Why is a solution that we find through backward induction always a subgame perfect Nash equilibrium? The results of backward induction are the only possible Nash equilibria. The backward induction solution maximizes the combined payoffs of all players. O At each decision node, backward induction chooses the best option going forward for the player who moves at th O When we use backward induction, we only consider dominant strategies.

Microeconomic Theory
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ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter8: Game Theory
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Problem 8.1P
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Why is a solution that we find through backward induction always a subgame perfect Nash equilibrium?
The results of backward induction are the only possible Nash equilibria.
O The backward induction solution maximizes the combined payoffs of all players.
At each decision node, backward induction chooses the best option going forward for the player who moves at that point.
When we use backward induction, we only consider dominant strategies.
Transcribed Image Text:Why is a solution that we find through backward induction always a subgame perfect Nash equilibrium? The results of backward induction are the only possible Nash equilibria. O The backward induction solution maximizes the combined payoffs of all players. At each decision node, backward induction chooses the best option going forward for the player who moves at that point. When we use backward induction, we only consider dominant strategies.
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