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Felix Kaufmann Infinite in Mathematics 1978 Vienna Circle Carnap Schlick HC
US $198.00
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A book that has been read, but is in good condition. Minimal damage to the book cover eg. scuff marks, but no holes or tears. If this is a hard cover, the dust jacket may be missing. Binding has minimal wear. The majority of pages are undamaged with some creasing or tearing, and pencil underlining of text, but this is minimal. No highlighting of text, no writing in the margins, and no missing pages. See the seller’s listing for full details and description of any imperfections.
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eBay item number:326558853103
Item specifics
- Condition
- Educational Level
- Adult & Further Education
- Features
- 1st Edition, Ex-Library
- Level
- Advanced, Technical
- ISBN
- 9789027708472
About this product
Product Identifiers
Publisher
Springer Netherlands
ISBN-10
9027708479
ISBN-13
9789027708472
eBay Product ID (ePID)
524608
Product Key Features
Number of Pages
Xvii, 237 Pages
Publication Name
Infinite in Mathematics
Language
English
Subject
Philosophy & Social Aspects, Movements / Phenomenology, General, Logic
Publication Year
1978
Type
Textbook
Subject Area
Mathematics, Philosophy, Science
Series
Vienna Circle Collection
Format
Hardcover
Dimensions
Item Weight
42.3 Oz
Item Length
11.7 in
Item Width
8.3 in
Additional Product Features
Intended Audience
Scholarly & Professional
TitleLeading
The
Series Volume Number
9
Number of Volumes
1 vol.
Illustrated
Yes
Table Of Content
The Infinite in Mathematics and its Elimination (1930).- Preface.- Analytic Table of Contents.- 1. Basic Facts of Cognition.- II. Symbolism and Axiomatics.- III. Natural Number and Set.- IV. Negative Numbers, Fractions and Irrational Numbers.- V. Set Theory.- VI. The Problem of Complete Decidability of Arithmetical Questions.- VII. The Antinomies.- Remarks on the Controversy about the Foundations of Logic and Mathematics (1931).- Questions of Logical Principle in the Investigation of the Foundations of Mathematics (ca. 1931).- Bibliography of the Published Writings of Felix Kaufman.- Bibliography of Works cited in the Present Volume.- Index of Names.
Synopsis
The main item in the present volume was published in 1930 under the title Das Unendliche in der Mathematik und seine Ausschaltung. It was at that time the fullest systematic account from the standpoint of Husserl's phenomenology of what is known as 'finitism' (also as 'intuitionism' and 'constructivism') in mathematics. Since then, important changes have been required in philosophies of mathematics, in part because of Kurt Godel's epoch-making paper of 1931 which established the essential in completeness of arithmetic. In the light of that finding, a number of the claims made in the book (and in the accompanying articles) are demon strably mistaken. Nevertheless, as a whole it retains much of its original interest and value. It presents the issues in the foundations of mathematics that were under debate when it was written (and in some cases still are); , and it offers one alternative to the currently dominant set-theoretical definitions of the cardinal numbers and other arithmetical concepts. While still a student at the University of Vienna, Felix Kaufmann was greatly impressed by the early philosophical writings (especially by the Logische Untersuchungen) of Edmund Husser!' He was never an uncritical disciple of Husserl, and he integrated into his mature philosophy ideas from a wide assortment of intellectual sources. But he thought of himself as a phenomenologist, and made frequent use in all his major publications of many of Husserl's logical and epistemological theses., The main item in the present volume was published in 1930 under the title Das Unendliche in der Mathematik und seine Ausschaltung. It was at that time the fullest systematic account from the standpoint of Husserl's phenomenology of what is known as 'finitism' (also as 'intuitionism' and 'constructivism') in mathematics. Since then, important changes have been required in philosophies of mathematics, in part because of Kurt Godel's epoch-making paper of 1931 which established the essential in- completeness of arithmetic. In the light of that finding, a number of the claims made in the book (and in the accompanying articles) are demon- strably mistaken. Nevertheless, as a whole it retains much of its original interest and value. It presents the issues in the foundations of mathematics that were under debate when it was written (and in some cases still are);, and it offers one alternative to the currently dominant set-theoretical definitions of the cardinal numbers and other arithmetical concepts. While still a student at the University of Vienna, Felix Kaufmann was greatly impressed by the early philosophical writings (especially by the Logische Untersuchungen) of Edmund Husser ' He was never an uncritical disciple of Husserl, and he integrated into his mature philosophy ideas from a wide assortment of intellectual sources. But he thought of himself as a phenomenologist, and made frequent use in all his major publications of many of Husserl's logical and epistemological theses.
LC Classification Number
Q174-175.3
Item description from the seller
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