},{6},{5},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{2},{1},{3},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{2},{1},{4},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{2},{1},{5},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{2},{1},{6},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{3},{1},{2},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{4},{1},{2},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{5},{1},{2},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{6},{1},{2},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{3},{1},{4},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{3},{1},{5},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{3},{1},{6},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{4},{1},{3},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{5},{1},{3},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{6},{1},{3},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{4},{1},{5},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{4},{1},{6},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{5},{1},{4},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{6},{1},{4},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{5},{1},{6},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{6},{1},{5},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{2},{3},{1},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{2},{4},{1},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{2},{5},{1},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{2},{6},{1},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{3},{2},{1},{4,5,6}]=>{{1},{2},{3},{4,5,6}}
[{4},{2},{1},{3,5,6}]=>{{1},{2},{3,5,6},{4}}
[{5},{2},{1},{3,4,6}]=>{{1},{2},{3,4,6},{5}}
[{6},{2},{1},{3,4,5}]=>{{1},{2},{3,4,5},{6}}
[{3},{4},{1},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{3},{5},{1},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{3},{6},{1},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{4},{3},{1},{2,5,6}]=>{{1},{2,5,6},{3},{4}}
[{5},{3},{1},{2,4,6}]=>{{1},{2,4,6},{3},{5}}
[{6},{3},{1},{2,4,5}]=>{{1},{2,4,5},{3},{6}}
[{4},{5},{1},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{4},{6},{1},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{5},{4},{1},{2,3,6}]=>{{1},{2,3,6},{4},{5}}
[{6},{4},{1},{2,3,5}]=>{{1},{2,3,5},{4},{6}}
[{5},{6},{1},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{6},{5},{1},{2,3,4}]=>{{1},{2,3,4},{5},{6}}
[{2},{3},{4},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{2},{3},{5},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{2},{3},{6},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{2},{4},{3},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{2},{5},{3},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{2},{6},{3},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{2},{4},{5},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{2},{4},{6},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{2},{5},{4},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{2},{6},{4},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{2},{5},{6},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{2},{6},{5},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{3},{2},{4},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{3},{2},{5},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{3},{2},{6},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{4},{2},{3},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{5},{2},{3},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{6},{2},{3},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{4},{2},{5},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{4},{2},{6},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{5},{2},{4},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{6},{2},{4},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{5},{2},{6},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{6},{2},{5},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{3},{4},{2},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{3},{5},{2},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{3},{6},{2},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{4},{3},{2},{1,5,6}]=>{{1,5,6},{2},{3},{4}}
[{5},{3},{2},{1,4,6}]=>{{1,4,6},{2},{3},{5}}
[{6},{3},{2},{1,4,5}]=>{{1,4,5},{2},{3},{6}}
[{4},{5},{2},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{4},{6},{2},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{5},{4},{2},{1,3,6}]=>{{1,3,6},{2},{4},{5}}
[{6},{4},{2},{1,3,5}]=>{{1,3,5},{2},{4},{6}}
[{5},{6},{2},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{6},{5},{2},{1,3,4}]=>{{1,3,4},{2},{5},{6}}
[{3},{4},{5},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{3},{4},{6},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{3},{5},{4},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{3},{6},{4},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{3},{5},{6},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{3},{6},{5},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{4},{3},{5},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{4},{3},{6},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{5},{3},{4},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{6},{3},{4},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{5},{3},{6},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{6},{3},{5},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{4},{5},{3},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{4},{6},{3},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{5},{4},{3},{1,2,6}]=>{{1,2,6},{3},{4},{5}}
[{6},{4},{3},{1,2,5}]=>{{1,2,5},{3},{4},{6}}
[{5},{6},{3},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{6},{5},{3},{1,2,4}]=>{{1,2,4},{3},{5},{6}}
[{4},{5},{6},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{4},{6},{5},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{5},{4},{6},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{6},{4},{5},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{5},{6},{4},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{6},{5},{4},{1,2,3}]=>{{1,2,3},{4},{5},{6}}
[{1},{2},{3,4},{5},{6}]=>{{1},{2},{3,4},{5},{6}}
[{1},{2},{3,4},{6},{5}]=>{{1},{2},{3,4},{5},{6}}
[{1},{2},{3,5},{4},{6}]=>{{1},{2},{3,5},{4},{6}}
[{1},{2},{3,6},{4},{5}]=>{{1},{2},{3,6},{4},{5}}
[{1},{2},{3,5},{6},{4}]=>{{1},{2},{3,5},{4},{6}}
[{1},{2},{3,6},{5},{4}]=>{{1},{2},{3,6},{4},{5}}
[{1},{2},{4,5},{3},{6}]=>{{1},{2},{3},{4,5},{6}}
[{1},{2},{4,6},{3},{5}]=>{{1},{2},{3},{4,6},{5}}
[{1},{2},{5,6},{3},{4}]=>{{1},{2},{3},{4},{5,6}}
[{1},{2},{4,5},{6},{3}]=>{{1},{2},{3},{4,5},{6}}
[{1},{2},{4,6},{5},{3}]=>{{1},{2},{3},{4,6},{5}}
[{1},{2},{5,6},{4},{3}]=>{{1},{2},{3},{4},{5,6}}
[{1},{3},{2,4},{5},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{3},{2,4},{6},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{3},{2,5},{4},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{3},{2,6},{4},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{3},{2,5},{6},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{3},{2,6},{5},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{4},{2,3},{5},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{4},{2,3},{6},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{5},{2,3},{4},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{6},{2,3},{4},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{5},{2,3},{6},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{6},{2,3},{5},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{4},{2,5},{3},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{2,6},{3},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{5},{2,4},{3},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{6},{2,4},{3},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{5},{2,6},{3},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{6},{2,5},{3},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{2,5},{6},{3}]=>{{1},{2,5},{3},{4},{6}}
[{1},{4},{2,6},{5},{3}]=>{{1},{2,6},{3},{4},{5}}
[{1},{5},{2,4},{6},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{6},{2,4},{5},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{5},{2,6},{4},{3}]=>{{1},{2,6},{3},{4},{5}}
[{1},{6},{2,5},{4},{3}]=>{{1},{2,5},{3},{4},{6}}
[{1},{3},{4,5},{2},{6}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{4,6},{2},{5}]=>{{1},{2},{3},{4,6},{5}}
[{1},{3},{5,6},{2},{4}]=>{{1},{2},{3},{4},{5,6}}
[{1},{4},{3,5},{2},{6}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{3,6},{2},{5}]=>{{1},{2},{3,6},{4},{5}}
[{1},{5},{3,4},{2},{6}]=>{{1},{2},{3,4},{5},{6}}
[{1},{6},{3,4},{2},{5}]=>{{1},{2},{3,4},{5},{6}}
[{1},{5},{3,6},{2},{4}]=>{{1},{2},{3,6},{4},{5}}
[{1},{6},{3,5},{2},{4}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{5,6},{2},{3}]=>{{1},{2},{3},{4},{5,6}}
[{1},{5},{4,6},{2},{3}]=>{{1},{2},{3},{4,6},{5}}
[{1},{6},{4,5},{2},{3}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{4,5},{6},{2}]=>{{1},{2},{3},{4,5},{6}}
[{1},{3},{4,6},{5},{2}]=>{{1},{2},{3},{4,6},{5}}
[{1},{3},{5,6},{4},{2}]=>{{1},{2},{3},{4},{5,6}}
[{1},{4},{3,5},{6},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{3,6},{5},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{5},{3,4},{6},{2}]=>{{1},{2},{3,4},{5},{6}}
[{1},{6},{3,4},{5},{2}]=>{{1},{2},{3,4},{5},{6}}
[{1},{5},{3,6},{4},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{6},{3,5},{4},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{4},{5,6},{3},{2}]=>{{1},{2},{3},{4},{5,6}}
[{1},{5},{4,6},{3},{2}]=>{{1},{2},{3},{4,6},{5}}
[{1},{6},{4,5},{3},{2}]=>{{1},{2},{3},{4,5},{6}}
[{2},{1},{3,4},{5},{6}]=>{{1},{2},{3,4},{5},{6}}
[{2},{1},{3,4},{6},{5}]=>{{1},{2},{3,4},{5},{6}}
[{2},{1},{3,5},{4},{6}]=>{{1},{2},{3,5},{4},{6}}
[{2},{1},{3,6},{4},{5}]=>{{1},{2},{3,6},{4},{5}}
[{2},{1},{3,5},{6},{4}]=>{{1},{2},{3,5},{4},{6}}
[{2},{1},{3,6},{5},{4}]=>{{1},{2},{3,6},{4},{5}}
[{2},{1},{4,5},{3},{6}]=>{{1},{2},{3},{4,5},{6}}
[{2},{1},{4,6},{3},{5}]=>{{1},{2},{3},{4,6},{5}}
[{2},{1},{5,6},{3},{4}]=>{{1},{2},{3},{4},{5,6}}
[{2},{1},{4,5},{6},{3}]=>{{1},{2},{3},{4,5},{6}}
[{2},{1},{4,6},{5},{3}]=>{{1},{2},{3},{4,6},{5}}
[{2},{1},{5,6},{4},{3}]=>{{1},{2},{3},{4},{5,6}}
[{3},{1},{2,4},{5},{6}]=>{{1},{2,4},{3},{5},{6}}
[{3},{1},{2,4},{6},{5}]=>{{1},{2,4},{3},{5},{6}}
[{3},{1},{2,5},{4},{6}]=>{{1},{2,5},{3},{4},{6}}
[{3},{1},{2,6},{4},{5}]=>{{1},{2,6},{3},{4},{5}}
[{3},{1},{2,5},{6},{4}]=>{{1},{2,5},{3},{4},{6}}
[{3},{1},{2,6},{5},{4}]=>{{1},{2,6},{3},{4},{5}}
[{4},{1},{2,3},{5},{6}]=>{{1},{2,3},{4},{5},{6}}
[{4},{1},{2,3},{6},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{1},{2,3},{4},{6}]=>{{1},{2,3},{4},{5},{6}}
[{6},{1},{2,3},{4},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{1},{2,3},{6},{4}]=>{{1},{2,3},{4},{5},{6}}
[{6},{1},{2,3},{5},{4}]=>{{1},{2,3},{4},{5},{6}}
[{4},{1},{2,5},{3},{6}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{2,6},{3},{5}]=>{{1},{2,6},{3},{4},{5}}
[{5},{1},{2,4},{3},{6}]=>{{1},{2,4},{3},{5},{6}}
[{6},{1},{2,4},{3},{5}]=>{{1},{2,4},{3},{5},{6}}
[{5},{1},{2,6},{3},{4}]=>{{1},{2,6},{3},{4},{5}}
[{6},{1},{2,5},{3},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{2,5},{6},{3}]=>{{1},{2,5},{3},{4},{6}}
[{4},{1},{2,6},{5},{3}]=>{{1},{2,6},{3},{4},{5}}
[{5},{1},{2,4},{6},{3}]=>{{1},{2,4},{3},{5},{6}}
[{6},{1},{2,4},{5},{3}]=>{{1},{2,4},{3},{5},{6}}
[{5},{1},{2,6},{4},{3}]=>{{1},{2,6},{3},{4},{5}}
[{6},{1},{2,5},{4},{3}]=>{{1},{2,5},{3},{4},{6}}
[{3},{1},{4,5},{2},{6}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{4,6},{2},{5}]=>{{1},{2},{3},{4,6},{5}}
[{3},{1},{5,6},{2},{4}]=>{{1},{2},{3},{4},{5,6}}
[{4},{1},{3,5},{2},{6}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{3,6},{2},{5}]=>{{1},{2},{3,6},{4},{5}}
[{5},{1},{3,4},{2},{6}]=>{{1},{2},{3,4},{5},{6}}
[{6},{1},{3,4},{2},{5}]=>{{1},{2},{3,4},{5},{6}}
[{5},{1},{3,6},{2},{4}]=>{{1},{2},{3,6},{4},{5}}
[{6},{1},{3,5},{2},{4}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{5,6},{2},{3}]=>{{1},{2},{3},{4},{5,6}}
[{5},{1},{4,6},{2},{3}]=>{{1},{2},{3},{4,6},{5}}
[{6},{1},{4,5},{2},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{4,5},{6},{2}]=>{{1},{2},{3},{4,5},{6}}
[{3},{1},{4,6},{5},{2}]=>{{1},{2},{3},{4,6},{5}}
[{3},{1},{5,6},{4},{2}]=>{{1},{2},{3},{4},{5,6}}
[{4},{1},{3,5},{6},{2}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{3,6},{5},{2}]=>{{1},{2},{3,6},{4},{5}}
[{5},{1},{3,4},{6},{2}]=>{{1},{2},{3,4},{5},{6}}
[{6},{1},{3,4},{5},{2}]=>{{1},{2},{3,4},{5},{6}}
[{5},{1},{3,6},{4},{2}]=>{{1},{2},{3,6},{4},{5}}
[{6},{1},{3,5},{4},{2}]=>{{1},{2},{3,5},{4},{6}}
[{4},{1},{5,6},{3},{2}]=>{{1},{2},{3},{4},{5,6}}
[{5},{1},{4,6},{3},{2}]=>{{1},{2},{3},{4,6},{5}}
[{6},{1},{4,5},{3},{2}]=>{{1},{2},{3},{4,5},{6}}
[{2},{3},{1,4},{5},{6}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{1,4},{6},{5}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{1,5},{4},{6}]=>{{1,5},{2},{3},{4},{6}}
[{2},{3},{1,6},{4},{5}]=>{{1,6},{2},{3},{4},{5}}
[{2},{3},{1,5},{6},{4}]=>{{1,5},{2},{3},{4},{6}}
[{2},{3},{1,6},{5},{4}]=>{{1,6},{2},{3},{4},{5}}
[{2},{4},{1,3},{5},{6}]=>{{1,3},{2},{4},{5},{6}}
[{2},{4},{1,3},{6},{5}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{1,3},{4},{6}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{1,3},{4},{5}]=>{{1,3},{2},{4},{5},{6}}
[{2},{5},{1,3},{6},{4}]=>{{1,3},{2},{4},{5},{6}}
[{2},{6},{1,3},{5},{4}]=>{{1,3},{2},{4},{5},{6}}
[{2},{4},{1,5},{3},{6}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{1,6},{3},{5}]=>{{1,6},{2},{3},{4},{5}}
[{2},{5},{1,4},{3},{6}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{1,4},{3},{5}]=>{{1,4},{2},{3},{5},{6}}
[{2},{5},{1,6},{3},{4}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{1,5},{3},{4}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{1,5},{6},{3}]=>{{1,5},{2},{3},{4},{6}}
[{2},{4},{1,6},{5},{3}]=>{{1,6},{2},{3},{4},{5}}
[{2},{5},{1,4},{6},{3}]=>{{1,4},{2},{3},{5},{6}}
[{2},{6},{1,4},{5},{3}]=>{{1,4},{2},{3},{5},{6}}
[{2},{5},{1,6},{4},{3}]=>{{1,6},{2},{3},{4},{5}}
[{2},{6},{1,5},{4},{3}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{1,4},{5},{6}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{1,4},{6},{5}]=>{{1,4},{2},{3},{5},{6}}
[{3},{2},{1,5},{4},{6}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{1,6},{4},{5}]=>{{1,6},{2},{3},{4},{5}}
[{3},{2},{1,5},{6},{4}]=>{{1,5},{2},{3},{4},{6}}
[{3},{2},{1,6},{5},{4}]=>{{1,6},{2},{3},{4},{5}}
[{4},{2},{1,3},{5},{6}]=>{{1,3},{2},{4},{5},{6}}
[{4},{2},{1,3},{6},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{1,3},{4},{6}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{1,3},{4},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{2},{1,3},{6},{4}]=>{{1,3},{2},{4},{5},{6}}
[{6},{2},{1,3},{5},{4}]=>{{1,3},{2},{4},{5},{6}}
[{4},{2},{1,5},{3},{6}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{1,6},{3},{5}]=>{{1,6},{2},{3},{4},{5}}
[{5},{2},{1,4},{3},{6}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{1,4},{3},{5}]=>{{1,4},{2},{3},{5},{6}}
[{5},{2},{1,6},{3},{4}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{1,5},{3},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{1,5},{6},{3}]=>{{1,5},{2},{3},{4},{6}}
[{4},{2},{1,6},{5},{3}]=>{{1,6},{2},{3},{4},{5}}
[{5},{2},{1,4},{6},{3}]=>{{1,4},{2},{3},{5},{6}}
[{6},{2},{1,4},{5},{3}]=>{{1,4},{2},{3},{5},{6}}
[{5},{2},{1,6},{4},{3}]=>{{1,6},{2},{3},{4},{5}}
[{6},{2},{1,5},{4},{3}]=>{{1,5},{2},{3},{4},{6}}
[{3},{4},{1,2},{5},{6}]=>{{1,2},{3},{4},{5},{6}}
[{3},{4},{1,2},{6},{5}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{1,2},{4},{6}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{1,2},{4},{5}]=>{{1,2},{3},{4},{5},{6}}
[{3},{5},{1,2},{6},{4}]=>{{1,2},{3},{4},{5},{6}}
[{3},{6},{1,2},{5},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{1,2},{5},{6}]=>{{1,2},{3},{4},{5},{6}}
[{4},{3},{1,2},{6},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{1,2},{4},{6}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{1,2},{4},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{3},{1,2},{6},{4}]=>{{1,2},{3},{4},{5},{6}}
[{6},{3},{1,2},{5},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{1,2},{3},{6}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{1,2},{3},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{1,2},{3},{6}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{1,2},{3},{5}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{1,2},{3},{4}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{1,2},{3},{4}]=>{{1,2},{3},{4},{5},{6}}
[{4},{5},{1,2},{6},{3}]=>{{1,2},{3},{4},{5},{6}}
[{4},{6},{1,2},{5},{3}]=>{{1,2},{3},{4},{5},{6}}
[{5},{4},{1,2},{6},{3}]=>{{1,2},{3},{4},{5},{6}}
[{6},{4},{1,2},{5},{3}]=>{{1,2},{3},{4},{5},{6}}
[{5},{6},{1,2},{4},{3}]=>{{1,2},{3},{4},{5},{6}}
[{6},{5},{1,2},{4},{3}]=>{{1,2},{3},{4},{5},{6}}
[{3},{4},{1,5},{2},{6}]=>{{1,5},{2},{3},{4},{6}}
[{3},{4},{1,6},{2},{5}]=>{{1,6},{2},{3},{4},{5}}
[{3},{5},{1,4},{2},{6}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{1,4},{2},{5}]=>{{1,4},{2},{3},{5},{6}}
[{3},{5},{1,6},{2},{4}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{1,5},{2},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{1,5},{2},{6}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{1,6},{2},{5}]=>{{1,6},{2},{3},{4},{5}}
