Is any set theory true?

Philosophy of Science 36 (3):271-279 (1969)
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Abstract

This paper draws its title from the recent symposium of which it was part; it attempts to respond to the question raised by that title, taking current work in set theory into account. To this end the paper contrasts set theory with number theory, examines a severe brand of set-theoretic realism that is suggested by a passage from Godel, and sketches a first-order way of looking at the results about competing extensions of Zermelo-Fraenkel set theory. A formalistic sentiment may be detectable in some portions of the paper

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Citations of this work

Conceptions and paradoxes of sets.G. Aldo Antonelli - 1999 - Philosophia Mathematica 7 (2):136-163.

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References found in this work

Set Theory and its Logic.Willard van Orman Quine - 1963 - Cambridge, MA, USA: Harvard University Press.

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