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Consider a game with n players. Simultaneously and independently, the players choose between X and Y. That is, the strategy space for each player i is Si = {X, Y}. The payoff of each player who selects X is 2mx - m2x + 3, who selects Y is 4 - my , where my is the number of players who choose Y. Note that mx + my = n.
(a) For the case of n = 2, represent this game in the normal form and find the pure-strategy Nash equilibria (if any).
(b) Suppose that n = 3. How many Nash equilibria does this game have?
(Note: you are looking for pure-strategy equilibria here.) If your answer is more than zero, describe a Nash equilibrium.
(c) Continue to assume that n = 3. Determine whether this game has a symmetric mixed-strategy Nash equilibrium in which each player selects X with probability p. If you can find such an equilibrium, what is p?
Consider a game in which there is a prize worth $30. There are three contes tants, A, B, and C. Each can buy a ticket worth $15 or $30 or not buy a ticket at all. Find all pure strategy Nash equilibria.
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