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Playing for Real (Binmore, 2007)

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The Case for Using Probabilistic Knowledge in a Computer Chess Program (John L. Jerz)
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A Text on Game Theory

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Review
"Ken Binmore is an outstanding exponent of game theory. His many books are written in a delightfully fresh and engaging style, as is this one. Enjoy!"--Robert Aumann, Center for the Study of Rationality, The Hebrew University of Jerusalem, Nobel Laureate in Economic Sciences, 2005

"Delightfully written and thoroughly revised, this long-awaited intellectual child of Ken Binmore's Fun and Games retains the solid foundation of the original while expanding to cover an impressive array of new ideas. It stands out among game theory texts in explaining not only how to do game theory, but when and why to do it. It is the ideal place to learn game theory for the first time or to gain a fresh perspective on ideas that a career's work have made familiar." --Larry Samuelson, University of Wisconsin

"One of the world's leading game theorists explains the subject with sparkle and wit. He challenges the reader to think deeply about strategic rationality without becoming esoteric, and shows how the theory illuminates down-to-earth topics like gambling, auctions, business competition, and game show contests. A gem of a book written by a master." --Peyton Young, Scott and Barbara Black Professor of Economics, Johns Hopkins University, and Professor of Economics, University of Oxford

p.3 A game is being played whenever people have anything to do with each other.
 
p.4-5 In studying a toy game, we seek to sweep away all the irrelevant clutter that typifies real-world problems, so that we can focus our attention entirely on the basic strategic issues... Nobody ever solved a genuinely difficult problem without trying out their ideas on easy problems first. The crucial step in solving a real-life strategic problem nearly always consists of locating a toy game that lies at its heart. Only when this has been solved does it make sense to worry about how its solution needs to be modified to take account of all the bells and whistles that complicate the real world.
 
p.15 It shouldn't be surprising that game theory has found ready application in economics. The dismal science [JLJ - a reference to economics] is supposedly about the allocation of scarce resources. If resources are scarce, it is because more people want them than can have them. Such a scenario creates all the necessary ingredients for a game... economists have always... been closet game theorists... Only with the advent of game theory did it become possible to study other kinds of imperfect competition in a systematic way.
 
p.19 Why Nash Equilibrium? Why should anyone care about Nash equilibria? There are at least two reasons. The first is that a game theory book can't authoritatively point to a pair of strategies (s,t) as the solution to a game unless it is a Nash equilibrium... Evolution provides a second reason why we should care about Nash equilibria. If the payoffs in a game correspond to how fit the players are, then adjustment processes that favor the more fit at the expense of the less fit will stop working when we get to a Nash equilibrium because all the survivors will then be as fit as it is possible to be in the circumstances... Because evolution stops working when a Nash equilibrium is reached, biologists say that Nash equilibria are evolutionarily stable.
 
p.39 How do we cope with games like chess, whose outcome is decided only after long sequences of moves?
 
p.60,65 Chess is so complicated that its solution will probably never be known for certain - and this is just as well for people who play for fun. What would be the point of playing at all if you could always look up the optimal next move in a book? ...nobody would play chess at all if it were known how to play it optimally.

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