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  1. Kuhnian issues, scientific revolutions and the history of mathematics.Leo Corry - 1993 - Studies in History and Philosophy of Science Part A 24 (1):95-117.
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  • Proofs and refutations (IV).I. Lakatos - 1963 - British Journal for the Philosophy of Science 14 (56):296-342.
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  • Klein, Hilbert, and the Gottingen Mathematical Tradition.David E. Rowe - 1989 - Osiris 5:186-213.
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  • Neohumanism and the Persistence of Pure Mathematics in Wilhelmian Germany.Lewis Pyenson - 1983
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  • The legacy of Lakatos: Reconceptualising the philosophy of mathematics.Paul Ernest - 1997 - Philosophia Mathematica 5 (2):116-134.
    Kitcher and Aspray distinguish a mainstream tradition in the philosophy of mathematics concerned with foundationalist epistemology, and a ‘maverick’ or naturalistic tradition, originating with Lakatos. My claim is that if the consequences of Lakatos's contribution are fully worked out, no less than a radical reconceptualization of the philosophy of mathematics is necessitated, including history, methodology and a fallibilist epistemology as central to the field. In the paper an interpretation of Lakatos's philosophy of mathematics is offered, followed by some critical discussion, (...)
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  • Gesammelte Mathematische Abhandlung Vol.Felix Klein - 1921 - Springer Verlag.
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  • Fallibilism and the use of history in mathematics education.Eduard Glas - 1998 - Science & Education 7 (4):361-379.
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