Exam 15: Introduction to Game Theory
Exam 1: Microeconomics: a Working Methodology98 Questions
Exam 2: A Theory of Preferences103 Questions
Exam 3: Demand Theory93 Questions
Exam 4: More Demand Theory94 Questions
Exam 5: Intertemporal Decision Making and Capital Values94 Questions
Exam 6: Production Cost: One Variable Input94 Questions
Exam 7: Production Cost: Many Variable Inputs96 Questions
Exam 8: The Theory of Perfect Competition102 Questions
Exam 9: Applications of the Competitive Model96 Questions
Exam 10: Monopoly99 Questions
Exam 11: Input Markets and the Allocation of Resources98 Questions
Exam 12: Labour Market Applications80 Questions
Exam 13: Competitive General Equilibrium95 Questions
Exam 14: Price Discrimination Monopoly Practices94 Questions
Exam 15: Introduction to Game Theory83 Questions
Exam 16: Game Theory and Oligopoly90 Questions
Exam 17: Choice Making Under Uncertainty86 Questions
Exam 18: Assymmetric Information, the Rules of the Game, and Externalities98 Questions
Exam 19: The Theory of the Firm96 Questions
Exam 20: Assymetric Information and Market Behaviour101 Questions
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Annie and Peter have two strategies each at their disposal: top and bottom. For the strategy combinations (top, top)and (top, bottom), the payoff is (0,100)in each case, where the first position refers to Annie, and the second to Peter. Similarly, for (bottom, top)the payoff is (- 20, - 50), while for (bottom, bottom)is (60, 60). Is there a Nash equilibrium in pure strategies? Is there a dominant strategy Nash equilibrium?
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