A) maximizes the minimum gain that can be earned.
B) maximizes the gain of one player, but minimizes the gain of the opponent.
C) minimizes the maximum gain that can be earned.
D) involves a random choice between two strategies, one which maximizes potential gain and one which minimizes potential loss.
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Multiple Choice
A) Individual payoffs are greater if all players choose the same strategy.
B) Players can communicate with each other.
C) Players can negotiate binding contracts committing them to particular strategies.
D) Players must agree unanimously on any set of strategies.
E) The payoff that is highest for all individuals together is also highest for each individual player.
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Multiple Choice
A) a dominant-strategy equilibrium is a special case of a pure-strategy Nash equilibrium.
B) a pure-strategy Nash equilibrium is a special case of a dominant-strategy equilibrium.
C) they are the same.
D) there may not be a dominant-strategy equilibrium, but there always is a pure-strategy Nash equilibrium.
E) they are mutually exclusive and exhaustive, in that a dominant-strategy equilibrium is the same thing as a mixed-strategy Nash equilibrium.
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Multiple Choice
A) Ellsberg Paradox.
B) winner's curse.
C) Arrow Impossibility Theorem.
D) curse of the commons.
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Multiple Choice
A) $80 is dominant for Simple; $70 is dominant for Boring.
B) $80 is dominant for Simple; $25 is dominant for Boring.
C) $35 is dominant for Simple; $70 is dominant for Boring.
D) $35 is dominant for Simple; $25 is dominant for Boring.
E) There are no dominant strategies in the above game.
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Multiple Choice
A) less; less
B) less; more
C) more; less
D) more; more
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Multiple Choice
A) there is one equilibrium: for both to expand West.
B) there is one equilibrium: for both to expand South.
C) there are two equilibria: either can expand in the West, and the other expands in the South.
D) there is only a mixed strategies equilibrium.
E) all four outcomes are equilibria.
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Multiple Choice
A) always in the best interests of both players for each player to be as flexible as possible, and to have as many options as possible.
B) always in the best interest of the player that moves first to be as flexible as possible, and to have as many options as possible.
C) often in the best interest of players to pretend a game is noncooperative when it is not, and vice versa.
D) often in the best interest of players to cut off some of their own options in order to make the other player's threats not credible.
E) often in the best interest of players to cut off some of their own options in order to make their own threats credible.
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Multiple Choice
A) a dominant strategy.
B) a minimax strategy.
C) a maximin strategy.
D) a Prisoners' Dilemma.
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Multiple Choice
A) yields the same outcome, over and over.
B) can result in behavior that is different from what it would be if the game were played only once.
C) is not possible.
D) makes cooperative games into non-cooperative games.
E) is possible only if the payoffs in the matrix change.
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Multiple Choice
A) they involve dominant strategies.
B) they involve constant-sum games.
C) they occur in noncooperative games.
D) once the strategies are chosen, no players have an incentive to negotiate jointly to change them.
E) once the strategies are chosen, no player has an incentive to deviate unilaterally from them.
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Multiple Choice
A) variable-sum.
B) constant-sum.
C) cooperative.
D) a Prisoners' Dilemma.
E) a Conjoint Crux.
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Multiple Choice
A) $50.
B) $200.
C) $250.
D) $300.
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Multiple Choice
A) The Nash equilibrium occurs where both candidates use medium advertising campaigns.
B) Candidate A's strategy is low, and Candidate B responded with a high advertising campaign.
C) The Nash equilibrium for the sequential and simultaneous versions of the game are identical.
D) There is no Nash equilibrium (in pure strategies) for this sequential game.
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Multiple Choice
A) 37.
B) 20.
C) 12.
D) 8.
E) 5.
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Essay
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View Answer
Multiple Choice
A) Yes, both players have no incentive to change their actions.
B) No, Player A would want to switch to tails.
C) No, Player B would want to switch to heads.
D) No, Player B would want to switch to tails.
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Essay
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View Answer
Multiple Choice
A) No, such threats are never credible to other rational players.
B) No, if the player has a dominant strategy, they must take this action.
C) Yes, if they can link the current game to another bargaining problem in which their joint strategy for the combined games is rational.
D) Yes, dominant strategies may not always yield the highest payoffs.
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Multiple Choice
A) -$100, -$1
B) $2, -$0.5
C) $1, -$1
D) -$0.5, -$0.5
E) There is a 0.25 chance of each outcome in that case.
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