One can compute the rook polynomial of the following board:
by transforming it to the following equivalent board,
which is a Ferrers board, and then using the formula given here: How to compute the rook polynomial of a Ferrers board?How to compute the rook polynomial of a Ferrers board?
Is it possible to use a similar trick to compute the rook polynomial of boards that look something like this?
One can compute the rook polynomial of the following board:
by transforming it to the following equivalent board,
which is a Ferrers board, and then using the formula given here: How to compute the rook polynomial of a Ferrers board?
Is it possible to use a similar trick to compute the rook polynomial of boards that look something like this?
One can compute the rook polynomial of the following board:
by transforming it to the following equivalent board,
which is a Ferrers board, and then using the formula given here: How to compute the rook polynomial of a Ferrers board?
Is it possible to use a similar trick to compute the rook polynomial of boards that look something like this?
One can compute the rook polynomial of the following board:
by transforming it to the following equivalent board,
which is a Ferrers board, and then using the formula given here: How to compute the rook polynomial of a Ferrers board?
Is it possible to use a similar trick to compute the rook polynomial of boards that look something like this?
