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  1. Paul Benacerraf (2003). What Mathematical Truth Could Not Be--1. In Matthias Schirn (ed.), The Philosophy of Mathematics Today. Clarendon Press
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  2. Paul Benacerraf (1998). Margaret Dauler Wilson 1939-1998. Proceedings and Addresses of the American Philosophical Association 72 (2):126 - 127.
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  3. Paul Benacerraf & Richard Jeffrey (1998). Carl Gustav Hempel 1905-1997. Proceedings and Addresses of the American Philosophical Association 71 (5):147 - 149.
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  4. Paul Benacerraf (1996). Recantation or Any Old W-Sequence Would Do After All. Philosophia Mathematica 4 (2):184-189.
    What Numbers Could Not Be’) that an adequate account of the numbers and our arithmetic practice must satisfy not only the conditions usually recognized to be necessary: (a) identify some w-sequence as the numbers, and (b) correctly characterize the cardinality relation that relates a set to a member of that sequence as its cardinal number—it must also satisfy a third condition: the ‘<’ of the sequence must be recursive. This paper argues that adding this further condition was a mistake—any w-sequence (...)
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  5. Paul Benacerraf (1985). Skolem and the Skeptic. Proceedings of the Aristotelian Society 59:85-115.
  6. Paul Benacerraf (1984). Comments on Maddy and Tymoczko. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1984:476 - 485.
  7. Paul Benacerraf & Hilary Putnam (eds.) (1983). Philosophy of Mathematics: Selected Readings. Cambridge University Press.
    The twentieth century has witnessed an unprecedented 'crisis in the foundations of mathematics', featuring a world-famous paradox (Russell's Paradox), a challenge to 'classical' mathematics from a world-famous mathematician (the 'mathematical intuitionism' of Brouwer), a new foundational school (Hilbert's Formalism), and the profound incompleteness results of Kurt Gödel. In the same period, the cross-fertilization of mathematics and philosophy resulted in a new sort of 'mathematical philosophy', associated most notably (but in different ways) with Bertrand Russell, W. V. Quine, and Gödel himself, (...)
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  8. Paul Benacerraf & Hilary Putnam (1983). Philosophy of Mathematics Selected Readings /Edited by Paul Benacerraf, Hilary Putnam. --. --. Cambridge University Press,1983.
     
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  9. Paul Benacerraf (1981). Frege: The Last Logicist. Midwest Studies in Philosophy 6 (1):17-36.
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  10. Paul Benacerraf, Simon Kochen & Gerald Sacks (1977). Meeting of the Association for Symbolic Logic: New York, 1975. Journal of Symbolic Logic 42 (1):143-155.
  11. Paul Benacerraf (1973). Mathematical Truth. Journal of Philosophy 70 (19):661-679.
  12. Paul Benacerraf (1967). God, the Devil, and Godel. The Monist 51 (January):9-32.
  13. Paul Benacerraf (1967). God, the Devil, and Gödel. The Monist 51 (1):9-32.
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  14. Paul Benacerraf (1965). What Numbers Could Not Be. Philosophical Review 74 (1):47-73.
  15. Paul Benacerraf (1964). Philosophy of Mathematics. Englewood Cliffs, N.J.,Prentice-Hall.
    The present collection brings together in a convenient form the seminal articles in the philosophy of mathematics by these and other major thinkers.
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  16. Paul Benacerraf (1964). Review: Paul Ziff, Semantic Analysis. [REVIEW] Journal of Symbolic Logic 29 (4):193-194.
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  17. Paul Benacerraf & Hilary Putnam (1964). Philosophy of Mathematics Selected Readings. Edited and with an Introd. By Paul Benacerraf and Hilary Putnam. Prentice-Hall.
     
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  18. Paul Benacerraf (1962). Tasks, Super-Tasks, and the Modern Eleatics. Journal of Philosophy 59 (24):765-784.
  19. Paul Benacerraf (1960). Logicism, Some Considerations. Dissertation, Princeton University
     
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