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Essays on Gödel's reception of Leibniz, Husserl, and Brouwer [electronic resource] / Mark van Atten.

Atten, Markus Sebastiaan Paul Rogier van, 1973-
2015
QA29.G58
Available Online
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Title
Essays on Gödel's reception of Leibniz, Husserl, and Brouwer [electronic resource] / Mark van Atten.
Author
Atten, Markus Sebastiaan Paul Rogier van, 1973-
ISBN
9783319100319 electronic book
3319100319 electronic book
9783319100302
DOI
https://doi.org/10.1007/978-3-319-10031-9
Published
Cham : Springer, [2015]
Copyright
©2015
Language
English
Description
1 online resource.
Item Number
10.1007/978-3-319-10031-9 doi
Call Number
QA29.G58
Dewey Decimal Classification
193
Summary
This volume tackles G©œdel's two-stage project of first using Husserl's transcendental phenomenology to reconstruct and develop Leibniz' monadology, and then founding classical mathematics on the metaphysics thus obtained. The author analyses the historical and systematic aspects of that project, and then evaluates it, with an emphasis on the second stage. The book is organised around G©œdel's use of Leibniz, Husserl and Brouwer. Far from considering past philosophers irrelevant to actual systematic concerns, G©œdel embraced the use of historical authors to frame his own philosophical perspecti.
Bibliography, etc. Note
Includes bibliographical references and index.
Access Note
Access limited to authorized users.
Source of Description
Description based on online resource; title from PDF title page (viewed December 10, 2014).
Series
Logic. epistemology and the unity of science ; v. 35.
Available in Other Form
Print version: 9783319100302
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Chapter 1. Introduction
Part I Gödel and Leibniz
Chapter 2 A note on Leibniz?s argument against infinite wholes
Chapter 3. Monads and sets: on Gödel, Leibniz, and the Reflection Principle
Chapter 4. Gödel?s Dialectica Interpretation and Leibniz
Part II Gödel and Husserl
Chapter 5. Phenomenology of mathematics
Chapter 6. On the philosophical development of Kurt Gödel (with Juliette Kennedy)
Chapter 7. Gödel, mathematics, and possible worlds
Chapter 8. Two draft letters from Gödel on self-knowledge of Reason
Part III Gödel and Brouwer
Chapter 9. Gödel and Brouwer: two rivalling brothers
Chapter 10. Mysticism and mathematics: Brouwer, Gödel, and the common core thesis (with Robert Tragesser)
Chapter 11. Gödel and intuitionism
Part IV A partial assessment
Chapter 12. Construction and constitution in mathematics.

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