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The Arrow Impossibility Theorem de Eric Maskin

The Arrow Impossibility Theorem

Autor Eric Maskin, Amartya Sen, Kenneth Arrow, Prasanta K. Pattanaik, Joseph E. Stiglitz, Prasanta Pattanaik
en Limba Engleză Hardback – 14 aug 2014
Kenneth J. Arrow's "impossibility theorem" was a watershed in welfare economics, voting theory, and collective choice. This book explores the implications of Arrow's theorem. Amartya Sen considers its value and limitations in relation to social reasoning, and Eric Maskin discusses how to design a voting rule that gets us closer to the ideal.
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Specificații

ISBN-13: 9780231153287
ISBN-10: 0231153287
Pagini: 160
Dimensiuni: 182 x 225 x 22 mm
Greutate: 0.34 kg
Editura: Columbia University Press

Notă biografică

Eric Maskin is the Adams University Professor at Harvard University. He received the 2007 Nobel Memorial Prize in Economics (with L. Hurwicz and R. Myerson) for laying the foundations of mechanism design theory. He has also contributed to game theory, contract theory, social choice theory, political economy, and other areas of economics.

Amartya Sen is the Thomas W. Lamont University Professor and Professor of Economics and Philosophy at Harvard University. In 1998 he was awarded the Nobel Memorial Prize in Economic Sciences, and in 1999 he was awarded the Bharat Ratna, India's highest civilian award. He is also a senior fellow at the Harvard Society of Fellows; distinguished fellow of All Souls College, Oxford; and a Fellow of Trinity College, Cambridge. His books have been translated into more than thirty languages.

Cuprins

Acknowledgments
Introduction, by Prasanta K. Pattanaik
Part 1: The Lectures
Opening Remarks, by Joseph E. Stiglitz
Arrow and the Impossibility Theorem, by Amartya Sen
The Arrow Impossibility Theorem: Where Do We Go From Here?, by Eric Maskin
Commentary, by Kenneth J. Arrow
Part II: Supplemental Materials
The Informational Basis of Social Choice, by Amartya Sen
On The Robustness of Majority Rule, by Partha Dasgupta and Eric Maskin
The Origins of the Impossibility Theorem, by Kenneth J. Arrow
Notes on Contributors