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787
Reputation and Imperfect Information
- Journal of Economic Theory
, 1982
"... A common observation in the informal literature of economics (and elsewhere) is that in multistage “games, ” players may seek early in the game to acquire a reputation for being “tough ” or “benevolent ” or something else. But this phenomenon is not observed in some formal game-theoretic analyses of ..."
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Cited by 519 (5 self)
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A common observation in the informal literature of economics (and elsewhere) is that in multistage “games, ” players may seek early in the game to acquire a reputation for being “tough ” or “benevolent ” or something else. But this phenomenon is not observed in some formal game-theoretic analyses of finite games, such as Selten’s finitely repeated chain-store game or in the finitely repeated prisoners ’ dilemma. We reexamine Selten’s model, adding to it a “small ” amount of imperfect (or incomplete) information about players ’ payoffs, and we find that this addition is sufficient to give rise to the “reputation effect ” that one intuitively expects. Journal of Economic Literature, Classification Numbers: 026. 2 13, 6 11. 1.
Rationalizable Strategic Behavior and the Problem of Perfection
- ECONOMETRICA
, 1984
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Global Games: Theory and Applications,
- Advances in Economics and Econometrics (Proceedings of the Eighth World Congress of the Econometric Society),
, 2003
"... Abstract Global games are games of incomplete information whose type space is determined by the players each observing a noisy signal of the underlying state. With strategic complementarities, global games often have a unique, dominance solvable equilibrium, allowing analysis of a number of economi ..."
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Cited by 250 (19 self)
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Abstract Global games are games of incomplete information whose type space is determined by the players each observing a noisy signal of the underlying state. With strategic complementarities, global games often have a unique, dominance solvable equilibrium, allowing analysis of a number of economic models of coordination failure. For symmetric binary action global games, equilibrium strategies in the limit (as noise becomes negligible) are simple to characterize in terms of 'diffuse' beliefs over the actions of others. We describe a number of economic applications that fall in this category. We also explore the distinctive roles of public and private information in this setting, review results for general global games, discuss the relationship between global games and a literature on higher order beliefs in game theory * This paper was prepared for the Eighth World Congress of the Econometric Society (Seattle 2000). Section 3 incorporates work circulated earlier under the title "Private versus Public Information in Coordination Problems." We would like to thank Hans Carlsson, David Frankel, Josef Hofbauer, Jonathan Levin and Ady Pauzner for valuable comments on the paper, and Susan Athey for her insightful remarks as discussant at the Congress. Morris would like to record an important intellectual debt in this area to Atsushi Kajii, through joint research and long discussions. Morris is grateful for financial support from National Science Foundation grant #9709601. and describe the relationship to local interaction games and dynamic games with payoff shocks.
Epistemic conditions for Nash equilibrium
, 1991
"... According to conventional wisdom, Nash equilibrium in a game “involves” common knowl-edge of the payoff functions, of the rationality of the players, and of the strategies played. The basis for this wisdom is explored, and it turns out that considerably weaker conditions suffice. First, note that if ..."
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Cited by 236 (6 self)
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According to conventional wisdom, Nash equilibrium in a game “involves” common knowl-edge of the payoff functions, of the rationality of the players, and of the strategies played. The basis for this wisdom is explored, and it turns out that considerably weaker conditions suffice. First, note that if each player is rational and knows his own payoff function, and the strategy choices of the players are mutually known, then these choices form a Nash equilibrium. The other two results treat the mixed strategies of a player not as conscious randomization of that player, but as conjectures of the other players about what he will do. When n = 2, mutual knowledge of the payoff functions, of rationality, and of the conjectures yields Nash equilibrium. When n ≥ 3, mutual knowledge of the payoff functions and of rationality, and common knowl-edge of the conjectures yield Nash equilibrium when there is a common prior. Examples are provided showing these results to be sharp.
The Electronic Mail Game: Strategic Behavior under 'Almost Common Knowledge
- American Economic Review
, 1989
"... prior permission, you may not download an entire issue of a journal or multiple copies of articles, and you may use content in the JSTOR archive only for your personal, non-commercial use. Please contact the publisher regarding any further use of this work. Publisher contact information may be obtai ..."
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Cited by 199 (0 self)
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prior permission, you may not download an entire issue of a journal or multiple copies of articles, and you may use content in the JSTOR archive only for your personal, non-commercial use. Please contact the publisher regarding any further use of this work. Publisher contact information may be obtained at
Incentives and Incomplete Information
- Journal of Public Economics, XI
, 1979
"... The problem of incentives for correct revelation in a collective decision model is presented as a game with incomplete information. Two ap-proaches to incomplete information are used, a first where the individual beliefs are not introduced and a second where they are. In the first ap-proach it is re ..."
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Cited by 192 (1 self)
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The problem of incentives for correct revelation in a collective decision model is presented as a game with incomplete information. Two ap-proaches to incomplete information are used, a first where the individual beliefs are not introduced and a second where they are. In the first ap-proach it is recalled that the mechanisms for which the solution to the incentive problem is in dominant strategies lead in general to a budgetary problem for the central agency. For these mechanisms a uniqueness prop-erty is demonstrated. In the second approach it is shown that if a com-patibility condition is imposed on the individual beliefs and if a Bayesian solution is given to the incentive problem, then it is possible to avoid the budgetary problem. 1
Costly signalling and cooperation
- Journal of Theoretical Biology
, 2001
"... We propose an explanation of cooperation among unrelated members of a social group, in which providing group benefits evolves because it constitutes an honest signal of the member’s quality as a mate, coalition partner or competitor, and therefore results in advantageous alliances for those signalin ..."
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Cited by 148 (9 self)
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We propose an explanation of cooperation among unrelated members of a social group, in which providing group benefits evolves because it constitutes an honest signal of the member’s quality as a mate, coalition partner or competitor, and therefore results in advantageous alliances for those signaling in this manner. Our model is framed as an n-player game that involves no repeated or assortative interactions, and assumes a payoff structure that would conform to an n-player public goods game in which non-cooperation would be a dominant strategy if there were no signaling benefits. We show that honest signaling of underlying quality by providing a public good to group members can be evolutionarily stable. We also show that this behavior is capable of proliferating in a population in which it is initially rare. Our model applies to a range of cooperative interactions, including providing individually consumable resources, participating in group raiding or defense, and punishing free-riding or other violations of social norms. Our signaling model is distinctive in applying to group rather than dyadic interactions and in determining endogenously the fraction of the group that signals high quality in equilibrium.