This paper applies the theory of equilibrium in mixed strategies in an inspection game model to describe the strategic interaction in the stolen base play in baseball. A parsimonious simultaneous-move game model offers predictions about how the observable conduct of the teams on offense and...

We analyze the problem of coordinating upon asymmetric equilibria in a symmetric game, such as the battle-of-the-sexes. In repeated interaction, asymmetric coordination is possible possible via symmetric repeated game strategies. This requires that players randomize initially and adopt a...

This paper applies the theory of zero-sum stochastic games to assess the validity of baseball's ancient wisdom that batting last confers a strategic advantage. Results from numerical calculation of Markov perfect equilibrium suggest that the team that bats last will have an advantage if in fact...