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Abstract
Students will learn the basics of mathematical rational choice and game theory and applications in political science. The course will cover preference relations, utility and expected utility theory, utility maximization, and simultaneous and dynamic games with complete and incomplete information. Knowledge in basic calculus is advantageous, but not necessary.
Objective
The goal of the course is to provide students with the technical background necessary to consume the formal literature published in top political science journals. After successfully completing the class, participants should be able to understand formal models on an intermediate level in game theory and rational choice modeling more generally. Students are expected to be able to develop simple game-theoretic models on their own. The course also prepares participants to attend advanced courses in formal modeling that require a solid knowledge of mathematical fundamentals.
Resources
Literature
Required Readings McCarty, Noland and Adam Meirowitz. 2006. Political Game Theory: An Introduction. Cambridge University Press. Gibbons, Robert. 1992. A Primer in Game Theory. Harvester Wheatsheaf. Additional Readings Morrow, James. 1994. Game Theory for Political Scientists. Princeton University Press. Chiang, Alpha C. and Kevin Wainwright. 2005. Fundamental Methods of Mathematical Economics. McGraw-Hill. Gill, Jeff. 2006. Essential Mathematics for Political and Social Research. Cambridge University Press.
General Information
- Language
- English
- Levels
- MSC
Examination
- Type
- graded semester performance
Course Components
| Type | Title | Time & Place | Hours |
|---|---|---|---|
| colloquium |
Mathematical Concepts and Formal Modeling in Political Science
Does not take place this semester.
Class limited to 15 participants. Registration is required by 15 March 2007:
. MACIS students are given priority.
|
No time listed | 2 h weekly |