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Winning Ways for Your Mathematical Plays

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Winning Ways for Your Mathematical Plays

The first volume introduces combinatorial-game-theory and its foundation in the surreal numbers; partizan and impartial-games; Sprague–Grundy theory and misère games. The second volume applies the theorems of the first volume to many games, including nim, sprouts, dots and boxes, sylver-coinage, phutball (philosopher's football), fox and geese. A final section on puzzles analyzes the Soma cube, Rubik's Cube, peg solitaire, and Conway's Game of Life.

A republication of the work by A K Peters split the content into four volumes.

Editions *1st edition, New York: Academic Press, 2 vols., 1982; vol. 1, hardback: , paperback: ; vol. 2, hardback: , paperback: . *2nd edition, Wellesley, Massachusetts: A. K. Peters Ltd., 4 vols., 2001–2004; vol. 1: ; vol. 2: ; vol. 3: ; vol. 4: .

Games mentioned in the book This is a partial list of the games mentioned in the book.

Note: Misère games not included

Reviews **Games*

See also **[[on-numbers-and-games]]* by John H. Conway, one of the three coauthors of *Winning Ways*

References