[{5},{3},{1,4},{2},{6}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{1,4},{2},{5}]=>{{1,4},{2},{3},{5},{6}}
[{5},{3},{1,6},{2},{4}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{1,5},{2},{4}]=>{{1,5},{2},{3},{4},{6}}
[{4},{5},{1,3},{2},{6}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{1,3},{2},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{1,3},{2},{6}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{1,3},{2},{5}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{1,3},{2},{4}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{1,3},{2},{4}]=>{{1,3},{2},{4},{5},{6}}
[{4},{5},{1,6},{2},{3}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{1,5},{2},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{1,6},{2},{3}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{1,5},{2},{3}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{1,4},{2},{3}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{1,4},{2},{3}]=>{{1,4},{2},{3},{5},{6}}
[{3},{4},{1,5},{6},{2}]=>{{1,5},{2},{3},{4},{6}}
[{3},{4},{1,6},{5},{2}]=>{{1,6},{2},{3},{4},{5}}
[{3},{5},{1,4},{6},{2}]=>{{1,4},{2},{3},{5},{6}}
[{3},{6},{1,4},{5},{2}]=>{{1,4},{2},{3},{5},{6}}
[{3},{5},{1,6},{4},{2}]=>{{1,6},{2},{3},{4},{5}}
[{3},{6},{1,5},{4},{2}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{1,5},{6},{2}]=>{{1,5},{2},{3},{4},{6}}
[{4},{3},{1,6},{5},{2}]=>{{1,6},{2},{3},{4},{5}}
[{5},{3},{1,4},{6},{2}]=>{{1,4},{2},{3},{5},{6}}
[{6},{3},{1,4},{5},{2}]=>{{1,4},{2},{3},{5},{6}}
[{5},{3},{1,6},{4},{2}]=>{{1,6},{2},{3},{4},{5}}
[{6},{3},{1,5},{4},{2}]=>{{1,5},{2},{3},{4},{6}}
[{4},{5},{1,3},{6},{2}]=>{{1,3},{2},{4},{5},{6}}
[{4},{6},{1,3},{5},{2}]=>{{1,3},{2},{4},{5},{6}}
[{5},{4},{1,3},{6},{2}]=>{{1,3},{2},{4},{5},{6}}
[{6},{4},{1,3},{5},{2}]=>{{1,3},{2},{4},{5},{6}}
[{5},{6},{1,3},{4},{2}]=>{{1,3},{2},{4},{5},{6}}
[{6},{5},{1,3},{4},{2}]=>{{1,3},{2},{4},{5},{6}}
[{4},{5},{1,6},{3},{2}]=>{{1,6},{2},{3},{4},{5}}
[{4},{6},{1,5},{3},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{4},{1,6},{3},{2}]=>{{1,6},{2},{3},{4},{5}}
[{6},{4},{1,5},{3},{2}]=>{{1,5},{2},{3},{4},{6}}
[{5},{6},{1,4},{3},{2}]=>{{1,4},{2},{3},{5},{6}}
[{6},{5},{1,4},{3},{2}]=>{{1,4},{2},{3},{5},{6}}
[{2},{3},{4,5},{1},{6}]=>{{1},{2},{3},{4,5},{6}}
[{2},{3},{4,6},{1},{5}]=>{{1},{2},{3},{4,6},{5}}
[{2},{3},{5,6},{1},{4}]=>{{1},{2},{3},{4},{5,6}}
[{2},{4},{3,5},{1},{6}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{3,6},{1},{5}]=>{{1},{2},{3,6},{4},{5}}
[{2},{5},{3,4},{1},{6}]=>{{1},{2},{3,4},{5},{6}}
[{2},{6},{3,4},{1},{5}]=>{{1},{2},{3,4},{5},{6}}
[{2},{5},{3,6},{1},{4}]=>{{1},{2},{3,6},{4},{5}}
[{2},{6},{3,5},{1},{4}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{5,6},{1},{3}]=>{{1},{2},{3},{4},{5,6}}
[{2},{5},{4,6},{1},{3}]=>{{1},{2},{3},{4,6},{5}}
[{2},{6},{4,5},{1},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{4,5},{1},{6}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{4,6},{1},{5}]=>{{1},{2},{3},{4,6},{5}}
[{3},{2},{5,6},{1},{4}]=>{{1},{2},{3},{4},{5,6}}
[{4},{2},{3,5},{1},{6}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{3,6},{1},{5}]=>{{1},{2},{3,6},{4},{5}}
[{5},{2},{3,4},{1},{6}]=>{{1},{2},{3,4},{5},{6}}
[{6},{2},{3,4},{1},{5}]=>{{1},{2},{3,4},{5},{6}}
[{5},{2},{3,6},{1},{4}]=>{{1},{2},{3,6},{4},{5}}
[{6},{2},{3,5},{1},{4}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{5,6},{1},{3}]=>{{1},{2},{3},{4},{5,6}}
[{5},{2},{4,6},{1},{3}]=>{{1},{2},{3},{4,6},{5}}
[{6},{2},{4,5},{1},{3}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4},{2,5},{1},{6}]=>{{1},{2,5},{3},{4},{6}}
[{3},{4},{2,6},{1},{5}]=>{{1},{2,6},{3},{4},{5}}
[{3},{5},{2,4},{1},{6}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{2,4},{1},{5}]=>{{1},{2,4},{3},{5},{6}}
[{3},{5},{2,6},{1},{4}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{2,5},{1},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{2,5},{1},{6}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{2,6},{1},{5}]=>{{1},{2,6},{3},{4},{5}}
[{5},{3},{2,4},{1},{6}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{2,4},{1},{5}]=>{{1},{2,4},{3},{5},{6}}
[{5},{3},{2,6},{1},{4}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{2,5},{1},{4}]=>{{1},{2,5},{3},{4},{6}}
[{4},{5},{2,3},{1},{6}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{2,3},{1},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{2,3},{1},{6}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{2,3},{1},{5}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{2,3},{1},{4}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{2,3},{1},{4}]=>{{1},{2,3},{4},{5},{6}}
[{4},{5},{2,6},{1},{3}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{2,5},{1},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{2,6},{1},{3}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{2,5},{1},{3}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{2,4},{1},{3}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{2,4},{1},{3}]=>{{1},{2,4},{3},{5},{6}}
[{3},{4},{5,6},{1},{2}]=>{{1},{2},{3},{4},{5,6}}
[{3},{5},{4,6},{1},{2}]=>{{1},{2},{3},{4,6},{5}}
[{3},{6},{4,5},{1},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{3},{5,6},{1},{2}]=>{{1},{2},{3},{4},{5,6}}
[{5},{3},{4,6},{1},{2}]=>{{1},{2},{3},{4,6},{5}}
[{6},{3},{4,5},{1},{2}]=>{{1},{2},{3},{4,5},{6}}
[{4},{5},{3,6},{1},{2}]=>{{1},{2},{3,6},{4},{5}}
[{4},{6},{3,5},{1},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{4},{3,6},{1},{2}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{3,5},{1},{2}]=>{{1},{2},{3,5},{4},{6}}
[{5},{6},{3,4},{1},{2}]=>{{1},{2},{3,4},{5},{6}}
[{6},{5},{3,4},{1},{2}]=>{{1},{2},{3,4},{5},{6}}
[{2},{3},{4,5},{6},{1}]=>{{1},{2},{3},{4,5},{6}}
[{2},{3},{4,6},{5},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{3},{5,6},{4},{1}]=>{{1},{2},{3},{4},{5,6}}
[{2},{4},{3,5},{6},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{3,6},{5},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{5},{3,4},{6},{1}]=>{{1},{2},{3,4},{5},{6}}
[{2},{6},{3,4},{5},{1}]=>{{1},{2},{3,4},{5},{6}}
[{2},{5},{3,6},{4},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{6},{3,5},{4},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{4},{5,6},{3},{1}]=>{{1},{2},{3},{4},{5,6}}
[{2},{5},{4,6},{3},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{6},{4,5},{3},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{4,5},{6},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{2},{4,6},{5},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{2},{5,6},{4},{1}]=>{{1},{2},{3},{4},{5,6}}
[{4},{2},{3,5},{6},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{3,6},{5},{1}]=>{{1},{2},{3,6},{4},{5}}
[{5},{2},{3,4},{6},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{2},{3,4},{5},{1}]=>{{1},{2},{3,4},{5},{6}}
[{5},{2},{3,6},{4},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{2},{3,5},{4},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{2},{5,6},{3},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{2},{4,6},{3},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{2},{4,5},{3},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4},{2,5},{6},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{4},{2,6},{5},{1}]=>{{1},{2,6},{3},{4},{5}}
[{3},{5},{2,4},{6},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{6},{2,4},{5},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{5},{2,6},{4},{1}]=>{{1},{2,6},{3},{4},{5}}
[{3},{6},{2,5},{4},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{2,5},{6},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{3},{2,6},{5},{1}]=>{{1},{2,6},{3},{4},{5}}
[{5},{3},{2,4},{6},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{3},{2,4},{5},{1}]=>{{1},{2,4},{3},{5},{6}}
[{5},{3},{2,6},{4},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{3},{2,5},{4},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{5},{2,3},{6},{1}]=>{{1},{2,3},{4},{5},{6}}
[{4},{6},{2,3},{5},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{4},{2,3},{6},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{4},{2,3},{5},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{6},{2,3},{4},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{5},{2,3},{4},{1}]=>{{1},{2,3},{4},{5},{6}}
[{4},{5},{2,6},{3},{1}]=>{{1},{2,6},{3},{4},{5}}
[{4},{6},{2,5},{3},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{4},{2,6},{3},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{4},{2,5},{3},{1}]=>{{1},{2,5},{3},{4},{6}}
[{5},{6},{2,4},{3},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{5},{2,4},{3},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{4},{5,6},{2},{1}]=>{{1},{2},{3},{4},{5,6}}
[{3},{5},{4,6},{2},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{6},{4,5},{2},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{3},{5,6},{2},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{3},{4,6},{2},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{3},{4,5},{2},{1}]=>{{1},{2},{3},{4,5},{6}}
[{4},{5},{3,6},{2},{1}]=>{{1},{2},{3,6},{4},{5}}
[{4},{6},{3,5},{2},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{4},{3,6},{2},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{4},{3,5},{2},{1}]=>{{1},{2},{3,5},{4},{6}}
[{5},{6},{3,4},{2},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{5},{3,4},{2},{1}]=>{{1},{2},{3,4},{5},{6}}
[{1},{2},{3,4},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{1},{2},{3,5},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{1},{2},{3,6},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{1},{2},{4,5},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{1},{2},{4,6},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{1},{2},{5,6},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{1},{3},{2,4},{5,6}]=>{{1},{2,4},{3},{5,6}}
[{1},{3},{2,5},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{1},{3},{2,6},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{1},{4},{2,3},{5,6}]=>{{1},{2,3},{4},{5,6}}
[{1},{5},{2,3},{4,6}]=>{{1},{2,3},{4,6},{5}}
[{1},{6},{2,3},{4,5}]=>{{1},{2,3},{4,5},{6}}
[{1},{4},{2,5},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{1},{4},{2,6},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{1},{5},{2,4},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{1},{6},{2,4},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{1},{5},{2,6},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{1},{6},{2,5},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{1},{3},{4,5},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{1},{3},{4,6},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{1},{3},{5,6},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{1},{4},{3,5},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{1},{4},{3,6},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{1},{5},{3,4},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{1},{6},{3,4},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{1},{5},{3,6},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{1},{6},{3,5},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{1},{4},{5,6},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{1},{5},{4,6},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{1},{6},{4,5},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{2},{1},{3,4},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{2},{1},{3,5},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{2},{1},{3,6},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{2},{1},{4,5},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{2},{1},{4,6},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{2},{1},{5,6},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{3},{1},{2,4},{5,6}]=>{{1},{2,4},{3},{5,6}}
[{3},{1},{2,5},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{3},{1},{2,6},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{4},{1},{2,3},{5,6}]=>{{1},{2,3},{4},{5,6}}
[{5},{1},{2,3},{4,6}]=>{{1},{2,3},{4,6},{5}}
[{6},{1},{2,3},{4,5}]=>{{1},{2,3},{4,5},{6}}
[{4},{1},{2,5},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{4},{1},{2,6},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{5},{1},{2,4},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{6},{1},{2,4},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{5},{1},{2,6},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{6},{1},{2,5},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{3},{1},{4,5},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{3},{1},{4,6},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{3},{1},{5,6},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{4},{1},{3,5},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{4},{1},{3,6},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{5},{1},{3,4},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{6},{1},{3,4},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{5},{1},{3,6},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{6},{1},{3,5},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{4},{1},{5,6},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{5},{1},{4,6},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{6},{1},{4,5},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{2},{3},{1,4},{5,6}]=>{{1,4},{2},{3},{5,6}}
[{2},{3},{1,5},{4,6}]=>{{1,5},{2},{3},{4,6}}
[{2},{3},{1,6},{4,5}]=>{{1,6},{2},{3},{4,5}}
[{2},{4},{1,3},{5,6}]=>{{1,3},{2},{4},{5,6}}
[{2},{5},{1,3},{4,6}]=>{{1,3},{2},{4,6},{5}}
[{2},{6},{1,3},{4,5}]=>{{1,3},{2},{4,5},{6}}
[{2},{4},{1,5},{3,6}]=>{{1,5},{2},{3,6},{4}}
[{2},{4},{1,6},{3,5}]=>{{1,6},{2},{3,5},{4}}
[{2},{5},{1,4},{3,6}]=>{{1,4},{2},{3,6},{5}}
[{2},{6},{1,4},{3,5}]=>{{1,4},{2},{3,5},{6}}
[{2},{5},{1,6},{3,4}]=>{{1,6},{2},{3,4},{5}}
[{2},{6},{1,5},{3,4}]=>{{1,5},{2},{3,4},{6}}
[{3},{2},{1,4},{5,6}]=>{{1,4},{2},{3},{5,6}}
[{3},{2},{1,5},{4,6}]=>{{1,5},{2},{3},{4,6}}
[{3},{2},{1,6},{4,5}]=>{{1,6},{2},{3},{4,5}}
[{4},{2},{1,3},{5,6}]=>{{1,3},{2},{4},{5,6}}
[{5},{2},{1,3},{4,6}]=>{{1,3},{2},{4,6},{5}}
[{6},{2},{1,3},{4,5}]=>{{1,3},{2},{4,5},{6}}
[{4},{2},{1,5},{3,6}]=>{{1,5},{2},{3,6},{4}}
[{4},{2},{1,6},{3,5}]=>{{1,6},{2},{3,5},{4}}
[{5},{2},{1,4},{3,6}]=>{{1,4},{2},{3,6},{5}}
[{6},{2},{1,4},{3,5}]=>{{1,4},{2},{3,5},{6}}
[{5},{2},{1,6},{3,4}]=>{{1,6},{2},{3,4},{5}}
[{6},{2},{1,5},{3,4}]=>{{1,5},{2},{3,4},{6}}
[{3},{4},{1,2},{5,6}]=>{{1,2},{3},{4},{5,6}}
[{3},{5},{1,2},{4,6}]=>{{1,2},{3},{4,6},{5}}
[{3},{6},{1,2},{4,5}]=>{{1,2},{3},{4,5},{6}}
[{4},{3},{1,2},{5,6}]=>{{1,2},{3},{4},{5,6}}
[{5},{3},{1,2},{4,6}]=>{{1,2},{3},{4,6},{5}}
[{6},{3},{1,2},{4,5}]=>{{1,2},{3},{4,5},{6}}
[{4},{5},{1,2},{3,6}]=>{{1,2},{3,6},{4},{5}}
[{4},{6},{1,2},{3,5}]=>{{1,2},{3,5},{4},{6}}
[{5},{4},{1,2},{3,6}]=>{{1,2},{3,6},{4},{5}}
[{6},{4},{1,2},{3,5}]=>{{1,2},{3,5},{4},{6}}
[{5},{6},{1,2},{3,4}]=>{{1,2},{3,4},{5},{6}}
[{6},{5},{1,2},{3,4}]=>{{1,2},{3,4},{5},{6}}
[{3},{4},{1,5},{2,6}]=>{{1,5},{2,6},{3},{4}}
[{3},{4},{1,6},{2,5}]=>{{1,6},{2,5},{3},{4}}
[{3},{5},{1,4},{2,6}]=>{{1,4},{2,6},{3},{5}}
[{3},{6},{1,4},{2,5}]=>{{1,4},{2,5},{3},{6}}
[{3},{5},{1,6},{2,4}]=>{{1,6},{2,4},{3},{5}}
[{3},{6},{1,5},{2,4}]=>{{1,5},{2,4},{3},{6}}
[{4},{3},{1,5},{2,6}]=>{{1,5},{2,6},{3},{4}}
[{4},{3},{1,6},{2,5}]=>{{1,6},{2,5},{3},{4}}
[{5},{3},{1,4},{2,6}]=>{{1,4},{2,6},{3},{5}}
[{6},{3},{1,4},{2,5}]=>{{1,4},{2,5},{3},{6}}
[{5},{3},{1,6},{2,4}]=>{{1,6},{2,4},{3},{5}}
[{6},{3},{1,5},{2,4}]=>{{1,5},{2,4},{3},{6}}
[{4},{5},{1,3},{2,6}]=>{{1,3},{2,6},{4},{5}}
[{4},{6},{1,3},{2,5}]=>{{1,3},{2,5},{4},{6}}
[{5},{4},{1,3},{2,6}]=>{{1,3},{2,6},{4},{5}}
[{6},{4},{1,3},{2,5}]=>{{1,3},{2,5},{4},{6}}
[{5},{6},{1,3},{2,4}]=>{{1,3},{2,4},{5},{6}}
[{6},{5},{1,3},{2,4}]=>{{1,3},{2,4},{5},{6}}
[{4},{5},{1,6},{2,3}]=>{{1,6},{2,3},{4},{5}}
[{4},{6},{1,5},{2,3}]=>{{1,5},{2,3},{4},{6}}
[{5},{4},{1,6},{2,3}]=>{{1,6},{2,3},{4},{5}}
[{6},{4},{1,5},{2,3}]=>{{1,5},{2,3},{4},{6}}
[{5},{6},{1,4},{2,3}]=>{{1,4},{2,3},{5},{6}}
[{6},{5},{1,4},{2,3}]=>{{1,4},{2,3},{5},{6}}
