Immanuel Kant's Critique of Pure Reason — trans. F. Max Müller

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page 126

The translator’s English as printed (F. Max Müller). The original-language text is not held; names are romanised as the translator printed them.

I shall call the synthesis of a series on the side of the conditions, beginning with the one nearest to a given phenomenon, and advancing to the more remote conditions, regressive; the other, which on the side of the conditioned advances from the nearest effect to the more remote ones, progressive. The former proceeds in antecedentia, the second in consequentia. Cosmological ideas therefore, being occupied with the totality of regressive synthesis, proceed in antecedentia, not in consequentia. If the latter should take place, it would be a gratuitous, not a necessary problem of pure reason, because for a complete comprehension of what is given us in experience we want to know the causes, but not the effects.

Transcendental Dialectic 333

In order to arrange a table of ideas in accordance with the table of the categories, we must take, firsty the two original quanta of all our intuition, time and space. Time is in itself a series (and the formal condition of all series), and in it, therefore, with reference to any given present, we have to distinguish a priori the antecedentia as conditions (the past) from the conseqiientia (the future).

Hence the transcendental idea of the absolute totality of [p. 412] the series of conditions of anything conditioned refers to time past only. The whole of time past is looked upon, according to the idea of reason, as a necessary condition of the given moment. With regard to space there is in it no difference between progressus and regressus, because all its parts exist together and form an aggregate, but no series.

We can look upon the present moment, with reference to time past, as conditioned only, but never as condition, because this moment arises only through time past (or rather through the passing of antecedent time). But as the parts of space are not subordinate to one another, but co-ordinate, no part of it is in the condition of the possibility of another, nor does it, like time, constitute a series in itself.

Nevertheless the synthesis by which we apprehend the many parts of space is successive, takes place in time, and contains a series.

And as in that series of aggregated spaces (as, for instance, of feet in a rood) the spaces added to a given space are always the condition of the limit of the preceding spaces, we ought to consider the measuring of a space also as a synthesis of a series of conditions of something given as conditioned, with this difference only, that the side of the [p. 413] conditions is by itself not different from the other side which comprehends the conditioned, so that regressus and

334 Transcendental Dialectic progressus seem to be the same in space. As however every part of space is limited only, and not given by another, we must look upon every limited space as conditioned also, so far as it presupposes another space as the condition of its limit, and so on. With reference to limitation therefore progressus in space is also regressiis, and the transcendental idea of the absolute totality of the synthesis in the series of conditions applies to space also. I may ask then for the absolute totality of phenomena in space, quite as well as in time past, though we must wait to see whether an answer is ever possible.

Secondly, reality in space, that is, matter, is something conditioned, the parts of which are its internal conditions, and the parts of its parts, its remoter conditions. W6 have therefore here a regressive synthesis the absolute totality of which is demanded by reason, but which cannot take place except by a complete division, whereby the reality of matter dwindles away into nothing, or into that at least which is no longer matter, namely, the simple ; consequently we have here also a series of conditions, and a progress to the unconditioned.

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