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Zero game
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#	Item
31	Unit Vector Games Rahul Savani∗ Bernhard von Stengel† arXiv:1501.02243v3 [cs.GT] 14 Feb 2016 Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2016-03-26 12:48:17 Game theory Non-cooperative games LemkeHowson algorithm Bimatrix game Nash equilibrium Best response Zero-sum game Symmetric game Strategy Symmetric equilibrium Normal-form game Risk dominance
32	Evolving Lose-Checkers Players using Genetic Programming Amit Benbassat and Moshe Sipper Abstract— We present the application of genetic programming (GP) to the zero-sum, deterministic, full-knowledge board game of Los Add to Reading List Source URL: game.itu.dk Language: English - Date: 2010-08-10 12:41:00 Game artificial intelligence Genetic algorithms Search algorithms Mathematics Applied mathematics Artificial intelligence Mathematical optimization Cybernetics Minimax Alphabeta pruning Genetic programming Chromosome
33	Leadership games with convex strategy sets Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2010-06-13 03:55:38 Game theory Gaming Decision theory Mathematics Bimatrix game Nash equilibrium Best response Zero-sum game Extensive-form game Normal-form game Stackelberg competition Minimax
34	EUROPEAN JOURNAL OF OPERATIONAL RESEARCH ELSEVIER Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2013-05-24 15:43:15 Game theory Decision theory Soviet UnionUnited States relations Treaties of the Holy See Nuclear weapons testing Nash equilibrium National technical means of verification Comprehensive Nuclear-Test-Ban Treaty Organization Nuclear proliferation Zero-sum game Inspection Treaty on the Non-Proliferation of Nuclear Weapons
35	Exponentially Many Steps for Finding a Nash Equilibrium in a Bimatrix Game∗ Rahul Savani and Bernhard von Stengel Department of Mathematics, London School of Economics Houghton St, London WC2A 2AE, United Kingdom email Add to Reading List Source URL: www.cdam.lse.ac.uk Language: English - Date: 2004-05-13 14:39:39 Game theory LemkeHowson algorithm Bimatrix game Nash equilibrium Strategy Symmetric game Best response Zero-sum game Normal-form game Symmetric equilibrium Risk dominance Folk theorem
36	Tracing Equilibria in Extensive Games by Complementary Pivoting Bernhard von Stengel∗ Antoon van den Elzen† Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2012-03-25 14:07:19 Decision theory Gaming Non-cooperative games Game theory Mathematics Strategy Bimatrix game Nash equilibrium Best response Trembling hand perfect equilibrium LemkeHowson algorithm Zero-sum game
37	Econometrica, Vol. 74, No. 2 (March, 2006), 397–429 HARD-TO-SOLVE BIMATRIX GAMES BY RAHUL SAVANI AND BERNHARD VON STENGEL1 The Lemke–Howson algorithm is the classical method for finding one Nash equilibrium of a bim Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2006-03-03 11:56:34 Game theory LemkeHowson algorithm Bimatrix game Nash equilibrium Symmetric equilibrium Symmetric game Zero-sum game Strategy Polytope Risk dominance Abstract polytope
38	arXiv:1211.2405v1 [cs.GT] 11 Nov 2012 Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2012-11-13 09:27:35 Decision theory Gaming Game theory Non-cooperative games Leisure Bimatrix game Nash equilibrium Best response Zero-sum game Symmetric game Coordination game Strategy
39	INFOCOMMUNICATIONS JOURNAL 1 Modeling Content-Adaptive Steganography with Detection Costs as a Quasi-Zero-Sum Game Add to Reading List Source URL: aronlaszka.com Language: English - Date: 2014-11-20 15:28:29
40	Work and Life: The End of the Zero-Sum Game by Stewart D. Friedman, Perry Christensen, and Jessica DeGroot Harvard Business Review Add to Reading List Source URL: worklife.wharton.upenn.edu Language: English - Date: 2013-01-07 12:26:02

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