
Analyze Alphatech and Beta Corp's strategic interdependencies in an oligopolistic AI market using game theory, Nash equilibrium, and launch timing, pricing, and cooperation dynamics.
Examine a telecommunications case study where Global Tech and Next Wave use game theory to choose pricing and entry strategies, using payoff matrices, pure and mixed strategies, and Nash equilibrium.
Explore Nash equilibrium, the mutual best-response concept in game theory, and its applications in auctions, oligopolies, public goods, and international trade.
Explore how game theory explains strategic decision making in economics, from oligopolistic pricing and Nash equilibrium to entry deterrence, tariffs, public goods, and tragedy of the commons.
Master game theory concepts such as zero sum games and Nash equilibrium, and analyze repeated games to apply strategic decision making to competitive markets, public policy, and international trade negotiations.
Game Theory is a powerful tool that offers deep insights into the strategic interactions between individuals, firms, and nations. This course provides a comprehensive introduction to Game Theory, equipping students with the knowledge and analytical skills needed to understand and apply game-theoretic concepts in various economic and business contexts.
The course begins by introducing the fundamental principles of Game Theory, exploring what it is and why it is essential for analyzing strategic decision-making. You will gain a clear understanding of how Game Theory models the behavior of players in competitive and cooperative situations, highlighting the interdependencies that often exist between different decision-makers. This foundational knowledge is crucial for anyone looking to navigate complex strategic environments, whether in business, economics, or international relations.
A key focus of the course is on the core concepts of Game Theory, including players, strategies, and payoffs. You will learn how to identify the key players in a game, determine their available strategies, and analyze the potential payoffs for each strategic decision. This section will provide you with the tools to model and solve strategic problems, enabling you to predict and influence outcomes in various competitive scenarios.
The course also delves into the different types of games, distinguishing between cooperative and non-cooperative games. You will explore how collaboration and competition can shape the outcomes of strategic interactions, and how to determine when cooperation might lead to better results for all players involved. Understanding these distinctions is vital for analyzing real-world situations where collaboration or competition can significantly impact the success of strategies.
The applications of Game Theory in economics are another critical component of the course. You will study the concept of Nash Equilibrium, one of the most important ideas in Game Theory, and learn how it can be used to predict the behavior of players in competitive environments. This section will help you understand how equilibrium is reached in strategic situations and how it can be applied to analyze market dynamics, pricing strategies, and competitive behavior in various industries.
Throughout the course, you will also explore examples of strategic decision-making, providing theoretical insights into how Game Theory is applied in real-world economic scenarios. From analyzing oligopolistic markets to understanding the strategic interactions in auctions, wage negotiations, public goods, and trade policies, this course will equip you with the skills to apply Game Theory to a wide range of economic and business challenges.
By the end of the course, you will have a deep understanding of Game Theory and its applications, enabling you to analyze and influence strategic interactions in both competitive and cooperative environments. This course is ideal for students, professionals, and anyone interested in mastering the art of strategic decision-making and applying game-theoretic principles to achieve successful outcomes in complex situations.