After Gödel

After Gödel
Author: Richard L. Tieszen
Publisher: Oxford University Press
Total Pages: 258
Release: 2011-05-05
Genre: Biography & Autobiography
ISBN: 019960620X

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Richard Tieszen analyzes, develops, and defends the writings of Kurt Gödel (1906-1978) on the philosophy and foundations of mathematics and logic. Gödel's relation to the work of Plato, Leibniz, Husserl, and Kant is examined, and a new type of platonic rationalism that requires rational intuition, called 'constituted platonism', is proposed.


After Gödel
Language: en
Pages: 258
Authors: Richard L. Tieszen
Categories: Biography & Autobiography
Type: BOOK - Published: 2011-05-05 - Publisher: Oxford University Press

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Richard Tieszen analyzes, develops, and defends the writings of Kurt Gödel (1906-1978) on the philosophy and foundations of mathematics and logic. Gödel's rel
After Gödel
Language: en
Pages: 272
Authors: Richard Tieszen
Categories: Philosophy
Type: BOOK - Published: 2011-05-05 - Publisher: OUP Oxford

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Richard Tieszen presents an analysis, development, and defense of a number of central ideas in Kurt Gödel's writings on the philosophy and foundations of mathe
Incompleteness
Language: en
Pages: 299
Authors: Rebecca Goldstein
Categories: Biography & Autobiography
Type: BOOK - Published: 2006-01-31 - Publisher: W. W. Norton & Company

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"An introduction to the life and thought of Kurt Gödel, who transformed our conception of math forever"--Provided by publisher.
Kurt Gödel
Language: en
Pages: 502
Authors: William D. Brewer
Categories: Mathematics
Type: BOOK - Published: 2022-09-08 - Publisher: Springer Nature

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During his lifetime, Kurt Gödel was not well known outside the professional world of mathematicians, philosophers and theoretical physicists. Early in his care
Kurt Gödel and the Foundations of Mathematics
Language: en
Pages: 541
Authors: Matthias Baaz
Categories: Mathematics
Type: BOOK - Published: 2011-06-06 - Publisher: Cambridge University Press

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This volume commemorates the life, work and foundational views of Kurt Gödel (1906–78), most famous for his hallmark works on the completeness of first-order