[{2},{3},{4,5},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{2},{3},{4,6},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{2},{3},{5,6},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{2},{4},{3,5},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{2},{4},{3,6},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{2},{5},{3,4},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{2},{6},{3,4},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{2},{5},{3,6},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{2},{6},{3,5},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{2},{4},{5,6},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{2},{5},{4,6},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{2},{6},{4,5},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{3},{2},{4,5},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{3},{2},{4,6},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{3},{2},{5,6},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{4},{2},{3,5},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{4},{2},{3,6},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{5},{2},{3,4},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{6},{2},{3,4},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{5},{2},{3,6},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{6},{2},{3,5},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{4},{2},{5,6},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{5},{2},{4,6},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{6},{2},{4,5},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{3},{4},{2,5},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{3},{4},{2,6},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{3},{5},{2,4},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{3},{6},{2,4},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{3},{5},{2,6},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{3},{6},{2,5},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{4},{3},{2,5},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{4},{3},{2,6},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{5},{3},{2,4},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{6},{3},{2,4},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{5},{3},{2,6},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{6},{3},{2,5},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{4},{5},{2,3},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{4},{6},{2,3},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{5},{4},{2,3},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{6},{4},{2,3},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{5},{6},{2,3},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{6},{5},{2,3},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{4},{5},{2,6},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{4},{6},{2,5},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{5},{4},{2,6},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{6},{4},{2,5},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{5},{6},{2,4},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{6},{5},{2,4},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{3},{4},{5,6},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{3},{5},{4,6},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{3},{6},{4,5},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{4},{3},{5,6},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{5},{3},{4,6},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{6},{3},{4,5},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{4},{5},{3,6},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{4},{6},{3,5},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{5},{4},{3,6},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{6},{4},{3,5},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{5},{6},{3,4},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{6},{5},{3,4},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{1},{2},{3,4,5},{6}]=>{{1},{2},{3,4,5},{6}}
[{1},{2},{3,4,6},{5}]=>{{1},{2},{3,4,6},{5}}
[{1},{2},{3,5,6},{4}]=>{{1},{2},{3,5,6},{4}}
[{1},{2},{4,5,6},{3}]=>{{1},{2},{3},{4,5,6}}
[{1},{3},{2,4,5},{6}]=>{{1},{2,4,5},{3},{6}}
[{1},{3},{2,4,6},{5}]=>{{1},{2,4,6},{3},{5}}
[{1},{3},{2,5,6},{4}]=>{{1},{2,5,6},{3},{4}}
[{1},{4},{2,3,5},{6}]=>{{1},{2,3,5},{4},{6}}
[{1},{4},{2,3,6},{5}]=>{{1},{2,3,6},{4},{5}}
[{1},{5},{2,3,4},{6}]=>{{1},{2,3,4},{5},{6}}
[{1},{6},{2,3,4},{5}]=>{{1},{2,3,4},{5},{6}}
[{1},{5},{2,3,6},{4}]=>{{1},{2,3,6},{4},{5}}
[{1},{6},{2,3,5},{4}]=>{{1},{2,3,5},{4},{6}}
[{1},{4},{2,5,6},{3}]=>{{1},{2,5,6},{3},{4}}
[{1},{5},{2,4,6},{3}]=>{{1},{2,4,6},{3},{5}}
[{1},{6},{2,4,5},{3}]=>{{1},{2,4,5},{3},{6}}
[{1},{3},{4,5,6},{2}]=>{{1},{2},{3},{4,5,6}}
[{1},{4},{3,5,6},{2}]=>{{1},{2},{3,5,6},{4}}
[{1},{5},{3,4,6},{2}]=>{{1},{2},{3,4,6},{5}}
[{1},{6},{3,4,5},{2}]=>{{1},{2},{3,4,5},{6}}
[{2},{1},{3,4,5},{6}]=>{{1},{2},{3,4,5},{6}}
[{2},{1},{3,4,6},{5}]=>{{1},{2},{3,4,6},{5}}
[{2},{1},{3,5,6},{4}]=>{{1},{2},{3,5,6},{4}}
[{2},{1},{4,5,6},{3}]=>{{1},{2},{3},{4,5,6}}
[{3},{1},{2,4,5},{6}]=>{{1},{2,4,5},{3},{6}}
[{3},{1},{2,4,6},{5}]=>{{1},{2,4,6},{3},{5}}
[{3},{1},{2,5,6},{4}]=>{{1},{2,5,6},{3},{4}}
[{4},{1},{2,3,5},{6}]=>{{1},{2,3,5},{4},{6}}
[{4},{1},{2,3,6},{5}]=>{{1},{2,3,6},{4},{5}}
[{5},{1},{2,3,4},{6}]=>{{1},{2,3,4},{5},{6}}
[{6},{1},{2,3,4},{5}]=>{{1},{2,3,4},{5},{6}}
[{5},{1},{2,3,6},{4}]=>{{1},{2,3,6},{4},{5}}
[{6},{1},{2,3,5},{4}]=>{{1},{2,3,5},{4},{6}}
[{4},{1},{2,5,6},{3}]=>{{1},{2,5,6},{3},{4}}
[{5},{1},{2,4,6},{3}]=>{{1},{2,4,6},{3},{5}}
[{6},{1},{2,4,5},{3}]=>{{1},{2,4,5},{3},{6}}
[{3},{1},{4,5,6},{2}]=>{{1},{2},{3},{4,5,6}}
[{4},{1},{3,5,6},{2}]=>{{1},{2},{3,5,6},{4}}
[{5},{1},{3,4,6},{2}]=>{{1},{2},{3,4,6},{5}}
[{6},{1},{3,4,5},{2}]=>{{1},{2},{3,4,5},{6}}
[{2},{3},{1,4,5},{6}]=>{{1,4,5},{2},{3},{6}}
[{2},{3},{1,4,6},{5}]=>{{1,4,6},{2},{3},{5}}
[{2},{3},{1,5,6},{4}]=>{{1,5,6},{2},{3},{4}}
[{2},{4},{1,3,5},{6}]=>{{1,3,5},{2},{4},{6}}
[{2},{4},{1,3,6},{5}]=>{{1,3,6},{2},{4},{5}}
[{2},{5},{1,3,4},{6}]=>{{1,3,4},{2},{5},{6}}
[{2},{6},{1,3,4},{5}]=>{{1,3,4},{2},{5},{6}}
[{2},{5},{1,3,6},{4}]=>{{1,3,6},{2},{4},{5}}
[{2},{6},{1,3,5},{4}]=>{{1,3,5},{2},{4},{6}}
[{2},{4},{1,5,6},{3}]=>{{1,5,6},{2},{3},{4}}
[{2},{5},{1,4,6},{3}]=>{{1,4,6},{2},{3},{5}}
[{2},{6},{1,4,5},{3}]=>{{1,4,5},{2},{3},{6}}
[{3},{2},{1,4,5},{6}]=>{{1,4,5},{2},{3},{6}}
[{3},{2},{1,4,6},{5}]=>{{1,4,6},{2},{3},{5}}
[{3},{2},{1,5,6},{4}]=>{{1,5,6},{2},{3},{4}}
[{4},{2},{1,3,5},{6}]=>{{1,3,5},{2},{4},{6}}
[{4},{2},{1,3,6},{5}]=>{{1,3,6},{2},{4},{5}}
[{5},{2},{1,3,4},{6}]=>{{1,3,4},{2},{5},{6}}
[{6},{2},{1,3,4},{5}]=>{{1,3,4},{2},{5},{6}}
[{5},{2},{1,3,6},{4}]=>{{1,3,6},{2},{4},{5}}
[{6},{2},{1,3,5},{4}]=>{{1,3,5},{2},{4},{6}}
[{4},{2},{1,5,6},{3}]=>{{1,5,6},{2},{3},{4}}
[{5},{2},{1,4,6},{3}]=>{{1,4,6},{2},{3},{5}}
[{6},{2},{1,4,5},{3}]=>{{1,4,5},{2},{3},{6}}
[{3},{4},{1,2,5},{6}]=>{{1,2,5},{3},{4},{6}}
[{3},{4},{1,2,6},{5}]=>{{1,2,6},{3},{4},{5}}
[{3},{5},{1,2,4},{6}]=>{{1,2,4},{3},{5},{6}}
[{3},{6},{1,2,4},{5}]=>{{1,2,4},{3},{5},{6}}
[{3},{5},{1,2,6},{4}]=>{{1,2,6},{3},{4},{5}}
[{3},{6},{1,2,5},{4}]=>{{1,2,5},{3},{4},{6}}
[{4},{3},{1,2,5},{6}]=>{{1,2,5},{3},{4},{6}}
[{4},{3},{1,2,6},{5}]=>{{1,2,6},{3},{4},{5}}
[{5},{3},{1,2,4},{6}]=>{{1,2,4},{3},{5},{6}}
[{6},{3},{1,2,4},{5}]=>{{1,2,4},{3},{5},{6}}
[{5},{3},{1,2,6},{4}]=>{{1,2,6},{3},{4},{5}}
[{6},{3},{1,2,5},{4}]=>{{1,2,5},{3},{4},{6}}
[{4},{5},{1,2,3},{6}]=>{{1,2,3},{4},{5},{6}}
[{4},{6},{1,2,3},{5}]=>{{1,2,3},{4},{5},{6}}
[{5},{4},{1,2,3},{6}]=>{{1,2,3},{4},{5},{6}}
[{6},{4},{1,2,3},{5}]=>{{1,2,3},{4},{5},{6}}
[{5},{6},{1,2,3},{4}]=>{{1,2,3},{4},{5},{6}}
[{6},{5},{1,2,3},{4}]=>{{1,2,3},{4},{5},{6}}
[{4},{5},{1,2,6},{3}]=>{{1,2,6},{3},{4},{5}}
[{4},{6},{1,2,5},{3}]=>{{1,2,5},{3},{4},{6}}
[{5},{4},{1,2,6},{3}]=>{{1,2,6},{3},{4},{5}}
[{6},{4},{1,2,5},{3}]=>{{1,2,5},{3},{4},{6}}
[{5},{6},{1,2,4},{3}]=>{{1,2,4},{3},{5},{6}}
[{6},{5},{1,2,4},{3}]=>{{1,2,4},{3},{5},{6}}
[{3},{4},{1,5,6},{2}]=>{{1,5,6},{2},{3},{4}}
[{3},{5},{1,4,6},{2}]=>{{1,4,6},{2},{3},{5}}
[{3},{6},{1,4,5},{2}]=>{{1,4,5},{2},{3},{6}}
[{4},{3},{1,5,6},{2}]=>{{1,5,6},{2},{3},{4}}
[{5},{3},{1,4,6},{2}]=>{{1,4,6},{2},{3},{5}}
[{6},{3},{1,4,5},{2}]=>{{1,4,5},{2},{3},{6}}
[{4},{5},{1,3,6},{2}]=>{{1,3,6},{2},{4},{5}}
[{4},{6},{1,3,5},{2}]=>{{1,3,5},{2},{4},{6}}
[{5},{4},{1,3,6},{2}]=>{{1,3,6},{2},{4},{5}}
[{6},{4},{1,3,5},{2}]=>{{1,3,5},{2},{4},{6}}
[{5},{6},{1,3,4},{2}]=>{{1,3,4},{2},{5},{6}}
[{6},{5},{1,3,4},{2}]=>{{1,3,4},{2},{5},{6}}
[{2},{3},{4,5,6},{1}]=>{{1},{2},{3},{4,5,6}}
[{2},{4},{3,5,6},{1}]=>{{1},{2},{3,5,6},{4}}
[{2},{5},{3,4,6},{1}]=>{{1},{2},{3,4,6},{5}}
[{2},{6},{3,4,5},{1}]=>{{1},{2},{3,4,5},{6}}
[{3},{2},{4,5,6},{1}]=>{{1},{2},{3},{4,5,6}}
[{4},{2},{3,5,6},{1}]=>{{1},{2},{3,5,6},{4}}
[{5},{2},{3,4,6},{1}]=>{{1},{2},{3,4,6},{5}}
[{6},{2},{3,4,5},{1}]=>{{1},{2},{3,4,5},{6}}
[{3},{4},{2,5,6},{1}]=>{{1},{2,5,6},{3},{4}}
[{3},{5},{2,4,6},{1}]=>{{1},{2,4,6},{3},{5}}
[{3},{6},{2,4,5},{1}]=>{{1},{2,4,5},{3},{6}}
[{4},{3},{2,5,6},{1}]=>{{1},{2,5,6},{3},{4}}
[{5},{3},{2,4,6},{1}]=>{{1},{2,4,6},{3},{5}}
[{6},{3},{2,4,5},{1}]=>{{1},{2,4,5},{3},{6}}
[{4},{5},{2,3,6},{1}]=>{{1},{2,3,6},{4},{5}}
[{4},{6},{2,3,5},{1}]=>{{1},{2,3,5},{4},{6}}
[{5},{4},{2,3,6},{1}]=>{{1},{2,3,6},{4},{5}}
[{6},{4},{2,3,5},{1}]=>{{1},{2,3,5},{4},{6}}
[{5},{6},{2,3,4},{1}]=>{{1},{2,3,4},{5},{6}}
[{6},{5},{2,3,4},{1}]=>{{1},{2,3,4},{5},{6}}
[{1},{2},{3,4,5,6}]=>{{1},{2},{3,4,5,6}}
[{1},{3},{2,4,5,6}]=>{{1},{2,4,5,6},{3}}
[{1},{4},{2,3,5,6}]=>{{1},{2,3,5,6},{4}}
[{1},{5},{2,3,4,6}]=>{{1},{2,3,4,6},{5}}
[{1},{6},{2,3,4,5}]=>{{1},{2,3,4,5},{6}}
[{2},{1},{3,4,5,6}]=>{{1},{2},{3,4,5,6}}
[{3},{1},{2,4,5,6}]=>{{1},{2,4,5,6},{3}}
[{4},{1},{2,3,5,6}]=>{{1},{2,3,5,6},{4}}
[{5},{1},{2,3,4,6}]=>{{1},{2,3,4,6},{5}}
[{6},{1},{2,3,4,5}]=>{{1},{2,3,4,5},{6}}
[{2},{3},{1,4,5,6}]=>{{1,4,5,6},{2},{3}}
[{2},{4},{1,3,5,6}]=>{{1,3,5,6},{2},{4}}
[{2},{5},{1,3,4,6}]=>{{1,3,4,6},{2},{5}}
[{2},{6},{1,3,4,5}]=>{{1,3,4,5},{2},{6}}
[{3},{2},{1,4,5,6}]=>{{1,4,5,6},{2},{3}}
[{4},{2},{1,3,5,6}]=>{{1,3,5,6},{2},{4}}
[{5},{2},{1,3,4,6}]=>{{1,3,4,6},{2},{5}}
[{6},{2},{1,3,4,5}]=>{{1,3,4,5},{2},{6}}
[{3},{4},{1,2,5,6}]=>{{1,2,5,6},{3},{4}}
[{3},{5},{1,2,4,6}]=>{{1,2,4,6},{3},{5}}
[{3},{6},{1,2,4,5}]=>{{1,2,4,5},{3},{6}}
[{4},{3},{1,2,5,6}]=>{{1,2,5,6},{3},{4}}
[{5},{3},{1,2,4,6}]=>{{1,2,4,6},{3},{5}}
[{6},{3},{1,2,4,5}]=>{{1,2,4,5},{3},{6}}
[{4},{5},{1,2,3,6}]=>{{1,2,3,6},{4},{5}}
[{4},{6},{1,2,3,5}]=>{{1,2,3,5},{4},{6}}
[{5},{4},{1,2,3,6}]=>{{1,2,3,6},{4},{5}}
[{6},{4},{1,2,3,5}]=>{{1,2,3,5},{4},{6}}
[{5},{6},{1,2,3,4}]=>{{1,2,3,4},{5},{6}}
[{6},{5},{1,2,3,4}]=>{{1,2,3,4},{5},{6}}
[{1},{2,3},{4},{5},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,3},{4},{6},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,3},{5},{4},{6}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,3},{6},{4},{5}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,3},{5},{6},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,3},{6},{5},{4}]=>{{1},{2,3},{4},{5},{6}}
[{1},{2,4},{3},{5},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,4},{3},{6},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,5},{3},{4},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{2,6},{3},{4},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{2,5},{3},{6},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{2,6},{3},{5},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{2,4},{5},{3},{6}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,4},{6},{3},{5}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,5},{4},{3},{6}]=>{{1},{2,5},{3},{4},{6}}
[{1},{2,6},{4},{3},{5}]=>{{1},{2,6},{3},{4},{5}}
[{1},{2,5},{6},{3},{4}]=>{{1},{2,5},{3},{4},{6}}
[{1},{2,6},{5},{3},{4}]=>{{1},{2,6},{3},{4},{5}}
[{1},{2,4},{5},{6},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,4},{6},{5},{3}]=>{{1},{2,4},{3},{5},{6}}
[{1},{2,5},{4},{6},{3}]=>{{1},{2,5},{3},{4},{6}}
[{1},{2,6},{4},{5},{3}]=>{{1},{2,6},{3},{4},{5}}
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[{1},{3,5},{4},{6},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{3,6},{4},{5},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{3,5},{6},{4},{2}]=>{{1},{2},{3,5},{4},{6}}
[{1},{3,6},{5},{4},{2}]=>{{1},{2},{3,6},{4},{5}}
[{1},{4,5},{3},{6},{2}]=>{{1},{2},{3},{4,5},{6}}
[{1},{4,6},{3},{5},{2}]=>{{1},{2},{3},{4,6},{5}}
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[{2},{1,6},{3},{4},{5}]=>{{1,6},{2},{3},{4},{5}}
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[{2},{1,5},{4},{3},{6}]=>{{1,5},{2},{3},{4},{6}}
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[{2},{1,5},{4},{6},{3}]=>{{1,5},{2},{3},{4},{6}}
[{2},{1,6},{4},{5},{3}]=>{{1,6},{2},{3},{4},{5}}
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[{4},{1,2},{6},{3},{5}]=>{{1,2},{3},{4},{5},{6}}
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[{4},{3,6},{5},{1},{2}]=>{{1},{2},{3,6},{4},{5}}
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[{2},{3,4},{5},{6},{1}]=>{{1},{2},{3,4},{5},{6}}
[{2},{3,4},{6},{5},{1}]=>{{1},{2},{3,4},{5},{6}}
[{2},{3,5},{4},{6},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{3,6},{4},{5},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{3,5},{6},{4},{1}]=>{{1},{2},{3,5},{4},{6}}
[{2},{3,6},{5},{4},{1}]=>{{1},{2},{3,6},{4},{5}}
[{2},{4,5},{3},{6},{1}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4,6},{3},{5},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{5,6},{3},{4},{1}]=>{{1},{2},{3},{4},{5,6}}
[{2},{4,5},{6},{3},{1}]=>{{1},{2},{3},{4,5},{6}}
[{2},{4,6},{5},{3},{1}]=>{{1},{2},{3},{4,6},{5}}
[{2},{5,6},{4},{3},{1}]=>{{1},{2},{3},{4},{5,6}}
[{3},{2,4},{5},{6},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{2,4},{6},{5},{1}]=>{{1},{2,4},{3},{5},{6}}
[{3},{2,5},{4},{6},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{2,6},{4},{5},{1}]=>{{1},{2,6},{3},{4},{5}}
[{3},{2,5},{6},{4},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{2,6},{5},{4},{1}]=>{{1},{2,6},{3},{4},{5}}
[{4},{2,3},{5},{6},{1}]=>{{1},{2,3},{4},{5},{6}}
[{4},{2,3},{6},{5},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{2,3},{4},{6},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{2,3},{4},{5},{1}]=>{{1},{2,3},{4},{5},{6}}
[{5},{2,3},{6},{4},{1}]=>{{1},{2,3},{4},{5},{6}}
[{6},{2,3},{5},{4},{1}]=>{{1},{2,3},{4},{5},{6}}
[{4},{2,5},{3},{6},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{2,6},{3},{5},{1}]=>{{1},{2,6},{3},{4},{5}}
[{5},{2,4},{3},{6},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{2,4},{3},{5},{1}]=>{{1},{2,4},{3},{5},{6}}
[{5},{2,6},{3},{4},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{2,5},{3},{4},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{2,5},{6},{3},{1}]=>{{1},{2,5},{3},{4},{6}}
[{4},{2,6},{5},{3},{1}]=>{{1},{2,6},{3},{4},{5}}
[{5},{2,4},{6},{3},{1}]=>{{1},{2,4},{3},{5},{6}}
[{6},{2,4},{5},{3},{1}]=>{{1},{2,4},{3},{5},{6}}
[{5},{2,6},{4},{3},{1}]=>{{1},{2,6},{3},{4},{5}}
[{6},{2,5},{4},{3},{1}]=>{{1},{2,5},{3},{4},{6}}
[{3},{4,5},{2},{6},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4,6},{2},{5},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{5,6},{2},{4},{1}]=>{{1},{2},{3},{4},{5,6}}
[{4},{3,5},{2},{6},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{3,6},{2},{5},{1}]=>{{1},{2},{3,6},{4},{5}}
[{5},{3,4},{2},{6},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{3,4},{2},{5},{1}]=>{{1},{2},{3,4},{5},{6}}
[{5},{3,6},{2},{4},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{3,5},{2},{4},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{5,6},{2},{3},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{4,6},{2},{3},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{4,5},{2},{3},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4,5},{6},{2},{1}]=>{{1},{2},{3},{4,5},{6}}
[{3},{4,6},{5},{2},{1}]=>{{1},{2},{3},{4,6},{5}}
[{3},{5,6},{4},{2},{1}]=>{{1},{2},{3},{4},{5,6}}
[{4},{3,5},{6},{2},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{3,6},{5},{2},{1}]=>{{1},{2},{3,6},{4},{5}}
[{5},{3,4},{6},{2},{1}]=>{{1},{2},{3,4},{5},{6}}
[{6},{3,4},{5},{2},{1}]=>{{1},{2},{3,4},{5},{6}}
[{5},{3,6},{4},{2},{1}]=>{{1},{2},{3,6},{4},{5}}
[{6},{3,5},{4},{2},{1}]=>{{1},{2},{3,5},{4},{6}}
[{4},{5,6},{3},{2},{1}]=>{{1},{2},{3},{4},{5,6}}
[{5},{4,6},{3},{2},{1}]=>{{1},{2},{3},{4,6},{5}}
[{6},{4,5},{3},{2},{1}]=>{{1},{2},{3},{4,5},{6}}
[{1},{2,3},{4},{5,6}]=>{{1},{2,3},{4},{5,6}}
[{1},{2,3},{5},{4,6}]=>{{1},{2,3},{4,6},{5}}
[{1},{2,3},{6},{4,5}]=>{{1},{2,3},{4,5},{6}}
[{1},{2,4},{3},{5,6}]=>{{1},{2,4},{3},{5,6}}
[{1},{2,5},{3},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{1},{2,6},{3},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{1},{2,4},{5},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{1},{2,4},{6},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{1},{2,5},{4},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{1},{2,6},{4},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{1},{2,5},{6},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{1},{2,6},{5},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{1},{3,4},{2},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{1},{3,5},{2},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{1},{3,6},{2},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{1},{4,5},{2},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{1},{4,6},{2},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{1},{5,6},{2},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{1},{3,4},{5},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{1},{3,4},{6},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{1},{3,5},{4},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{1},{3,6},{4},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{1},{3,5},{6},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{1},{3,6},{5},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{1},{4,5},{3},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{1},{4,6},{3},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{1},{5,6},{3},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{1},{4,5},{6},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{1},{4,6},{5},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{1},{5,6},{4},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{2},{1,3},{4},{5,6}]=>{{1,3},{2},{4},{5,6}}
[{2},{1,3},{5},{4,6}]=>{{1,3},{2},{4,6},{5}}
[{2},{1,3},{6},{4,5}]=>{{1,3},{2},{4,5},{6}}
[{2},{1,4},{3},{5,6}]=>{{1,4},{2},{3},{5,6}}
