A buyer and seller trade with each other for an infinite number of periods. Both parties have a discount factor of d, where 0 < d < 1. In each period both parties can play trust (T) or to play selfish (S). If both he buyer and seller play T the payoffs are 4 to each player. If both parties play S the payoffs are 3 to each player. If one player plays S and the other T, the payoffs are 6 to the player who opted for S and 1 to the party that opted for T. Consider the following trigger strategy. In the first period play T. In any subsequent period, play T if in every previous period the outcome was (T, T), if not play S. What is the ninimum d required for this trigger strategy to be subgame perfect equilibrium? O None of the other answers are correct. O 1/4 O 1/3 Od O 3/4

Microeconomic Theory
12th Edition
ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter8: Game Theory
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Problem 8.12P
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A buyer and seller trade with each other for an infinite number of periods. Both parties have a discount factor of d, where 0 < d < 1. In each period both parties can play trust (T) or to play selfish (S). If both
the buyer and seller play T the payoffs are 4 to each player. If both parties play S the payoffs are 3 to each player. If one player plays S and the other T, the payoffs are 6 to the player who opted for S and 1 to
the party that opted for T. Consider the following trigger strategy. In the first period play T. In any subsequent period, play T if in every previous period the outcome was (T, T), if not play S. What is the
minimum d required for this trigger strategy to be subgame perfect equilibrium?
O None of the other answers are correct.
O 1/4
O 1/3
Od
O 3/4
Transcribed Image Text:A buyer and seller trade with each other for an infinite number of periods. Both parties have a discount factor of d, where 0 < d < 1. In each period both parties can play trust (T) or to play selfish (S). If both the buyer and seller play T the payoffs are 4 to each player. If both parties play S the payoffs are 3 to each player. If one player plays S and the other T, the payoffs are 6 to the player who opted for S and 1 to the party that opted for T. Consider the following trigger strategy. In the first period play T. In any subsequent period, play T if in every previous period the outcome was (T, T), if not play S. What is the minimum d required for this trigger strategy to be subgame perfect equilibrium? O None of the other answers are correct. O 1/4 O 1/3 Od O 3/4
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