rook polynomial
generating polynomial of the number of ways to place k non-attacking rooks on a m×n chessboard
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rook polynomial
Summary
rook polynomial ranks in the top 2% of general entities by monthly Wikipedia readership (25 views/month).[1]
Key Facts
- rook is named after rook polynomial[2].
- rook polynomial's subclass of is recorded as polynomial[3].
- rook polynomial's subclass of is recorded as generating function[4].
- rook polynomial's Freebase ID is recorded as /m/03crkgx[5].
- rook polynomial's defining formula is recorded as R_{m,n}(x)=n!x^nL_n^{(m-n)}(-x^{-1})[6].
- rook polynomial's MathWorld ID is recorded as RookPolynomial[7].
- rook polynomial's maintained by WikiProject is recorded as WikiProject Mathematics[8].
- rook polynomial's Microsoft Academic ID is recorded as 87986902[9].
Why It Matters
rook polynomial ranks in the top 2% of general entities by monthly Wikipedia readership (25 views/month).[1] It has Wikipedia articles in 5 language editions, a strong signal of global cultural recognition.[10]