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A LINEAR PROGRAMMING MODEL FOR SOLVING COMPLEX 2‐PERSON ZERO‐SUM GAMES
Studies in Economics and Finance, 1990 Two‐person zero‐sum game theory has long been a popular topic of research in business and economics. The purpose of this paper is to discuss how to convert a two‐person zero‐sum game into a linear programming problem and to present a computer simulation model for solving large bilateral zero‐sum games problems.
Mike C. Patterson
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On Stationary Strategies in Positive Stochastic 1 and 2 Person Games with General State Space
, 1984 The paper deals with general state space dynamic programming problems with positive rewards. For two-person stochastic games with a special law of motion the existence of uniformly good stationary strategies is stated. The question, whether this is also true for games with an arbitrary law of motion, is left open, but the result can be applied to one ...
R. van Dawen
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A 2-Person Game with Lack of Information on 1½ Sides
Mathematics of Operations Research, 1985We consider a repeated 2-person 0-sum game with incomplete information about the pay-off matrix. Player I (maximizer) knows the real pay-off matrix but he is uncertain about the beliefs of his opponent. We show that in this case the Aumann-Maschler results on incomplete information on one side no longer hold.
Sylvain Sorin, Shmuel Zamir
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, 2015
The study of games and their equilibria is central to developing insights for understanding many socio-economic phenomena. Here we present a dynamical systems view of the equilibria of two-person, payoff-symmetric games.
V. Sasidevan, S. Sinha
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The study of games and their equilibria is central to developing insights for understanding many socio-economic phenomena. Here we present a dynamical systems view of the equilibria of two-person, payoff-symmetric games.
V. Sasidevan, S. Sinha
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Extension of 2 Person Zero Sum Game
1975Let X and Y “be the pure strategy sets of 2 players Xavier and Yves. Then every payoff function g: X × Y → R defin es a 2 person zero sum game where Xavier maximize and Yves minimize. An extension of the games with pure strategy set X and Y is a “way of playing” the game, which associates to every payoff function g a “value”, in the duality interval
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Symmetric games with only asymmetric equilibria: examples with continuous payoff functions
Economic Theory Bulletin, 2022Shiran Rachmilevitch
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A Note on Berge Equilibria in n-Person 2-Strategy Games
, 2020 Paweł Sawicki +2 more
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