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KANT'S CRITIQUE OF TELEOLOGY IN BIOLOGICAL EXPLANATION

KANT'S CRITIQUE OF TELEOLOGY IN BIOLOGICAL EXPLANATION

KANT'S CRITIQUE OF TELEOLOGY IN BIOLOGICAL EXPLANATION

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Antinomy of Division 97<br />

then not be something unconditioned but rather merely something<br />

that could not itself condition anything else. Thus the antinomy of<br />

division, the Second Antinomy, would just disappear; for it is impossible<br />

for both the division and the composition of matter to be a<br />

regress.<br />

For the argument made in this study it is important to note<br />

that Kant runs into difficulties with his own sytematics here by presupposing<br />

that the parts condition the whole. He ventures no argument<br />

in the Critique of Pure Reason as to why this must be the case.<br />

The problem is covered up by calling the spatial composition of the<br />

world a regress — in violation of the definition of the concept.<br />

2.4 The Antinomy of Division<br />

The Second Antinomy like the First is resolved as a contrary<br />

opposition. It is easily recognized as a presentation of the opposition<br />

between the Newtonian and the Leibnizian theory of matter and is<br />

the only antinomy in which Kant rather clearly wins a round<br />

against Leibniz. The question at issue is whether there are simple,<br />

indivisible, ultimate particles of matter (atoms) or whether matter is<br />

actually divided up into infinity. Kant's resolution will be the suggestion<br />

that matter be considered as infinitely divisible but not<br />

infinitely divided. Three points have to be clarified with regard to<br />

this antinomy before we can proceed: 1) Why the division of a whole<br />

must be called a regress in the first place; 2) Why the division of a<br />

body can be called a regress in infinitum (not merely in indefinitum);<br />

and 3) what Kant rejects in Leibniz' conception of the organism.<br />

However, since there has been a great deal of misunderstanding<br />

of this antinomy in connection with the concept of 'monad', I<br />

shall also take up the question of the antinomy's relation to Leibniz's<br />

'monadology', as soon as I have briefly reported Kant's formulation<br />

of the antinomy.<br />

As presented in the Critique of Pure Reason, the antinomy of<br />

division reads:<br />

Thesis<br />

Every composite substance in the world is made up of simple parts, and<br />

nothing anywhere exists save the simple or what is composed of the<br />

simple. (B462)

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