Such an argument does of course represent a valuable truth; and it alone
harmonises with much in Kant’s maturer teaching;[437] but we must not
therefore conclude that it is also the teaching of the _Aesthetic_. The
_Critique_ contains too great a variety of tendencies, too rich a
complexity of issues, to allow of such simplification. It loses more
than it gains by such rigorous pruning of the luxuriant secondary
tendencies of its exposition and thought. And above all, this procedure
involves the adoption by the commentator of impossible responsibilities,
those of deciding what is essential and valuable in Kant’s thought and
what is irrelevant. The value and suggestiveness of Kant’s philosophy
largely consist in his sincere appreciation of conflicting tendencies,
and in his persistent attempt to reduce them to unity with the least
possible sacrifice. But in any case the logical interpretation
misrepresents this particular argument. Kant is not here distinguishing
between space in general and its specific modifications. He is
maintaining that no space relation can be revealed in sensation. It is
not only that the apprehension of any limited space presupposes the
representation of space as a whole. Both partial and infinite space are
of mental origin; sensation, as such, is non-spatial, purely subjective.
And lastly, the fact that Kant means to assert that space is not only
logically presupposed but is subjectively generated, is sufficiently
borne out by his frequent employment elsewhere in the _Aesthetic_ of
such phrases as “the subjective condition of sensibility,” “lying ready
in our minds,” and “necessarily preceding [as the form of the subject’s
receptivity] all intuitions of objects.”
=Second Argument.=--Having proved by the first argument that the
representation of space is not of empirical origin, Kant in the second
argument proceeds to establish the positive conclusion that it is _a
priori_.[438] The proof, when all its assumptions are rendered explicit,
runs as follows. _Thesis_: Space is a necessary representation, and
consequently is _a priori_. _Proof_: It is impossible to imagine the
absence of space, though it is possible to imagine it as existing
without objects to fill it. A representation which it is impossible for
the mind to be without is a necessary representation. But necessity is
one of the two criteria of the _a priori_. The proof of the necessary
character of space is therefore also a proof of its being _a priori_.