Toward the "Principles of Mathematics" 1900-02
Routledge (1993)
| Abstract | This volume shows Bertrand Russell in transition from a neo-Kantian and neo-Hegelian philosopher to an analytic philosopher of the highest rank. During this period, his research centered on writing The Principles of Mathematics. The volume draws together previously unpublished drafts which shed light on Russell's struggle to accept Cantor's notion of continuum as well as Russell's infinite ordinal and cardinal numbers. It also includes the first version of Russell's Paradox. | |||||||||
| Keywords | Mathematics Philosophy Liar paradox | |||||||||
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| Buy the book | $255.30 new (25% off) $336.00 direct from Amazon $371.23 used Amazon page | |||||||||
| Call number | QA8.6.R91 1983 vol. 3 | |||||||||
| ISBN(s) | 0415094054 | |||||||||
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Kevin C. Klement, Russell-Myhill Paradox. Internet Encyclopedia of Philosophy.
Boudewijn de Bruin (2008). Wittgenstein on Circularity in the Frege-Russell Definition of Cardinal Number. Philosophia Mathematica 16 (3):354-373.
James Levine (2001). On Russell's Vulnerability to Russell's Paradox. History and Philosophy of Logic 22 (4):207-231.
André Fuhrmann (2002). Russell's Way Out of the Paradox of Propositions. History and Philosophy of Logic 23 (3):197-213.
André Fuhrmann (2002). Russell's Way Out of the Paradox of Propositions. History and Philosophy of Logic 23 (3):197-213.
Kevin C. Klement (2001). Russell's Paradox in Appendix B of the Principles of Mathematics : Was Frege's Response Adequate? History and Philosophy of Logic 22 (1):13-28.
Godehard Link (ed.) (2004). One Hundred Years of Russell's Paradox: Mathematics, Logic, Philosophy. Walter De Gruyter.
Paul Benacerraf & Hilary Putnam (eds.) (1983). Philosophy of Mathematics: Selected Readings. Cambridge University Press.
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