Interpretative Erschlossenheit der endlichen Existenz und mathematische Unendlichkeit. Zur Oskar Beckers Phänomenologie des Transfiniten
Interpretative Erschlossenheit der endlichen Existenz und mathematische Unendlichkeit. Zur Oskar Beckers Phänomenologie des Transfiniten

Summary/Abstract: Th e paper attempts to elucidate and evaluate Oskar Becker’s search for a complementarity between the paradigm of constitutional analysis put forward by Heidegger’s hermeneutic phenomenology and constructivism as a meta-mathematical position suggesting criteria for existence of the mathematical objects. At stake is the issue of the possibility of an existential analytic of “the mathematical”. In this regard, a special attention is paid to the temporality of “mathematical existence”. The paper invites new forms of a dialogue between phenomenology and philosophy of mathematics.

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