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Theory of Decision under Uncertainty Gilboa Hardback Cambridge University Press

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Theory of Decision under Uncertainty

This book describes the classical axiomatic theories of decision under uncertainty, as well as critiques thereof and alternative theories.

Itzhak Gilboa (Author)

9780521517324, Cambridge University Press

Hardback, published 16 March 2009

230 pages

22.9 x 15.2 x 1.8 cm, 0.43 kg

'[Gilboa] provides a textbook, but mathematically sophisticated, treatment of the recent developments in Choquet expected utility theory, prospect theory, and maxmin expected utility theory.' History of Economic Thought and Policy

This book describes the classical axiomatic theories of decision under uncertainty, as well as critiques thereof and alternative theories. It focuses on the meaning of probability, discussing some definitions and surveying their scope of applicability. The behavioral definition of subjective probability serves as a way to present the classical theories, culminating in Savage's theorem. The limitations of this result as a defin]

Theory of Decision under Uncertainty Gilboa Hardback Cambridge University Press

Theory of Decision under Uncertainty

This book describes the classical axiomatic theories of decision under uncertainty, as well as critiques thereof and alternative theories.

Itzhak Gilboa (Author)

9780521517324, Cambridge University Press

Hardback, published 16 March 2009

230 pages

22.9 x 15.2 x 1.8 cm, 0.43 kg

'[Gilboa] provides a textbook, but mathematically sophisticated, treatment of the recent developments in Choquet expected utility theory, prospect theory, and maxmin expected utility theory.' History of Economic Thought and Policy

This book describes the classical axiomatic theories of decision under uncertainty, as well as critiques thereof and alternative theories. It focuses on the meaning of probability, discussing some definitions and surveying their scope of applicability. The behavioral definition of subjective probability serves as a way to present the classical theories, culminating in Savage's theorem. The limitations of this result as a defin]

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