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2. Two players select a policy that affects them both my alternatively vetoing policies until only one remains. First, player 1 vetoes a policy. If

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2. Two players select a policy that affects them both my alternatively vetoing policies until only one remains. First, player 1 vetoes a policy. If more than one policy remains, player 2 then vetoes a policy. If more than one policy still remains, player 1 then vetoes another policy. The process continues until a single policy remains unvetoed. Suppose there are three possible policies: A, B and C. Player 1 prefers A to B to C, and player 2 prefers to B to A to C. The payoffs of players are as follows: If policy A is chosen, player 1's payoff is 5 and player 2's payoff is 3. If policy B is chosen, player 1's payoff is 4 and player 2's payoff is 10. If policy C is chosen, player 1's payoff is 2 and player 2's payoff is 0. . a. Draw the game tree, with payoffs, for this two-person game. b. What is the rollback equilibrium to this game? Make sure to describe the strategies, not just the payoffs. How many different complete strategies does player 1 and player 2 have? Explain. List out all of the pure strategies for each player. c. 2. Two players select a policy that affects them both my alternatively vetoing policies until only one remains. First, player 1 vetoes a policy. If more than one policy remains, player 2 then vetoes a policy. If more than one policy still remains, player 1 then vetoes another policy. The process continues until a single policy remains unvetoed. Suppose there are three possible policies: A, B and C. Player 1 prefers A to B to C, and player 2 prefers to B to A to C. The payoffs of players are as follows: If policy A is chosen, player 1's payoff is 5 and player 2's payoff is 3. If policy B is chosen, player 1's payoff is 4 and player 2's payoff is 10. If policy C is chosen, player 1's payoff is 2 and player 2's payoff is 0. . a. Draw the game tree, with payoffs, for this two-person game. b. What is the rollback equilibrium to this game? Make sure to describe the strategies, not just the payoffs. How many different complete strategies does player 1 and player 2 have? Explain. List out all of the pure strategies for each player. c

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