In a generic finite normal form game with 2(alpha) + 1 Nash equilibria, at least alpha of the equilibria are nondegenerate mixed strategy equilibria (that is, they involve randomization by some players).

We study the "generalized correlated equilibria" of a game when players make information processing errors. It is shown that the assumption of information processing errors is equivalent to that of "subjectivity" (i.e., differences between the players' priors). Hence a bounded rationality...