EC220 Mathematical Economics 1a Notes | Assignment Help | Syllabus
Country: United Kingdom
University: The University Of Warwick
“Game Theory,” a course in Mathematical Economics 1A, provides an introduction to the rigorous mathematical analysis of strategic interactions. Students will learn how game theorists model such interactions, as well as how to evaluate such models. They will have built a formidable toolkit of game-theoretic methods by the conclusion of the module, and will be acquainted with a range of applications of these techniques to real-world circumstances, both economic and non-economic.
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Subject-specific and professional skills:…demonstrate knowledge of game theory tools and the ability to apply them to a variety of situations. Lectures, seminars, guided reading, and individual study are the teaching and learning techniques that allow students to attain this learning goal. The following are summative evaluation techniques for determining whether or not this learning objective has been met: examination
Subject-specific and professional skills:…demonstrate knowledge of game theory tools and the ability to apply them to a variety of situations. Students may attain this learning goal by using the following teaching and learning methods: Lectures, seminars, guided reading, and self-study are all options. The following are summative evaluation techniques for determining whether or not this learning objective has been met: Examinations and tests
The following subjects are usually covered in the module: Nash equilibrium and its applications to voting games, oligopoly, and the provision of public goods are examples of strategic games. Extensive games include subgame perfect equilibrium and its applicability to voting games, as well as many games. Bayesian equilibrium and its applications to auctions, contracts, and mechanism design in static games with imperfect information. Games with insufficient information that are dynamic: Sequential equilibrium, perfect Bayesian equilibrium, and its application to signaling games Nash bargaining, non-cooperative bargaining with alternating offers, and applications to economic markets are all examples of bargaining theory. Theory of Evolutionary Games Game theory that evolves throughout time.
The following subjects are usually covered in the module:
Nash equilibrium and its applications to voting games, oligopoly, and the provision of public goods are all examples of strategic games.
Extensive games include subgame perfect equilibrium and its applicability to voting games, as well as many games.
Bayesian equilibrium and its applications to auctions, contracts, and mechanism design in static games with imperfect information.
Games with insufficient information that are dynamic: Sequential equilibrium, perfect Bayesian equilibrium, and its application to signaling games Theory of bargaining: Non-cooperative bargaining with alternating offers is known as Nash bargaining, and it has applications in economic marketplaces. Theory of Evolutionary Games
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