
Learn how interactive thinking and utility maximization define strategic games, distinguishing decision making in isolation from multiplayer conflicts and guiding choices.
Players choose from multiple strategies, and their choices produce outcomes. Payoffs assign numerical values to outcomes, capturing preferences in zero-sum and non-zero-sum games.
Discover how sequential games are represented mathematically with game trees and how players anticipate future moves. Apply backward induction to solve game trees and identify equilibrium strategies through multiple examples.
Explore backward induction in sequential games through a smoking dilemma; compare a single-player decision tree with a two-player game, revealing rollback equilibrium and the impact of changing preferences on outcomes.
Build and interpret payoff tables for simultaneous two-player games, using strategies left and right, to understand payoffs, the strategic form, and the zero-sum mini max method.
Analyze winner-takes-all games in sports, exploring how overcrowded equilibria and equity-efficiency tradeoffs shape society's choice between sports and academics.
This is a practical applied course in game theory, that's about thinking strategically in any life situation, personal or professional.
Let's parse that.