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Rational Decisions: The Gorman Lectures in Economics

Autor Ken Binmore
en Limba Engleză Paperback – 24 mar 2011
It is widely held that Bayesian decision theory is the final word on how a rational person should make decisions. However, Leonard Savage--the inventor of Bayesian decision theory--argued that it would be ridiculous to use his theory outside the kind of small world in which it is always possible to "look before you leap." If taken seriously, this view makes Bayesian decision theory inappropriate for the large worlds of scientific discovery and macroeconomic enterprise. When is it correct to use Bayesian decision theory--and when does it need to be modified? Using a minimum of mathematics, Rational Decisions clearly explains the foundations of Bayesian decision theory and shows why Savage restricted the theory's application to small worlds.
The book is a wide-ranging exploration of standard theories of choice and belief under risk and uncertainty. Ken Binmore discusses the various philosophical attitudes related to the nature of probability and offers resolutions to paradoxes believed to hinder further progress. In arguing that the Bayesian approach to knowledge is inadequate in a large world, Binmore proposes an extension to Bayesian decision theory--allowing the idea of a mixed strategy in game theory to be expanded to a larger set of what Binmore refers to as "muddled" strategies. Written by one of the world's leading game theorists, Rational Decisions is the touchstone for anyone needing a concise, accessible, and expert view on Bayesian decision making.
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Specificații

ISBN-13: 9780691149899
ISBN-10: 0691149895
Pagini: 216
Ilustrații: 43 line illus.
Dimensiuni: 157 x 233 x 13 mm
Greutate: 0.3 kg
Editura: Princeton University Press
Seria The Gorman Lectures in Economics

Locul publicării:Princeton, United States

Descriere

Explains the foundations of Bayesian decision theory and shows why Savage restricted the theory's application to small worlds. This title discusses the various philosophical attitudes related to the nature of probability and offers resolutions to paradoxes believed to hinder further progress.