Kant’s Philosophy of Mathematics - Title page

pp iii-iii

Copyright page

pp iv-iv

Dedication

pp v-vi

Contents

pp vii-viii

Contributors

pp ix-ix

Acknowledgements

pp x-x

Introduction

pp 1-12

Part I - Roots

pp 13-82

1 - Kant and Mendelssohn on the Use of Signs in Mathematics

pp 15-34

2 - Of Griffins and Horses

pp 35-65

3 - Kant on Mathematics and the Metaphysics of Corporeal Nature

pp 66-82

Part II - Method and Logic

pp 83-154

4 - Kant’s Theory of Mathematics

pp 85-102

5 - Singular Terms and Intuitions in Kant

pp 103-125

6 - Kant and the Character of Mathematical Inference

pp 126-154

Part III - Space and Geometry

pp 155-228

7 - Kant on Parallel Lines

pp 157-180

8 - Continuity, Constructibility, and Intuitivity

pp 181-199

9 - Space and Geometry in the B Deduction

pp 200-228

Part IV - Arithmetic and Number

pp 229-291

10 - Arithmetic and the Conditions of Possible Experience

pp 231-247

11 - Kant’s Philosophy of Arithmetic

pp 248-266

12 - Kant on ‘Number’

pp 267-291

References to Works by Kant

pp 292-295

Bibliography

pp 296-311

Index

pp 312-322