Chapter: Phenomenology of Mathematics

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Home > Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer > Phenomenology of Mathematics

Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer |

Mark van Atten

Springer International Publishing

Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer

Phenomenology of Mathematics

Chapter Info

Authors

Mark van Atten

ARI Id

1664695599061_2763860

Access

Not Available Free

Pages

77-94

DOI

10.1007/978-3-319-10031-9_5

Chapter URL

https://rd.springer.com/chapter/10.1007/978-3-319-10031-9_5

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Chapters/Headings	Author(s)	Pages	Info
Front Matter		i-xiv
Introduction	Mark van Atten	1-20
Erratum	Mark van Atten	E1-E1
Front Matter		21-21
A Note on Leibniz’s Argument Against Infinite Wholes	Mark van Atten	23-32
Monads and Sets: On Gödel, Leibniz, and the Reflection Principle	Mark van Atten	33-64
Gödel’s Dialectica Interpretation and Leibniz	Mark van Atten	65-74
Front Matter		75-75
Phenomenology of Mathematics	Mark van Atten	77-94
On the Philosophical Development of Kurt Gödel	Mark van Atten; Juliette Kennedy	95-145
Gödel, Mathematics, and Possible Worlds	Mark van Atten	147-155
Two Draft Letters from Gödel on Self-Knowledge of Reason	Mark van Atten	157-162
Front Matter		163-163
Gödel and Brouwer: Two Rivalling Brothers	Mark van Atten	165-171
Mysticism and Mathematics: Brouwer, Gödel, and the Common Core Thesis	Mark van Atten; Robert Tragesser	173-187
Gödel and Intuitionism	Mark van Atten	189-234
Front Matter		235-235
Construction and Constitution in Mathematics	Mark van Atten	237-288
Back Matter		289-328
Chapters/Headings	Author(s)	Pages	Info

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