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In a discrete space and time framework, we study the mean field game limit for a class of symmetric $N$-player games based on the notion of correlated equilibrium.
Subjectivity and correlation in randomized strategies
Robert J. Aumann · 1974
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Correlated equilibrium as an expression of Bayesian rationality
Robert J. Aumann · 1987
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Nash and correlated equilibria: Some complexity considerations
Itzhak Gilboa and Eitan Zemel · 1989
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Imre Bárány · 1992
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Rationality and Extensive Form Correlated Equilibria in Stochastic Games
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Foundations of Modern Probability
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Jean-Michel Lasry and Pierre-Louis Lions · 2007
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René Carmona and François Delarue · 2018
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The master equation and the convergence problem in mean field games:(ams-201)
Pierre Cardaliaguet, François Delarue, Jean-Michel Lasry, and Pierre-Louis Lions · 2019
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Correlated equilibria and communication in games
Françoise Forges · 2020
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On the convergence of closed-loop Nash equilibria to the mean field game limit
Daniel Lacker · 2020
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Learning Equilibria in Mean-Field Games: Introducing Mean-Field PSRO
Paul Muller, Mark Rowland, Romuald Elie, Georgios Piliouras, Julien Perolat, Mathieu Lauriere, Raphael Marinier, Olivier Pietquin, and Karl Tuyls · 2021
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Diogo A. Gomes, Joana Mohr, and Rafael Rigao Souza · 2013
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Twenty lectures on algorithmic game theory
Tim Roughgarden · 2016
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Closed-loop convergence for mean field games with common noise
Daniel Lacker and Luc Le Flem · 2022
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Learning Correlated Equilibria in Mean-Field Games:
Paul Muller, Romuald Elie, Mark Rowland, Mathieu Lauriere, Julien Perolat, Sarah Perrin, Matthieu Geist, Georgios Piliouras, Olivier Pietquin, and Karl Tuyls · 2022
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