[{2},{1,5},{3},{4,6}]=>{{1,5},{2},{3},{4,6}}
[{2},{1,6},{3},{4,5}]=>{{1,6},{2},{3},{4,5}}
[{2},{1,4},{5},{3,6}]=>{{1,4},{2},{3,6},{5}}
[{2},{1,4},{6},{3,5}]=>{{1,4},{2},{3,5},{6}}
[{2},{1,5},{4},{3,6}]=>{{1,5},{2},{3,6},{4}}
[{2},{1,6},{4},{3,5}]=>{{1,6},{2},{3,5},{4}}
[{2},{1,5},{6},{3,4}]=>{{1,5},{2},{3,4},{6}}
[{2},{1,6},{5},{3,4}]=>{{1,6},{2},{3,4},{5}}
[{3},{1,2},{4},{5,6}]=>{{1,2},{3},{4},{5,6}}
[{3},{1,2},{5},{4,6}]=>{{1,2},{3},{4,6},{5}}
[{3},{1,2},{6},{4,5}]=>{{1,2},{3},{4,5},{6}}
[{4},{1,2},{3},{5,6}]=>{{1,2},{3},{4},{5,6}}
[{5},{1,2},{3},{4,6}]=>{{1,2},{3},{4,6},{5}}
[{6},{1,2},{3},{4,5}]=>{{1,2},{3},{4,5},{6}}
[{4},{1,2},{5},{3,6}]=>{{1,2},{3,6},{4},{5}}
[{4},{1,2},{6},{3,5}]=>{{1,2},{3,5},{4},{6}}
[{5},{1,2},{4},{3,6}]=>{{1,2},{3,6},{4},{5}}
[{6},{1,2},{4},{3,5}]=>{{1,2},{3,5},{4},{6}}
[{5},{1,2},{6},{3,4}]=>{{1,2},{3,4},{5},{6}}
[{6},{1,2},{5},{3,4}]=>{{1,2},{3,4},{5},{6}}
[{3},{1,4},{2},{5,6}]=>{{1,4},{2},{3},{5,6}}
[{3},{1,5},{2},{4,6}]=>{{1,5},{2},{3},{4,6}}
[{3},{1,6},{2},{4,5}]=>{{1,6},{2},{3},{4,5}}
[{4},{1,3},{2},{5,6}]=>{{1,3},{2},{4},{5,6}}
[{5},{1,3},{2},{4,6}]=>{{1,3},{2},{4,6},{5}}
[{6},{1,3},{2},{4,5}]=>{{1,3},{2},{4,5},{6}}
[{4},{1,5},{2},{3,6}]=>{{1,5},{2},{3,6},{4}}
[{4},{1,6},{2},{3,5}]=>{{1,6},{2},{3,5},{4}}
[{5},{1,4},{2},{3,6}]=>{{1,4},{2},{3,6},{5}}
[{6},{1,4},{2},{3,5}]=>{{1,4},{2},{3,5},{6}}
[{5},{1,6},{2},{3,4}]=>{{1,6},{2},{3,4},{5}}
[{6},{1,5},{2},{3,4}]=>{{1,5},{2},{3,4},{6}}
[{3},{1,4},{5},{2,6}]=>{{1,4},{2,6},{3},{5}}
[{3},{1,4},{6},{2,5}]=>{{1,4},{2,5},{3},{6}}
[{3},{1,5},{4},{2,6}]=>{{1,5},{2,6},{3},{4}}
[{3},{1,6},{4},{2,5}]=>{{1,6},{2,5},{3},{4}}
[{3},{1,5},{6},{2,4}]=>{{1,5},{2,4},{3},{6}}
[{3},{1,6},{5},{2,4}]=>{{1,6},{2,4},{3},{5}}
[{4},{1,3},{5},{2,6}]=>{{1,3},{2,6},{4},{5}}
[{4},{1,3},{6},{2,5}]=>{{1,3},{2,5},{4},{6}}
[{5},{1,3},{4},{2,6}]=>{{1,3},{2,6},{4},{5}}
[{6},{1,3},{4},{2,5}]=>{{1,3},{2,5},{4},{6}}
[{5},{1,3},{6},{2,4}]=>{{1,3},{2,4},{5},{6}}
[{6},{1,3},{5},{2,4}]=>{{1,3},{2,4},{5},{6}}
[{4},{1,5},{3},{2,6}]=>{{1,5},{2,6},{3},{4}}
[{4},{1,6},{3},{2,5}]=>{{1,6},{2,5},{3},{4}}
[{5},{1,4},{3},{2,6}]=>{{1,4},{2,6},{3},{5}}
[{6},{1,4},{3},{2,5}]=>{{1,4},{2,5},{3},{6}}
[{5},{1,6},{3},{2,4}]=>{{1,6},{2,4},{3},{5}}
[{6},{1,5},{3},{2,4}]=>{{1,5},{2,4},{3},{6}}
[{4},{1,5},{6},{2,3}]=>{{1,5},{2,3},{4},{6}}
[{4},{1,6},{5},{2,3}]=>{{1,6},{2,3},{4},{5}}
[{5},{1,4},{6},{2,3}]=>{{1,4},{2,3},{5},{6}}
[{6},{1,4},{5},{2,3}]=>{{1,4},{2,3},{5},{6}}
[{5},{1,6},{4},{2,3}]=>{{1,6},{2,3},{4},{5}}
[{6},{1,5},{4},{2,3}]=>{{1,5},{2,3},{4},{6}}
[{2},{3,4},{1},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{2},{3,5},{1},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{2},{3,6},{1},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{2},{4,5},{1},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{2},{4,6},{1},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{2},{5,6},{1},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{3},{2,4},{1},{5,6}]=>{{1},{2,4},{3},{5,6}}
[{3},{2,5},{1},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{3},{2,6},{1},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{4},{2,3},{1},{5,6}]=>{{1},{2,3},{4},{5,6}}
[{5},{2,3},{1},{4,6}]=>{{1},{2,3},{4,6},{5}}
[{6},{2,3},{1},{4,5}]=>{{1},{2,3},{4,5},{6}}
[{4},{2,5},{1},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{4},{2,6},{1},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{5},{2,4},{1},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{6},{2,4},{1},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{5},{2,6},{1},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{6},{2,5},{1},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{3},{4,5},{1},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{3},{4,6},{1},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{3},{5,6},{1},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{4},{3,5},{1},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{4},{3,6},{1},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{5},{3,4},{1},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{6},{3,4},{1},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{5},{3,6},{1},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{6},{3,5},{1},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{4},{5,6},{1},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{5},{4,6},{1},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{6},{4,5},{1},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{2},{3,4},{5},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{2},{3,4},{6},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{2},{3,5},{4},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{2},{3,6},{4},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{2},{3,5},{6},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{2},{3,6},{5},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{2},{4,5},{3},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{2},{4,6},{3},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{2},{5,6},{3},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{2},{4,5},{6},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{2},{4,6},{5},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{2},{5,6},{4},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{3},{2,4},{5},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{3},{2,4},{6},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{3},{2,5},{4},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{3},{2,6},{4},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{3},{2,5},{6},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{3},{2,6},{5},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{4},{2,3},{5},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{4},{2,3},{6},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{5},{2,3},{4},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{6},{2,3},{4},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{5},{2,3},{6},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{6},{2,3},{5},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{4},{2,5},{3},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{4},{2,6},{3},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{5},{2,4},{3},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{6},{2,4},{3},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{5},{2,6},{3},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{6},{2,5},{3},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{4},{2,5},{6},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{4},{2,6},{5},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{5},{2,4},{6},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{6},{2,4},{5},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{5},{2,6},{4},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{6},{2,5},{4},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{3},{4,5},{2},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{3},{4,6},{2},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{3},{5,6},{2},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{4},{3,5},{2},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{4},{3,6},{2},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{5},{3,4},{2},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{6},{3,4},{2},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{5},{3,6},{2},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{6},{3,5},{2},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{4},{5,6},{2},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{5},{4,6},{2},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{6},{4,5},{2},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{3},{4,5},{6},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{3},{4,6},{5},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{3},{5,6},{4},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{4},{3,5},{6},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{4},{3,6},{5},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{5},{3,4},{6},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{6},{3,4},{5},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{5},{3,6},{4},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{6},{3,5},{4},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{4},{5,6},{3},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{5},{4,6},{3},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{6},{4,5},{3},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{1},{2,3},{4,5},{6}]=>{{1},{2,3},{4,5},{6}}
[{1},{2,3},{4,6},{5}]=>{{1},{2,3},{4,6},{5}}
[{1},{2,3},{5,6},{4}]=>{{1},{2,3},{4},{5,6}}
[{1},{2,4},{3,5},{6}]=>{{1},{2,4},{3,5},{6}}
[{1},{2,4},{3,6},{5}]=>{{1},{2,4},{3,6},{5}}
[{1},{2,5},{3,4},{6}]=>{{1},{2,5},{3,4},{6}}
[{1},{2,6},{3,4},{5}]=>{{1},{2,6},{3,4},{5}}
[{1},{2,5},{3,6},{4}]=>{{1},{2,5},{3,6},{4}}
[{1},{2,6},{3,5},{4}]=>{{1},{2,6},{3,5},{4}}
[{1},{2,4},{5,6},{3}]=>{{1},{2,4},{3},{5,6}}
[{1},{2,5},{4,6},{3}]=>{{1},{2,5},{3},{4,6}}
[{1},{2,6},{4,5},{3}]=>{{1},{2,6},{3},{4,5}}
[{1},{3,4},{2,5},{6}]=>{{1},{2,5},{3,4},{6}}
[{1},{3,4},{2,6},{5}]=>{{1},{2,6},{3,4},{5}}
[{1},{3,5},{2,4},{6}]=>{{1},{2,4},{3,5},{6}}
[{1},{3,6},{2,4},{5}]=>{{1},{2,4},{3,6},{5}}
[{1},{3,5},{2,6},{4}]=>{{1},{2,6},{3,5},{4}}
[{1},{3,6},{2,5},{4}]=>{{1},{2,5},{3,6},{4}}
[{1},{4,5},{2,3},{6}]=>{{1},{2,3},{4,5},{6}}
[{1},{4,6},{2,3},{5}]=>{{1},{2,3},{4,6},{5}}
[{1},{5,6},{2,3},{4}]=>{{1},{2,3},{4},{5,6}}
[{1},{4,5},{2,6},{3}]=>{{1},{2,6},{3},{4,5}}
[{1},{4,6},{2,5},{3}]=>{{1},{2,5},{3},{4,6}}
[{1},{5,6},{2,4},{3}]=>{{1},{2,4},{3},{5,6}}
[{1},{3,4},{5,6},{2}]=>{{1},{2},{3,4},{5,6}}
[{1},{3,5},{4,6},{2}]=>{{1},{2},{3,5},{4,6}}
[{1},{3,6},{4,5},{2}]=>{{1},{2},{3,6},{4,5}}
[{1},{4,5},{3,6},{2}]=>{{1},{2},{3,6},{4,5}}
[{1},{4,6},{3,5},{2}]=>{{1},{2},{3,5},{4,6}}
[{1},{5,6},{3,4},{2}]=>{{1},{2},{3,4},{5,6}}
[{2},{1,3},{4,5},{6}]=>{{1,3},{2},{4,5},{6}}
[{2},{1,3},{4,6},{5}]=>{{1,3},{2},{4,6},{5}}
[{2},{1,3},{5,6},{4}]=>{{1,3},{2},{4},{5,6}}
[{2},{1,4},{3,5},{6}]=>{{1,4},{2},{3,5},{6}}
[{2},{1,4},{3,6},{5}]=>{{1,4},{2},{3,6},{5}}
[{2},{1,5},{3,4},{6}]=>{{1,5},{2},{3,4},{6}}
[{2},{1,6},{3,4},{5}]=>{{1,6},{2},{3,4},{5}}
[{2},{1,5},{3,6},{4}]=>{{1,5},{2},{3,6},{4}}
[{2},{1,6},{3,5},{4}]=>{{1,6},{2},{3,5},{4}}
[{2},{1,4},{5,6},{3}]=>{{1,4},{2},{3},{5,6}}
[{2},{1,5},{4,6},{3}]=>{{1,5},{2},{3},{4,6}}
[{2},{1,6},{4,5},{3}]=>{{1,6},{2},{3},{4,5}}
[{3},{1,2},{4,5},{6}]=>{{1,2},{3},{4,5},{6}}
[{3},{1,2},{4,6},{5}]=>{{1,2},{3},{4,6},{5}}
[{3},{1,2},{5,6},{4}]=>{{1,2},{3},{4},{5,6}}
[{4},{1,2},{3,5},{6}]=>{{1,2},{3,5},{4},{6}}
[{4},{1,2},{3,6},{5}]=>{{1,2},{3,6},{4},{5}}
[{5},{1,2},{3,4},{6}]=>{{1,2},{3,4},{5},{6}}
[{6},{1,2},{3,4},{5}]=>{{1,2},{3,4},{5},{6}}
[{5},{1,2},{3,6},{4}]=>{{1,2},{3,6},{4},{5}}
[{6},{1,2},{3,5},{4}]=>{{1,2},{3,5},{4},{6}}
[{4},{1,2},{5,6},{3}]=>{{1,2},{3},{4},{5,6}}
[{5},{1,2},{4,6},{3}]=>{{1,2},{3},{4,6},{5}}
[{6},{1,2},{4,5},{3}]=>{{1,2},{3},{4,5},{6}}
[{3},{1,4},{2,5},{6}]=>{{1,4},{2,5},{3},{6}}
[{3},{1,4},{2,6},{5}]=>{{1,4},{2,6},{3},{5}}
[{3},{1,5},{2,4},{6}]=>{{1,5},{2,4},{3},{6}}
[{3},{1,6},{2,4},{5}]=>{{1,6},{2,4},{3},{5}}
[{3},{1,5},{2,6},{4}]=>{{1,5},{2,6},{3},{4}}
[{3},{1,6},{2,5},{4}]=>{{1,6},{2,5},{3},{4}}
[{4},{1,3},{2,5},{6}]=>{{1,3},{2,5},{4},{6}}
[{4},{1,3},{2,6},{5}]=>{{1,3},{2,6},{4},{5}}
[{5},{1,3},{2,4},{6}]=>{{1,3},{2,4},{5},{6}}
[{6},{1,3},{2,4},{5}]=>{{1,3},{2,4},{5},{6}}
[{5},{1,3},{2,6},{4}]=>{{1,3},{2,6},{4},{5}}
[{6},{1,3},{2,5},{4}]=>{{1,3},{2,5},{4},{6}}
[{4},{1,5},{2,3},{6}]=>{{1,5},{2,3},{4},{6}}
[{4},{1,6},{2,3},{5}]=>{{1,6},{2,3},{4},{5}}
[{5},{1,4},{2,3},{6}]=>{{1,4},{2,3},{5},{6}}
[{6},{1,4},{2,3},{5}]=>{{1,4},{2,3},{5},{6}}
[{5},{1,6},{2,3},{4}]=>{{1,6},{2,3},{4},{5}}
[{6},{1,5},{2,3},{4}]=>{{1,5},{2,3},{4},{6}}
[{4},{1,5},{2,6},{3}]=>{{1,5},{2,6},{3},{4}}
[{4},{1,6},{2,5},{3}]=>{{1,6},{2,5},{3},{4}}
[{5},{1,4},{2,6},{3}]=>{{1,4},{2,6},{3},{5}}
[{6},{1,4},{2,5},{3}]=>{{1,4},{2,5},{3},{6}}
[{5},{1,6},{2,4},{3}]=>{{1,6},{2,4},{3},{5}}
[{6},{1,5},{2,4},{3}]=>{{1,5},{2,4},{3},{6}}
[{3},{1,4},{5,6},{2}]=>{{1,4},{2},{3},{5,6}}
[{3},{1,5},{4,6},{2}]=>{{1,5},{2},{3},{4,6}}
[{3},{1,6},{4,5},{2}]=>{{1,6},{2},{3},{4,5}}
[{4},{1,3},{5,6},{2}]=>{{1,3},{2},{4},{5,6}}
[{5},{1,3},{4,6},{2}]=>{{1,3},{2},{4,6},{5}}
[{6},{1,3},{4,5},{2}]=>{{1,3},{2},{4,5},{6}}
[{4},{1,5},{3,6},{2}]=>{{1,5},{2},{3,6},{4}}
[{4},{1,6},{3,5},{2}]=>{{1,6},{2},{3,5},{4}}
[{5},{1,4},{3,6},{2}]=>{{1,4},{2},{3,6},{5}}
[{6},{1,4},{3,5},{2}]=>{{1,4},{2},{3,5},{6}}
[{5},{1,6},{3,4},{2}]=>{{1,6},{2},{3,4},{5}}
[{6},{1,5},{3,4},{2}]=>{{1,5},{2},{3,4},{6}}
[{2},{3,4},{1,5},{6}]=>{{1,5},{2},{3,4},{6}}
[{2},{3,4},{1,6},{5}]=>{{1,6},{2},{3,4},{5}}
[{2},{3,5},{1,4},{6}]=>{{1,4},{2},{3,5},{6}}
[{2},{3,6},{1,4},{5}]=>{{1,4},{2},{3,6},{5}}
[{2},{3,5},{1,6},{4}]=>{{1,6},{2},{3,5},{4}}
[{2},{3,6},{1,5},{4}]=>{{1,5},{2},{3,6},{4}}
[{2},{4,5},{1,3},{6}]=>{{1,3},{2},{4,5},{6}}
[{2},{4,6},{1,3},{5}]=>{{1,3},{2},{4,6},{5}}
[{2},{5,6},{1,3},{4}]=>{{1,3},{2},{4},{5,6}}
[{2},{4,5},{1,6},{3}]=>{{1,6},{2},{3},{4,5}}
[{2},{4,6},{1,5},{3}]=>{{1,5},{2},{3},{4,6}}
[{2},{5,6},{1,4},{3}]=>{{1,4},{2},{3},{5,6}}
[{3},{2,4},{1,5},{6}]=>{{1,5},{2,4},{3},{6}}
[{3},{2,4},{1,6},{5}]=>{{1,6},{2,4},{3},{5}}
[{3},{2,5},{1,4},{6}]=>{{1,4},{2,5},{3},{6}}
[{3},{2,6},{1,4},{5}]=>{{1,4},{2,6},{3},{5}}
[{3},{2,5},{1,6},{4}]=>{{1,6},{2,5},{3},{4}}
[{3},{2,6},{1,5},{4}]=>{{1,5},{2,6},{3},{4}}
[{4},{2,3},{1,5},{6}]=>{{1,5},{2,3},{4},{6}}
[{4},{2,3},{1,6},{5}]=>{{1,6},{2,3},{4},{5}}
[{5},{2,3},{1,4},{6}]=>{{1,4},{2,3},{5},{6}}
[{6},{2,3},{1,4},{5}]=>{{1,4},{2,3},{5},{6}}
[{5},{2,3},{1,6},{4}]=>{{1,6},{2,3},{4},{5}}
[{6},{2,3},{1,5},{4}]=>{{1,5},{2,3},{4},{6}}
[{4},{2,5},{1,3},{6}]=>{{1,3},{2,5},{4},{6}}
[{4},{2,6},{1,3},{5}]=>{{1,3},{2,6},{4},{5}}
[{5},{2,4},{1,3},{6}]=>{{1,3},{2,4},{5},{6}}
[{6},{2,4},{1,3},{5}]=>{{1,3},{2,4},{5},{6}}
[{5},{2,6},{1,3},{4}]=>{{1,3},{2,6},{4},{5}}
[{6},{2,5},{1,3},{4}]=>{{1,3},{2,5},{4},{6}}
[{4},{2,5},{1,6},{3}]=>{{1,6},{2,5},{3},{4}}
[{4},{2,6},{1,5},{3}]=>{{1,5},{2,6},{3},{4}}
[{5},{2,4},{1,6},{3}]=>{{1,6},{2,4},{3},{5}}
[{6},{2,4},{1,5},{3}]=>{{1,5},{2,4},{3},{6}}
[{5},{2,6},{1,4},{3}]=>{{1,4},{2,6},{3},{5}}
[{6},{2,5},{1,4},{3}]=>{{1,4},{2,5},{3},{6}}
[{3},{4,5},{1,2},{6}]=>{{1,2},{3},{4,5},{6}}
[{3},{4,6},{1,2},{5}]=>{{1,2},{3},{4,6},{5}}
[{3},{5,6},{1,2},{4}]=>{{1,2},{3},{4},{5,6}}
[{4},{3,5},{1,2},{6}]=>{{1,2},{3,5},{4},{6}}
[{4},{3,6},{1,2},{5}]=>{{1,2},{3,6},{4},{5}}
[{5},{3,4},{1,2},{6}]=>{{1,2},{3,4},{5},{6}}
[{6},{3,4},{1,2},{5}]=>{{1,2},{3,4},{5},{6}}
[{5},{3,6},{1,2},{4}]=>{{1,2},{3,6},{4},{5}}
[{6},{3,5},{1,2},{4}]=>{{1,2},{3,5},{4},{6}}
[{4},{5,6},{1,2},{3}]=>{{1,2},{3},{4},{5,6}}
[{5},{4,6},{1,2},{3}]=>{{1,2},{3},{4,6},{5}}
[{6},{4,5},{1,2},{3}]=>{{1,2},{3},{4,5},{6}}
[{3},{4,5},{1,6},{2}]=>{{1,6},{2},{3},{4,5}}
[{3},{4,6},{1,5},{2}]=>{{1,5},{2},{3},{4,6}}
[{3},{5,6},{1,4},{2}]=>{{1,4},{2},{3},{5,6}}
[{4},{3,5},{1,6},{2}]=>{{1,6},{2},{3,5},{4}}
[{4},{3,6},{1,5},{2}]=>{{1,5},{2},{3,6},{4}}
[{5},{3,4},{1,6},{2}]=>{{1,6},{2},{3,4},{5}}
[{6},{3,4},{1,5},{2}]=>{{1,5},{2},{3,4},{6}}
[{5},{3,6},{1,4},{2}]=>{{1,4},{2},{3,6},{5}}
[{6},{3,5},{1,4},{2}]=>{{1,4},{2},{3,5},{6}}
[{4},{5,6},{1,3},{2}]=>{{1,3},{2},{4},{5,6}}
[{5},{4,6},{1,3},{2}]=>{{1,3},{2},{4,6},{5}}
[{6},{4,5},{1,3},{2}]=>{{1,3},{2},{4,5},{6}}
[{2},{3,4},{5,6},{1}]=>{{1},{2},{3,4},{5,6}}
[{2},{3,5},{4,6},{1}]=>{{1},{2},{3,5},{4,6}}
[{2},{3,6},{4,5},{1}]=>{{1},{2},{3,6},{4,5}}
[{2},{4,5},{3,6},{1}]=>{{1},{2},{3,6},{4,5}}
[{2},{4,6},{3,5},{1}]=>{{1},{2},{3,5},{4,6}}
[{2},{5,6},{3,4},{1}]=>{{1},{2},{3,4},{5,6}}
[{3},{2,4},{5,6},{1}]=>{{1},{2,4},{3},{5,6}}
[{3},{2,5},{4,6},{1}]=>{{1},{2,5},{3},{4,6}}
[{3},{2,6},{4,5},{1}]=>{{1},{2,6},{3},{4,5}}
[{4},{2,3},{5,6},{1}]=>{{1},{2,3},{4},{5,6}}
[{5},{2,3},{4,6},{1}]=>{{1},{2,3},{4,6},{5}}
[{6},{2,3},{4,5},{1}]=>{{1},{2,3},{4,5},{6}}
[{4},{2,5},{3,6},{1}]=>{{1},{2,5},{3,6},{4}}
[{4},{2,6},{3,5},{1}]=>{{1},{2,6},{3,5},{4}}
[{5},{2,4},{3,6},{1}]=>{{1},{2,4},{3,6},{5}}
[{6},{2,4},{3,5},{1}]=>{{1},{2,4},{3,5},{6}}
[{5},{2,6},{3,4},{1}]=>{{1},{2,6},{3,4},{5}}
[{6},{2,5},{3,4},{1}]=>{{1},{2,5},{3,4},{6}}
[{3},{4,5},{2,6},{1}]=>{{1},{2,6},{3},{4,5}}
[{3},{4,6},{2,5},{1}]=>{{1},{2,5},{3},{4,6}}
[{3},{5,6},{2,4},{1}]=>{{1},{2,4},{3},{5,6}}
[{4},{3,5},{2,6},{1}]=>{{1},{2,6},{3,5},{4}}
[{4},{3,6},{2,5},{1}]=>{{1},{2,5},{3,6},{4}}
[{5},{3,4},{2,6},{1}]=>{{1},{2,6},{3,4},{5}}
[{6},{3,4},{2,5},{1}]=>{{1},{2,5},{3,4},{6}}
[{5},{3,6},{2,4},{1}]=>{{1},{2,4},{3,6},{5}}
[{6},{3,5},{2,4},{1}]=>{{1},{2,4},{3,5},{6}}
[{4},{5,6},{2,3},{1}]=>{{1},{2,3},{4},{5,6}}
[{5},{4,6},{2,3},{1}]=>{{1},{2,3},{4,6},{5}}
[{6},{4,5},{2,3},{1}]=>{{1},{2,3},{4,5},{6}}
[{1},{2,3},{4,5,6}]=>{{1},{2,3},{4,5,6}}
[{1},{2,4},{3,5,6}]=>{{1},{2,4},{3,5,6}}
[{1},{2,5},{3,4,6}]=>{{1},{2,5},{3,4,6}}
[{1},{2,6},{3,4,5}]=>{{1},{2,6},{3,4,5}}
[{1},{3,4},{2,5,6}]=>{{1},{2,5,6},{3,4}}
[{1},{3,5},{2,4,6}]=>{{1},{2,4,6},{3,5}}
[{1},{3,6},{2,4,5}]=>{{1},{2,4,5},{3,6}}
[{1},{4,5},{2,3,6}]=>{{1},{2,3,6},{4,5}}
[{1},{4,6},{2,3,5}]=>{{1},{2,3,5},{4,6}}
[{1},{5,6},{2,3,4}]=>{{1},{2,3,4},{5,6}}
[{2},{1,3},{4,5,6}]=>{{1,3},{2},{4,5,6}}
[{2},{1,4},{3,5,6}]=>{{1,4},{2},{3,5,6}}
[{2},{1,5},{3,4,6}]=>{{1,5},{2},{3,4,6}}
