Infinity, Ideality, Transcendentality: The Idea in the Kantian Sense in Husserl and Derrida

Journal of the British Society for Phenomenology:1-16 (forthcoming)
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Abstract

When Derrida translated and commented on Husserl’s manuscript The Origin of Geometry in 1962, he gave a central place to what Husserl called the Idea “in the Kantian sense”. This article reflects on the use and function of this Idea in Derrida’s reading of Husserl. It critically interrogates the relationship between the Idea in the Kantian sense and mathematical ideality, as well as the use of this Idea in the interpretation of the Thing (Ding) and the stream of experience (Erlebnisstrom). In the centre of the discussion stands what Derrida calls “pure thinking”, on which he tries to ground the Idea in the Kantian sense.

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Author's Profile

TIll Grohmann
University of Heidelberg

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References found in this work

Logical Investigations.Edmund Husserl & J. N. Findlay - 1972 - Journal of Philosophy 69 (13):384-398.
La Mannigfaltigkeitslehre de Husserl.Claire Hill - 2009 - Philosophiques 36 (2):447-465.
La crise du sens et la phénoménologie. Autour de la « Krisis » de Husserl.Marc Richir - 1990 - Revue Philosophique de la France Et de l'Etranger 180 (3):566-567.
Les idéalités mathématiques. [REVIEW]J. I. Desanti - 1969 - Revue de Métaphysique et de Morale 74:357.

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