Zero-Sum Games
Overview
Zero-sum game research studies how competing players should choose strategies when one player's payoff is the other's loss, with Nash equilibrium and minimax value as central solution concepts. Methods include regret minimization, mirror-descent and best-response learning, self-play reinforcement learning, and value-based approaches for matrix games, stochastic games, and imperfect-information settings. Researchers evaluate strategies using exploitability, regret, and equilibrium gaps, including when data or feedback is limited through offline learning and bandit feedback. A key tension is that algorithms may converge in average behavior but cycle or converge slowly in their final strategies, while stronger guarantees depend on assumptions about feedback, data coverage, and game structure.
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