Question
Question 1 (1 point) Consider the following game. There are two players, 1 and 2. Player 1 moves first and can choose either A or
Question 1 (1 point)
Consider the following game. There are two players, 1 and 2. Player 1 moves first and can choose either A or B. Player 2 observed what Player 1 has done and then chooses either C or D.
If Player 1 chooses A and Player 2 chooses C, Player 1 receives a payoff of 2 and Player 2 receives a payoff of 1.
If Player 1 chooses A and Player 2 chooses D, Player 1 receives a payoff of 1 and Player 2 receives a payoff of 2.
If Player 1 chooses B and Player 2 chooses C, Player 1 receives a payoff of 10 and Player 2 receives a payoff of 10.
If Player 1 chooses B and Player 2 chooses D, Player 1 receives a payoff of 0 and Player 2 receives a payoff of 11.
What is the most likely outcome of this game?
Question 1 options:
Player 1 chooses A and Player 2 chooses C | |
Player 1 chooses A and Player 2 chooses D | |
Player 1 chooses B and Player 2 chooses C | |
Player 1 chooses B and Player 2 chooses D |
Question 2 (1 point)
Refer to question #1. What is the subgame perfect equilibrium of the game?
Question 2 options:
Player1 chooses A, Player 2 chooses C if 1 chose A, and C if 1 chose B | |
Player1 chooses A, Player 2 chooses D if 1 chose A, and D if 1 chose B | |
Player1 chooses B, Player 2 chooses C if 1 chose A, and C if 1 chose B | |
Player1 chooses B, Player 2 chooses C if 1 chose A, and D if 1 chose B |
Question 3 (1 point)
Which of the following is NOT an assumption of subgame perfect equilibrium?
Question 3 options:
Each player tries to maximize the total earnings of both players | |
Each player reasons backwards through the stages of the game | |
Each player assumes that other players are rational | |
Each player tries to maximize her own earnings. |
Question 4 (1 point)
Why is it that subgame perfect equilibrium predicts poorly in many games?
Question 4 options:
It requires people to reason backwards, which is unnatural for people | |
People's utility function may take into account other people's payoffs | |
People do not believe that other players use rational logic | |
All of the above |
Question 5 (1 point)
Consider the following game. There are two players, 1 and 2. Player 1 moves first and can choose either A or B. Player 2 observed what Player 1 has done and then chooses either C or D.
If Player 1 chooses A and Player 2 chooses C, Player 1 receives a payoff of 2 and Player 2 receives a payoff of 2.
If Player 1 chooses A and Player 2 chooses D, Player 1 receives a payoff of 2 and Player 2 receives a payoff of 1.
If Player 1 chooses B and Player 2 chooses C, Player 1 receives a payoff of 1 and Player 2 receives a payoff of 1.
If Player 1 chooses B and Player 2 chooses D, Player 1 receives a payoff of 0 and Player 2 receives a payoff of 0.
What is the most likely outcome of this game in an experiment?
Question 5 options:
A, C | |
A, D | |
B, C | |
B,D |
Question 6 (1 point)
Please refer to question 5. What is the subgame perfect equilibrium to the game?
Question 6 options:
Player 1 plays A, player 2 plays C if 1 plays A and plays C if 1 plays B | |
Player 1 plays A, player 2 plays C if 1 plays A and plays D if 1 plays B | |
Player 1 plays B, player 2 plays D if 1 plays A and plays C if 1 plays B | |
Player 1 plays B, player 2 plays D if 1 plays A and plays D if 1 plays B |
Question 7 (1 point)
In experiments with the centipede game
Question 7 options:
Most pairs play the subgame perfect equilibrium | |
About one half of pairs play the subgame perfect equilibrium | |
Few pairs play the subgame perfect equilibrium | |
There is no subgame perfect equilibrium for people to play |
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