Hellman, Geoffrey (1989). Mathematics without Numbers. Towards a Modal-Structural Interpretation. The Clarendon Press, Oxford University Press, New York, 1989[3].
Mathematics and Its Logics: Philosophical Essays (Cambridge University Press, 2021).
Mathematical Structuralism, avec Stewart Shapiro (Cambridge University Press, 2019).
Varieties of Continua: From Regions to Points and Back, avec Stewart Shapiro (Oxford University Press, 2018).
Hilary Putnam on Mathematics and Logic, coédité avec Roy Cook (Springer Verlag, 2018).
Quantum Measurement: Beyond Paradox, Minnesota Studies in Philosophy of Science (University of Minnesota Press, 1998) co-édité avec Richard Healey.
Publications (sélection)
«Extending the Iterative Conception of Set: a Height-Potentialist Perspective», dans Mathematics and Its Logics: Philosophical Essays (op. cit).
«On the Gödel-Friedman Program», dans Mathematics and Its Logics: Philosophical Essays (op. cit).
"If ‘If-Then’ Then What?", dans Mathematics and Its Logics: Philosophical Essays (op. cit).
«Extendability and Paradox» (avec Roy Cook), dans Putnam on Mathematics and Logic, éd. Roy Cook et Geoffrey Hellman (Springer Verlag, 2018).
Predicativity and Regions-based Continua (avec Stewart Shapiro), dans un volume d'essais honorant Solomon Feferman, Feferman on Logic and Foundations eds. Wilfried Sieg et Gerhard Jaeger (Springer Verlag, 2018).
«Reflections on Reflection in a Multiverse» dans un Festschrift en l'honneur de W.W. Tait, Erich Reck éd. (College Publications, Londres, 2018).
«Réponses de Carnap*» Monist 101 (2018): 388-393.
Hellman, Geoffrey (1993) Constructive Mathematics and Quantum Mechanics: Unbounded Operators and the Spectral Theorem, Journal of Philosophical Logic 12, 221-248.
Feferman, Salomon; Hellman, Geoffrey (1995) Predicative foundations of arithmetic. J. Philos.Logic 24, non. 1, 1--17.
Hellman, Geoffrey (1998) Mathematical constructivism in spacetime. British J. Philos.Sci. 49, non. 3, 425-450.
Feferman, Salomon; Hellman, Geoffrey (2000) «Challenges to predicative foundations of arithmetic» dans G. Sher et R. Tieszen, éd. Between logic and Intuition, 317-338, Cambridge Univ. Presse, Cambridge.
