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Equilibrium Cooperation in Two-Stage Games:

by Experimental Evidence Douglas, Douglas D. Davis, Charles A. Holt , 1989
"... This paper reports results of an experiment designed to investigate the nature of cooperation and punishment. Subjects are matched in a series of two-person, two-stage games with a sequential equilibrium that supports first-stage cooperation with a credible threat of subsequent punishment. Participa ..."
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This paper reports results of an experiment designed to investigate the nature of cooperation and punishment. Subjects are matched in a series of two-person, two-stage games with a sequential equilibrium that supports first-stage cooperation with a credible threat of subsequent punishment

Subgame Perfect Equilibria in Stage Games

by Alejandro M. Manelli , 2000
"... I am grateful to an associate editor and to two referees for valuable suggestions. Financial support from ..."
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I am grateful to an associate editor and to two referees for valuable suggestions. Financial support from

Subgame Perfect Equilibria and Communication in Stage Games

by Alejandro M. Manelli , 1999
"... Any stage-game with infinite choice sets can be approximated by finite games obtained as increasingly finer discretizations of the infinite game. The subgame perfect equilibrium outcomes of the finite games converge to a limit distribution. We prove that (i) if the limit distribution is feasible in ..."
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Any stage-game with infinite choice sets can be approximated by finite games obtained as increasingly finer discretizations of the infinite game. The subgame perfect equilibrium outcomes of the finite games converge to a limit distribution. We prove that (i) if the limit distribution is feasible

Graphical Models for Game Theory

by Michael Kearns, Michael L. Littman, Satinder Singh , 2001
"... We introduce a compact graph-theoretic representation for multi-party game theory. Our main result is a provably correct and efficient algorithm for computing approximate Nash equilibria in one-stage games represented by trees or sparse graphs. ..."
Abstract - Cited by 286 (23 self) - Add to MetaCart
We introduce a compact graph-theoretic representation for multi-party game theory. Our main result is a provably correct and efficient algorithm for computing approximate Nash equilibria in one-stage games represented by trees or sparse graphs.

A Study of Early Stage Game Design and Prototyping

by Brien Colwell, Richard C. Davis, James A. L
"... Computer games and simulations can be valuable teaching and communication tools, and they are a powerful form of self-expression. Unfortunately, creating games requires programming, and programming requires time and skill. Some tools facilitate game creation to motivate novice programmers, but progr ..."
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, but programming is still necessary. Other systems require less programming, but they are narrowly focused. To enable faster, simpler, and more expressive tools for professionals and amateurs, we have explored the processes and tools used in the early stages of game and simulation design. Interviews with educators

All the World’s a Stage: Games, Enactment, and

by Jo Stuthridge, Britton Bucci
"... This article focuses on how games unfold as transferential dramas in the consulting room theater. The author explores how the therapist’s countertransference can become an avenue for under-standing the client’s unspoken communication. Eric Berne’s idea that games can be played in three degrees of in ..."
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This article focuses on how games unfold as transferential dramas in the consulting room theater. The author explores how the therapist’s countertransference can become an avenue for under-standing the client’s unspoken communication. Eric Berne’s idea that games can be played in three degrees

Cooperation in the Finitely Repeated Prisoner's Dilemma

by M. Kreps, Paul Milgrom, John Roberts, Robert Wilson, Row Fink Cooperate - Journal of Economic Theory , 1982
"... A common observation in experiments involving finite repetition of the prisoners’ dilemma is that players do not always play the single-period dominant strategies (“finking”), but instead achieve some measure of cooperation. Yet finking at each stage is the only Nash equilibrium in the finitely repe ..."
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developed in our work on the chain-store paradox (Kreps and Wilson [2], Milgrom and Roberts [4]). We refer the reader to those papers for motivation, formal definitions, and interpretation. The basic game that we consider consists of N repetitions of the following two person. bimatrix, stage game:

Replicator dynamics with frequency dependent stage games. Working Paper

by Esther Bruegger, Esther Bruegger , 2005
"... We analyze evolutionary games with replicator dynamics that have frequency dependent stage games. In such an evolutionary game, the payoffs of a strategy at any point in time are functions of the strategy shares given by the players’ strategy choices at that time. This framework is suited to model f ..."
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We analyze evolutionary games with replicator dynamics that have frequency dependent stage games. In such an evolutionary game, the payoffs of a strategy at any point in time are functions of the strategy shares given by the players’ strategy choices at that time. This framework is suited to model

– Decisions can be postponed: multi‐stage game

by How It Works , 2010
"... – Data sources + assumptions ..."
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– Data sources + assumptions

As Safe As It Gets: Near-Optimal Learning in Multi-Stage Games with Imperfect Monitoring

by Danny Kuminov, Moshe Tennenholtz
"... Abstract. We introduce the first near-optimal polynomial algorithm for obtaining the mixed safety level value of an initially unknown multi-stage game, played in a hostile environment, under imperfect monitoring. In an imperfect monitoring setting all that an agent can observe is the current state a ..."
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Abstract. We introduce the first near-optimal polynomial algorithm for obtaining the mixed safety level value of an initially unknown multi-stage game, played in a hostile environment, under imperfect monitoring. In an imperfect monitoring setting all that an agent can observe is the current state
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