This paper describes a statistical model of equilibrium behavior in games, which we call Quanta! Response Equilibrium (QRE). The key feature of the equilibrium is that individuals do not always play best responses to the strategies of their opponents, but play better strategies with higher probability than worse strategies. We illustrate several different applications of this approach, and establish a number of theoretical properties of this equilibrium concept. We also demonstrate an equivalence between this equilibrium notion and Bayesian games derived from games of complete information with perturbed payoffs
Predicting initial responses to novel strategic situations has been a challenge in game theory. Peop...
... 19–20 quantal response equilibrium (QRE): accounting for expectations, 1–2; agent (see agent qua...
This paper reconsiders evidence from experimental common pool resource games from the perspective of...
This paper describes a statistical model of equilibrium behavior in games, which we call Quanta! Res...
The quantal response equilibrium (QRE) notion of McKelvey and Palfrey (1995) has recently attracted ...
Quantal Response Equilibrium presents a stochastic theory of games that unites probabilistic choice ...
Conventionally, game theory predicts that the mixed strategy profile of players in a noncooperative g...
This paper investigates the use of standard econometric models for quantal choice to study equilibri...
A monotone game is an extensive-form game with complete information, simultaneous moves and an irrev...
This paper applies quantal response equilibrium (QRE) models (McKelvey and Palfrey, Games and Econom...
This paper applies McKelvey and Palfrey's [Games Econ. Behav. 10 (1995) 6] notion of "quantal respon...
We investigate the use of standard statistical models for quantal choice in a game theoretic setting...
A quantal response specifies choice probabilities that are smooth, increasing functions of expected ...
In experimental studies of behavior in 2×2 games with unique mixed strategy equilibria, observed cho...
The structural Quantal Response Equilibrium (QRE) generalizes the Nash equilibrium by augmenting pay...
Predicting initial responses to novel strategic situations has been a challenge in game theory. Peop...
... 19–20 quantal response equilibrium (QRE): accounting for expectations, 1–2; agent (see agent qua...
This paper reconsiders evidence from experimental common pool resource games from the perspective of...
This paper describes a statistical model of equilibrium behavior in games, which we call Quanta! Res...
The quantal response equilibrium (QRE) notion of McKelvey and Palfrey (1995) has recently attracted ...
Quantal Response Equilibrium presents a stochastic theory of games that unites probabilistic choice ...
Conventionally, game theory predicts that the mixed strategy profile of players in a noncooperative g...
This paper investigates the use of standard econometric models for quantal choice to study equilibri...
A monotone game is an extensive-form game with complete information, simultaneous moves and an irrev...
This paper applies quantal response equilibrium (QRE) models (McKelvey and Palfrey, Games and Econom...
This paper applies McKelvey and Palfrey's [Games Econ. Behav. 10 (1995) 6] notion of "quantal respon...
We investigate the use of standard statistical models for quantal choice in a game theoretic setting...
A quantal response specifies choice probabilities that are smooth, increasing functions of expected ...
In experimental studies of behavior in 2×2 games with unique mixed strategy equilibria, observed cho...
The structural Quantal Response Equilibrium (QRE) generalizes the Nash equilibrium by augmenting pay...
Predicting initial responses to novel strategic situations has been a challenge in game theory. Peop...
... 19–20 quantal response equilibrium (QRE): accounting for expectations, 1–2; agent (see agent qua...
This paper reconsiders evidence from experimental common pool resource games from the perspective of...