Negamax
Sign in to saveNegamax search is a variant form of minimax search that relies on the zero-sum property of a two-player game.
In the Vinony graph
Within Vinony's link graph, Negamax is referenced by 221 other articles, and connects out to game theory, zero-sum game and mechanism design.
Vinony files it under Combinatorial game theory, Game artificial intelligence and Optimization algorithms and methods.
Its subject is documented across 6 Wikipedia language editions.
~11 min read
Encyclopedic overview
6 sectionsContents
- Negamax base algorithm
- Negamax variant with no color parameter
- Negamax with alpha beta pruning
- Negamax with alpha beta pruning and transposition tables
- References
- External links
Negamax search is a variant form of minimax search that relies on the zero-sum property of a two-player game.
This algorithm relies on the fact that to simplify the implementation of the minimax algorithm. More precisely, the value of a position to player A in such a game is the negation of the value to player B. Thus, the player on move looks for a move that maximizes the negation of the value resulting from the move: this successor position must by definition have been valued by the opponent. The reasoning of the previous sentence works regardless of whether A or B is on move. This means that a single procedure can be used to value both positions. This is a coding simplification over minimax, which requires that A selects the move with the maximum-valued successor while B selects the move with the minimum-valued successor.
Excerpted from Wikipedia’s “Negamax” article, available under the CC BY-SA 4.0 licence.