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BODY AND PRACTICE IN KANT

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SPATIAL SCHEMATISM 185<br />

term ‘imagination’ and how it is used within Kant’s theory of<br />

schematism. I think it is absolutely necessary to do this if we are to arrive<br />

at a proper understanding of Kant’s schematism theory.<br />

6.4 Rossvær’s anti-mentalist approach<br />

A key point made by Rossvær is that some Kantian terms that at first<br />

sight appear to refer exclusively to an inner domain in fact do not do so<br />

after all. Rossvær gives special attention to the terms ‘intuition’ and<br />

‘imagination’. Central to his discussion of the term ‘intuition’ are some<br />

remarks on mathematics made by Kant in the Transcendental doctrine<br />

of method (A 729-30/B757-8). Kant here discusses what he calls ‘the<br />

construction of mathematical concepts in the intuition’. What kind of<br />

construction is this, Rossvær asks? One possible answer is that Kant is<br />

referring to constructions taking place in an inner mental space, or some<br />

abstract or ideal mathematical space other than the space we inhabit as<br />

embodied beings. 22<br />

Rossvær argues, however, that this interpretation is<br />

far from obvious. On the contrary, Kant presents a number of examples<br />

suggesting that the constructions in question are ordinary, external<br />

constructions taking place, for instance, by constructing geometrical<br />

figures on a piece of paper. If this is the case, then ‘intuition’ cannot be<br />

given a merely mental interpretation.<br />

Rossvær also discusses Kant’s claim that the apodictic nature of a<br />

geometrical proof is derived from the fact that such a proof is led by the<br />

intuition. Again he asks whether ‘intuition’ is here to be understood in a<br />

mental sense. At least one example, he argues, suggest that it should not.<br />

In a passage at A 716-17/B744-45. Kant discusses the Euclidean proof<br />

that the sum of the angles of a triangle is equal to two right angles. For a<br />

philosopher limited to conceptual analysis this is impossible to prove, he<br />

argues. For the geometer, however, the case is different. He simply<br />

constructs a triangle and then he proceeds by a series of constructive<br />

steps to prove his point. Kant gives a detailed account of these steps, and<br />

there is no doubt, Rossvær argues, that he is referring to overt<br />

constructions performed by an embodied agent. If this is what Kant<br />

means by a proof led by intuition [von der Anschauung geleitet], then<br />

‘intuition’ cannot be understood in a mental sense. Rather it seems to<br />

refer simply to the act of seeing what is immediately present before one’s<br />

22<br />

See Rossvær (1974), 92 for a further discussion of this view.

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