<--- Back to Details
First PageDocument Content
Game theory / Bimatrix game / LemkeHowson algorithm / Best response / Zero-sum game / Matching pennies / Strategy / Normal-form game / Risk dominance / Symmetric game
Date: 2012-06-24 02:05:21
Game theory
Bimatrix game
LemkeHowson algorithm
Best response
Zero-sum game
Matching pennies
Strategy
Normal-form game
Risk dominance
Symmetric game

Computation of completely mixed equilibrium payoffs in bimatrix games

Add to Reading List

Source URL: faculty.biu.ac.il

Download Document from Source Website

File Size: 169,53 KB

Share Document on Facebook

Similar Documents

Risk Averse Behavior in Generalized Matching Pennies Games Jacob K. Goeree, Charles A. Holt, and Thomas R. Palfrey* April 2002 Abstract. In experimental studies of behavior in 2 × 2 games with unique mixed strategy equi

Risk Averse Behavior in Generalized Matching Pennies Games Jacob K. Goeree, Charles A. Holt, and Thomas R. Palfrey* April 2002 Abstract. In experimental studies of behavior in 2 × 2 games with unique mixed strategy equi

DocID: 1tjPj - View Document

Chapter Three: Static Games* Game-theoretic modeling often begins with the simplest of structures, either in extensive or in normal form. Such simple structures are meant to define the players, their available actions an

Chapter Three: Static Games* Game-theoretic modeling often begins with the simplest of structures, either in extensive or in normal form. Such simple structures are meant to define the players, their available actions an

DocID: 1roEf - View Document

Strategic Dominance  Page 1 Strategic Dominance

Strategic Dominance Page 1 Strategic Dominance

DocID: 1pGkZ - View Document

Review of Economic Studies, 181–221 c 2009 The Review of Economic Studies Limited  $02.00

Review of Economic Studies, 181–221 c 2009 The Review of Economic Studies Limited  $02.00

DocID: 1pzGY - View Document

Computation of completely mixed equilibrium payoffs in bimatrix games

Computation of completely mixed equilibrium payoffs in bimatrix games

DocID: 1pzpd - View Document