Natural Numbers and Natural Cardinals as Abstract Objects: A Partial Reconstruction of Frege"s Grundgesetze in Object Theory

Author:

Zalta Edward N.

Publisher

Springer Science and Business Media LLC

Subject

Philosophy

Reference34 articles.

1. Anderson, C. A. (1993). Zalta's intensional logic, Philos. Stud. 69(2-3): 221–229.

2. Boolos, G. (1998). Logic, Logic, and Logic, Harvard University Press, Cambridge, MA.

3. Boolos, G. (1987). The consistency of Frege's 'Foundations of Arithmetic', in J. Thomson (ed.), On Being and Saying, MIT Press, Cambridge, MA; reprinted in Boolos (1998, pp. 183-201). [Page references are given as 'n/m', where n is a page number (range) in the original and m is the corresponding page number (range) in the reprint.]

4. Boolos, G. (1986). Saving Frege from contradiction, Proc. Aristotelian Soc. 87 (1986/1987): 137–151; reprinted in Boolos (1998, pp. 171-182). [Page references are given as 'n/m', where n is a page number (range) in the original and m is the corresponding page number (range) in the reprint.]

5. Burgess, J. (forthcoming). On a consistent subsystem of Frege's Grundgesetze, Notre Dame J. Formal Logic.

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