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Naturalism in Mathematics

Articles from the last few issues of Naturalism in Mathematics © Oxford Scholarship Online Monographs
  • Full Text
    Naturalism in Mathematics, pp. i-254.
  • I. The Problem
    Naturalism in Mathematics, pp. 1-3.
  • 1. The Origins of Set Theory
    Naturalism in Mathematics, pp. 3-22.
  • 2. Set Theory as a Foundation
    Naturalism in Mathematics, pp. 22-36.
  • 3. The Standard Axioms
    Naturalism in Mathematics, pp. 36-63.
  • 4. Independent Questions
    Naturalism in Mathematics, pp. 63-73.
  • 5. New Axiom Candidates
    Naturalism in Mathematics, pp. 73-82.
  • 6. V = L
    Naturalism in Mathematics, pp. 82-87.
  • II. Realism
    Naturalism in Mathematics, pp. 87-89.
  • 1. Godelian Realism
    Naturalism in Mathematics, pp. 89-95.
  • 2. Quinean Realism
    Naturalism in Mathematics, pp. 95-108.
  • 3. Set Theoretic Realism
    Naturalism in Mathematics, pp. 108-110.
  • 4. A Realist's Case Against V = L
    Naturalism in Mathematics, pp. 110-130.
  • 5. Hints of Trouble
    Naturalism in Mathematics, pp. 130-133.
  • 6. Indispensability and Scientific Practice
    Naturalism in Mathematics, pp. 133-158.
  • 7. Indispensability and Mathematical Practice
    Naturalism in Mathematics, pp. 158-161.
  • III. Naturalism
    Naturalism in Mathematics, pp. 161-162.
  • 1. Wittgensteinian Anti-Philosophy
    Naturalism in Mathematics, pp. 162-172.
  • 2. A Second Godelian Theme
    Naturalism in Mathematics, pp. 172-177.
  • 3. Quinean Naturalism
    Naturalism in Mathematics, pp. 177-183.
  • 4. Mathematical Naturalism
    Naturalism in Mathematics, pp. 183-206.
  • 5. The Problem Revisited
    Naturalism in Mathematics, pp. 206-216.
  • 6. A Naturalist's Case Against V = L
    Naturalism in Mathematics, pp. 216-233.
  • Conclusion
    Naturalism in Mathematics, pp. 233-254.
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