Exam 6: Strategy and Game Theory

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For an infinitely repeated game promising A per period with continuing cooperation,B for the one period gain from cheating and C per period for the non-cooperative solution (B > A > C)will have a subgame perfect Nash equilibrium in trigger strategies providing

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B

What are the pure-strategy Nash equilibria of the following game? What are the pure-strategy Nash equilibria of the following game?

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C

Which statement is true of the Battle of the Sexes game?

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D

The strategy profile in which both players remain silent in the Prisoners' Dilemma can be described as

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In the mixed-strategy Nash equilibrium of the following game in which players randomize between B and C and do not play A at all,what is the probability that each plays B? In the mixed-strategy Nash equilibrium of the following game in which players randomize between B and C and do not play A at all,what is the probability that each plays B?

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In a mixed-strategy Nash equilibrium,a player is willing to randomize because

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Consider a version of the Tragedy of the Commons in which herder 1 and 2 simultaneously choose to graze quantities of sheep q1q _ { 1 } and q2q 2 ,respectively,and in which the payoff functions are q1(100q1q2)q _ { 1 } \left( 100 - q _ { 1 } - q _ { 2 } \right) for 1 and q2(100q1q2)q _ { 2 } \left( 100 - q _ { 1 } - q _ { 2 } \right) for 2.The Nash equilibrium is q1=q2=q _ { 1 } ^ { * } = q _ { 2 } ^ { * } =

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Which of the following is a true statement about signaling games?

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A subgame-perfect equilibrium

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A Nash equilibrium is a set of strategies that are mutual

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Cheap talk

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A game of incomplete information is distinct from one of complete information in that players

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The difference between a Nash equilibrium strategy and a dominant strategy is

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Consider a version of the Tragedy of the Commons in which herder 1 and 2 simultaneously choose to graze quantities of sheep q1q _ { 1 } and q2q 2 ,respectively.If herder 1's payoff function is q1(100q1q2)q _ { 1 } \left( 100 - q _ { 1 } - q _ { 2 } \right) ,his or her best response function is

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Nash equilibria

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In experimental tests of the ultimatum game,

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The general message of the folk theorems is that

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The difference between a Nash equilibrium and a subgame-perfect equilibrium is

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