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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108 Antinomy of Division<br />
"machine" can be decompounded into its parts, but it constitutes a<br />
functional nexus: the parts have a purposive relation to the whole<br />
for which they were determined. Aggregates do not contain such<br />
relations. According to Leibniz anorganic bodies are not machines<br />
that are composed of machines, but rather aggregates that are composed<br />
of machines and aggregates. 66<br />
Each part of matter can be thought of as a garden full of plants or as a pond<br />
full of fish. [...] And although the earth and the air interspersed between the<br />
plants of the garden and the water interspersed between the fish in the pond<br />
are not themselves plants or fish, they also contain them ...<br />
With the rejection of Leibniz's theorem of the actually infinite<br />
dividedness of matter Kant also rejects the corresponding concept of<br />
the organism or of the organic body. However, Kant's rejection goes<br />
farther than the distinction between phenomenon and noumenon<br />
demands. On the one hand according to Kant, though we have no<br />
justification for assuming an infinite number of parts, we can<br />
nonetheless exclude the possibility that in a finite process of dissection<br />
(in a possible experience) we will ever encounter a part that<br />
itself has no parts. On the other hand, however, Kant also asserts<br />
that in the case of organic bodies we can reliably expect that a finite<br />
process of dissection will arrive at parts that, while still divisible,<br />
are no longer organic, i.e. no longer internally structured.<br />
Kant considers the Leibnizian concept of organism as selfcontradictory<br />
due to the actual infinity involved:<br />
On the other hand, in the case of an organic body structured [gegliedert] to<br />
infinity, the whole is already represented by this concept as partitioned and<br />
yields to us, prior to all regress of division, an in itself determinate, yet infinite<br />
number [Menge] of parts. This, however, is self-contradictory. This<br />
infinite involution is regarded as a never to be completed (infinite) series<br />
and nonetheless in the same consideration as completed. (B*554-5)<br />
This objection naturally applies to Leibniz's theory of inorganic matter<br />
as well, but it cannot be circumvented by transforming the actually<br />
infinite dividedness into a potentially infinite regress of division.<br />
In organisms, according to Kant, the regress from organic whole to<br />
organic parts cannot be carried out to infinity (in infinitum).<br />
To assume that in every structured (organized) whole every part is in turn<br />
structured [gegliedert], and that in such a manner in the dissection of the<br />
parts to infinity, new articulated parts [Kunstteile] are always to be met<br />
with, in a word, that the whole is organized to infinity: this is quite incon-<br />
66 Monadology §§67-68; PPL, 649.