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Gauss' quadratic reciprocity theorem and mathematical fruitfulness

Studies in History and Philosophy of Science Part A 42 (3):410-415 (2011) Copy BIBT_EX

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University of Victoria

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Philosophy of Mathematics

Science, Logic, and Mathematics

Theories of Mathematics, Misc in Philosophy of Mathematics

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10.1016/j.shpsa.2010.09.002

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Citations of this work

Virtue theory of mathematical practices: an introduction.Andrew Aberdein, Colin Jakob Rittberg & Fenner Stanley Tanswell - 2021 - Synthese 199 (3-4):10167-10180.

Philosophy of mathematical practice: A primer for mathematics educators.Yacin Hamami & Rebecca Morris - 2020 - ZDM Mathematics Education 52:1113–1126.

Motivated proofs: What they are, why they matter and how to write them.Rebecca Lea Morris - 2020 - Review of Symbolic Logic 13 (1):23-46.

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References found in this work

Does mathematics need new axioms.Solomon Feferman, Harvey M. Friedman, Penelope Maddy & John R. Steel - 1999 - Bulletin of Symbolic Logic 6 (4):401-446.

Mathematical Method and Proof.Jeremy Avigad - 2006 - Synthese 153 (1):105-159.

Mathematical concepts: Fruitfulness and naturalness.Jamie Tappenden - 2008 - In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oxford University Press. pp. 276--301.

Mathematical concepts.James Tappenden - 2008 - In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oxford University Press.

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