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  1. Intuitionism and Formalism.L. E. J. Brouwer - 1913 - Bulletin of the American Mathematical Society 20:81-96.
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  • Intuitionistic Remarks on Husserl’s Analysis of Finite Number in the Philosophy of Arithmetic.Mark van Atten - 2004 - Graduate Faculty Philosophy Journal 25 (2):205-225.
    Brouwer and Husserl both aimed to give a philosophical account of mathematics. They met in 1928 when Husserl visited the Netherlands to deliver his Amsterdamer Vorträge. Soon after, Husserl expressed enthusiasm about this meeting in a letter to Heidegger, and he reports that they had long conversations which, for him, had been among the most interesting events in Amsterdam. However, nothing is known about the content of these conversations; and it is not clear whether or not there were any other (...)
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  • Mathematics and phenomenology: The correspondence between O. Becker and H. Weyl.Paolo Mancosu & T. A. Ryckman - 2002 - Philosophia Mathematica 10 (2):130-202.
    Recently discovered correspondence from Oskar Becker to Hermann Weyl sheds new light on Weyl's engagement with Husserlian transcendental phenomenology in 1918-1927. Here the last two of these letters, dated July and August, 1926, dealing with issues in the philosophy of mathematics are presented, together with background and a detailed commentary. The letters provide an instructive context for re-assessing the connection between intuitionism and phenomenology in Weyl's foundational thought, and for understanding Weyl's term ‘symbolic construction’ as marking his own considered position (...)
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  • Weyl’s ‘agens theory’ of matter and the Zurich Fichte.Norman Sieroka - 2007 - Studies in History and Philosophy of Science Part A 38 (1):84-107.
    This paper investigates Hermann Weyl’s reception of philosophical concepts stemming from the German Idealist Johann Gottlieb Fichte. In particular, Weyl’s ‘agens theory’ of matter, which he held around 1925, will be looked at. In the extant literature, the—admittedly also important—influence of Husserl on Weyl has mainly been addressed. Thus, apart from investigating some detailed Fichtean inheritances in Weyl’s concepts of causality, chance and continuity, the general difference which Weyl saw between the philosophies of Fichte and Husserl will also be discussed. (...)
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  • Fichtean Circularity, Antifoundationalism, and Groundless System.Tom Rockmore - 1995 - Idealistic Studies 25 (1):107-124.
    For some time now I have been arguing that Fichte's theory can be read as circular, antifoundationalist, and systematic, and further arguing that it is the source of an epistemological revolution in philosophy. Fichte and most of his interpreters mainly see him as carrying forward the critical philosophy. But I see him as breaking with it in crucial ways in a profoundly innovative theory. The aim of this paper is to pull together aspects of this argument in a single place (...)
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  • (1 other version)Mathematische Existenz. Untersuchungen zur Logik und Ontologie mathematischer Phänomene.Becker Oskar - 1927 - Jahrbuch für Philosophie Und Phänomenologische Forschung 8:661.
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  • Die Bedeutung der Mathematik für die Philosophie bei Fichte.Knut Radbruch - 2003 - Fichte-Studien 22:251-263.
    Der weit gereiste Henrik Steffens schildert im vierten Band seiner zehnbändigen Autobiographie Was ich erlebte eine Begegnung mit Fichte gegen Ende des Jahres 1793.
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