Combinatorial game theory
Combinatorial game theory studies two-player games of perfect information without chance: impartial games such as Nim and its variants (P-positions, Sprague–Grundy values, remoteness), partizan games such as Snort, and Maker–Breaker positional games.
- Accelerated Zeckendorf game
- Chocolate bar games
- Fast van der Waerden game
- Hamiltonicity Maker–Breaker game
- Nim
- Nim on a cube
- Snort
- Sprague–Grundy theorem
- Impartial pebbling games
- Impartial placement games
- Maximum Nim
- Smith's remoteness function
- Game of Euclid
- Slow Nim
- Princess and the Roses game
- Sylver coinage
- Wythoff's game
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