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    Game Theory

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    • Introduction to Game Theory
      • 1.1What is Game Theory?
      • 1.2History and Importance of Game Theory
      • 1.3Understanding Basic Terminology
    • Two-Person Zero-Sum Games
      • 2.1Defining Zero-Sum Games
      • 2.2Solving Simple Zero-Sum Games
      • 2.3Strategies and Dominance in Zero-Sum Games
    • Non-Zero-Sum and Cooperative Games
      • 3.1Introduction to Non-Zero-Sum Games
      • 3.2Cooperative Games and the Core
      • 3.3Bargaining & Negotiation Techniques
    • Game Theory in Business and Economics
      • 4.1Market Analysis via Game Theory
      • 4.2Strategic Moves in Business
      • 4.3Auctions and Bidding Strategies
    • Game Theory in Politics
      • 5.1Electoral Systems and Voting Strategies
      • 5.2Power and Conflict Resolution
      • 5.3Foreign Policy and International Relations
    • Psychological Game Theory
      • 6.1Perception, Belief, and Strategic Interaction
      • 6.2Emotions and Decision-Making
      • 6.3Behavioral Biases in Strategic Thinking
    • Games of Chance and Risk
      • 7.1Probability Analysis and Risk Management
      • 7.2Gambler's Fallacy
      • 7.3Risk Tolerance and Decision Making
    • Evolutionary Game Theory
      • 8.1The Origin and Motivation for Evolutionary Game Theory
      • 8.2Evolutionary Stability Strategies
      • 8.3Application of Evolutionary Game Theory
    • Games with Sequential Moves
      • 9.1Extensive Form Representation
      • 9.2Backward Induction
      • 9.3Credible Threats and Promises
    • Game Theory in Social Interactions
      • 10.1Social Rules and Norms as Games
      • 10.2Role of Reputation and Signals
      • 10.3Social Network Analysis
    • Ethics in Game Theory
      • 11.1Fairness Concepts
      • 11.2Moral Hazards and Incentives
      • 11.3Social Dilemmas and Collective Action
    • Technological Aspects of Game Theory
      • 12.1Digital Trust and Security Games
      • 12.2AI and Machine Learning in Game Theory
      • 12.3Online Marketplaces and Digital Economy
    • Applying Game Theory in Everyday Life
      • 13.1Practical Examples of Game Theory at Work
      • 13.2Thinking Strategically in Personal Decisions
      • 13.3Final Recap and Strategizing Your Life

    Introduction to Game Theory

    Understanding Basic Terminology in Game Theory

    Game Theory is a fascinating field that combines elements of mathematics, psychology, and philosophy to analyze strategic interactions. To fully grasp the concepts and strategies discussed in Game Theory, it's essential to understand the basic terminology. This article will introduce you to the key terms and concepts used in Game Theory.

    Players

    In Game Theory, a player is any individual or entity that makes decisions. Players can be people, companies, nations, or even animals. Each player has a set of possible actions or decisions they can make, known as strategies.

    Strategies

    A strategy in Game Theory is a complete plan of action a player will take given the set of circumstances that might arise within the game. Strategies can be simple or complex, depending on the game's nature and the number of players involved.

    Payoffs

    Payoffs are the outcomes that a player receives at the end of the game. These outcomes are usually represented in a payoff matrix or game tree and can be in the form of profits, utility, or any other measure of benefit.

    Equilibrium

    Equilibrium in Game Theory refers to a state in which no player can improve their payoff by unilaterally changing their strategy, assuming the other players keep their strategies unchanged. The most well-known type of equilibrium is the Nash Equilibrium, named after the mathematician John Nash.

    Types of Games

    Game Theory classifies games into several types based on their characteristics:

    • Cooperative vs Non-Cooperative Games: In cooperative games, players can form binding agreements or coalitions, while in non-cooperative games, they cannot.
    • Zero-Sum vs Non-Zero-Sum Games: In zero-sum games, one player's gain is another player's loss. In contrast, in non-zero-sum games, the players' interests are not always directly opposed, and all players can gain or lose.
    • Simultaneous vs Sequential Games: In simultaneous games, players make their decisions at the same time without knowing the other players' choices. In sequential games, players make their decisions one after another, with each player aware of the previous players' actions.
    • Perfect Information vs Imperfect Information Games: In games of perfect information, every player knows the moves that have been made by all other players. In contrast, in games of imperfect information, players do not have complete knowledge about the actions of other players.

    Understanding these basic terms and concepts is crucial for delving deeper into Game Theory. As we move forward, we will explore how these elements interact in various strategic situations, helping us make better decisions in our daily lives.

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