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Incompleteness: The Proof and Paradox of Kurt Gödel (Great Discoveries)
     

Incompleteness: The Proof and Paradox of Kurt Gödel (Great Discoveries)

3.8 6
by Rebecca Goldstein
 

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"A gem. . . . An unforgettable account of one of the great moments in the history of human thought." —Steven Pinker

Probing the life and work of Kurt Gödel, Incompleteness indelibly portrays the tortured genius whose vision rocked the stability of mathematical reasoning— and brought him to the edge of madness.

Overview

"A gem. . . . An unforgettable account of one of the great moments in the history of human thought." —Steven Pinker

Probing the life and work of Kurt Gödel, Incompleteness indelibly portrays the tortured genius whose vision rocked the stability of mathematical reasoning— and brought him to the edge of madness.

Product Details

ISBN-13:
9780393242454
Publisher:
Norton, W. W. & Company, Inc.
Publication date:
08/05/2013
Series:
Great Discoveries
Sold by:
Barnes & Noble
Format:
NOOK Book
Pages:
224
Sales rank:
685,493
File size:
1 MB

Meet the Author

Rebecca Goldstein is a MacArthur Fellow, a professor of philosophy, and the author of five novels and a collection of short stories. She lives in Cambridge, Massachusetts.

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Incompleteness: The Proof and Paradox of Kurt Godel (Great Discoveries Series) 3.3 out of 5 based on 0 ratings. 4 reviews.
Anonymous More than 1 year ago
Anonymous More than 1 year ago
Anonymous More than 1 year ago
Frango_Nabrasa More than 1 year ago
The author is a prestigious MacArthur "genius" Fellow and the book has been praised by other writers and by logicians including Martin Davis and Gregory Chaitin. Surprisingly, it is a tediously disappointing read. The vocabulary alone is enough to deter readers: arrant, fey, coruscated, frontisquotes, monologicism, asperity, epigone, limpid, metaconclusion, metaquestion, metaconviction, metalight, imbibition, bruiting, veridical, stintless, eschatological, fractious, ensconced, valetudinarian, and ichor. Stunningly inept images pervade the book. Here is one example. "Think of it this way, if you care to: Axioms are like the classic first-borns in families: adored simply for being. Theorems are the children that come after, those who have to prove themselves worthy to gain acceptance."