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Unknown generating function

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Wilf equivalence Based on:
Generating function in Maple format
Minimal polynomial in Maple format
First 15 coefficients

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24454 Results

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Av(13425, 13452, 13542, 31425, 31452, 31542, 34125, 34152, 34215) Av(13425, 13452, 14325, 14352, 14532, 41325, 41352, 41532, 45132) Av(13452, 13524, 13542, 14352, 31452, 31524, 31542, 35124, 35142) Av(13452, 13524, 13542, 15234, 15324, 15342, 31452, 31524, 31542) Av(13452, 13524, 13542, 15234, 15324, 15342, 51234, 51324, 51342) Av(13452, 13524, 13542, 15324, 15342, 31452, 31524, 31542, 34152) Av(13452, 13524, 13542, 31452, 31524, 31542, 35124, 35142, 35214) Av(13452, 13542, 14253, 14352, 23451, 23541, 24351, 32451, 32541) Av(13452, 13542, 14352, 23451, 23541, 24351, 32451, 32541, 42531) Av(13452, 13542, 14523, 14532, 23451, 23541, 24531, 32451, 32541) Av(13452, 13542, 14532, 23451, 23541, 24531, 32451, 32541, 42351) Av(13452, 14253, 14352, 15243, 15342, 23451, 24351, 25341, 32451) Av(13452, 14352, 14523, 14532, 41352, 41523, 41532, 45123, 45132) Av(13524, 14523, 14532, 15342, 15423, 15432, 23514, 24513, 25413) Av(13524, 14523, 14532, 15423, 15432, 23514, 24513, 25413, 32514) Av(13524, 14523, 15423, 23514, 24513, 25413, 34512, 35412, 45312) Av(13542, 14523, 14532, 15324, 15423, 15432, 24513, 25314, 25413) Av(14325, 14352, 14532, 15432, 41325, 41352, 41532, 43125, 43152) Av(14352, 14523, 14532, 15423, 15432, 41352, 41523, 41532, 43152) Av(14352, 14523, 14532, 41352, 41523, 41532, 45123, 45132, 45213) Av(123, 132, 3214, 3241, 3412, 3421, 4213, 4231, 4312, 4321) Av(132, 213, 1234, 2341, 3412, 3421, 4123, 4231, 4312, 4321) Av(132, 231, 1234, 2134, 3124, 3214, 4123, 4213, 4312, 4321) Av(123, 1432, 2143, 2413, 2431, 3142, 3214, 3241, 3412, 3421) Av(123, 1432, 2143, 2413, 2431, 3142, 3214, 3241, 3412, 4132)