Idealization in Cassirer's philosophy of mathematics

Philosophia Mathematica 16 (2):151 - 181 (2008)
Abstract
The notion of idealization has received considerable attention in contemporary philosophy of science but less in philosophy of mathematics. An exception was the ‘critical idealism’ of the neo-Kantian philosopher Ernst Cassirer. According to Cassirer the methodology of idealization plays a central role for mathematics and empirical science. In this paper it is argued that Cassirer's contributions in this area still deserve to be taken into account in the current debates in philosophy of mathematics. For extremely useful criticisms on earlier versions I am grateful to B.P. Larvor and another anonymous journal referee. CiteULike Connotea Del.icio.us What's this?
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Citations of this work BETA
Thomas Mormann (2012). A Place for Pragmatism in the Dynamics of Reason? Studies in History and Philosophy of Science 43 (1): 27 - 37.
Thomas Mormann & Mikhail G. Katz (2013). Infinitesimals as an Issue of Neo-Kantian Philosophy of Science. HOPOS 3(2), The Journal of the International Society for the History of Phiilosophy of Science, 236 - 280 (2):236-280.
Jeremy Heis (2011). Ernst Cassirer's Neo-Kantian Philosophy of Geometry. British Journal for the History of Philosophy 19 (4):759 - 794.
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