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  1. Alexandre Koyré im “Mekka der Mathematik”.Paola Zambelli - 1999 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 7 (1):208-230.
    In 1909 A. Koyré (1892–1964) came to Göttingen as an exile and there became a student of Edmund Husserl and other philosophers (A. Reinach, M. Scheler): already before leaving his country Russia Koyré read Husserl'sLogical Investigations, a text which interested greatly Russian philosophers and was translated into Russian in the same year. As many other contemporary philosophers, in Göttingen they were discussing on the fundaments of mathematic, Cantor's set theory and Russell's antinomies. On this problems Koyré wrote a long paper (...)
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  • When series go in indefinitum, ad infinitum and in infinitum concepts of infinity in Kant’s antinomy of pure reason.Silvia De Bianchi - 2015 - Synthese 192 (8):2395-2412.
    In the section of the Antinomy of pure Reason Kant presents three notions of infinity. By investigating these concepts of infinity, this paper highlights important ‘building blocks’ of the structure of the mathematical antinomies, such as the ability of reason of producing ascending and descending series, as well as the notions of given and givable series. These structural features are discussed in order to clarify Ernst Zermelo’s reading of Kant’s antinomy, according to which the latter is deeply rooted in the (...)
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