[{2},{1,6},{3,4,5}]=>{{1,6},{2},{3,4,5}}
[{3},{1,2},{4,5,6}]=>{{1,2},{3},{4,5,6}}
[{4},{1,2},{3,5,6}]=>{{1,2},{3,5,6},{4}}
[{5},{1,2},{3,4,6}]=>{{1,2},{3,4,6},{5}}
[{6},{1,2},{3,4,5}]=>{{1,2},{3,4,5},{6}}
[{3},{1,4},{2,5,6}]=>{{1,4},{2,5,6},{3}}
[{3},{1,5},{2,4,6}]=>{{1,5},{2,4,6},{3}}
[{3},{1,6},{2,4,5}]=>{{1,6},{2,4,5},{3}}
[{4},{1,3},{2,5,6}]=>{{1,3},{2,5,6},{4}}
[{5},{1,3},{2,4,6}]=>{{1,3},{2,4,6},{5}}
[{6},{1,3},{2,4,5}]=>{{1,3},{2,4,5},{6}}
[{4},{1,5},{2,3,6}]=>{{1,5},{2,3,6},{4}}
[{4},{1,6},{2,3,5}]=>{{1,6},{2,3,5},{4}}
[{5},{1,4},{2,3,6}]=>{{1,4},{2,3,6},{5}}
[{6},{1,4},{2,3,5}]=>{{1,4},{2,3,5},{6}}
[{5},{1,6},{2,3,4}]=>{{1,6},{2,3,4},{5}}
[{6},{1,5},{2,3,4}]=>{{1,5},{2,3,4},{6}}
[{2},{3,4},{1,5,6}]=>{{1,5,6},{2},{3,4}}
[{2},{3,5},{1,4,6}]=>{{1,4,6},{2},{3,5}}
[{2},{3,6},{1,4,5}]=>{{1,4,5},{2},{3,6}}
[{2},{4,5},{1,3,6}]=>{{1,3,6},{2},{4,5}}
[{2},{4,6},{1,3,5}]=>{{1,3,5},{2},{4,6}}
[{2},{5,6},{1,3,4}]=>{{1,3,4},{2},{5,6}}
[{3},{2,4},{1,5,6}]=>{{1,5,6},{2,4},{3}}
[{3},{2,5},{1,4,6}]=>{{1,4,6},{2,5},{3}}
[{3},{2,6},{1,4,5}]=>{{1,4,5},{2,6},{3}}
[{4},{2,3},{1,5,6}]=>{{1,5,6},{2,3},{4}}
[{5},{2,3},{1,4,6}]=>{{1,4,6},{2,3},{5}}
[{6},{2,3},{1,4,5}]=>{{1,4,5},{2,3},{6}}
[{4},{2,5},{1,3,6}]=>{{1,3,6},{2,5},{4}}
[{4},{2,6},{1,3,5}]=>{{1,3,5},{2,6},{4}}
[{5},{2,4},{1,3,6}]=>{{1,3,6},{2,4},{5}}
[{6},{2,4},{1,3,5}]=>{{1,3,5},{2,4},{6}}
[{5},{2,6},{1,3,4}]=>{{1,3,4},{2,6},{5}}
[{6},{2,5},{1,3,4}]=>{{1,3,4},{2,5},{6}}
[{3},{4,5},{1,2,6}]=>{{1,2,6},{3},{4,5}}
[{3},{4,6},{1,2,5}]=>{{1,2,5},{3},{4,6}}
[{3},{5,6},{1,2,4}]=>{{1,2,4},{3},{5,6}}
[{4},{3,5},{1,2,6}]=>{{1,2,6},{3,5},{4}}
[{4},{3,6},{1,2,5}]=>{{1,2,5},{3,6},{4}}
[{5},{3,4},{1,2,6}]=>{{1,2,6},{3,4},{5}}
[{6},{3,4},{1,2,5}]=>{{1,2,5},{3,4},{6}}
[{5},{3,6},{1,2,4}]=>{{1,2,4},{3,6},{5}}
[{6},{3,5},{1,2,4}]=>{{1,2,4},{3,5},{6}}
[{4},{5,6},{1,2,3}]=>{{1,2,3},{4},{5,6}}
[{5},{4,6},{1,2,3}]=>{{1,2,3},{4,6},{5}}
[{6},{4,5},{1,2,3}]=>{{1,2,3},{4,5},{6}}
[{1},{2,3,4},{5},{6}]=>{{1},{2,3,4},{5},{6}}
[{1},{2,3,4},{6},{5}]=>{{1},{2,3,4},{5},{6}}
[{1},{2,3,5},{4},{6}]=>{{1},{2,3,5},{4},{6}}
[{1},{2,3,6},{4},{5}]=>{{1},{2,3,6},{4},{5}}
[{1},{2,3,5},{6},{4}]=>{{1},{2,3,5},{4},{6}}
[{1},{2,3,6},{5},{4}]=>{{1},{2,3,6},{4},{5}}
[{1},{2,4,5},{3},{6}]=>{{1},{2,4,5},{3},{6}}
[{1},{2,4,6},{3},{5}]=>{{1},{2,4,6},{3},{5}}
[{1},{2,5,6},{3},{4}]=>{{1},{2,5,6},{3},{4}}
[{1},{2,4,5},{6},{3}]=>{{1},{2,4,5},{3},{6}}
[{1},{2,4,6},{5},{3}]=>{{1},{2,4,6},{3},{5}}
[{1},{2,5,6},{4},{3}]=>{{1},{2,5,6},{3},{4}}
[{1},{3,4,5},{2},{6}]=>{{1},{2},{3,4,5},{6}}
[{1},{3,4,6},{2},{5}]=>{{1},{2},{3,4,6},{5}}
[{1},{3,5,6},{2},{4}]=>{{1},{2},{3,5,6},{4}}
[{1},{4,5,6},{2},{3}]=>{{1},{2},{3},{4,5,6}}
[{1},{3,4,5},{6},{2}]=>{{1},{2},{3,4,5},{6}}
[{1},{3,4,6},{5},{2}]=>{{1},{2},{3,4,6},{5}}
[{1},{3,5,6},{4},{2}]=>{{1},{2},{3,5,6},{4}}
[{1},{4,5,6},{3},{2}]=>{{1},{2},{3},{4,5,6}}
[{2},{1,3,4},{5},{6}]=>{{1,3,4},{2},{5},{6}}
[{2},{1,3,4},{6},{5}]=>{{1,3,4},{2},{5},{6}}
[{2},{1,3,5},{4},{6}]=>{{1,3,5},{2},{4},{6}}
[{2},{1,3,6},{4},{5}]=>{{1,3,6},{2},{4},{5}}
[{2},{1,3,5},{6},{4}]=>{{1,3,5},{2},{4},{6}}
[{2},{1,3,6},{5},{4}]=>{{1,3,6},{2},{4},{5}}
[{2},{1,4,5},{3},{6}]=>{{1,4,5},{2},{3},{6}}
[{2},{1,4,6},{3},{5}]=>{{1,4,6},{2},{3},{5}}
[{2},{1,5,6},{3},{4}]=>{{1,5,6},{2},{3},{4}}
[{2},{1,4,5},{6},{3}]=>{{1,4,5},{2},{3},{6}}
[{2},{1,4,6},{5},{3}]=>{{1,4,6},{2},{3},{5}}
[{2},{1,5,6},{4},{3}]=>{{1,5,6},{2},{3},{4}}
[{3},{1,2,4},{5},{6}]=>{{1,2,4},{3},{5},{6}}
[{3},{1,2,4},{6},{5}]=>{{1,2,4},{3},{5},{6}}
[{3},{1,2,5},{4},{6}]=>{{1,2,5},{3},{4},{6}}
[{3},{1,2,6},{4},{5}]=>{{1,2,6},{3},{4},{5}}
[{3},{1,2,5},{6},{4}]=>{{1,2,5},{3},{4},{6}}
[{3},{1,2,6},{5},{4}]=>{{1,2,6},{3},{4},{5}}
[{4},{1,2,3},{5},{6}]=>{{1,2,3},{4},{5},{6}}
[{4},{1,2,3},{6},{5}]=>{{1,2,3},{4},{5},{6}}
[{5},{1,2,3},{4},{6}]=>{{1,2,3},{4},{5},{6}}
[{6},{1,2,3},{4},{5}]=>{{1,2,3},{4},{5},{6}}
[{5},{1,2,3},{6},{4}]=>{{1,2,3},{4},{5},{6}}
[{6},{1,2,3},{5},{4}]=>{{1,2,3},{4},{5},{6}}
[{4},{1,2,5},{3},{6}]=>{{1,2,5},{3},{4},{6}}
[{4},{1,2,6},{3},{5}]=>{{1,2,6},{3},{4},{5}}
[{5},{1,2,4},{3},{6}]=>{{1,2,4},{3},{5},{6}}
[{6},{1,2,4},{3},{5}]=>{{1,2,4},{3},{5},{6}}
[{5},{1,2,6},{3},{4}]=>{{1,2,6},{3},{4},{5}}
[{6},{1,2,5},{3},{4}]=>{{1,2,5},{3},{4},{6}}
[{4},{1,2,5},{6},{3}]=>{{1,2,5},{3},{4},{6}}
[{4},{1,2,6},{5},{3}]=>{{1,2,6},{3},{4},{5}}
[{5},{1,2,4},{6},{3}]=>{{1,2,4},{3},{5},{6}}
[{6},{1,2,4},{5},{3}]=>{{1,2,4},{3},{5},{6}}
[{5},{1,2,6},{4},{3}]=>{{1,2,6},{3},{4},{5}}
[{6},{1,2,5},{4},{3}]=>{{1,2,5},{3},{4},{6}}
[{3},{1,4,5},{2},{6}]=>{{1,4,5},{2},{3},{6}}
[{3},{1,4,6},{2},{5}]=>{{1,4,6},{2},{3},{5}}
[{3},{1,5,6},{2},{4}]=>{{1,5,6},{2},{3},{4}}
[{4},{1,3,5},{2},{6}]=>{{1,3,5},{2},{4},{6}}
[{4},{1,3,6},{2},{5}]=>{{1,3,6},{2},{4},{5}}
[{5},{1,3,4},{2},{6}]=>{{1,3,4},{2},{5},{6}}
[{6},{1,3,4},{2},{5}]=>{{1,3,4},{2},{5},{6}}
[{5},{1,3,6},{2},{4}]=>{{1,3,6},{2},{4},{5}}
[{6},{1,3,5},{2},{4}]=>{{1,3,5},{2},{4},{6}}
[{4},{1,5,6},{2},{3}]=>{{1,5,6},{2},{3},{4}}
[{5},{1,4,6},{2},{3}]=>{{1,4,6},{2},{3},{5}}
[{6},{1,4,5},{2},{3}]=>{{1,4,5},{2},{3},{6}}
[{3},{1,4,5},{6},{2}]=>{{1,4,5},{2},{3},{6}}
[{3},{1,4,6},{5},{2}]=>{{1,4,6},{2},{3},{5}}
[{3},{1,5,6},{4},{2}]=>{{1,5,6},{2},{3},{4}}
[{4},{1,3,5},{6},{2}]=>{{1,3,5},{2},{4},{6}}
[{4},{1,3,6},{5},{2}]=>{{1,3,6},{2},{4},{5}}
[{5},{1,3,4},{6},{2}]=>{{1,3,4},{2},{5},{6}}
[{6},{1,3,4},{5},{2}]=>{{1,3,4},{2},{5},{6}}
[{5},{1,3,6},{4},{2}]=>{{1,3,6},{2},{4},{5}}
[{6},{1,3,5},{4},{2}]=>{{1,3,5},{2},{4},{6}}
[{4},{1,5,6},{3},{2}]=>{{1,5,6},{2},{3},{4}}
[{5},{1,4,6},{3},{2}]=>{{1,4,6},{2},{3},{5}}
[{6},{1,4,5},{3},{2}]=>{{1,4,5},{2},{3},{6}}
[{2},{3,4,5},{1},{6}]=>{{1},{2},{3,4,5},{6}}
[{2},{3,4,6},{1},{5}]=>{{1},{2},{3,4,6},{5}}
[{2},{3,5,6},{1},{4}]=>{{1},{2},{3,5,6},{4}}
[{2},{4,5,6},{1},{3}]=>{{1},{2},{3},{4,5,6}}
[{3},{2,4,5},{1},{6}]=>{{1},{2,4,5},{3},{6}}
[{3},{2,4,6},{1},{5}]=>{{1},{2,4,6},{3},{5}}
[{3},{2,5,6},{1},{4}]=>{{1},{2,5,6},{3},{4}}
[{4},{2,3,5},{1},{6}]=>{{1},{2,3,5},{4},{6}}
[{4},{2,3,6},{1},{5}]=>{{1},{2,3,6},{4},{5}}
[{5},{2,3,4},{1},{6}]=>{{1},{2,3,4},{5},{6}}
[{6},{2,3,4},{1},{5}]=>{{1},{2,3,4},{5},{6}}
[{5},{2,3,6},{1},{4}]=>{{1},{2,3,6},{4},{5}}
[{6},{2,3,5},{1},{4}]=>{{1},{2,3,5},{4},{6}}
[{4},{2,5,6},{1},{3}]=>{{1},{2,5,6},{3},{4}}
[{5},{2,4,6},{1},{3}]=>{{1},{2,4,6},{3},{5}}
[{6},{2,4,5},{1},{3}]=>{{1},{2,4,5},{3},{6}}
[{3},{4,5,6},{1},{2}]=>{{1},{2},{3},{4,5,6}}
[{4},{3,5,6},{1},{2}]=>{{1},{2},{3,5,6},{4}}
[{5},{3,4,6},{1},{2}]=>{{1},{2},{3,4,6},{5}}
[{6},{3,4,5},{1},{2}]=>{{1},{2},{3,4,5},{6}}
[{2},{3,4,5},{6},{1}]=>{{1},{2},{3,4,5},{6}}
[{2},{3,4,6},{5},{1}]=>{{1},{2},{3,4,6},{5}}
[{2},{3,5,6},{4},{1}]=>{{1},{2},{3,5,6},{4}}
[{2},{4,5,6},{3},{1}]=>{{1},{2},{3},{4,5,6}}
[{3},{2,4,5},{6},{1}]=>{{1},{2,4,5},{3},{6}}
[{3},{2,4,6},{5},{1}]=>{{1},{2,4,6},{3},{5}}
[{3},{2,5,6},{4},{1}]=>{{1},{2,5,6},{3},{4}}
[{4},{2,3,5},{6},{1}]=>{{1},{2,3,5},{4},{6}}
[{4},{2,3,6},{5},{1}]=>{{1},{2,3,6},{4},{5}}
[{5},{2,3,4},{6},{1}]=>{{1},{2,3,4},{5},{6}}
[{6},{2,3,4},{5},{1}]=>{{1},{2,3,4},{5},{6}}
[{5},{2,3,6},{4},{1}]=>{{1},{2,3,6},{4},{5}}
[{6},{2,3,5},{4},{1}]=>{{1},{2,3,5},{4},{6}}
[{4},{2,5,6},{3},{1}]=>{{1},{2,5,6},{3},{4}}
[{5},{2,4,6},{3},{1}]=>{{1},{2,4,6},{3},{5}}
[{6},{2,4,5},{3},{1}]=>{{1},{2,4,5},{3},{6}}
[{3},{4,5,6},{2},{1}]=>{{1},{2},{3},{4,5,6}}
[{4},{3,5,6},{2},{1}]=>{{1},{2},{3,5,6},{4}}
[{5},{3,4,6},{2},{1}]=>{{1},{2},{3,4,6},{5}}
[{6},{3,4,5},{2},{1}]=>{{1},{2},{3,4,5},{6}}
[{1},{2,3,4},{5,6}]=>{{1},{2,3,4},{5,6}}
[{1},{2,3,5},{4,6}]=>{{1},{2,3,5},{4,6}}
[{1},{2,3,6},{4,5}]=>{{1},{2,3,6},{4,5}}
[{1},{2,4,5},{3,6}]=>{{1},{2,4,5},{3,6}}
[{1},{2,4,6},{3,5}]=>{{1},{2,4,6},{3,5}}
[{1},{2,5,6},{3,4}]=>{{1},{2,5,6},{3,4}}
[{1},{3,4,5},{2,6}]=>{{1},{2,6},{3,4,5}}
[{1},{3,4,6},{2,5}]=>{{1},{2,5},{3,4,6}}
[{1},{3,5,6},{2,4}]=>{{1},{2,4},{3,5,6}}
[{1},{4,5,6},{2,3}]=>{{1},{2,3},{4,5,6}}
[{2},{1,3,4},{5,6}]=>{{1,3,4},{2},{5,6}}
[{2},{1,3,5},{4,6}]=>{{1,3,5},{2},{4,6}}
[{2},{1,3,6},{4,5}]=>{{1,3,6},{2},{4,5}}
[{2},{1,4,5},{3,6}]=>{{1,4,5},{2},{3,6}}
[{2},{1,4,6},{3,5}]=>{{1,4,6},{2},{3,5}}
[{2},{1,5,6},{3,4}]=>{{1,5,6},{2},{3,4}}
[{3},{1,2,4},{5,6}]=>{{1,2,4},{3},{5,6}}
[{3},{1,2,5},{4,6}]=>{{1,2,5},{3},{4,6}}
[{3},{1,2,6},{4,5}]=>{{1,2,6},{3},{4,5}}
[{4},{1,2,3},{5,6}]=>{{1,2,3},{4},{5,6}}
[{5},{1,2,3},{4,6}]=>{{1,2,3},{4,6},{5}}
[{6},{1,2,3},{4,5}]=>{{1,2,3},{4,5},{6}}
[{4},{1,2,5},{3,6}]=>{{1,2,5},{3,6},{4}}
[{4},{1,2,6},{3,5}]=>{{1,2,6},{3,5},{4}}
[{5},{1,2,4},{3,6}]=>{{1,2,4},{3,6},{5}}
[{6},{1,2,4},{3,5}]=>{{1,2,4},{3,5},{6}}
[{5},{1,2,6},{3,4}]=>{{1,2,6},{3,4},{5}}
[{6},{1,2,5},{3,4}]=>{{1,2,5},{3,4},{6}}
[{3},{1,4,5},{2,6}]=>{{1,4,5},{2,6},{3}}
[{3},{1,4,6},{2,5}]=>{{1,4,6},{2,5},{3}}
[{3},{1,5,6},{2,4}]=>{{1,5,6},{2,4},{3}}
[{4},{1,3,5},{2,6}]=>{{1,3,5},{2,6},{4}}
[{4},{1,3,6},{2,5}]=>{{1,3,6},{2,5},{4}}
[{5},{1,3,4},{2,6}]=>{{1,3,4},{2,6},{5}}
[{6},{1,3,4},{2,5}]=>{{1,3,4},{2,5},{6}}
[{5},{1,3,6},{2,4}]=>{{1,3,6},{2,4},{5}}
[{6},{1,3,5},{2,4}]=>{{1,3,5},{2,4},{6}}
[{4},{1,5,6},{2,3}]=>{{1,5,6},{2,3},{4}}
[{5},{1,4,6},{2,3}]=>{{1,4,6},{2,3},{5}}
[{6},{1,4,5},{2,3}]=>{{1,4,5},{2,3},{6}}
[{2},{3,4,5},{1,6}]=>{{1,6},{2},{3,4,5}}
[{2},{3,4,6},{1,5}]=>{{1,5},{2},{3,4,6}}
[{2},{3,5,6},{1,4}]=>{{1,4},{2},{3,5,6}}
[{2},{4,5,6},{1,3}]=>{{1,3},{2},{4,5,6}}
[{3},{2,4,5},{1,6}]=>{{1,6},{2,4,5},{3}}
[{3},{2,4,6},{1,5}]=>{{1,5},{2,4,6},{3}}
[{3},{2,5,6},{1,4}]=>{{1,4},{2,5,6},{3}}
[{4},{2,3,5},{1,6}]=>{{1,6},{2,3,5},{4}}
[{4},{2,3,6},{1,5}]=>{{1,5},{2,3,6},{4}}
[{5},{2,3,4},{1,6}]=>{{1,6},{2,3,4},{5}}
[{6},{2,3,4},{1,5}]=>{{1,5},{2,3,4},{6}}
[{5},{2,3,6},{1,4}]=>{{1,4},{2,3,6},{5}}
[{6},{2,3,5},{1,4}]=>{{1,4},{2,3,5},{6}}
[{4},{2,5,6},{1,3}]=>{{1,3},{2,5,6},{4}}
[{5},{2,4,6},{1,3}]=>{{1,3},{2,4,6},{5}}
[{6},{2,4,5},{1,3}]=>{{1,3},{2,4,5},{6}}
[{3},{4,5,6},{1,2}]=>{{1,2},{3},{4,5,6}}
[{4},{3,5,6},{1,2}]=>{{1,2},{3,5,6},{4}}
[{5},{3,4,6},{1,2}]=>{{1,2},{3,4,6},{5}}
[{6},{3,4,5},{1,2}]=>{{1,2},{3,4,5},{6}}
[{1},{2,3,4,5},{6}]=>{{1},{2,3,4,5},{6}}
[{1},{2,3,4,6},{5}]=>{{1},{2,3,4,6},{5}}
[{1},{2,3,5,6},{4}]=>{{1},{2,3,5,6},{4}}
[{1},{2,4,5,6},{3}]=>{{1},{2,4,5,6},{3}}
[{1},{3,4,5,6},{2}]=>{{1},{2},{3,4,5,6}}
[{2},{1,3,4,5},{6}]=>{{1,3,4,5},{2},{6}}
[{2},{1,3,4,6},{5}]=>{{1,3,4,6},{2},{5}}
[{2},{1,3,5,6},{4}]=>{{1,3,5,6},{2},{4}}
[{2},{1,4,5,6},{3}]=>{{1,4,5,6},{2},{3}}
[{3},{1,2,4,5},{6}]=>{{1,2,4,5},{3},{6}}
[{3},{1,2,4,6},{5}]=>{{1,2,4,6},{3},{5}}
[{3},{1,2,5,6},{4}]=>{{1,2,5,6},{3},{4}}
[{4},{1,2,3,5},{6}]=>{{1,2,3,5},{4},{6}}
[{4},{1,2,3,6},{5}]=>{{1,2,3,6},{4},{5}}
[{5},{1,2,3,4},{6}]=>{{1,2,3,4},{5},{6}}
[{6},{1,2,3,4},{5}]=>{{1,2,3,4},{5},{6}}
[{5},{1,2,3,6},{4}]=>{{1,2,3,6},{4},{5}}
[{6},{1,2,3,5},{4}]=>{{1,2,3,5},{4},{6}}
[{4},{1,2,5,6},{3}]=>{{1,2,5,6},{3},{4}}
[{5},{1,2,4,6},{3}]=>{{1,2,4,6},{3},{5}}
[{6},{1,2,4,5},{3}]=>{{1,2,4,5},{3},{6}}
[{3},{1,4,5,6},{2}]=>{{1,4,5,6},{2},{3}}
[{4},{1,3,5,6},{2}]=>{{1,3,5,6},{2},{4}}
[{5},{1,3,4,6},{2}]=>{{1,3,4,6},{2},{5}}
[{6},{1,3,4,5},{2}]=>{{1,3,4,5},{2},{6}}
[{2},{3,4,5,6},{1}]=>{{1},{2},{3,4,5,6}}
[{3},{2,4,5,6},{1}]=>{{1},{2,4,5,6},{3}}
[{4},{2,3,5,6},{1}]=>{{1},{2,3,5,6},{4}}
[{5},{2,3,4,6},{1}]=>{{1},{2,3,4,6},{5}}
[{6},{2,3,4,5},{1}]=>{{1},{2,3,4,5},{6}}
[{1},{2,3,4,5,6}]=>{{1},{2,3,4,5,6}}
[{2},{1,3,4,5,6}]=>{{1,3,4,5,6},{2}}
[{3},{1,2,4,5,6}]=>{{1,2,4,5,6},{3}}
[{4},{1,2,3,5,6}]=>{{1,2,3,5,6},{4}}
[{5},{1,2,3,4,6}]=>{{1,2,3,4,6},{5}}
[{6},{1,2,3,4,5}]=>{{1,2,3,4,5},{6}}
[{1,2},{3},{4},{5},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{3},{4},{6},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{3},{5},{4},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{3},{6},{4},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{3},{5},{6},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{3},{6},{5},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{3},{5},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{3},{6},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{3},{4},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{3},{4},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{3},{6},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{3},{5},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{5},{3},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{6},{3},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{4},{3},{6}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{4},{3},{5}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{6},{3},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{5},{3},{4}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{5},{6},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{4},{6},{5},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{4},{6},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{4},{5},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{5},{6},{4},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,2},{6},{5},{4},{3}]=>{{1,2},{3},{4},{5},{6}}
[{1,3},{2},{4},{5},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{2},{4},{6},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{2},{5},{4},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{2},{6},{4},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{2},{5},{6},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{2},{6},{5},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,4},{2},{3},{5},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{2},{3},{6},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{2},{3},{4},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{3},{4},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{2},{3},{6},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{3},{5},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{2},{5},{3},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{2},{6},{3},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{2},{4},{3},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{4},{3},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{2},{6},{3},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{5},{3},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{2},{5},{6},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{2},{6},{5},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{2},{4},{6},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{4},{5},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{2},{6},{4},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{2},{5},{4},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,3},{4},{2},{5},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{4},{2},{6},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{2},{4},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{2},{4},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{2},{6},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{2},{5},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,4},{3},{2},{5},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{3},{2},{6},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{3},{2},{4},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{2},{4},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{3},{2},{6},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{2},{5},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{2},{3},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{2},{3},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{2},{3},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{2},{3},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{2},{3},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{2},{3},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{2},{6},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{2},{5},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{2},{6},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{2},{5},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{2},{4},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{2},{4},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,3},{4},{5},{2},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{4},{6},{2},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{4},{2},{6}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{4},{2},{5}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{6},{2},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{5},{2},{4}]=>{{1,3},{2},{4},{5},{6}}
[{1,4},{3},{5},{2},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{3},{6},{2},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{3},{4},{2},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{4},{2},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{3},{6},{2},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{5},{2},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{3},{2},{6}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{3},{2},{5}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{3},{2},{6}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{3},{2},{5}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{3},{2},{4}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{3},{2},{4}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{6},{2},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{5},{2},{3}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{6},{2},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{5},{2},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{4},{2},{3}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{4},{2},{3}]=>{{1,6},{2},{3},{4},{5}}
