Frege's context principle and reference to natural numbers

In Sten Lindström (ed.), Logicism, Intuitionism, and Formalism: What Has Become of Them. Springer (2009)
Abstract
Frege proposed that his Context Principle—which says that a word has meaning only in the context of a proposition—can be used to explain reference, both in general and to mathematical objects in particular. I develop a version of this proposal and outline answers to some important challenges that the resulting account of reference faces. Then I show how this account can be applied to arithmetic to yield an explanation of our reference to the natural numbers and of their metaphysical status.
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Citations of this work BETA
Neo-Fregean Ontology.Matti Eklund - 2006 - Philosophical Perspectives 20 (1):95–121.
Metaontology.Matti Eklund - 2006 - Philosophy Compass 1 (3):317-334.
Husserl and the Problem of Abstract Objects.George Duke & Peter Woelert - 2016 - Pacific Philosophical Quarterly 97 (1):27-47.

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