Chapter 16, Part 2

    Cards (16)

    • What are the four elements of a game in Game Theory?
      1. Players, 2. Strategies available to each player, 3. Information available to each player when choosing strategies, 4. Payoffs for all possible strategy combinations
    • What assumptions are made in Game Theory?
      1. Players know the game rules, 2. Players act rationally to maximize payoffs, 3. Players can calculate the best actions to maximize payoffs
    • What are the types of games in Game Theory?
      Simultaneous Move Games and Sequential Move Games
    • Define Simultaneous Move Games.
      Games where players choose actions at the same time without knowing others' choices (e.g., Prisoners' dilemma, sealed-bid auctions).
    • Define Sequential Move Games.
      Games where players make decisions one after another, knowing the previous actions (e.g., chess, negotiations).
    • Explain the Prisoners' Dilemma.
      A scenario where two prisoners must decide whether to confess or remain silent, with outcomes depending on the other's decision, often leading to non-cooperation despite mutual benefits.
    • What is a Dominant Strategy?

      A strategy that is best for a player regardless of what the other players do.
    • Define Nash Equilibrium.
      An outcome where no player can benefit by unilaterally changing their strategy, given the strategies of others.
    • What is a Payoff Matrix?
      A table that represents the outcomes in strategic games for each combination of strategies chosen by the players.
    • Describe a Game Tree.
      A diagram used for sequential games to show the decision-making process step by step.
    • How do you identify a Dominant Strategy in a payoff matrix?
      By finding a strategy that provides a higher payoff for a player no matter what the other players choose.
    • What is backward induction in the context of game theory?

      A method used to solve sequential games by analyzing the game from the end and moving backwards to determine optimal strategies.
    • What is the significance of Nash Equilibrium in Game Theory?
      It represents a stable state where players' strategies are the best responses to each other, and no player has an incentive to deviate.
    • Give an example of a real-world application of Game Theory.
      Business decisions, auctions, negotiations, and international relations can all be analyzed using game theory concepts.
    • What are the key tools provided by Game Theory for analyzing strategic interactions?
      Payoff matrices, game trees, dominant strategies, and Nash equilibria.
    • What should you practice to ace your exam on Game Theory?
      Drawing payoff matrices, creating game trees, identifying dominant strategies, and calculating Nash equilibria.
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