Abstract
We investigate the use of standard statistical models for quantal
choice in a game theoretic setting. Players choose strategies based
on relative expected utility and assume other players do so as well.
We define a quantal response equilibrium (ORE) as a fixed point
of this process and establish existence. For a logit specification
of the error structure, we show that as the error goes to zero,
QRE approaches a subset of Nash equilibria and also implies a unique
selection from the set of Nash equilibria in generic games. We fit
the model to a variety of experimental data sets by using maximum
likelihood estimation. Journal of Economic Literature Classification
Numbers: C19, C44, C72, C92.
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