Generalization of a theorem by v. Neumann concerning zero sum two person games

DOI10.2307/1969023zbMath0063.08127OpenAlexW2326092873WikidataQ97709859 ScholiaQ97709859MaRDI QIDQ2653380

A. Wald

Publication date: 1945

Published in: Annals of Mathematics. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/1969023

Related Items (20)

On equivalent results in minimax theory ⋮ On the determinateness of semi-infinite bimatrix games ⋮ The Minmax Theorem for U.S.C.-L.S.C. payoff functions ⋮ Existence of equilibria in countable games: an algebraic approach ⋮ Nash equilibria and values through modular partitions in infinite games ⋮ John von Neumann’s work in the theory of games and mathematical economics ⋮ Focused estimation for noisy and small data sets: a Bayesian minimum expected loss estimator approach ⋮ Approximate equilibria for Bayesian games ⋮ On the existence of values for arbitration games ⋮ On linear programming duality and necessary and sufficient conditions in minimax theory ⋮ Elementary convex techniques for equilibrium, minimax and variational problems ⋮ Zero-sum games with charges ⋮ On Borel probability measures and noncooperative game theory ⋮ Legitimate equilibrium ⋮ On randomized fictitious play for approximating saddle points over convex sets ⋮ Minimax theorems for interval spaces ⋮ On the minimax theorem of the theory of game ⋮ On a generalized sup-inf problem ⋮ Infinite zero-sum two-person games ⋮ Oblivious algorithms for the maximum directed cut problem

This page was built for publication: Generalization of a theorem by v. Neumann concerning zero sum two person games