Constructing and computing equilibria for two-player games Bernhard von Stengel Department of Mathematics London School of Economics

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• Game theory
• Decision theory
• Gaming
• Bimatrix game
• Best response
• Nash equilibrium
• Strategy
• Purification theorem
• Epsilon-equilibrium

Realizability for Constructive Zermelo-Fraenkel Set Theory Michael Rathjen∗ Department of Mathematics, Ohio State University Columbus, OH 43210, U.S.A.

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Strategic Characterization of the Index of an Equilibrium Arndt von Schemde and Bernhard von Stengel Department of Mathematics, London School of Economics, London WC2A 2AE, United Kingdom , stengel@nash.

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• Game theory
• Non-cooperative games
• Bimatrix game
• Nash equilibrium
• Coordination game
• Normal-form game
• Strategy
• Best response
• Simplex
• LemkeHowson algorithm
• Folk theorem

A Geometric-Combinatorial Approach to Index and Stability in Bimatrix Games Arndt von Schemde London School of Economics and Political Science

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• Game theory
• Bimatrix game
• LemkeHowson algorithm
• Nash equilibrium
• Brouwer fixed-point theorem
• Solution concept
• Simplex
• Coordination game

Errata (May 12, 2006; July 22, 2009) for HARD-TO-SOLVE BIMATRIX GAMES B Y R AHUL S AVANI AND B ERNHARD VON S TENGEL Econometrica), 397–429. The second-to-last paragraph on page 410 should read:

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• Physics
• Thermodynamics
• Mathematics
• Equilibrium chemistry
• Thermodynamic equilibrium
• Nash equilibrium
• Non-equilibrium thermodynamics
• Shortest path problem
• Physical chemistry

Electronic Notes in Discrete Mathematics–1072 Finding Gale Strings Marta M. Casetti, Julian Merschen, Bernhard von Stengel Dept. of Mathematics, London School of Economics, London WC2A 2AE, United Kingd

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• Mathematics
• Geometry
• Space
• Polytopes
• Topology
• Polyhedral combinatorics
• Game theory
• LemkeHowson algorithm
• Cyclic polytope
• Simplex
• Bimatrix game
• Simple polytope

PDF Document

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• Mathematics
• Addition
• Arithmetic
• Mathematical notation
• Summation
• IP
• Matrix theory
• Linear algebra

Introduction to Modular Forms Mike Welby 27th November, 2015 Mike Welby

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• Mathematical analysis
• Modular forms
• Mathematics
• Complex analysis
• Eisenstein series
• Modular group
• Almost holomorphic modular form
• Weakly holomorphic modular form

An ordinal analysis for theories of self-referential truth Graham Emil Leigh and Michael Rathjen∗ December 19, 2009 Abstract

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