New York State University Use of the Mixed Strategy Nash Equilibrium Questions

I’m working on a business question and need an explanation to help me understand better. **Q1. Consider two players, A and B, involved in a gun fight. However, the players have asymmetric information about each other’s ability to shoot. Player A does not know if Player B is a good shooter (type G) or a bad shooter (type B) for sure, but he knows that Player B could be a type G with probability _p._ Player B is perfectly informed about Player A’s type. Each player can choose to fight or to concede. The payoffs of the players are defined as follows. If player A chooses to concede, he yields ‘0’ pay off irrespective of the other player’s action. If A fights, he yields a payoff of 1 if the opponent concedes; if both players fight, then their payoff is (-1,1) if player B is type G and (1, -1) if player B is type B.** **a.** **Represent this situation as a Bayesian Game (10 marks)** **b.** **Find its Bayesian-Nash Equilibrium if _p <1/2_ and _p >1/2_. (15 marks)**

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