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2019•arXiv (Cornell University)Open access

On the additive period length of the Sprague-Grundy function of certain\n Nim-like games

Jens Askgaard

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Abstract

We examine the structure of the additive period of the Sprague-Grundy\nfunction of Nim-like games, among them Wythoff's Game, and deduce a bound for\nthe length of the period and preperiod.\n

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We examine the structure of the additive period of the Sprague-Grundy\nfunction of Nim-like games, among them Wythoff's Game, and deduce a bound for\nthe length of the period and preperiod.\n

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Available abstract

We examine the structure of the additive period of the Sprague-Grundy\nfunction of Nim-like games, among them Wythoff's Game, and deduce a bound for\nthe length of the period and preperiod.\n

Key concepts: Period length, Period (music), Function (biology), Mathematics, Combinatorics, Mathematical economics, Biology, Discrete mathematics

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