Abstract
AbstractWe introduce a two person game played with a pair of nonnegative integers; a move consists of subtracting from the larger integer, a positive integer no greater than the smaller integer. The player who reduces one of the integers to zero wins. The game is curious in several respects: in particular, its Sprague–Grundy values have an interesting connection with prime numbers.
Cited by
3 articles.
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1. Two variants of Wythoffʼs game preserving its P-positions;Journal of Combinatorial Theory, Series A;2012-08
2. A RESTRICTION OF EUCLID;Bulletin of the Australian Mathematical Society;2012-06-12
3. Variations of the Game 3-Euclid;International Journal of Combinatorics;2012-02-06