For a ‘Non-mathematical’ Learning of Mathematics. A Philosophical-Educational Reflection on Philosophical Inquiry and Mathematics Classes

Analytic Teaching and Philosophical Praxis 34 (1):1-15 (2013)
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Abstract

...that is, “Let no-one without knowledge of geometry enter:” the inscription displayed on the entrance to Plato’s Academy reminds us how close the relationships between mathematics1 and philosophy used to be. In this perspective, when we approach the issue of how philosophical inquiry can further maths’ teaching/learning, a sort of archaeological attitude is in order, which delves into the layers of a long history, plumbs the recondite depths of Western thought, and unearths what remains too often concealed either because it is taken for granted or because we have become unable to detect what constitutes the very way in which we think.

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Stefano Oliverio
University of Naples Federico II

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The Structure of Scientific Revolutions.Thomas S. Kuhn - 1962 - Chicago, IL: University of Chicago Press. Edited by Ian Hacking.
The Structure of Scientific Revolutions.David Bohm - 1964 - Philosophical Quarterly 14 (57):377-379.
Philosophy in the classroom.Matthew Lipman - 1980 - Philadelphia: Temple University Press. Edited by Ann Margaret Sharp & Frederick S. Oscanyan.
Exercices spirituels et philosophie antique.Pierre Hadot - 1972 - Paris: Etudes augustiniennes.
Philosophy in the Classroom.Matthew Lipman, Ann Margaret Sharp & Frederick S. Oscanyan - 1977 - Proceedings and Addresses of the American Philosophical Association 51 (2):213-214.

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