question archive Consider a 2-player game, played non-cooperatively as a one-shot simultaneously played game with full and symmetric information

Consider a 2-player game, played non-cooperatively as a one-shot simultaneously played game with full and symmetric information

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Consider a 2-player game, played non-cooperatively as a one-shot simultaneously played game with full and symmetric information. Each player can choose to cooperate or compete. If both players to cooperate, each gets a payoff of 1. In all other cases, each player gets a payoff of 0. This game shows that

A) Strictly dominant strategies produce a unique Nash Equilibrium.

B) Weakly dominant strategies produce a unique Nash Equilibrium.

C) Strictly dominant strategies produce a non-unique Nash Equilibrium.

D) Weakly dominant strategies produce a non-unique Nash Equilibrium.

E) There are no weakly dominant strategies available to players in this game.

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