Boolos on the justification of set theory

George Boolos has argued that the iterative conception of set justifies most, but not all, the ZFC axioms, and that a second conception of set, the Frege-von Neumann conception (FN), justifies the remaining axioms. This article challenges Boolos's claim that FN does better than the iterative co...

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Main Author: Paseau, A
Format: Journal article
Language:English
Published: 2007
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author Paseau, A
author_facet Paseau, A
author_sort Paseau, A
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description George Boolos has argued that the iterative conception of set justifies most, but not all, the ZFC axioms, and that a second conception of set, the Frege-von Neumann conception (FN), justifies the remaining axioms. This article challenges Boolos's claim that FN does better than the iterative conception at justifying the axioms in question. © 2007 Oxford University Press.
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spelling oxford-uuid:03b55052-0f07-4b69-a17e-baf11e6340c32022-03-26T08:47:44ZBoolos on the justification of set theoryJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:03b55052-0f07-4b69-a17e-baf11e6340c3EnglishSymplectic Elements at Oxford2007Paseau, AGeorge Boolos has argued that the iterative conception of set justifies most, but not all, the ZFC axioms, and that a second conception of set, the Frege-von Neumann conception (FN), justifies the remaining axioms. This article challenges Boolos's claim that FN does better than the iterative conception at justifying the axioms in question. © 2007 Oxford University Press.
spellingShingle Paseau, A
Boolos on the justification of set theory
title Boolos on the justification of set theory
title_full Boolos on the justification of set theory
title_fullStr Boolos on the justification of set theory
title_full_unstemmed Boolos on the justification of set theory
title_short Boolos on the justification of set theory
title_sort boolos on the justification of set theory
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