题目
单项选择题
A game where firms that pursue a dominant strategy that results in noncooperation where all players are worse off is a
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思路分析
The prompt presents a question about a game in which firms pursuing a dominant strategy lead to noncooperation and all players are worse off. This description is a hallmark of the prisoner’s dilemma, where each player has a dominant strategy that results in a collectively worse outcome than if they cooperated.
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类似问题
Part 1Consider a game with two players who cannot communicate, and in which each player is asked a question. The players can either answer honestly or lie. If both answer honestly, each receives $100. If one answers honestly and the other lies, the liar receives $500 and the honest player gets nothing. If both lie, then each receives $50.Describe the strategies and the payoffs.What is the equilibrium of this game?Compare this game to the prisoners' dilemma. Are the games similar or different? Explain. Part 1The strategies are _______. A. answering honestly or answering with a lie B. receiving $500 or receiving nothing C. playing the game or not playing the game D. receiving $100 or receiving $50
Part 1Consider a game with two players who cannot communicate, and in which each player is asked a question. The players can either answer honestly or lie. If both answer honestly, each receives $100. If one answers honestly and the other lies, the liar receives $500 and the honest player gets nothing. If both lie, then each receives $50.Describe the strategies and the payoffs.What is the equilibrium of this game?Compare this game to the prisoners' dilemma. Are the games similar or different? Explain. Part 1The strategies are _______. A. receiving $500 or receiving nothing B. receiving $100 or receiving $50 C. answering honestly or answering with a lie D. playing the game or not playing the game
Question at position 31 Prisoner's dilemma is a type of game in which the outcome depends on two parties deciding whether to cooperate or to defect.正确错误
The dominant strategy equilibrium in the prisoner's dilemma is:
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