A) first-mover advantage;patience
B) patience;first-mover advantage
C) commitment strategy;self-interested behavior
D) first-mover advantage;cooperation
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Multiple Choice
A) are illegal.
B) are called collusion.
C) are not in the public's best interests.
D) All of these statements are true.
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A) are patient
B) are cooperative
C) have a commitment strategy
D) collude
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A) lasting cooperation.
B) noncooperative outcomes for the remaining rounds.
C) a cycle of cooperation and noncooperation,similar to a business cycle.
D) None of these statements is true.
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A) can be summarized in a payoff matrix.
B) can involve two players.
C) leads to a less-than-ideal outcome for all players.
D) All of these statements are true.
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A) collusion.
B) competitive cooperation.
C) predatory pricing.
D) competition.
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A) Payoffs
B) A predictable outcome
C) Full information
D) A game master
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A) sequential game.
B) commitment strategy.
C) simultaneous game.
D) prisoner's dilemma.
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A) backward induction.
B) backward thinking.
C) forward thinking.
D) backward working.
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A) summarizes the choices and payoffs associated with the prisoner's dilemma game.
B) outlines the clear outcome of any strategy-based game.
C) shows only the decisions of one player.
D) cannot be useful in evaluating the strategy choices.
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Multiple Choice
A) do not drag on for years.
B) drag on for years to see which side is more patient.
C) often end with the company enjoying a larger payoff,since they can afford to be more patient.
D) often end with the worker's enjoying a larger payoff,since they are not losing as much in profit as the company.
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Multiple Choice
A) collusion;competition
B) competition;collusion
C) commitment strategy;collusion
D) collusion;commitment strategy
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A) a stable outcome is impossible.
B) the players have no incentive to change their choice.
C) the players always have an incentive to change their choice.
D) no one in the game can be made better off.
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Multiple Choice
A) a cooperative strategy can lead to a more beneficial outcome for both players.
B) a noncooperative strategy will lead to a positive-positive outcome.
C) a stable outcome is impossible.
D) neither player has a dominant strategy.
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A) behaving strategically.
B) taking into consideration the actions of others.
C) acting in your own self-interest.
D) All of these statements are true.
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A) a stable outcome has been reached.
B) there is no stable outcome to the game.
C) the players will never reach a positive-positive outcome.
D) None of these statements is true.
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A) a salary.
B) winning an election.
C) having clean drinking water.
D) All of these are examples of payoffs.
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A) how will others respond
B) what the wants and constraints are of those involved
C) what the trade-offs are
D) why everyone isn't already doing it
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A) the rewards that come from particular actions.
B) always monetary.
C) only get enjoyed by the winner.
D) payments made to gain some advantage unfairly during a game.
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Multiple Choice
A) there is no need to enter into public commitment strategies or explicit agreements.
B) the players must reach an explicit agreement to cooperate.
C) the players need not explicitly state an agreement to cooperate,but must publicly display a commitment strategy.
D) None of these statements is true.
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