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1. Ontology and Mathematics
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Charles D. Parsons
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Kapitel in diesem Buch
- Frontmatter 1
- Contents 7
- Preface 9
- Preface to the Cornell Paperbacks Edition 14
- Introduction 15
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PART ONE. Mathematics, Logic, and Ontology
- 1. Ontology and Mathematics 37
- 2. A Plea for Substitutional Quantification 63
- 3. Informal Axiomatization, Formalization, and the Concept of Truth 71
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PART TWO. Interpretations
- 4. Infinity and Kant's Conception of the "Possibility of Experience" 95
- 5. Kant's Philosophy of Arithmetic 110
- 6. Frege's Theory of Number 150
- 7. Quine on· the Philosophy of Mathematics 176
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PART THREE. Sets, Classes, and Truth
- 8. Sets and Classes 209
- 9. The Liar Paradox 221
- 10. What Is the Iterative Conception of Set? 268
- 11. Sets and Modality 298
- Bibliography 343
- Index 359
Kapitel in diesem Buch
- Frontmatter 1
- Contents 7
- Preface 9
- Preface to the Cornell Paperbacks Edition 14
- Introduction 15
-
PART ONE. Mathematics, Logic, and Ontology
- 1. Ontology and Mathematics 37
- 2. A Plea for Substitutional Quantification 63
- 3. Informal Axiomatization, Formalization, and the Concept of Truth 71
-
PART TWO. Interpretations
- 4. Infinity and Kant's Conception of the "Possibility of Experience" 95
- 5. Kant's Philosophy of Arithmetic 110
- 6. Frege's Theory of Number 150
- 7. Quine on· the Philosophy of Mathematics 176
-
PART THREE. Sets, Classes, and Truth
- 8. Sets and Classes 209
- 9. The Liar Paradox 221
- 10. What Is the Iterative Conception of Set? 268
- 11. Sets and Modality 298
- Bibliography 343
- Index 359