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Axiomatizing a Category of Categories.

. J. Symb. Log., 56 (4): 1243-1260 (1991)

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Maité Colin

Samuel Colin

Hansjoachim Colin

Carmen Colinas Schwarz

Adelaida Colina

 

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Anti-foundation and self-reference.. J. Philosophical Logic, 22 (1): 19-28 (1993)Failure of Cartesian Closedness in NF.. J. Symb. Log., 57 (2): 555-556 (1992)Axiomatizing a Category of Categories.. J. Symb. Log., 56 (4): 1243-1260 (1991)Defining sets as sets of points of spaces.. J. Philosophical Logic, 17 (1): 75-90 (1988)The Rising Sea: Grothendieck on Simplicity and Generality. (мая 2003)What does it take to prove Fermat's Last Theorem? Grothendieck and the logic of number theory.. Bull. Symb. Log., 16 (3): 359-377 (2010)Foundations as Truths which Organize Mathematics.. Rev. Symb. Log., 6 (1): 76-86 (2013)The large structures of Grothendieck founded on finite order arithmetic. (2011)cite http://arxiv.org/abs/1102.1773arxiv:1102.1773Comment: Adds the optimality observation: this is the weakest possible foundation for these tools. The exposition is clarified, the set theory better motivated, and some proofs made fuller.Elementary Categories, Elementary Toposes. Oxford Logic Guides Clarendon Press ; Oxford University Press, (1992)The last mathematician from Hilbert's Göttingen: Saunders Mac Lane as philosopher of mathematics. British J. Philos. Sci., 58 (1): 77--112 (2007)