[{1,3},{4},{5},{6},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{4},{6},{5},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{4},{6},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{4},{5},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{5},{6},{4},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,3},{6},{5},{4},{2}]=>{{1,3},{2},{4},{5},{6}}
[{1,4},{3},{5},{6},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{3},{6},{5},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{3},{4},{6},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{4},{5},{2}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{3},{6},{4},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{3},{5},{4},{2}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{3},{6},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{3},{5},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{3},{6},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{3},{5},{2}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{3},{4},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{3},{4},{2}]=>{{1,6},{2},{3},{4},{5}}
[{1,4},{5},{6},{3},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,4},{6},{5},{3},{2}]=>{{1,4},{2},{3},{5},{6}}
[{1,5},{4},{6},{3},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{4},{5},{3},{2}]=>{{1,6},{2},{3},{4},{5}}
[{1,5},{6},{4},{3},{2}]=>{{1,5},{2},{3},{4},{6}}
[{1,6},{5},{4},{3},{2}]=>{{1,6},{2},{3},{4},{5}}
[{2,3},{1},{4},{5},{6}]=>{{1},{2,3},{4},{5},{6}}
[{2,3},{1},{4},{6},{5}]=>{{1},{2,3},{4},{5},{6}}
[{2,3},{1},{5},{4},{6}]=>{{1},{2,3},{4},{5},{6}}
[{2,3},{1},{6},{4},{5}]=>{{1},{2,3},{4},{5},{6}}
[{2,3},{1},{5},{6},{4}]=>{{1},{2,3},{4},{5},{6}}
[{2,3},{1},{6},{5},{4}]=>{{1},{2,3},{4},{5},{6}}
[{2,4},{1},{3},{5},{6}]=>{{1},{2,4},{3},{5},{6}}
[{2,4},{1},{3},{6},{5}]=>{{1},{2,4},{3},{5},{6}}
[{2,5},{1},{3},{4},{6}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{3},{4},{5}]=>{{1},{2,6},{3},{4},{5}}
[{2,5},{1},{3},{6},{4}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{3},{5},{4}]=>{{1},{2,6},{3},{4},{5}}
[{2,4},{1},{5},{3},{6}]=>{{1},{2,4},{3},{5},{6}}
[{2,4},{1},{6},{3},{5}]=>{{1},{2,4},{3},{5},{6}}
[{2,5},{1},{4},{3},{6}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{4},{3},{5}]=>{{1},{2,6},{3},{4},{5}}
[{2,5},{1},{6},{3},{4}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{5},{3},{4}]=>{{1},{2,6},{3},{4},{5}}
[{2,4},{1},{5},{6},{3}]=>{{1},{2,4},{3},{5},{6}}
[{2,4},{1},{6},{5},{3}]=>{{1},{2,4},{3},{5},{6}}
[{2,5},{1},{4},{6},{3}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{4},{5},{3}]=>{{1},{2,6},{3},{4},{5}}
[{2,5},{1},{6},{4},{3}]=>{{1},{2,5},{3},{4},{6}}
[{2,6},{1},{5},{4},{3}]=>{{1},{2,6},{3},{4},{5}}
[{3,4},{1},{2},{5},{6}]=>{{1},{2},{3,4},{5},{6}}
[{3,4},{1},{2},{6},{5}]=>{{1},{2},{3,4},{5},{6}}
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[{2,5},{1},{3},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{1},{3},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{2,4},{1},{5},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{2,4},{1},{6},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{2,5},{1},{4},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{1},{4},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{2,5},{1},{6},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{1},{5},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{1},{2},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{1},{2},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{1},{2},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{1},{2},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{1},{2},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{1},{2},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{3,4},{1},{5},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{1},{6},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{3,5},{1},{4},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{1},{4},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{3,5},{1},{6},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{1},{5},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{4,5},{1},{3},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{1},{3},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{1},{3},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{4,5},{1},{6},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{1},{5},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{1},{4},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{2,3},{4},{1},{5,6}]=>{{1},{2,3},{4},{5,6}}
[{2,3},{5},{1},{4,6}]=>{{1},{2,3},{4,6},{5}}
[{2,3},{6},{1},{4,5}]=>{{1},{2,3},{4,5},{6}}
[{2,4},{3},{1},{5,6}]=>{{1},{2,4},{3},{5,6}}
[{2,5},{3},{1},{4,6}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{3},{1},{4,5}]=>{{1},{2,6},{3},{4,5}}
[{2,4},{5},{1},{3,6}]=>{{1},{2,4},{3,6},{5}}
[{2,4},{6},{1},{3,5}]=>{{1},{2,4},{3,5},{6}}
[{2,5},{4},{1},{3,6}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{4},{1},{3,5}]=>{{1},{2,6},{3,5},{4}}
[{2,5},{6},{1},{3,4}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{5},{1},{3,4}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{2},{1},{5,6}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{2},{1},{4,6}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{2},{1},{4,5}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{2},{1},{3,6}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{2},{1},{3,5}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{2},{1},{3,4}]=>{{1},{2},{3,4},{5,6}}
[{3,4},{5},{1},{2,6}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{6},{1},{2,5}]=>{{1},{2,5},{3,4},{6}}
[{3,5},{4},{1},{2,6}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{4},{1},{2,5}]=>{{1},{2,5},{3,6},{4}}
[{3,5},{6},{1},{2,4}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{5},{1},{2,4}]=>{{1},{2,4},{3,6},{5}}
[{4,5},{3},{1},{2,6}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{3},{1},{2,5}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{3},{1},{2,4}]=>{{1},{2,4},{3},{5,6}}
[{4,5},{6},{1},{2,3}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{5},{1},{2,3}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{4},{1},{2,3}]=>{{1},{2,3},{4},{5,6}}
[{2,3},{4},{5},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{2,3},{4},{6},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{2,3},{5},{4},{1,6}]=>{{1,6},{2,3},{4},{5}}
[{2,3},{6},{4},{1,5}]=>{{1,5},{2,3},{4},{6}}
[{2,3},{5},{6},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{2,3},{6},{5},{1,4}]=>{{1,4},{2,3},{5},{6}}
[{2,4},{3},{5},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{2,4},{3},{6},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{2,5},{3},{4},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{3},{4},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{2,5},{3},{6},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{3},{5},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{2,4},{5},{3},{1,6}]=>{{1,6},{2,4},{3},{5}}
[{2,4},{6},{3},{1,5}]=>{{1,5},{2,4},{3},{6}}
[{2,5},{4},{3},{1,6}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{4},{3},{1,5}]=>{{1,5},{2,6},{3},{4}}
[{2,5},{6},{3},{1,4}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{5},{3},{1,4}]=>{{1,4},{2,6},{3},{5}}
[{2,4},{5},{6},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{2,4},{6},{5},{1,3}]=>{{1,3},{2,4},{5},{6}}
[{2,5},{4},{6},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{4},{5},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{2,5},{6},{4},{1,3}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{5},{4},{1,3}]=>{{1,3},{2,6},{4},{5}}
[{3,4},{2},{5},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{3,4},{2},{6},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{3,5},{2},{4},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{2},{4},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{3,5},{2},{6},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{2},{5},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{4,5},{2},{3},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{2},{3},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{2},{3},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{4,5},{2},{6},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{2},{5},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{2},{4},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{3,4},{5},{2},{1,6}]=>{{1,6},{2},{3,4},{5}}
[{3,4},{6},{2},{1,5}]=>{{1,5},{2},{3,4},{6}}
[{3,5},{4},{2},{1,6}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{4},{2},{1,5}]=>{{1,5},{2},{3,6},{4}}
[{3,5},{6},{2},{1,4}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{5},{2},{1,4}]=>{{1,4},{2},{3,6},{5}}
[{4,5},{3},{2},{1,6}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{3},{2},{1,5}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{3},{2},{1,4}]=>{{1,4},{2},{3},{5,6}}
[{4,5},{6},{2},{1,3}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{5},{2},{1,3}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{4},{2},{1,3}]=>{{1,3},{2},{4},{5,6}}
[{3,4},{5},{6},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{3,4},{6},{5},{1,2}]=>{{1,2},{3,4},{5},{6}}
[{3,5},{4},{6},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{4},{5},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{3,5},{6},{4},{1,2}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{5},{4},{1,2}]=>{{1,2},{3,6},{4},{5}}
[{4,5},{3},{6},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{3},{5},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{3},{4},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{4,5},{6},{3},{1,2}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{5},{3},{1,2}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{4},{3},{1,2}]=>{{1,2},{3},{4},{5,6}}
[{1,2},{3},{4,5},{6}]=>{{1,2},{3},{4,5},{6}}
[{1,2},{3},{4,6},{5}]=>{{1,2},{3},{4,6},{5}}
[{1,2},{3},{5,6},{4}]=>{{1,2},{3},{4},{5,6}}
[{1,2},{4},{3,5},{6}]=>{{1,2},{3,5},{4},{6}}
[{1,2},{4},{3,6},{5}]=>{{1,2},{3,6},{4},{5}}
[{1,2},{5},{3,4},{6}]=>{{1,2},{3,4},{5},{6}}
[{1,2},{6},{3,4},{5}]=>{{1,2},{3,4},{5},{6}}
[{1,2},{5},{3,6},{4}]=>{{1,2},{3,6},{4},{5}}
[{1,2},{6},{3,5},{4}]=>{{1,2},{3,5},{4},{6}}
[{1,2},{4},{5,6},{3}]=>{{1,2},{3},{4},{5,6}}
[{1,2},{5},{4,6},{3}]=>{{1,2},{3},{4,6},{5}}
[{1,2},{6},{4,5},{3}]=>{{1,2},{3},{4,5},{6}}
[{1,3},{2},{4,5},{6}]=>{{1,3},{2},{4,5},{6}}
[{1,3},{2},{4,6},{5}]=>{{1,3},{2},{4,6},{5}}
[{1,3},{2},{5,6},{4}]=>{{1,3},{2},{4},{5,6}}
[{1,4},{2},{3,5},{6}]=>{{1,4},{2},{3,5},{6}}
[{1,4},{2},{3,6},{5}]=>{{1,4},{2},{3,6},{5}}
[{1,5},{2},{3,4},{6}]=>{{1,5},{2},{3,4},{6}}
[{1,6},{2},{3,4},{5}]=>{{1,6},{2},{3,4},{5}}
[{1,5},{2},{3,6},{4}]=>{{1,5},{2},{3,6},{4}}
[{1,6},{2},{3,5},{4}]=>{{1,6},{2},{3,5},{4}}
[{1,4},{2},{5,6},{3}]=>{{1,4},{2},{3},{5,6}}
[{1,5},{2},{4,6},{3}]=>{{1,5},{2},{3},{4,6}}
[{1,6},{2},{4,5},{3}]=>{{1,6},{2},{3},{4,5}}
[{1,3},{4},{2,5},{6}]=>{{1,3},{2,5},{4},{6}}
[{1,3},{4},{2,6},{5}]=>{{1,3},{2,6},{4},{5}}
[{1,3},{5},{2,4},{6}]=>{{1,3},{2,4},{5},{6}}
[{1,3},{6},{2,4},{5}]=>{{1,3},{2,4},{5},{6}}
[{1,3},{5},{2,6},{4}]=>{{1,3},{2,6},{4},{5}}
[{1,3},{6},{2,5},{4}]=>{{1,3},{2,5},{4},{6}}
[{1,4},{3},{2,5},{6}]=>{{1,4},{2,5},{3},{6}}
[{1,4},{3},{2,6},{5}]=>{{1,4},{2,6},{3},{5}}
[{1,5},{3},{2,4},{6}]=>{{1,5},{2,4},{3},{6}}
[{1,6},{3},{2,4},{5}]=>{{1,6},{2,4},{3},{5}}
[{1,5},{3},{2,6},{4}]=>{{1,5},{2,6},{3},{4}}
[{1,6},{3},{2,5},{4}]=>{{1,6},{2,5},{3},{4}}
[{1,4},{5},{2,3},{6}]=>{{1,4},{2,3},{5},{6}}
[{1,4},{6},{2,3},{5}]=>{{1,4},{2,3},{5},{6}}
[{1,5},{4},{2,3},{6}]=>{{1,5},{2,3},{4},{6}}
[{1,6},{4},{2,3},{5}]=>{{1,6},{2,3},{4},{5}}
[{1,5},{6},{2,3},{4}]=>{{1,5},{2,3},{4},{6}}
[{1,6},{5},{2,3},{4}]=>{{1,6},{2,3},{4},{5}}
[{1,4},{5},{2,6},{3}]=>{{1,4},{2,6},{3},{5}}
[{1,4},{6},{2,5},{3}]=>{{1,4},{2,5},{3},{6}}
[{1,5},{4},{2,6},{3}]=>{{1,5},{2,6},{3},{4}}
[{1,6},{4},{2,5},{3}]=>{{1,6},{2,5},{3},{4}}
[{1,5},{6},{2,4},{3}]=>{{1,5},{2,4},{3},{6}}
[{1,6},{5},{2,4},{3}]=>{{1,6},{2,4},{3},{5}}
[{1,3},{4},{5,6},{2}]=>{{1,3},{2},{4},{5,6}}
[{1,3},{5},{4,6},{2}]=>{{1,3},{2},{4,6},{5}}
[{1,3},{6},{4,5},{2}]=>{{1,3},{2},{4,5},{6}}
[{1,4},{3},{5,6},{2}]=>{{1,4},{2},{3},{5,6}}
[{1,5},{3},{4,6},{2}]=>{{1,5},{2},{3},{4,6}}
[{1,6},{3},{4,5},{2}]=>{{1,6},{2},{3},{4,5}}
[{1,4},{5},{3,6},{2}]=>{{1,4},{2},{3,6},{5}}
[{1,4},{6},{3,5},{2}]=>{{1,4},{2},{3,5},{6}}
[{1,5},{4},{3,6},{2}]=>{{1,5},{2},{3,6},{4}}
[{1,6},{4},{3,5},{2}]=>{{1,6},{2},{3,5},{4}}
[{1,5},{6},{3,4},{2}]=>{{1,5},{2},{3,4},{6}}
[{1,6},{5},{3,4},{2}]=>{{1,6},{2},{3,4},{5}}
[{2,3},{1},{4,5},{6}]=>{{1},{2,3},{4,5},{6}}
[{2,3},{1},{4,6},{5}]=>{{1},{2,3},{4,6},{5}}
[{2,3},{1},{5,6},{4}]=>{{1},{2,3},{4},{5,6}}
[{2,4},{1},{3,5},{6}]=>{{1},{2,4},{3,5},{6}}
[{2,4},{1},{3,6},{5}]=>{{1},{2,4},{3,6},{5}}
[{2,5},{1},{3,4},{6}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{1},{3,4},{5}]=>{{1},{2,6},{3,4},{5}}
[{2,5},{1},{3,6},{4}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{1},{3,5},{4}]=>{{1},{2,6},{3,5},{4}}
[{2,4},{1},{5,6},{3}]=>{{1},{2,4},{3},{5,6}}
[{2,5},{1},{4,6},{3}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{1},{4,5},{3}]=>{{1},{2,6},{3},{4,5}}
[{3,4},{1},{2,5},{6}]=>{{1},{2,5},{3,4},{6}}
[{3,4},{1},{2,6},{5}]=>{{1},{2,6},{3,4},{5}}
[{3,5},{1},{2,4},{6}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{1},{2,4},{5}]=>{{1},{2,4},{3,6},{5}}
[{3,5},{1},{2,6},{4}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{1},{2,5},{4}]=>{{1},{2,5},{3,6},{4}}
[{4,5},{1},{2,3},{6}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{1},{2,3},{5}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{1},{2,3},{4}]=>{{1},{2,3},{4},{5,6}}
[{4,5},{1},{2,6},{3}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{1},{2,5},{3}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{1},{2,4},{3}]=>{{1},{2,4},{3},{5,6}}
[{3,4},{1},{5,6},{2}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{1},{4,6},{2}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{1},{4,5},{2}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{1},{3,6},{2}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{1},{3,5},{2}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{1},{3,4},{2}]=>{{1},{2},{3,4},{5,6}}
[{2,3},{4},{1,5},{6}]=>{{1,5},{2,3},{4},{6}}
[{2,3},{4},{1,6},{5}]=>{{1,6},{2,3},{4},{5}}
[{2,3},{5},{1,4},{6}]=>{{1,4},{2,3},{5},{6}}
[{2,3},{6},{1,4},{5}]=>{{1,4},{2,3},{5},{6}}
[{2,3},{5},{1,6},{4}]=>{{1,6},{2,3},{4},{5}}
[{2,3},{6},{1,5},{4}]=>{{1,5},{2,3},{4},{6}}
[{2,4},{3},{1,5},{6}]=>{{1,5},{2,4},{3},{6}}
[{2,4},{3},{1,6},{5}]=>{{1,6},{2,4},{3},{5}}
[{2,5},{3},{1,4},{6}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{3},{1,4},{5}]=>{{1,4},{2,6},{3},{5}}
[{2,5},{3},{1,6},{4}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{3},{1,5},{4}]=>{{1,5},{2,6},{3},{4}}
[{2,4},{5},{1,3},{6}]=>{{1,3},{2,4},{5},{6}}
[{2,4},{6},{1,3},{5}]=>{{1,3},{2,4},{5},{6}}
[{2,5},{4},{1,3},{6}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{4},{1,3},{5}]=>{{1,3},{2,6},{4},{5}}
[{2,5},{6},{1,3},{4}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{5},{1,3},{4}]=>{{1,3},{2,6},{4},{5}}
[{2,4},{5},{1,6},{3}]=>{{1,6},{2,4},{3},{5}}
[{2,4},{6},{1,5},{3}]=>{{1,5},{2,4},{3},{6}}
[{2,5},{4},{1,6},{3}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{4},{1,5},{3}]=>{{1,5},{2,6},{3},{4}}
[{2,5},{6},{1,4},{3}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{5},{1,4},{3}]=>{{1,4},{2,6},{3},{5}}
[{3,4},{2},{1,5},{6}]=>{{1,5},{2},{3,4},{6}}
[{3,4},{2},{1,6},{5}]=>{{1,6},{2},{3,4},{5}}
[{3,5},{2},{1,4},{6}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{2},{1,4},{5}]=>{{1,4},{2},{3,6},{5}}
[{3,5},{2},{1,6},{4}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{2},{1,5},{4}]=>{{1,5},{2},{3,6},{4}}
[{4,5},{2},{1,3},{6}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{2},{1,3},{5}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{2},{1,3},{4}]=>{{1,3},{2},{4},{5,6}}
[{4,5},{2},{1,6},{3}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{2},{1,5},{3}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{2},{1,4},{3}]=>{{1,4},{2},{3},{5,6}}
[{3,4},{5},{1,2},{6}]=>{{1,2},{3,4},{5},{6}}
[{3,4},{6},{1,2},{5}]=>{{1,2},{3,4},{5},{6}}
[{3,5},{4},{1,2},{6}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{4},{1,2},{5}]=>{{1,2},{3,6},{4},{5}}
[{3,5},{6},{1,2},{4}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{5},{1,2},{4}]=>{{1,2},{3,6},{4},{5}}
[{4,5},{3},{1,2},{6}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{3},{1,2},{5}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{3},{1,2},{4}]=>{{1,2},{3},{4},{5,6}}
[{4,5},{6},{1,2},{3}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{5},{1,2},{3}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{4},{1,2},{3}]=>{{1,2},{3},{4},{5,6}}
[{3,4},{5},{1,6},{2}]=>{{1,6},{2},{3,4},{5}}
[{3,4},{6},{1,5},{2}]=>{{1,5},{2},{3,4},{6}}
[{3,5},{4},{1,6},{2}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{4},{1,5},{2}]=>{{1,5},{2},{3,6},{4}}
[{3,5},{6},{1,4},{2}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{5},{1,4},{2}]=>{{1,4},{2},{3,6},{5}}
