Polylogarithmic Nash regret achieved for any finite matrix game

Optimistic Payoff Balancing extends bandit-feedback guarantees from 2x2 to general dimensions, resolving an open problem.

Academic
Yuheng Zhang

University of Illinois Urbana-Champaign

Research Digest··2 min read
The authors study Nash regret minimization in unknown finite matrix games with bandit payoff feedback and observed opponent actions.

The authors consider two-player zero-sum matrix games where the learner observes only the opponent's action and a noisy payoff for the sampled action pair (bandit feedback).

Why this paper

From University of Illinois Urbana-Champaign

In one line

Optimistic Payoff Balancing achieves polylogarithmic Nash regret in arbitrary finite matrix games with bandit feedback.

What we could check

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