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In combinatorial game theory, a game is 'partisan' or 'partizan' if it is not impartial. That is, some moves are available to one player and not to the other.
Most games are partisan; for example in chess, only one player can move the white pieces.
Partisan games are more difficult to analyze than impartial games, as the Sprague-Grundy theorem does not apply. However, the application of combinatorial game theory to partisan games allows the significance of ''numbers as games'' to be seen, in a way that is not possible with impartial games.
Most games are partisan; for example in chess, only one player can move the white pieces.
Partisan games are more difficult to analyze than impartial games, as the Sprague-Grundy theorem does not apply. However, the application of combinatorial game theory to partisan games allows the significance of ''numbers as games'' to be seen, in a way that is not possible with impartial games.
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