Zero Game
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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In combinatorial game theory, the zero game is the game where neither player has any legal options. Therefore, the first player automatically loses, and it is a second-player win. The zero game has a Sprague-Grundy value of zero. The combinatorial notation of the zero game is: { }. A zero game is the opposite of the star (game) {0 0}, which is a first-player win since either player must (if first to move in the game) move to a zero game, and therefore win. The Zero Game is also the title of a novel by Brad Meltzer.…mehr

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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In combinatorial game theory, the zero game is the game where neither player has any legal options. Therefore, the first player automatically loses, and it is a second-player win. The zero game has a Sprague-Grundy value of zero. The combinatorial notation of the zero game is: { }. A zero game is the opposite of the star (game) {0 0}, which is a first-player win since either player must (if first to move in the game) move to a zero game, and therefore win. The Zero Game is also the title of a novel by Brad Meltzer.