[{4,5},{3},{1,6},{2}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{3},{1,5},{2}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{3},{1,4},{2}]=>{{1,4},{2},{3},{5,6}}
[{4,5},{6},{1,3},{2}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{5},{1,3},{2}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{4},{1,3},{2}]=>{{1,3},{2},{4},{5,6}}
[{2,3},{4},{5,6},{1}]=>{{1},{2,3},{4},{5,6}}
[{2,3},{5},{4,6},{1}]=>{{1},{2,3},{4,6},{5}}
[{2,3},{6},{4,5},{1}]=>{{1},{2,3},{4,5},{6}}
[{2,4},{3},{5,6},{1}]=>{{1},{2,4},{3},{5,6}}
[{2,5},{3},{4,6},{1}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{3},{4,5},{1}]=>{{1},{2,6},{3},{4,5}}
[{2,4},{5},{3,6},{1}]=>{{1},{2,4},{3,6},{5}}
[{2,4},{6},{3,5},{1}]=>{{1},{2,4},{3,5},{6}}
[{2,5},{4},{3,6},{1}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{4},{3,5},{1}]=>{{1},{2,6},{3,5},{4}}
[{2,5},{6},{3,4},{1}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{5},{3,4},{1}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{2},{5,6},{1}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{2},{4,6},{1}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{2},{4,5},{1}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{2},{3,6},{1}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{2},{3,5},{1}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{2},{3,4},{1}]=>{{1},{2},{3,4},{5,6}}
[{3,4},{5},{2,6},{1}]=>{{1},{2,6},{3,4},{5}}
[{3,4},{6},{2,5},{1}]=>{{1},{2,5},{3,4},{6}}
[{3,5},{4},{2,6},{1}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{4},{2,5},{1}]=>{{1},{2,5},{3,6},{4}}
[{3,5},{6},{2,4},{1}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{5},{2,4},{1}]=>{{1},{2,4},{3,6},{5}}
[{4,5},{3},{2,6},{1}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{3},{2,5},{1}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{3},{2,4},{1}]=>{{1},{2,4},{3},{5,6}}
[{4,5},{6},{2,3},{1}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{5},{2,3},{1}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{4},{2,3},{1}]=>{{1},{2,3},{4},{5,6}}
[{1,2},{3},{4,5,6}]=>{{1,2},{3},{4,5,6}}
[{1,2},{4},{3,5,6}]=>{{1,2},{3,5,6},{4}}
[{1,2},{5},{3,4,6}]=>{{1,2},{3,4,6},{5}}
[{1,2},{6},{3,4,5}]=>{{1,2},{3,4,5},{6}}
[{1,3},{2},{4,5,6}]=>{{1,3},{2},{4,5,6}}
[{1,4},{2},{3,5,6}]=>{{1,4},{2},{3,5,6}}
[{1,5},{2},{3,4,6}]=>{{1,5},{2},{3,4,6}}
[{1,6},{2},{3,4,5}]=>{{1,6},{2},{3,4,5}}
[{1,3},{4},{2,5,6}]=>{{1,3},{2,5,6},{4}}
[{1,3},{5},{2,4,6}]=>{{1,3},{2,4,6},{5}}
[{1,3},{6},{2,4,5}]=>{{1,3},{2,4,5},{6}}
[{1,4},{3},{2,5,6}]=>{{1,4},{2,5,6},{3}}
[{1,5},{3},{2,4,6}]=>{{1,5},{2,4,6},{3}}
[{1,6},{3},{2,4,5}]=>{{1,6},{2,4,5},{3}}
[{1,4},{5},{2,3,6}]=>{{1,4},{2,3,6},{5}}
[{1,4},{6},{2,3,5}]=>{{1,4},{2,3,5},{6}}
[{1,5},{4},{2,3,6}]=>{{1,5},{2,3,6},{4}}
[{1,6},{4},{2,3,5}]=>{{1,6},{2,3,5},{4}}
[{1,5},{6},{2,3,4}]=>{{1,5},{2,3,4},{6}}
[{1,6},{5},{2,3,4}]=>{{1,6},{2,3,4},{5}}
[{2,3},{1},{4,5,6}]=>{{1},{2,3},{4,5,6}}
[{2,4},{1},{3,5,6}]=>{{1},{2,4},{3,5,6}}
[{2,5},{1},{3,4,6}]=>{{1},{2,5},{3,4,6}}
[{2,6},{1},{3,4,5}]=>{{1},{2,6},{3,4,5}}
[{3,4},{1},{2,5,6}]=>{{1},{2,5,6},{3,4}}
[{3,5},{1},{2,4,6}]=>{{1},{2,4,6},{3,5}}
[{3,6},{1},{2,4,5}]=>{{1},{2,4,5},{3,6}}
[{4,5},{1},{2,3,6}]=>{{1},{2,3,6},{4,5}}
[{4,6},{1},{2,3,5}]=>{{1},{2,3,5},{4,6}}
[{5,6},{1},{2,3,4}]=>{{1},{2,3,4},{5,6}}
[{2,3},{4},{1,5,6}]=>{{1,5,6},{2,3},{4}}
[{2,3},{5},{1,4,6}]=>{{1,4,6},{2,3},{5}}
[{2,3},{6},{1,4,5}]=>{{1,4,5},{2,3},{6}}
[{2,4},{3},{1,5,6}]=>{{1,5,6},{2,4},{3}}
[{2,5},{3},{1,4,6}]=>{{1,4,6},{2,5},{3}}
[{2,6},{3},{1,4,5}]=>{{1,4,5},{2,6},{3}}
[{2,4},{5},{1,3,6}]=>{{1,3,6},{2,4},{5}}
[{2,4},{6},{1,3,5}]=>{{1,3,5},{2,4},{6}}
[{2,5},{4},{1,3,6}]=>{{1,3,6},{2,5},{4}}
[{2,6},{4},{1,3,5}]=>{{1,3,5},{2,6},{4}}
[{2,5},{6},{1,3,4}]=>{{1,3,4},{2,5},{6}}
[{2,6},{5},{1,3,4}]=>{{1,3,4},{2,6},{5}}
[{3,4},{2},{1,5,6}]=>{{1,5,6},{2},{3,4}}
[{3,5},{2},{1,4,6}]=>{{1,4,6},{2},{3,5}}
[{3,6},{2},{1,4,5}]=>{{1,4,5},{2},{3,6}}
[{4,5},{2},{1,3,6}]=>{{1,3,6},{2},{4,5}}
[{4,6},{2},{1,3,5}]=>{{1,3,5},{2},{4,6}}
[{5,6},{2},{1,3,4}]=>{{1,3,4},{2},{5,6}}
[{3,4},{5},{1,2,6}]=>{{1,2,6},{3,4},{5}}
[{3,4},{6},{1,2,5}]=>{{1,2,5},{3,4},{6}}
[{3,5},{4},{1,2,6}]=>{{1,2,6},{3,5},{4}}
[{3,6},{4},{1,2,5}]=>{{1,2,5},{3,6},{4}}
[{3,5},{6},{1,2,4}]=>{{1,2,4},{3,5},{6}}
[{3,6},{5},{1,2,4}]=>{{1,2,4},{3,6},{5}}
[{4,5},{3},{1,2,6}]=>{{1,2,6},{3},{4,5}}
[{4,6},{3},{1,2,5}]=>{{1,2,5},{3},{4,6}}
[{5,6},{3},{1,2,4}]=>{{1,2,4},{3},{5,6}}
[{4,5},{6},{1,2,3}]=>{{1,2,3},{4,5},{6}}
[{4,6},{5},{1,2,3}]=>{{1,2,3},{4,6},{5}}
[{5,6},{4},{1,2,3}]=>{{1,2,3},{4},{5,6}}
[{1,2},{3,4},{5},{6}]=>{{1,2},{3,4},{5},{6}}
[{1,2},{3,4},{6},{5}]=>{{1,2},{3,4},{5},{6}}
[{1,2},{3,5},{4},{6}]=>{{1,2},{3,5},{4},{6}}
[{1,2},{3,6},{4},{5}]=>{{1,2},{3,6},{4},{5}}
[{1,2},{3,5},{6},{4}]=>{{1,2},{3,5},{4},{6}}
[{1,2},{3,6},{5},{4}]=>{{1,2},{3,6},{4},{5}}
[{1,2},{4,5},{3},{6}]=>{{1,2},{3},{4,5},{6}}
[{1,2},{4,6},{3},{5}]=>{{1,2},{3},{4,6},{5}}
[{1,2},{5,6},{3},{4}]=>{{1,2},{3},{4},{5,6}}
[{1,2},{4,5},{6},{3}]=>{{1,2},{3},{4,5},{6}}
[{1,2},{4,6},{5},{3}]=>{{1,2},{3},{4,6},{5}}
[{1,2},{5,6},{4},{3}]=>{{1,2},{3},{4},{5,6}}
[{1,3},{2,4},{5},{6}]=>{{1,3},{2,4},{5},{6}}
[{1,3},{2,4},{6},{5}]=>{{1,3},{2,4},{5},{6}}
[{1,3},{2,5},{4},{6}]=>{{1,3},{2,5},{4},{6}}
[{1,3},{2,6},{4},{5}]=>{{1,3},{2,6},{4},{5}}
[{1,3},{2,5},{6},{4}]=>{{1,3},{2,5},{4},{6}}
[{1,3},{2,6},{5},{4}]=>{{1,3},{2,6},{4},{5}}
[{1,4},{2,3},{5},{6}]=>{{1,4},{2,3},{5},{6}}
[{1,4},{2,3},{6},{5}]=>{{1,4},{2,3},{5},{6}}
[{1,5},{2,3},{4},{6}]=>{{1,5},{2,3},{4},{6}}
[{1,6},{2,3},{4},{5}]=>{{1,6},{2,3},{4},{5}}
[{1,5},{2,3},{6},{4}]=>{{1,5},{2,3},{4},{6}}
[{1,6},{2,3},{5},{4}]=>{{1,6},{2,3},{4},{5}}
[{1,4},{2,5},{3},{6}]=>{{1,4},{2,5},{3},{6}}
[{1,4},{2,6},{3},{5}]=>{{1,4},{2,6},{3},{5}}
[{1,5},{2,4},{3},{6}]=>{{1,5},{2,4},{3},{6}}
[{1,6},{2,4},{3},{5}]=>{{1,6},{2,4},{3},{5}}
[{1,5},{2,6},{3},{4}]=>{{1,5},{2,6},{3},{4}}
[{1,6},{2,5},{3},{4}]=>{{1,6},{2,5},{3},{4}}
[{1,4},{2,5},{6},{3}]=>{{1,4},{2,5},{3},{6}}
[{1,4},{2,6},{5},{3}]=>{{1,4},{2,6},{3},{5}}
[{1,5},{2,4},{6},{3}]=>{{1,5},{2,4},{3},{6}}
[{1,6},{2,4},{5},{3}]=>{{1,6},{2,4},{3},{5}}
[{1,5},{2,6},{4},{3}]=>{{1,5},{2,6},{3},{4}}
[{1,6},{2,5},{4},{3}]=>{{1,6},{2,5},{3},{4}}
[{1,3},{4,5},{2},{6}]=>{{1,3},{2},{4,5},{6}}
[{1,3},{4,6},{2},{5}]=>{{1,3},{2},{4,6},{5}}
[{1,3},{5,6},{2},{4}]=>{{1,3},{2},{4},{5,6}}
[{1,4},{3,5},{2},{6}]=>{{1,4},{2},{3,5},{6}}
[{1,4},{3,6},{2},{5}]=>{{1,4},{2},{3,6},{5}}
[{1,5},{3,4},{2},{6}]=>{{1,5},{2},{3,4},{6}}
[{1,6},{3,4},{2},{5}]=>{{1,6},{2},{3,4},{5}}
[{1,5},{3,6},{2},{4}]=>{{1,5},{2},{3,6},{4}}
[{1,6},{3,5},{2},{4}]=>{{1,6},{2},{3,5},{4}}
[{1,4},{5,6},{2},{3}]=>{{1,4},{2},{3},{5,6}}
[{1,5},{4,6},{2},{3}]=>{{1,5},{2},{3},{4,6}}
[{1,6},{4,5},{2},{3}]=>{{1,6},{2},{3},{4,5}}
[{1,3},{4,5},{6},{2}]=>{{1,3},{2},{4,5},{6}}
[{1,3},{4,6},{5},{2}]=>{{1,3},{2},{4,6},{5}}
[{1,3},{5,6},{4},{2}]=>{{1,3},{2},{4},{5,6}}
[{1,4},{3,5},{6},{2}]=>{{1,4},{2},{3,5},{6}}
[{1,4},{3,6},{5},{2}]=>{{1,4},{2},{3,6},{5}}
[{1,5},{3,4},{6},{2}]=>{{1,5},{2},{3,4},{6}}
[{1,6},{3,4},{5},{2}]=>{{1,6},{2},{3,4},{5}}
[{1,5},{3,6},{4},{2}]=>{{1,5},{2},{3,6},{4}}
[{1,6},{3,5},{4},{2}]=>{{1,6},{2},{3,5},{4}}
[{1,4},{5,6},{3},{2}]=>{{1,4},{2},{3},{5,6}}
[{1,5},{4,6},{3},{2}]=>{{1,5},{2},{3},{4,6}}
[{1,6},{4,5},{3},{2}]=>{{1,6},{2},{3},{4,5}}
[{2,3},{1,4},{5},{6}]=>{{1,4},{2,3},{5},{6}}
[{2,3},{1,4},{6},{5}]=>{{1,4},{2,3},{5},{6}}
[{2,3},{1,5},{4},{6}]=>{{1,5},{2,3},{4},{6}}
[{2,3},{1,6},{4},{5}]=>{{1,6},{2,3},{4},{5}}
[{2,3},{1,5},{6},{4}]=>{{1,5},{2,3},{4},{6}}
[{2,3},{1,6},{5},{4}]=>{{1,6},{2,3},{4},{5}}
[{2,4},{1,3},{5},{6}]=>{{1,3},{2,4},{5},{6}}
[{2,4},{1,3},{6},{5}]=>{{1,3},{2,4},{5},{6}}
[{2,5},{1,3},{4},{6}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{1,3},{4},{5}]=>{{1,3},{2,6},{4},{5}}
[{2,5},{1,3},{6},{4}]=>{{1,3},{2,5},{4},{6}}
[{2,6},{1,3},{5},{4}]=>{{1,3},{2,6},{4},{5}}
[{2,4},{1,5},{3},{6}]=>{{1,5},{2,4},{3},{6}}
[{2,4},{1,6},{3},{5}]=>{{1,6},{2,4},{3},{5}}
[{2,5},{1,4},{3},{6}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{1,4},{3},{5}]=>{{1,4},{2,6},{3},{5}}
[{2,5},{1,6},{3},{4}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{1,5},{3},{4}]=>{{1,5},{2,6},{3},{4}}
[{2,4},{1,5},{6},{3}]=>{{1,5},{2,4},{3},{6}}
[{2,4},{1,6},{5},{3}]=>{{1,6},{2,4},{3},{5}}
[{2,5},{1,4},{6},{3}]=>{{1,4},{2,5},{3},{6}}
[{2,6},{1,4},{5},{3}]=>{{1,4},{2,6},{3},{5}}
[{2,5},{1,6},{4},{3}]=>{{1,6},{2,5},{3},{4}}
[{2,6},{1,5},{4},{3}]=>{{1,5},{2,6},{3},{4}}
[{3,4},{1,2},{5},{6}]=>{{1,2},{3,4},{5},{6}}
[{3,4},{1,2},{6},{5}]=>{{1,2},{3,4},{5},{6}}
[{3,5},{1,2},{4},{6}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{1,2},{4},{5}]=>{{1,2},{3,6},{4},{5}}
[{3,5},{1,2},{6},{4}]=>{{1,2},{3,5},{4},{6}}
[{3,6},{1,2},{5},{4}]=>{{1,2},{3,6},{4},{5}}
[{4,5},{1,2},{3},{6}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{1,2},{3},{5}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{1,2},{3},{4}]=>{{1,2},{3},{4},{5,6}}
[{4,5},{1,2},{6},{3}]=>{{1,2},{3},{4,5},{6}}
[{4,6},{1,2},{5},{3}]=>{{1,2},{3},{4,6},{5}}
[{5,6},{1,2},{4},{3}]=>{{1,2},{3},{4},{5,6}}
[{3,4},{1,5},{2},{6}]=>{{1,5},{2},{3,4},{6}}
[{3,4},{1,6},{2},{5}]=>{{1,6},{2},{3,4},{5}}
[{3,5},{1,4},{2},{6}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{1,4},{2},{5}]=>{{1,4},{2},{3,6},{5}}
[{3,5},{1,6},{2},{4}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{1,5},{2},{4}]=>{{1,5},{2},{3,6},{4}}
[{4,5},{1,3},{2},{6}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{1,3},{2},{5}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{1,3},{2},{4}]=>{{1,3},{2},{4},{5,6}}
[{4,5},{1,6},{2},{3}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{1,5},{2},{3}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{1,4},{2},{3}]=>{{1,4},{2},{3},{5,6}}
[{3,4},{1,5},{6},{2}]=>{{1,5},{2},{3,4},{6}}
[{3,4},{1,6},{5},{2}]=>{{1,6},{2},{3,4},{5}}
[{3,5},{1,4},{6},{2}]=>{{1,4},{2},{3,5},{6}}
[{3,6},{1,4},{5},{2}]=>{{1,4},{2},{3,6},{5}}
[{3,5},{1,6},{4},{2}]=>{{1,6},{2},{3,5},{4}}
[{3,6},{1,5},{4},{2}]=>{{1,5},{2},{3,6},{4}}
[{4,5},{1,3},{6},{2}]=>{{1,3},{2},{4,5},{6}}
[{4,6},{1,3},{5},{2}]=>{{1,3},{2},{4,6},{5}}
[{5,6},{1,3},{4},{2}]=>{{1,3},{2},{4},{5,6}}
[{4,5},{1,6},{3},{2}]=>{{1,6},{2},{3},{4,5}}
[{4,6},{1,5},{3},{2}]=>{{1,5},{2},{3},{4,6}}
[{5,6},{1,4},{3},{2}]=>{{1,4},{2},{3},{5,6}}
[{2,3},{4,5},{1},{6}]=>{{1},{2,3},{4,5},{6}}
[{2,3},{4,6},{1},{5}]=>{{1},{2,3},{4,6},{5}}
[{2,3},{5,6},{1},{4}]=>{{1},{2,3},{4},{5,6}}
[{2,4},{3,5},{1},{6}]=>{{1},{2,4},{3,5},{6}}
[{2,4},{3,6},{1},{5}]=>{{1},{2,4},{3,6},{5}}
[{2,5},{3,4},{1},{6}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{3,4},{1},{5}]=>{{1},{2,6},{3,4},{5}}
[{2,5},{3,6},{1},{4}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{3,5},{1},{4}]=>{{1},{2,6},{3,5},{4}}
[{2,4},{5,6},{1},{3}]=>{{1},{2,4},{3},{5,6}}
[{2,5},{4,6},{1},{3}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{4,5},{1},{3}]=>{{1},{2,6},{3},{4,5}}
[{3,4},{2,5},{1},{6}]=>{{1},{2,5},{3,4},{6}}
[{3,4},{2,6},{1},{5}]=>{{1},{2,6},{3,4},{5}}
[{3,5},{2,4},{1},{6}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{2,4},{1},{5}]=>{{1},{2,4},{3,6},{5}}
[{3,5},{2,6},{1},{4}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{2,5},{1},{4}]=>{{1},{2,5},{3,6},{4}}
[{4,5},{2,3},{1},{6}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{2,3},{1},{5}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{2,3},{1},{4}]=>{{1},{2,3},{4},{5,6}}
[{4,5},{2,6},{1},{3}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{2,5},{1},{3}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{2,4},{1},{3}]=>{{1},{2,4},{3},{5,6}}
[{3,4},{5,6},{1},{2}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{4,6},{1},{2}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{4,5},{1},{2}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{3,6},{1},{2}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{3,5},{1},{2}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{3,4},{1},{2}]=>{{1},{2},{3,4},{5,6}}
[{2,3},{4,5},{6},{1}]=>{{1},{2,3},{4,5},{6}}
[{2,3},{4,6},{5},{1}]=>{{1},{2,3},{4,6},{5}}
[{2,3},{5,6},{4},{1}]=>{{1},{2,3},{4},{5,6}}
[{2,4},{3,5},{6},{1}]=>{{1},{2,4},{3,5},{6}}
[{2,4},{3,6},{5},{1}]=>{{1},{2,4},{3,6},{5}}
[{2,5},{3,4},{6},{1}]=>{{1},{2,5},{3,4},{6}}
[{2,6},{3,4},{5},{1}]=>{{1},{2,6},{3,4},{5}}
[{2,5},{3,6},{4},{1}]=>{{1},{2,5},{3,6},{4}}
[{2,6},{3,5},{4},{1}]=>{{1},{2,6},{3,5},{4}}
[{2,4},{5,6},{3},{1}]=>{{1},{2,4},{3},{5,6}}
[{2,5},{4,6},{3},{1}]=>{{1},{2,5},{3},{4,6}}
[{2,6},{4,5},{3},{1}]=>{{1},{2,6},{3},{4,5}}
[{3,4},{2,5},{6},{1}]=>{{1},{2,5},{3,4},{6}}
[{3,4},{2,6},{5},{1}]=>{{1},{2,6},{3,4},{5}}
[{3,5},{2,4},{6},{1}]=>{{1},{2,4},{3,5},{6}}
[{3,6},{2,4},{5},{1}]=>{{1},{2,4},{3,6},{5}}
[{3,5},{2,6},{4},{1}]=>{{1},{2,6},{3,5},{4}}
[{3,6},{2,5},{4},{1}]=>{{1},{2,5},{3,6},{4}}
[{4,5},{2,3},{6},{1}]=>{{1},{2,3},{4,5},{6}}
[{4,6},{2,3},{5},{1}]=>{{1},{2,3},{4,6},{5}}
[{5,6},{2,3},{4},{1}]=>{{1},{2,3},{4},{5,6}}
[{4,5},{2,6},{3},{1}]=>{{1},{2,6},{3},{4,5}}
[{4,6},{2,5},{3},{1}]=>{{1},{2,5},{3},{4,6}}
[{5,6},{2,4},{3},{1}]=>{{1},{2,4},{3},{5,6}}
[{3,4},{5,6},{2},{1}]=>{{1},{2},{3,4},{5,6}}
[{3,5},{4,6},{2},{1}]=>{{1},{2},{3,5},{4,6}}
[{3,6},{4,5},{2},{1}]=>{{1},{2},{3,6},{4,5}}
[{4,5},{3,6},{2},{1}]=>{{1},{2},{3,6},{4,5}}
[{4,6},{3,5},{2},{1}]=>{{1},{2},{3,5},{4,6}}
[{5,6},{3,4},{2},{1}]=>{{1},{2},{3,4},{5,6}}
[{1,2},{3,4},{5,6}]=>{{1,2},{3,4},{5,6}}
[{1,2},{3,5},{4,6}]=>{{1,2},{3,5},{4,6}}
[{1,2},{3,6},{4,5}]=>{{1,2},{3,6},{4,5}}
[{1,2},{4,5},{3,6}]=>{{1,2},{3,6},{4,5}}
[{1,2},{4,6},{3,5}]=>{{1,2},{3,5},{4,6}}
[{1,2},{5,6},{3,4}]=>{{1,2},{3,4},{5,6}}
[{1,3},{2,4},{5,6}]=>{{1,3},{2,4},{5,6}}
[{1,3},{2,5},{4,6}]=>{{1,3},{2,5},{4,6}}
[{1,3},{2,6},{4,5}]=>{{1,3},{2,6},{4,5}}
[{1,4},{2,3},{5,6}]=>{{1,4},{2,3},{5,6}}
[{1,5},{2,3},{4,6}]=>{{1,5},{2,3},{4,6}}
[{1,6},{2,3},{4,5}]=>{{1,6},{2,3},{4,5}}
[{1,4},{2,5},{3,6}]=>{{1,4},{2,5},{3,6}}
[{1,4},{2,6},{3,5}]=>{{1,4},{2,6},{3,5}}
[{1,5},{2,4},{3,6}]=>{{1,5},{2,4},{3,6}}
[{1,6},{2,4},{3,5}]=>{{1,6},{2,4},{3,5}}
[{1,5},{2,6},{3,4}]=>{{1,5},{2,6},{3,4}}
[{1,6},{2,5},{3,4}]=>{{1,6},{2,5},{3,4}}
[{1,3},{4,5},{2,6}]=>{{1,3},{2,6},{4,5}}
[{1,3},{4,6},{2,5}]=>{{1,3},{2,5},{4,6}}
[{1,3},{5,6},{2,4}]=>{{1,3},{2,4},{5,6}}
[{1,4},{3,5},{2,6}]=>{{1,4},{2,6},{3,5}}
[{1,4},{3,6},{2,5}]=>{{1,4},{2,5},{3,6}}
[{1,5},{3,4},{2,6}]=>{{1,5},{2,6},{3,4}}
[{1,6},{3,4},{2,5}]=>{{1,6},{2,5},{3,4}}
[{1,5},{3,6},{2,4}]=>{{1,5},{2,4},{3,6}}
[{1,6},{3,5},{2,4}]=>{{1,6},{2,4},{3,5}}
[{1,4},{5,6},{2,3}]=>{{1,4},{2,3},{5,6}}
[{1,5},{4,6},{2,3}]=>{{1,5},{2,3},{4,6}}
[{1,6},{4,5},{2,3}]=>{{1,6},{2,3},{4,5}}
[{2,3},{1,4},{5,6}]=>{{1,4},{2,3},{5,6}}
[{2,3},{1,5},{4,6}]=>{{1,5},{2,3},{4,6}}
[{2,3},{1,6},{4,5}]=>{{1,6},{2,3},{4,5}}
[{2,4},{1,3},{5,6}]=>{{1,3},{2,4},{5,6}}
[{2,5},{1,3},{4,6}]=>{{1,3},{2,5},{4,6}}
[{2,6},{1,3},{4,5}]=>{{1,3},{2,6},{4,5}}
[{2,4},{1,5},{3,6}]=>{{1,5},{2,4},{3,6}}
[{2,4},{1,6},{3,5}]=>{{1,6},{2,4},{3,5}}
[{2,5},{1,4},{3,6}]=>{{1,4},{2,5},{3,6}}
[{2,6},{1,4},{3,5}]=>{{1,4},{2,6},{3,5}}
[{2,5},{1,6},{3,4}]=>{{1,6},{2,5},{3,4}}
[{2,6},{1,5},{3,4}]=>{{1,5},{2,6},{3,4}}
[{3,4},{1,2},{5,6}]=>{{1,2},{3,4},{5,6}}
[{3,5},{1,2},{4,6}]=>{{1,2},{3,5},{4,6}}
[{3,6},{1,2},{4,5}]=>{{1,2},{3,6},{4,5}}
[{4,5},{1,2},{3,6}]=>{{1,2},{3,6},{4,5}}
[{4,6},{1,2},{3,5}]=>{{1,2},{3,5},{4,6}}
[{5,6},{1,2},{3,4}]=>{{1,2},{3,4},{5,6}}
[{3,4},{1,5},{2,6}]=>{{1,5},{2,6},{3,4}}
[{3,4},{1,6},{2,5}]=>{{1,6},{2,5},{3,4}}
[{3,5},{1,4},{2,6}]=>{{1,4},{2,6},{3,5}}
[{3,6},{1,4},{2,5}]=>{{1,4},{2,5},{3,6}}
[{3,5},{1,6},{2,4}]=>{{1,6},{2,4},{3,5}}
[{3,6},{1,5},{2,4}]=>{{1,5},{2,4},{3,6}}
[{4,5},{1,3},{2,6}]=>{{1,3},{2,6},{4,5}}
[{4,6},{1,3},{2,5}]=>{{1,3},{2,5},{4,6}}
[{5,6},{1,3},{2,4}]=>{{1,3},{2,4},{5,6}}
[{4,5},{1,6},{2,3}]=>{{1,6},{2,3},{4,5}}
[{4,6},{1,5},{2,3}]=>{{1,5},{2,3},{4,6}}
[{5,6},{1,4},{2,3}]=>{{1,4},{2,3},{5,6}}
[{2,3},{4,5},{1,6}]=>{{1,6},{2,3},{4,5}}
[{2,3},{4,6},{1,5}]=>{{1,5},{2,3},{4,6}}
[{2,3},{5,6},{1,4}]=>{{1,4},{2,3},{5,6}}
[{2,4},{3,5},{1,6}]=>{{1,6},{2,4},{3,5}}
[{2,4},{3,6},{1,5}]=>{{1,5},{2,4},{3,6}}
[{2,5},{3,4},{1,6}]=>{{1,6},{2,5},{3,4}}
[{2,6},{3,4},{1,5}]=>{{1,5},{2,6},{3,4}}
[{2,5},{3,6},{1,4}]=>{{1,4},{2,5},{3,6}}
[{2,6},{3,5},{1,4}]=>{{1,4},{2,6},{3,5}}
[{2,4},{5,6},{1,3}]=>{{1,3},{2,4},{5,6}}
[{2,5},{4,6},{1,3}]=>{{1,3},{2,5},{4,6}}
[{2,6},{4,5},{1,3}]=>{{1,3},{2,6},{4,5}}
[{3,4},{2,5},{1,6}]=>{{1,6},{2,5},{3,4}}
[{3,4},{2,6},{1,5}]=>{{1,5},{2,6},{3,4}}
[{3,5},{2,4},{1,6}]=>{{1,6},{2,4},{3,5}}
[{3,6},{2,4},{1,5}]=>{{1,5},{2,4},{3,6}}
[{3,5},{2,6},{1,4}]=>{{1,4},{2,6},{3,5}}
[{3,6},{2,5},{1,4}]=>{{1,4},{2,5},{3,6}}
[{4,5},{2,3},{1,6}]=>{{1,6},{2,3},{4,5}}
[{4,6},{2,3},{1,5}]=>{{1,5},{2,3},{4,6}}
[{5,6},{2,3},{1,4}]=>{{1,4},{2,3},{5,6}}
[{4,5},{2,6},{1,3}]=>{{1,3},{2,6},{4,5}}
[{4,6},{2,5},{1,3}]=>{{1,3},{2,5},{4,6}}
[{5,6},{2,4},{1,3}]=>{{1,3},{2,4},{5,6}}
[{3,4},{5,6},{1,2}]=>{{1,2},{3,4},{5,6}}
[{3,5},{4,6},{1,2}]=>{{1,2},{3,5},{4,6}}
[{3,6},{4,5},{1,2}]=>{{1,2},{3,6},{4,5}}
[{4,5},{3,6},{1,2}]=>{{1,2},{3,6},{4,5}}
[{4,6},{3,5},{1,2}]=>{{1,2},{3,5},{4,6}}
[{5,6},{3,4},{1,2}]=>{{1,2},{3,4},{5,6}}
[{1,2},{3,4,5},{6}]=>{{1,2},{3,4,5},{6}}
[{1,2},{3,4,6},{5}]=>{{1,2},{3,4,6},{5}}
[{1,2},{3,5,6},{4}]=>{{1,2},{3,5,6},{4}}
[{1,2},{4,5,6},{3}]=>{{1,2},{3},{4,5,6}}
[{1,3},{2,4,5},{6}]=>{{1,3},{2,4,5},{6}}
[{1,3},{2,4,6},{5}]=>{{1,3},{2,4,6},{5}}
[{1,3},{2,5,6},{4}]=>{{1,3},{2,5,6},{4}}
[{1,4},{2,3,5},{6}]=>{{1,4},{2,3,5},{6}}
