Introduction.
PART I: ONTOLOGY, MODELS, AND INDETERMINACY.
1: What Mathematical Truth Could Not Be--1 (Paul Benacerraf). 2: Is Platonism Epistemologically Bankrupt? (Bob Hale). 3: Do We Have a Determinate Conception of Finiteness and Natural Number? (Hartry Field). 4: Logical Consequence: Models and Modality (Stewart Shapiro). 5: Tarski's Thesis and the Ontology of Mathematics (Charles Chihara).
PART II: MATHEMATICS, SCIENCE, AND METHOD.
6: Naturalizing Mathematical Methodology (Penelope Maddy). 7: Occam's Razor and Scientific Method (John P. Burgess). 8: Beyond Definitionism--But Not Too Far Beyond (Geoffrey Hellman). 9: Holistic Mathematics (Michael D. Resnik).
PART III: FINITISM AND INTUITIONISM.
10: Finitism and Intuitive Knowledge (Charles Parsons). 11: Hilbert's Finitism and the Notion of Infinity (Karl-Georg Niebergall and Matthias Schirn). 12: Constructive Existence Claims (Michael Detlefsen).
PART IV: FREGE AND THE FOUNDATIONS OF ARITHMETIC.
13: On the Harmless Impredicativity of N= ('Hume's Principle') (Crispin Wright). 14: Neo-Fregeans: In Bad Company? (Michael Dummett). 15: Response to Dummett (Crispin Wright). 16: Die Grundlagen der Arithmetik, 82-3 (George Boolos and Richard G. Heck). 17: The Finite and the Infinite in Frege's Grundgesetze der Arithmetik (Richard G. Heck).
PART V: SETS, STRUCTURE, AND ABSTRACTION.
18: Zermelo's Conception of Set Theory and Reflection Principles (W. W. Tait). 19: Structure and Abstraction (Peter Simons). 20: The Limits of Abstraction (Kit Fine).
Index