PROBLEM (9) Rock-Scissors-Paper game is a two player simultaneous move game where each player chooses R, S or P. It is a fact that Rock crushes Scissors, which cuts Paper which in turn covers Rock; so R beats S, S beats P and P beats R. Winner gets 1 point, loser gets 0 (if they both choose the same strategy; both gets 0). Fill a 3x3 game box with two players' payoffs in this game and answer the following; (a) Is there a dominant strategy for Player 1? Any dominated strategy? Answer the same for Player 2. (b) Is there a Nash Equilibrium in this game? (c) If player 1 plays first and then player 2 chooses her action, would you like to be player 1 or 2 in this sequential version of the game? Draw the game tree and describe the backward induction solution (sequential Nash equilibria) in this game.
PROBLEM (9) Rock-Scissors-Paper game is a two player simultaneous move game where each player chooses R, S or P. It is a fact that Rock crushes Scissors, which cuts Paper which in turn covers Rock; so R beats S, S beats P and P beats R. Winner gets 1 point, loser gets 0 (if they both choose the same strategy; both gets 0). Fill a 3x3 game box with two players' payoffs in this game and answer the following; (a) Is there a dominant strategy for Player 1? Any dominated strategy? Answer the same for Player 2. (b) Is there a Nash Equilibrium in this game? (c) If player 1 plays first and then player 2 chooses her action, would you like to be player 1 or 2 in this sequential version of the game? Draw the game tree and describe the backward induction solution (sequential Nash equilibria) in this game.
Chapter1: Making Economics Decisions
Section: Chapter Questions
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Transcribed Image Text:PROBLEM (9) Rock-Scissors-Paper game is a two player simultaneous move game where each player chooses R, S
or P. It is a fact that Rock crushes Scissors, which cuts Paper which in turn covers Rock; so R beats S, S beats P and
P beats R. Winner gets 1 point, loser gets 0 (if they both choose the same strategy; both gets 0). Fill a 3x3 game
with two players' payoffs in this game and answer the following3;
(a) Is there a dominant strategy for Player 1? Any dominated strategy? Answer the same for Player 2.
(b) Is there a Nash Equilibrium in this game?
(c) If player 1 plays first and then player 2 chooses her action, would you like to be player 1 or 2 in this sequential
version of the game? Draw the game tree and describe the backward induction solution (sequential Nash equilibria)
in this game.
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