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  1. On quantifying into predicate position: Steps towards a new (tralist) perspective.Crispin Wright - 2007 - In Mary Leng, Alexander Paseau & Michael Potter (eds.), Mathematical Knowledge. Oxford University Press. pp. 150--74.
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  • Nominalism and the Contingency of Abstract Objects.Crispin Wright & Bob Hale - 1992 - Journal of Philosophy 89 (3):111-135.
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  • To be is to be a value of a variable (or to be some values of some variables).George Boolos - 1984 - Journal of Philosophy 81 (8):430-449.
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  • Frege’s Conception of Numbers as Objects.Crispin Wright - 1983 - Critical Philosophy 1 (1):97.
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  • Second-order Logic Still Wild.Michael D. Resnik - 1988 - Journal of Philosophy 85 (2):75-87.
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  • Seven Strictures on Similarity.Nelson Goodman - 1972 - In Problems and Projects. Bobs-Merril.
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  • Truth and Other Enigmas.Michael Dummett - 1978 - British Journal for the Philosophy of Science 32 (4):419-425.
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  • The Logical Basis of Metaphysics.Michael Dummett, Hilary Putnam & James Conant - 1994 - Philosophical Quarterly 44 (177):519-527.
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  • The Structure of Appearance.Nelson Goodman - 1956 - Studia Logica 4:255-261.
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  • Philosophy of Mathematics: Structure and Ontology.Stewart Shapiro - 2002 - Philosophy and Phenomenological Research 65 (2):467-475.
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  • Leonard, Goodman, and the development of the calculus of individuals.Marcus Rossberg - 2009 - In G. Ernst, O. Scholz & J. Steinbrenner (eds.), Nelson Goodman: From Logic to Art. Ontos.
    This paper investigates the relation of the Calculus of Individuals presented by Henry S. Leonard and Nelson Goodman in their joint paper, and an earlier version of it, the so-called Calculus of Singular Terms, introduced by Leonard in his Ph.D. dissertation thesis Singular Terms. The latter calculus is shown to be a proper subsystem of the former. Further, Leonard’s projected extension of his system is described, and the definition of an intensional part-relation in his system is proposed. The final section (...)
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  • Truth and Denotation.R. M. Martin - 1958 - Les Etudes Philosophiques 13 (4):557-557.
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  • A Subject with No Object: Strategies for Nominalistic Interpretation of Mathematics.John P. Burgess & Gideon Rosen - 2001 - Studia Logica 67 (1):146-149.
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  • First-order logic, second-order logic, and completeness.Marcus Rossberg - 2004 - In Vincent Hendricks, Fabian Neuhaus, Stig Andur Pedersen, Uwe Scheffler & Heinrich Wansing (eds.), First-Order Logic Revisited. Logos. pp. 303-321.
    This paper investigates the claim that the second-order consequence relation is intractable because of the incompleteness result for SOL. The opponents’ claim is that SOL cannot be proper logic since it does not have a complete deductive system. I argue that the lack of a completeness theorem, despite being an interesting result, cannot be held against the status of SOL as a proper logic.
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