Which of the following is FALSE for the Bayesian Nash equilibrium of a Bayesian game? A. Every Bayesian game in which there are finitely many players and finitely many actions and types for each player, there exists a Bayesian Nash equilibrium B. Every Bayesian game has multiple Bayesian Nash equilibria C. Bayesian Nash equilibrium of a Bayesian game is the Nash equilibrium of its associated ex-ante normal form game

rituo? A. Identify the pure-strategy Nash equilibrium/a in the game below, and identify the Pareto efficient strategy combinations. (You may simply state these, you do not need to show how you derived your answer.) B. Identify the mixed-strategy equilibrium to the game. Show your work. You may use the equations from the "generic" 2X2 game if you wish. Doing it the long way is fine, however. C. State the payoff for each player in the mixed-strategy equilibrium. Is the mixed-strategy combination Pareto efficient? Player 1 U D 20 Player 2 L (10,15) (1,5) R (0,6) (1,6)

8) Consider the following game: There are 10 players. Each player is asked to write a number between 0 and 100. The player whose choice is closest to half of the average is the winner. Describe the game and discuss what would you expect to be the average number if the game were played in class with your colleagues. Do you expect them to play the Nash equilibrium strategy? Explain.

Briefly discuss the table and the topic.

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Which one of the following statements is TRUE? Select one: a. None of the options b. Every Nash equilibrium involves dominated strategies c. Every Nash equilibrium is с. pareto efficient d. Every Nash equilibrium is unique e. Every Nash equilibrium involves dominant strategies

Consider the following simultaneous games. List all pure equilibrium.