Authors
Markus Kohl
University of North Carolina, Chapel Hill
Abstract
I examine how Kant argues for the transcendental ideality of space. I defend a reading on which Kant accepts the ideality of space because it explains our (actual) knowledge that mathematical judgments are necessarily true. I argue that this reading is preferable over the alternative suggestion that Kant can infer the ideality of space directly from the fact that we have an a priori intuition of space. Moreover, I argue that the reading I propose does not commit Kant to incoherent modal views. If we carefully distinguish between different senses of modality, the fact that our spatial form of intuition is (in some sense) contingent does not undermine the claim that this form can explain how our mathematical judgments are (in some sense) necessary.
Keywords Kant  Transcendental Idealism  A priori intuition  Space  Mathematical Necessity
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DOI 10.1111/ejop.12607
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Kant and the Exact Sciences.William Harper & Michael Friedman - 1995 - Philosophical Review 104 (4):587.
Problems From Kant.James van Cleve - 2002 - Philosophical Quarterly 52 (209):637-640.
Kant on the Inapplicability of the Categories to Things in Themselves.Markus Kohl - 2015 - British Journal for the History of Philosophy 23 (1):90-114.
Three Kinds of Rationalism and the Non-Spatiality of Things in Themselves.Desmond Hogan - 2009 - Journal of the History of Philosophy 47 (3):pp. 355-382.

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