Extreme Equilibria: The Benefits of Correlation

Fuente: arXiv
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Main Authors: Rudov, Kirill, Sandomirskiy, Fedor, Yariv, Leeat
Format: Preprint
Published: 2026
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author Rudov, Kirill
Sandomirskiy, Fedor
Yariv, Leeat
author_facet Rudov, Kirill
Sandomirskiy, Fedor
Yariv, Leeat
contents Correlated equilibria arise naturally when agents communicate or rely on intermediaries such as recommendation systems. We study when a given Nash equilibrium can be improved within the set of correlated equilibria for general objectives. Our key insight is a detail-free criterion: any Nash equilibrium with three or more randomizing agents is generically improvable. We refine this insight to specific classes of games and objectives, including Pareto and utilitarian welfare, and provide constructive methods to obtain improvements. Our findings underscore the ubiquity of improvable Nash equilibria and the crucial role of correlation in enhancing strategic outcomes.
format Preprint
id arxiv_https___arxiv_org_abs_2604_27258
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Extreme Equilibria: The Benefits of Correlation
Rudov, Kirill
Sandomirskiy, Fedor
Yariv, Leeat
Theoretical Economics
Computer Science and Game Theory
Correlated equilibria arise naturally when agents communicate or rely on intermediaries such as recommendation systems. We study when a given Nash equilibrium can be improved within the set of correlated equilibria for general objectives. Our key insight is a detail-free criterion: any Nash equilibrium with three or more randomizing agents is generically improvable. We refine this insight to specific classes of games and objectives, including Pareto and utilitarian welfare, and provide constructive methods to obtain improvements. Our findings underscore the ubiquity of improvable Nash equilibria and the crucial role of correlation in enhancing strategic outcomes.
title Extreme Equilibria: The Benefits of Correlation
topic Theoretical Economics
Computer Science and Game Theory
url https://arxiv.org/abs/2604.27258