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PROBLEM SET #7 1. A dominant strategy is a strategy that A. results
PROBLEM SET #7 1. A dominant strategy is a strategy that A. results

... A. results in the highest payoff to a player regardless of the opponent's action. B. guarantees the highest payoff given the worst possible scenario. C. describes a set of strategies in which no player can improve her payoff by unilaterally changing her own strategy, given the other players' strateg ...
PROBLEM SET 1 ANSWERS 1.1. Nash and Iterated Dominance
PROBLEM SET 1 ANSWERS 1.1. Nash and Iterated Dominance

Playing Large Games using Simple Strategies
Playing Large Games using Simple Strategies

... Nash Equilibrium, Probabilistic Method ...
gs2.aamas07 - Carnegie Mellon School of Computer Science
gs2.aamas07 - Carnegie Mellon School of Computer Science

Simultaneous Move Games Lecture Four
Simultaneous Move Games Lecture Four

... • If all of the comparisons are strict, then we say that si strictly dominates the other strategies or is strictly dominant. • Otherwise, it is weakly dominant. • If player i has strategies si, sk with the feature that Ui(si, zj) $ Ui(sk, zj) for every zj then we say that sk is dominated by sj . • N ...
Unit-5b oligopoly notes
Unit-5b oligopoly notes

Solution Concepts
Solution Concepts

... Nash equilibrium might arrive through introspection. A second justification is that Nash equilibria are self-enforcing. If players agree on a strategy profile before independently choosing their actions, then no player will have reason to deviate if the agreed profile is a Nash equilibrium. On the o ...
Algorithmic Applications of Game Theory
Algorithmic Applications of Game Theory

NauVTslides - Duke University`s Fuqua School of Business
NauVTslides - Duke University`s Fuqua School of Business

... from the strategy recommended to you by a possibly-correlated randomization device • The Nash equilibria are points where the polytope touches the “saddle” of independent distribuitions ...
Lecture 5: Mixed strategies and expected payoffs
Lecture 5: Mixed strategies and expected payoffs

... The expected value can be written using the scalar product: if x and y are two vectors in RN then the scalar product is given by hx, yi = ...
Tutorial / Case study: The Prisoner  s Dilemma Game
Tutorial / Case study: The Prisoner s Dilemma Game

ProbSet7.pdf
ProbSet7.pdf

... two quantities to find the quantities in the Nash-Cournot equilibrium of this game. Hence find the prices and the profits in this equilibrium. (c) (5 points) Solve the inverse demand functions to get the (direct) demand functions, expressing each of Q1 and Q2 in terms of both prices P1 and P2 . (d) (8 ...
computing game-theoretic solutions - CS.Duke
computing game-theoretic solutions - CS.Duke

simultaneous - move games
simultaneous - move games

Nash flow
Nash flow

Lecture 2 (portion) 1 Two Player Games
Lecture 2 (portion) 1 Two Player Games

Lecture 31: Duopoly
Lecture 31: Duopoly

... The Cournot Model • Each firm chooses independently its output. • The price is determined by the demand curve. • What outputs do the firms choose? ...
Game Theory -- Lecture 5
Game Theory -- Lecture 5

Economics 142 Problem Set 2: Behavioral Game Theory Spring
Economics 142 Problem Set 2: Behavioral Game Theory Spring

Stringent Criteria for Rational Strategic Behavior
Stringent Criteria for Rational Strategic Behavior

Salop Model of Product Differentiation Consumers are located
Salop Model of Product Differentiation Consumers are located

Oligopoly
Oligopoly

... An Economic Application of Game Theory: the Kinked-Demand Curve • Above the kink, demand is relatively elastic because all other firm’s prices remain unchanged. Below the kink, demand is relatively inelastic because all other firms will introduce a similar price cut, eventually leading to a price w ...
CUR 412: Game Theory and its Applications
CUR 412: Game Theory and its Applications

Economics 203: Section 5
Economics 203: Section 5

... game of incomplete information as one of imperfect information, in which nature selects some “types” for the players, and players observe their own types but not the types of others. We already have the tools to analyze such games of imperfect information. Formally, we have a Bayesian game (S, g, Θ, ...
Lecture 7: Game theory
Lecture 7: Game theory

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Nash equilibrium

In game theory, the Nash equilibrium is a solution concept of a non-cooperative game involving two or more players, in which each player is assumed to know the equilibrium strategies of the other players, and no player has anything to gain by changing only their own strategy. If each player has chosen a strategy and no player can benefit by changing strategies while the other players keep theirs unchanged, then the current set of strategy choices and the corresponding payoffs constitutes a Nash equilibrium. The reality of the Nash equilibrium of a game can be tested using experimental economics method. Stated simply, Amy and Will are in Nash equilibrium if Amy is making the best decision she can, taking into account Will's decision while Will's decision remains unchanged, and Will is making the best decision he can, taking into account Amy's decision while Amy's decision remains unchanged. Likewise, a group of players are in Nash equilibrium if each one is making the best decision possible, taking into account the decisions of the others in the game as long the other party's decision remains unchanged.
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