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In game theory, a **strictly determined game** is a two-player zero-sum game that has at least one Nash equilibrium with both players using pure strategies. The value of a strictly determined game is equal to the value of the equilibrium outcome.^{[1]}^{[2]}^{[3]}^{[4]}^{[5]} Most finite combinatorial games, like tic-tac-toe, chess, draughts, and go, are strictly determined games.

The study and classification of strictly determined games is distinct from the study of Determinacy, which is a subfield of set theory.

- ↑ Waner, Stefan (1995–1996). "Chapter G Summary Finite". Retrieved 24 April 2009.
- ↑ Steven J. Brams (2004). "Two person zero-sum games with saddlepoints".
*Game Theory and Politics*. Courier Dover Publications. pp. 5–6. ISBN 9780486434971. - ↑ Saul Stahl (1999). "Solutions of zero-sum games".
*A gentle introduction to game theory*. AMS Bookstore. p. 54. ISBN 9780821813393. - ↑ Abraham M. Glicksman (2001). "Elementary aspects of the theory of games".
*An Introduction to Linear Programming and the Theory of Games*. Courier Dover Publications. p. 94. ISBN 9780486417103. - ↑ Czes Kośniowski (1983). "Playing the Game".
*Fun mathematics on your microcomputer*. Cambridge University Press. p. 68. ISBN 9780521274517.

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