POSTSCRIPT TO PART I
“Arithmetic and the Categories” (Essay 2) was written just as a period of impressive growth in the study of Kant’s philosophy of mathematics was beginning. This beginning is marked by the early writings on the subject of Michael Friedman.¹ He has continued to contribute up to the present day. One of...
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Published in | From Kant to Husserl pp. 100 - 114 |
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Main Author | |
Format | Book Chapter |
Language | English |
Published |
Cambridge, MA and London, England
Harvard University Press
15.03.2012
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Subjects | |
Online Access | Get full text |
ISBN | 0674048539 9780674048539 |
DOI | 10.4159/harvard.9780674065420.c7 |
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Abstract | “Arithmetic and the Categories” (Essay 2) was written just as a period of impressive growth in the study of Kant’s philosophy of mathematics was beginning. This beginning is marked by the early writings on the subject of Michael Friedman.¹ He has continued to contribute up to the present day. One of his major contributions was to integrate the study of Kant on mathematics with that of his philosophy of physical science. His writings also stimulated work by a younger generation of scholars.² Some reaction to this body of work is called for in the present reprinting. I will concentrate, however, |
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AbstractList | “Arithmetic and the Categories” (Essay 2) was written just as a period of impressive growth in the study of Kant’s philosophy of mathematics was beginning. This beginning is marked by the early writings on the subject of Michael Friedman.¹ He has continued to contribute up to the present day. One of his major contributions was to integrate the study of Kant on mathematics with that of his philosophy of physical science. His writings also stimulated work by a younger generation of scholars.² Some reaction to this body of work is called for in the present reprinting. I will concentrate, however, |
Author | Charles Parsons |
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Copyright | 2012 President and Fellows of Harvard College 2012 by the President and Fellows of Harvard College |
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SubjectTerms | Algebra Arithmetic Axioms Behavioral sciences Cognitive psychology Geometric shapes Geometry Immediacy Intuition Mathematical expressions Mathematical objects Mathematics Metaphysics Ontological properties Ontology Philosophy Psychology Pure mathematics |
Title | POSTSCRIPT TO PART I |
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