[{1,4},{2,3,6},{5}]=>{{1,4},{2,3,6},{5}}
[{1,5},{2,3,4},{6}]=>{{1,5},{2,3,4},{6}}
[{1,6},{2,3,4},{5}]=>{{1,6},{2,3,4},{5}}
[{1,5},{2,3,6},{4}]=>{{1,5},{2,3,6},{4}}
[{1,6},{2,3,5},{4}]=>{{1,6},{2,3,5},{4}}
[{1,4},{2,5,6},{3}]=>{{1,4},{2,5,6},{3}}
[{1,5},{2,4,6},{3}]=>{{1,5},{2,4,6},{3}}
[{1,6},{2,4,5},{3}]=>{{1,6},{2,4,5},{3}}
[{1,3},{4,5,6},{2}]=>{{1,3},{2},{4,5,6}}
[{1,4},{3,5,6},{2}]=>{{1,4},{2},{3,5,6}}
[{1,5},{3,4,6},{2}]=>{{1,5},{2},{3,4,6}}
[{1,6},{3,4,5},{2}]=>{{1,6},{2},{3,4,5}}
[{2,3},{1,4,5},{6}]=>{{1,4,5},{2,3},{6}}
[{2,3},{1,4,6},{5}]=>{{1,4,6},{2,3},{5}}
[{2,3},{1,5,6},{4}]=>{{1,5,6},{2,3},{4}}
[{2,4},{1,3,5},{6}]=>{{1,3,5},{2,4},{6}}
[{2,4},{1,3,6},{5}]=>{{1,3,6},{2,4},{5}}
[{2,5},{1,3,4},{6}]=>{{1,3,4},{2,5},{6}}
[{2,6},{1,3,4},{5}]=>{{1,3,4},{2,6},{5}}
[{2,5},{1,3,6},{4}]=>{{1,3,6},{2,5},{4}}
[{2,6},{1,3,5},{4}]=>{{1,3,5},{2,6},{4}}
[{2,4},{1,5,6},{3}]=>{{1,5,6},{2,4},{3}}
[{2,5},{1,4,6},{3}]=>{{1,4,6},{2,5},{3}}
[{2,6},{1,4,5},{3}]=>{{1,4,5},{2,6},{3}}
[{3,4},{1,2,5},{6}]=>{{1,2,5},{3,4},{6}}
[{3,4},{1,2,6},{5}]=>{{1,2,6},{3,4},{5}}
[{3,5},{1,2,4},{6}]=>{{1,2,4},{3,5},{6}}
[{3,6},{1,2,4},{5}]=>{{1,2,4},{3,6},{5}}
[{3,5},{1,2,6},{4}]=>{{1,2,6},{3,5},{4}}
[{3,6},{1,2,5},{4}]=>{{1,2,5},{3,6},{4}}
[{4,5},{1,2,3},{6}]=>{{1,2,3},{4,5},{6}}
[{4,6},{1,2,3},{5}]=>{{1,2,3},{4,6},{5}}
[{5,6},{1,2,3},{4}]=>{{1,2,3},{4},{5,6}}
[{4,5},{1,2,6},{3}]=>{{1,2,6},{3},{4,5}}
[{4,6},{1,2,5},{3}]=>{{1,2,5},{3},{4,6}}
[{5,6},{1,2,4},{3}]=>{{1,2,4},{3},{5,6}}
[{3,4},{1,5,6},{2}]=>{{1,5,6},{2},{3,4}}
[{3,5},{1,4,6},{2}]=>{{1,4,6},{2},{3,5}}
[{3,6},{1,4,5},{2}]=>{{1,4,5},{2},{3,6}}
[{4,5},{1,3,6},{2}]=>{{1,3,6},{2},{4,5}}
[{4,6},{1,3,5},{2}]=>{{1,3,5},{2},{4,6}}
[{5,6},{1,3,4},{2}]=>{{1,3,4},{2},{5,6}}
[{2,3},{4,5,6},{1}]=>{{1},{2,3},{4,5,6}}
[{2,4},{3,5,6},{1}]=>{{1},{2,4},{3,5,6}}
[{2,5},{3,4,6},{1}]=>{{1},{2,5},{3,4,6}}
[{2,6},{3,4,5},{1}]=>{{1},{2,6},{3,4,5}}
[{3,4},{2,5,6},{1}]=>{{1},{2,5,6},{3,4}}
[{3,5},{2,4,6},{1}]=>{{1},{2,4,6},{3,5}}
[{3,6},{2,4,5},{1}]=>{{1},{2,4,5},{3,6}}
[{4,5},{2,3,6},{1}]=>{{1},{2,3,6},{4,5}}
[{4,6},{2,3,5},{1}]=>{{1},{2,3,5},{4,6}}
[{5,6},{2,3,4},{1}]=>{{1},{2,3,4},{5,6}}
[{1,2},{3,4,5,6}]=>{{1,2},{3,4,5,6}}
[{1,3},{2,4,5,6}]=>{{1,3},{2,4,5,6}}
[{1,4},{2,3,5,6}]=>{{1,4},{2,3,5,6}}
[{1,5},{2,3,4,6}]=>{{1,5},{2,3,4,6}}
[{1,6},{2,3,4,5}]=>{{1,6},{2,3,4,5}}
[{2,3},{1,4,5,6}]=>{{1,4,5,6},{2,3}}
[{2,4},{1,3,5,6}]=>{{1,3,5,6},{2,4}}
[{2,5},{1,3,4,6}]=>{{1,3,4,6},{2,5}}
[{2,6},{1,3,4,5}]=>{{1,3,4,5},{2,6}}
[{3,4},{1,2,5,6}]=>{{1,2,5,6},{3,4}}
[{3,5},{1,2,4,6}]=>{{1,2,4,6},{3,5}}
[{3,6},{1,2,4,5}]=>{{1,2,4,5},{3,6}}
[{4,5},{1,2,3,6}]=>{{1,2,3,6},{4,5}}
[{4,6},{1,2,3,5}]=>{{1,2,3,5},{4,6}}
[{5,6},{1,2,3,4}]=>{{1,2,3,4},{5,6}}
[{1,2,3},{4},{5},{6}]=>{{1,2,3},{4},{5},{6}}
[{1,2,3},{4},{6},{5}]=>{{1,2,3},{4},{5},{6}}
[{1,2,3},{5},{4},{6}]=>{{1,2,3},{4},{5},{6}}
[{1,2,3},{6},{4},{5}]=>{{1,2,3},{4},{5},{6}}
[{1,2,3},{5},{6},{4}]=>{{1,2,3},{4},{5},{6}}
[{1,2,3},{6},{5},{4}]=>{{1,2,3},{4},{5},{6}}
[{1,2,4},{3},{5},{6}]=>{{1,2,4},{3},{5},{6}}
[{1,2,4},{3},{6},{5}]=>{{1,2,4},{3},{5},{6}}
[{1,2,5},{3},{4},{6}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{3},{4},{5}]=>{{1,2,6},{3},{4},{5}}
[{1,2,5},{3},{6},{4}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{3},{5},{4}]=>{{1,2,6},{3},{4},{5}}
[{1,2,4},{5},{3},{6}]=>{{1,2,4},{3},{5},{6}}
[{1,2,4},{6},{3},{5}]=>{{1,2,4},{3},{5},{6}}
[{1,2,5},{4},{3},{6}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{4},{3},{5}]=>{{1,2,6},{3},{4},{5}}
[{1,2,5},{6},{3},{4}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{5},{3},{4}]=>{{1,2,6},{3},{4},{5}}
[{1,2,4},{5},{6},{3}]=>{{1,2,4},{3},{5},{6}}
[{1,2,4},{6},{5},{3}]=>{{1,2,4},{3},{5},{6}}
[{1,2,5},{4},{6},{3}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{4},{5},{3}]=>{{1,2,6},{3},{4},{5}}
[{1,2,5},{6},{4},{3}]=>{{1,2,5},{3},{4},{6}}
[{1,2,6},{5},{4},{3}]=>{{1,2,6},{3},{4},{5}}
[{1,3,4},{2},{5},{6}]=>{{1,3,4},{2},{5},{6}}
[{1,3,4},{2},{6},{5}]=>{{1,3,4},{2},{5},{6}}
[{1,3,5},{2},{4},{6}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{2},{4},{5}]=>{{1,3,6},{2},{4},{5}}
[{1,3,5},{2},{6},{4}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{2},{5},{4}]=>{{1,3,6},{2},{4},{5}}
[{1,4,5},{2},{3},{6}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{2},{3},{5}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{2},{3},{4}]=>{{1,5,6},{2},{3},{4}}
[{1,4,5},{2},{6},{3}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{2},{5},{3}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{2},{4},{3}]=>{{1,5,6},{2},{3},{4}}
[{1,3,4},{5},{2},{6}]=>{{1,3,4},{2},{5},{6}}
[{1,3,4},{6},{2},{5}]=>{{1,3,4},{2},{5},{6}}
[{1,3,5},{4},{2},{6}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{4},{2},{5}]=>{{1,3,6},{2},{4},{5}}
[{1,3,5},{6},{2},{4}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{5},{2},{4}]=>{{1,3,6},{2},{4},{5}}
[{1,4,5},{3},{2},{6}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{3},{2},{5}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{3},{2},{4}]=>{{1,5,6},{2},{3},{4}}
[{1,4,5},{6},{2},{3}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{5},{2},{3}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{4},{2},{3}]=>{{1,5,6},{2},{3},{4}}
[{1,3,4},{5},{6},{2}]=>{{1,3,4},{2},{5},{6}}
[{1,3,4},{6},{5},{2}]=>{{1,3,4},{2},{5},{6}}
[{1,3,5},{4},{6},{2}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{4},{5},{2}]=>{{1,3,6},{2},{4},{5}}
[{1,3,5},{6},{4},{2}]=>{{1,3,5},{2},{4},{6}}
[{1,3,6},{5},{4},{2}]=>{{1,3,6},{2},{4},{5}}
[{1,4,5},{3},{6},{2}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{3},{5},{2}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{3},{4},{2}]=>{{1,5,6},{2},{3},{4}}
[{1,4,5},{6},{3},{2}]=>{{1,4,5},{2},{3},{6}}
[{1,4,6},{5},{3},{2}]=>{{1,4,6},{2},{3},{5}}
[{1,5,6},{4},{3},{2}]=>{{1,5,6},{2},{3},{4}}
[{2,3,4},{1},{5},{6}]=>{{1},{2,3,4},{5},{6}}
[{2,3,4},{1},{6},{5}]=>{{1},{2,3,4},{5},{6}}
[{2,3,5},{1},{4},{6}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{1},{4},{5}]=>{{1},{2,3,6},{4},{5}}
[{2,3,5},{1},{6},{4}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{1},{5},{4}]=>{{1},{2,3,6},{4},{5}}
[{2,4,5},{1},{3},{6}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{1},{3},{5}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{1},{3},{4}]=>{{1},{2,5,6},{3},{4}}
[{2,4,5},{1},{6},{3}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{1},{5},{3}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{1},{4},{3}]=>{{1},{2,5,6},{3},{4}}
[{3,4,5},{1},{2},{6}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{1},{2},{5}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{1},{2},{4}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{1},{2},{3}]=>{{1},{2},{3},{4,5,6}}
[{3,4,5},{1},{6},{2}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{1},{5},{2}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{1},{4},{2}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{1},{3},{2}]=>{{1},{2},{3},{4,5,6}}
[{2,3,4},{5},{1},{6}]=>{{1},{2,3,4},{5},{6}}
[{2,3,4},{6},{1},{5}]=>{{1},{2,3,4},{5},{6}}
[{2,3,5},{4},{1},{6}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{4},{1},{5}]=>{{1},{2,3,6},{4},{5}}
[{2,3,5},{6},{1},{4}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{5},{1},{4}]=>{{1},{2,3,6},{4},{5}}
[{2,4,5},{3},{1},{6}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{3},{1},{5}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{3},{1},{4}]=>{{1},{2,5,6},{3},{4}}
[{2,4,5},{6},{1},{3}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{5},{1},{3}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{4},{1},{3}]=>{{1},{2,5,6},{3},{4}}
[{3,4,5},{2},{1},{6}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{2},{1},{5}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{2},{1},{4}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{2},{1},{3}]=>{{1},{2},{3},{4,5,6}}
[{3,4,5},{6},{1},{2}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{5},{1},{2}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{4},{1},{2}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{3},{1},{2}]=>{{1},{2},{3},{4,5,6}}
[{2,3,4},{5},{6},{1}]=>{{1},{2,3,4},{5},{6}}
[{2,3,4},{6},{5},{1}]=>{{1},{2,3,4},{5},{6}}
[{2,3,5},{4},{6},{1}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{4},{5},{1}]=>{{1},{2,3,6},{4},{5}}
[{2,3,5},{6},{4},{1}]=>{{1},{2,3,5},{4},{6}}
[{2,3,6},{5},{4},{1}]=>{{1},{2,3,6},{4},{5}}
[{2,4,5},{3},{6},{1}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{3},{5},{1}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{3},{4},{1}]=>{{1},{2,5,6},{3},{4}}
[{2,4,5},{6},{3},{1}]=>{{1},{2,4,5},{3},{6}}
[{2,4,6},{5},{3},{1}]=>{{1},{2,4,6},{3},{5}}
[{2,5,6},{4},{3},{1}]=>{{1},{2,5,6},{3},{4}}
[{3,4,5},{2},{6},{1}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{2},{5},{1}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{2},{4},{1}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{2},{3},{1}]=>{{1},{2},{3},{4,5,6}}
[{3,4,5},{6},{2},{1}]=>{{1},{2},{3,4,5},{6}}
[{3,4,6},{5},{2},{1}]=>{{1},{2},{3,4,6},{5}}
[{3,5,6},{4},{2},{1}]=>{{1},{2},{3,5,6},{4}}
[{4,5,6},{3},{2},{1}]=>{{1},{2},{3},{4,5,6}}
[{1,2,3},{4},{5,6}]=>{{1,2,3},{4},{5,6}}
[{1,2,3},{5},{4,6}]=>{{1,2,3},{4,6},{5}}
[{1,2,3},{6},{4,5}]=>{{1,2,3},{4,5},{6}}
[{1,2,4},{3},{5,6}]=>{{1,2,4},{3},{5,6}}
[{1,2,5},{3},{4,6}]=>{{1,2,5},{3},{4,6}}
[{1,2,6},{3},{4,5}]=>{{1,2,6},{3},{4,5}}
[{1,2,4},{5},{3,6}]=>{{1,2,4},{3,6},{5}}
[{1,2,4},{6},{3,5}]=>{{1,2,4},{3,5},{6}}
[{1,2,5},{4},{3,6}]=>{{1,2,5},{3,6},{4}}
[{1,2,6},{4},{3,5}]=>{{1,2,6},{3,5},{4}}
[{1,2,5},{6},{3,4}]=>{{1,2,5},{3,4},{6}}
[{1,2,6},{5},{3,4}]=>{{1,2,6},{3,4},{5}}
[{1,3,4},{2},{5,6}]=>{{1,3,4},{2},{5,6}}
[{1,3,5},{2},{4,6}]=>{{1,3,5},{2},{4,6}}
[{1,3,6},{2},{4,5}]=>{{1,3,6},{2},{4,5}}
[{1,4,5},{2},{3,6}]=>{{1,4,5},{2},{3,6}}
[{1,4,6},{2},{3,5}]=>{{1,4,6},{2},{3,5}}
[{1,5,6},{2},{3,4}]=>{{1,5,6},{2},{3,4}}
[{1,3,4},{5},{2,6}]=>{{1,3,4},{2,6},{5}}
[{1,3,4},{6},{2,5}]=>{{1,3,4},{2,5},{6}}
[{1,3,5},{4},{2,6}]=>{{1,3,5},{2,6},{4}}
[{1,3,6},{4},{2,5}]=>{{1,3,6},{2,5},{4}}
[{1,3,5},{6},{2,4}]=>{{1,3,5},{2,4},{6}}
[{1,3,6},{5},{2,4}]=>{{1,3,6},{2,4},{5}}
[{1,4,5},{3},{2,6}]=>{{1,4,5},{2,6},{3}}
[{1,4,6},{3},{2,5}]=>{{1,4,6},{2,5},{3}}
[{1,5,6},{3},{2,4}]=>{{1,5,6},{2,4},{3}}
[{1,4,5},{6},{2,3}]=>{{1,4,5},{2,3},{6}}
[{1,4,6},{5},{2,3}]=>{{1,4,6},{2,3},{5}}
[{1,5,6},{4},{2,3}]=>{{1,5,6},{2,3},{4}}
[{2,3,4},{1},{5,6}]=>{{1},{2,3,4},{5,6}}
[{2,3,5},{1},{4,6}]=>{{1},{2,3,5},{4,6}}
[{2,3,6},{1},{4,5}]=>{{1},{2,3,6},{4,5}}
[{2,4,5},{1},{3,6}]=>{{1},{2,4,5},{3,6}}
[{2,4,6},{1},{3,5}]=>{{1},{2,4,6},{3,5}}
[{2,5,6},{1},{3,4}]=>{{1},{2,5,6},{3,4}}
[{3,4,5},{1},{2,6}]=>{{1},{2,6},{3,4,5}}
[{3,4,6},{1},{2,5}]=>{{1},{2,5},{3,4,6}}
[{3,5,6},{1},{2,4}]=>{{1},{2,4},{3,5,6}}
[{4,5,6},{1},{2,3}]=>{{1},{2,3},{4,5,6}}
[{2,3,4},{5},{1,6}]=>{{1,6},{2,3,4},{5}}
[{2,3,4},{6},{1,5}]=>{{1,5},{2,3,4},{6}}
[{2,3,5},{4},{1,6}]=>{{1,6},{2,3,5},{4}}
[{2,3,6},{4},{1,5}]=>{{1,5},{2,3,6},{4}}
[{2,3,5},{6},{1,4}]=>{{1,4},{2,3,5},{6}}
[{2,3,6},{5},{1,4}]=>{{1,4},{2,3,6},{5}}
[{2,4,5},{3},{1,6}]=>{{1,6},{2,4,5},{3}}
[{2,4,6},{3},{1,5}]=>{{1,5},{2,4,6},{3}}
[{2,5,6},{3},{1,4}]=>{{1,4},{2,5,6},{3}}
[{2,4,5},{6},{1,3}]=>{{1,3},{2,4,5},{6}}
[{2,4,6},{5},{1,3}]=>{{1,3},{2,4,6},{5}}
[{2,5,6},{4},{1,3}]=>{{1,3},{2,5,6},{4}}
[{3,4,5},{2},{1,6}]=>{{1,6},{2},{3,4,5}}
[{3,4,6},{2},{1,5}]=>{{1,5},{2},{3,4,6}}
[{3,5,6},{2},{1,4}]=>{{1,4},{2},{3,5,6}}
[{4,5,6},{2},{1,3}]=>{{1,3},{2},{4,5,6}}
[{3,4,5},{6},{1,2}]=>{{1,2},{3,4,5},{6}}
[{3,4,6},{5},{1,2}]=>{{1,2},{3,4,6},{5}}
[{3,5,6},{4},{1,2}]=>{{1,2},{3,5,6},{4}}
[{4,5,6},{3},{1,2}]=>{{1,2},{3},{4,5,6}}
[{1,2,3},{4,5},{6}]=>{{1,2,3},{4,5},{6}}
[{1,2,3},{4,6},{5}]=>{{1,2,3},{4,6},{5}}
[{1,2,3},{5,6},{4}]=>{{1,2,3},{4},{5,6}}
[{1,2,4},{3,5},{6}]=>{{1,2,4},{3,5},{6}}
[{1,2,4},{3,6},{5}]=>{{1,2,4},{3,6},{5}}
[{1,2,5},{3,4},{6}]=>{{1,2,5},{3,4},{6}}
[{1,2,6},{3,4},{5}]=>{{1,2,6},{3,4},{5}}
[{1,2,5},{3,6},{4}]=>{{1,2,5},{3,6},{4}}
[{1,2,6},{3,5},{4}]=>{{1,2,6},{3,5},{4}}
[{1,2,4},{5,6},{3}]=>{{1,2,4},{3},{5,6}}
[{1,2,5},{4,6},{3}]=>{{1,2,5},{3},{4,6}}
[{1,2,6},{4,5},{3}]=>{{1,2,6},{3},{4,5}}
[{1,3,4},{2,5},{6}]=>{{1,3,4},{2,5},{6}}
[{1,3,4},{2,6},{5}]=>{{1,3,4},{2,6},{5}}
[{1,3,5},{2,4},{6}]=>{{1,3,5},{2,4},{6}}
[{1,3,6},{2,4},{5}]=>{{1,3,6},{2,4},{5}}
[{1,3,5},{2,6},{4}]=>{{1,3,5},{2,6},{4}}
[{1,3,6},{2,5},{4}]=>{{1,3,6},{2,5},{4}}
[{1,4,5},{2,3},{6}]=>{{1,4,5},{2,3},{6}}
[{1,4,6},{2,3},{5}]=>{{1,4,6},{2,3},{5}}
[{1,5,6},{2,3},{4}]=>{{1,5,6},{2,3},{4}}
[{1,4,5},{2,6},{3}]=>{{1,4,5},{2,6},{3}}
[{1,4,6},{2,5},{3}]=>{{1,4,6},{2,5},{3}}
[{1,5,6},{2,4},{3}]=>{{1,5,6},{2,4},{3}}
[{1,3,4},{5,6},{2}]=>{{1,3,4},{2},{5,6}}
[{1,3,5},{4,6},{2}]=>{{1,3,5},{2},{4,6}}
[{1,3,6},{4,5},{2}]=>{{1,3,6},{2},{4,5}}
[{1,4,5},{3,6},{2}]=>{{1,4,5},{2},{3,6}}
[{1,4,6},{3,5},{2}]=>{{1,4,6},{2},{3,5}}
[{1,5,6},{3,4},{2}]=>{{1,5,6},{2},{3,4}}
[{2,3,4},{1,5},{6}]=>{{1,5},{2,3,4},{6}}
[{2,3,4},{1,6},{5}]=>{{1,6},{2,3,4},{5}}
[{2,3,5},{1,4},{6}]=>{{1,4},{2,3,5},{6}}
[{2,3,6},{1,4},{5}]=>{{1,4},{2,3,6},{5}}
[{2,3,5},{1,6},{4}]=>{{1,6},{2,3,5},{4}}
[{2,3,6},{1,5},{4}]=>{{1,5},{2,3,6},{4}}
[{2,4,5},{1,3},{6}]=>{{1,3},{2,4,5},{6}}
[{2,4,6},{1,3},{5}]=>{{1,3},{2,4,6},{5}}
[{2,5,6},{1,3},{4}]=>{{1,3},{2,5,6},{4}}
[{2,4,5},{1,6},{3}]=>{{1,6},{2,4,5},{3}}
[{2,4,6},{1,5},{3}]=>{{1,5},{2,4,6},{3}}
[{2,5,6},{1,4},{3}]=>{{1,4},{2,5,6},{3}}
[{3,4,5},{1,2},{6}]=>{{1,2},{3,4,5},{6}}
[{3,4,6},{1,2},{5}]=>{{1,2},{3,4,6},{5}}
[{3,5,6},{1,2},{4}]=>{{1,2},{3,5,6},{4}}
[{4,5,6},{1,2},{3}]=>{{1,2},{3},{4,5,6}}
[{3,4,5},{1,6},{2}]=>{{1,6},{2},{3,4,5}}
[{3,4,6},{1,5},{2}]=>{{1,5},{2},{3,4,6}}
[{3,5,6},{1,4},{2}]=>{{1,4},{2},{3,5,6}}
[{4,5,6},{1,3},{2}]=>{{1,3},{2},{4,5,6}}
[{2,3,4},{5,6},{1}]=>{{1},{2,3,4},{5,6}}
[{2,3,5},{4,6},{1}]=>{{1},{2,3,5},{4,6}}
[{2,3,6},{4,5},{1}]=>{{1},{2,3,6},{4,5}}
[{2,4,5},{3,6},{1}]=>{{1},{2,4,5},{3,6}}
[{2,4,6},{3,5},{1}]=>{{1},{2,4,6},{3,5}}
[{2,5,6},{3,4},{1}]=>{{1},{2,5,6},{3,4}}
[{3,4,5},{2,6},{1}]=>{{1},{2,6},{3,4,5}}
[{3,4,6},{2,5},{1}]=>{{1},{2,5},{3,4,6}}
[{3,5,6},{2,4},{1}]=>{{1},{2,4},{3,5,6}}
[{4,5,6},{2,3},{1}]=>{{1},{2,3},{4,5,6}}
[{1,2,3},{4,5,6}]=>{{1,2,3},{4,5,6}}
[{1,2,4},{3,5,6}]=>{{1,2,4},{3,5,6}}
[{1,2,5},{3,4,6}]=>{{1,2,5},{3,4,6}}
[{1,2,6},{3,4,5}]=>{{1,2,6},{3,4,5}}
[{1,3,4},{2,5,6}]=>{{1,3,4},{2,5,6}}
[{1,3,5},{2,4,6}]=>{{1,3,5},{2,4,6}}
[{1,3,6},{2,4,5}]=>{{1,3,6},{2,4,5}}
[{1,4,5},{2,3,6}]=>{{1,4,5},{2,3,6}}
[{1,4,6},{2,3,5}]=>{{1,4,6},{2,3,5}}
[{1,5,6},{2,3,4}]=>{{1,5,6},{2,3,4}}
[{2,3,4},{1,5,6}]=>{{1,5,6},{2,3,4}}
[{2,3,5},{1,4,6}]=>{{1,4,6},{2,3,5}}
[{2,3,6},{1,4,5}]=>{{1,4,5},{2,3,6}}
[{2,4,5},{1,3,6}]=>{{1,3,6},{2,4,5}}
[{2,4,6},{1,3,5}]=>{{1,3,5},{2,4,6}}
[{2,5,6},{1,3,4}]=>{{1,3,4},{2,5,6}}
[{3,4,5},{1,2,6}]=>{{1,2,6},{3,4,5}}
[{3,4,6},{1,2,5}]=>{{1,2,5},{3,4,6}}
[{3,5,6},{1,2,4}]=>{{1,2,4},{3,5,6}}
[{4,5,6},{1,2,3}]=>{{1,2,3},{4,5,6}}
[{1,2,3,4},{5},{6}]=>{{1,2,3,4},{5},{6}}
[{1,2,3,4},{6},{5}]=>{{1,2,3,4},{5},{6}}
[{1,2,3,5},{4},{6}]=>{{1,2,3,5},{4},{6}}
[{1,2,3,6},{4},{5}]=>{{1,2,3,6},{4},{5}}
[{1,2,3,5},{6},{4}]=>{{1,2,3,5},{4},{6}}
[{1,2,3,6},{5},{4}]=>{{1,2,3,6},{4},{5}}
[{1,2,4,5},{3},{6}]=>{{1,2,4,5},{3},{6}}
[{1,2,4,6},{3},{5}]=>{{1,2,4,6},{3},{5}}
[{1,2,5,6},{3},{4}]=>{{1,2,5,6},{3},{4}}
[{1,2,4,5},{6},{3}]=>{{1,2,4,5},{3},{6}}
[{1,2,4,6},{5},{3}]=>{{1,2,4,6},{3},{5}}
[{1,2,5,6},{4},{3}]=>{{1,2,5,6},{3},{4}}
[{1,3,4,5},{2},{6}]=>{{1,3,4,5},{2},{6}}
[{1,3,4,6},{2},{5}]=>{{1,3,4,6},{2},{5}}
[{1,3,5,6},{2},{4}]=>{{1,3,5,6},{2},{4}}
[{1,4,5,6},{2},{3}]=>{{1,4,5,6},{2},{3}}
[{1,3,4,5},{6},{2}]=>{{1,3,4,5},{2},{6}}
[{1,3,4,6},{5},{2}]=>{{1,3,4,6},{2},{5}}
[{1,3,5,6},{4},{2}]=>{{1,3,5,6},{2},{4}}
[{1,4,5,6},{3},{2}]=>{{1,4,5,6},{2},{3}}
[{2,3,4,5},{1},{6}]=>{{1},{2,3,4,5},{6}}
[{2,3,4,6},{1},{5}]=>{{1},{2,3,4,6},{5}}
[{2,3,5,6},{1},{4}]=>{{1},{2,3,5,6},{4}}
[{2,4,5,6},{1},{3}]=>{{1},{2,4,5,6},{3}}
[{3,4,5,6},{1},{2}]=>{{1},{2},{3,4,5,6}}
[{2,3,4,5},{6},{1}]=>{{1},{2,3,4,5},{6}}
[{2,3,4,6},{5},{1}]=>{{1},{2,3,4,6},{5}}
[{2,3,5,6},{4},{1}]=>{{1},{2,3,5,6},{4}}
[{2,4,5,6},{3},{1}]=>{{1},{2,4,5,6},{3}}
[{3,4,5,6},{2},{1}]=>{{1},{2},{3,4,5,6}}
[{1,2,3,4},{5,6}]=>{{1,2,3,4},{5,6}}
[{1,2,3,5},{4,6}]=>{{1,2,3,5},{4,6}}
[{1,2,3,6},{4,5}]=>{{1,2,3,6},{4,5}}
[{1,2,4,5},{3,6}]=>{{1,2,4,5},{3,6}}
[{1,2,4,6},{3,5}]=>{{1,2,4,6},{3,5}}
[{1,2,5,6},{3,4}]=>{{1,2,5,6},{3,4}}
[{1,3,4,5},{2,6}]=>{{1,3,4,5},{2,6}}
[{1,3,4,6},{2,5}]=>{{1,3,4,6},{2,5}}
[{1,3,5,6},{2,4}]=>{{1,3,5,6},{2,4}}
[{1,4,5,6},{2,3}]=>{{1,4,5,6},{2,3}}
[{2,3,4,5},{1,6}]=>{{1,6},{2,3,4,5}}
[{2,3,4,6},{1,5}]=>{{1,5},{2,3,4,6}}
[{2,3,5,6},{1,4}]=>{{1,4},{2,3,5,6}}
[{2,4,5,6},{1,3}]=>{{1,3},{2,4,5,6}}
[{3,4,5,6},{1,2}]=>{{1,2},{3,4,5,6}}
[{1,2,3,4,5},{6}]=>{{1,2,3,4,5},{6}}
[{1,2,3,4,6},{5}]=>{{1,2,3,4,6},{5}}
[{1,2,3,5,6},{4}]=>{{1,2,3,5,6},{4}}
[{1,2,4,5,6},{3}]=>{{1,2,4,5,6},{3}}
[{1,3,4,5,6},{2}]=>{{1,3,4,5,6},{2}}
[{2,3,4,5,6},{1}]=>{{1},{2,3,4,5,6}}
[{1,2,3,4,5,6}]=>{{1,2,3,4,5,6}}
click to show experimental identities
(only identities of compositions of up to three maps are shown)
Description
Return the underlying set partition
Properties
surjective, graded
Sage code
def mapping(pi): return SetPartition(pi)
Weight
26
Created
May 24, 2023 at 17:05 by Martin Rubey
Updated
May 24, 2023 at 17:05 by Martin Rubey
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