Linked from

The 12 pages that link to Combinatorial game theory, each with the reason it gives.

• John Horton ConwayNarrower topic: Conway developed a theory that treats games as mathematical objects.

• Perfect informationNarrower topic: Many canonical games studied in this field satisfy perfect-information assumptions.

• NimNarrower topic: Nim is a foundational example in this field.

• Sprague–Grundy theoremNarrower topic: The theorem is a central result within this broader theory of games.

• Tic-tac-toeNarrower topic: Tic-tac-toe is a small example of a game with precisely defined positions and moves.

• StrategoNarrower topic: Stratego combines a finite board and legal moves with hidden piece identities.

• Elwyn BerlekampNarrower topic: Berlekamp helped establish this field’s tools for analyzing games such as Go.

• Richard K. GuyNarrower topic: Guy helped establish this field through research and exposition.

• Computer GoNarrower topic: It provides tools for reasoning about local Go positions and endgame values.

• Peg solitaireNarrower topic: Peg solitaire is a finite move system that can be analyzed with game-theoretic tools.