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The Second Leaper Theorem

Published in arXiv (Cornell University) • Jun 27, 2017
NobleIDNI6P296W524R269S345
Authors:
Nikolai Beluhov

Abstract

A $(p, q)$-leaper is a fairy chess piece that, from a square $a$, can move to any of the squares $a + (\pm p, \pm q)$ or $a + (\pm q, \pm p)$. Let $L$ be a $(p, q)$-leaper with $p + q$ odd and $C$ a cycle of $L$ within a $(p + q) \times (p + q)$ chessboard. We show that there exists a second leaper ...

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