Subjectivity and Correlation in Randomized Strategies
By R. Aumann. 1974
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Pablo Hernandez-Leal
- Shimon Whiteson
- Sergey Levine
- Christian Schröder de Witt
- Tabish Rashid
- Jakob N. Foerster
- Pieter Abbeel
- Wendelin Böhmer
Citations in the corpus
- MAVEN: Multi-Agent Variational Exploration (2019, background): “Aumann [1] proposes the concept of a correlated equilibrium in non-cooperative multi-agent settings in which each agent conditions its policy on some shared variable that is sampled every episode.”
- Multi-Agent Common Knowledge Reinforcement Learning (2018, background): “Aumann et al. (1974) introduce the concept of a correlated equilibrium , whereby a shared correlation device helps agents coordinate better.”
- Deep Online Convex Optimization by Putting Forecaster to Sleep (2015, background): “Finally, a closely related line of work, modeling biological neural networks from a game-theoretic perspective, can be found in (Balduzzi and Besserve, 2012; Balduzzi, 2013, 2014; Balduzzi et al., 2015).”
- Biform Games (2007, background): “51This is the Preliminary Observation in Aumann and Brandenburger (1995).”
- AWESOME: A general multiagent learning algorithm that converges in self-play and learns a best response against stationary opponents (2003, background): “For instance, one may consider correlated equilibrium (Aumann, 1974), in which the players receive correlated random signals (before playing the stage game), on which they can then base their play.”
- Correlated Q-Learning (2003, background): “Correlated- Q learning is named for correlated equilibria (Aumann 1974), which generalize Nash equilibria by allowing for possible dependencies in strategic choices.”
- Semi-supervised Learning on Graphs with Generative Adversarial Nets (2018, methodology): “In game theory, it is called myopic best response [1], an effective heuristic method to find equilibriums.”
- More than Thirty Years of Ultimatum Bargaining Experiments: Motives, Variations, and a Survey of the Recent Literature (2013, unknown): “As a consequence, the empirical finding of the modal offer / 2y p= seems less troublesome for game theory (see Aumann, 1974, who propagates coarsening rather than refining the equilibrium concept) than the observation that low offers, for example in the region / 3y p , are sufficiently often…”
- Efficient learning equilibrium (2004, methodology): “Therefore, the right way to view this party is as a mediator/intersted party or correlation device (as in [1, 9], etc.”
- A Reinforcement Procedure Leading to Correlated Equilibrium (2001, unknown): “As in (2), the modified regrets are then Qt (j, k) := [ C t (j, k) ]+ ≡ max {Ci t (j, k) , 0} .”
- BAR fault tolerance for cooperative services (2005, background): “Game theory [25] has a long history in the economics literature [4, 28, 41] and has recently become of general interest in computer science [3, 20, 22, 23, 45, 48, 61].”
- Game Theory and Multi-agent Reinforcement Learning (2012, background): “These alternatives include a range of other equilibrium concepts, such as the Correlated Equilibrium(CE))(Aumann, 1974), which generalizes the Nash equilibrium concept, or the Evolutionary Stable Strategy (ESS)(Smith, 1982), which refines the Nash equilibrium.”
- Game Theory in Wireless and Communication Networks (2008, background): “Furthermore, we note that the set of correlated equilibria is non-empty, closed, and convex in every finite game [47, 48], and may include distributions that are not in the convex hull of the Nash equilibrium solutions.”