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Here it is remarkable that, although we have no interest whatever in an Object,—i.e. its existence is indifferent to us,—yet its mere size, even if it is considered as formless, may bring a satisfaction with it that is universally communicable, and that consequently involves the consciousness of a subjective purposiveness in the use of our cognitive faculty. This is not indeed a satisfaction in the Object (because it may be formless), as in the case of the Beautiful, in which the reflective Judgement finds itself purposively determined in reference to cognition in general; but [a satisfaction] in the extension of the Imagination by itself.
If (under the above limitation) we say simply of an object "it is great," this is no mathematically definite judgement but a mere judgement of reflection upon the representation of it, which is subjectively purposive for a certain use of our cognitive powers in the estimation of magnitude; and we always then bind up with the representation a kind of respect, as also a kind of contempt for what we simply call "small." Further, the judging of things as great or small extends to everything, even to all109 their characteristics; thus we describe beauty as great or small. The reason of this is to be sought in the fact that whatever we present in intuition according to the precept of the Judgement (and thus represent aesthetically) is always a phenomenon and thus a quantum.
But if we call anything not only great, but absolutely great in every point of view (great beyond all comparison), i.e. sublime, we soon see that it is not permissible to seek for an adequate standard of this outside itself, but merely in itself. It is a magnitude which is like itself alone. It follows hence that the sublime is not to be sought in the things of nature, but only in our Ideas; but in which of them it lies must be reserved for the Deduction.
The foregoing explanation can be thus expressed: the sublime is that in comparison with which everything else is small. Here we easily see that nothing can be given in nature, however great it is judged by us to be, which could not if considered in another relation be reduced to the infinitely small; and conversely there is nothing so small, which does not admit of extension by our Imagination to the greatness of a world, if compared with still smaller standards. Telescopes have furnished us with abundant material for making the first remark, microscopes for the second. Nothing, therefore, which can be an object of the senses, is, considered on this basis, to be called sublime. But because there is in our Imagination a striving towards infinite progress, and in our Reason a claim for absolute totality, regarded as a real Idea, therefore this very inadequateness for that Idea in our faculty for estimating the magnitude of things of sense, excites in us the feeling of a supersensible faculty. And110 it is not the object of sense, but the use which the Judgement naturally makes of certain objects on behalf of this latter feeling, that is absolutely great; and in comparison every other use is small. Consequently it is the state of mind produced by a certain representation with which the reflective Judgement is occupied, and not the Object, that is to be called sublime.
We may therefore append to the preceding formulas explaining the sublime this other: the sublime is that, the mere ability to think which, shows a faculty of the mind surpassing every standard of Sense.
The estimation of magnitude by means of concepts of number (or their signs in Algebra) is mathematical; but that in mere intuition (by the measurement of the eye) is aesthetical. Now we can come by definite concepts of how great a thing is, [only]44 by numbers, of which the unit is the measure (at all events by series of numbers progressing to infinity); and so far all logical estimation of magnitude is mathematical. But since the magnitude of the measure must then be assumed known, and this again is only to be estimated mathematically by means of numbers,—the unit of which must be another [smaller] measure,—we can never have a first or fundamental measure, and therefore can never have a definite concept of a given magnitude. So the estimation of the magnitude of the fundamental measure must consist in this, that we can immediately apprehend it in intuition and use it by the111 Imagination for the presentation of concepts of number. That is, all estimation of the magnitude of the objects of nature is in the end aesthetical (i.e. subjectively and not objectively determined).
Now for the mathematical estimation of magnitude there is, indeed, no maximum (for the power of numbers extends to infinity); but for its aesthetical estimation there is always a maximum, and of this I say that if it is judged as the absolute measure than which no greater is possible subjectively (for the judging subject), it brings with it the Idea of the sublime and produces that emotion which no mathematical estimation of its magnitude by means of numbers can bring about (except so far as the aesthetical fundamental measure remains vividly in the Imagination). For the former only presents relative magnitude by means of comparison with others of the same kind; but the latter presents magnitude absolutely, so far as the mind can grasp it in an intuition.
In receiving a quantum into the Imagination by intuition, in order to be able to use it for a measure or as a unit for the estimation of magnitude by means of numbers, there are two operations of the Imagination involved: apprehension (apprehensio) and comprehension (comprehensio aesthetica). As to apprehension there is no difficulty, for it can go on ad infinitum; but comprehension becomes harder the further apprehension advances, and soon attains to its maximum, viz. the aesthetically greatest fundamental measure for the estimation of magnitude. For when apprehension has gone so far that the partial representations of sensuous intuition at first apprehended begin to vanish in the Imagination, whilst this ever proceeds to the apprehension of112 others, then it loses as much on the one side as it gains on the other; and in comprehension there is a maximum beyond which it cannot go.
Hence can be explained what Savary45 remarks in his account of Egypt, viz. that we must keep from going very near the Pyramids just as much as we keep from going too far from them, in order to get the full emotional effect from their size. For if we are too far away, the parts to be apprehended (the stones lying one over the other) are only obscurely represented, and the representation of them produces no effect upon the aesthetical judgement of the subject. But if we are very near, the eye requires some time to complete the apprehension of the tiers from the bottom up to the apex; and then the first tiers are always partly forgotten before the Imagination has taken in the last, and so the comprehension of them is never complete.—The same thing may sufficiently explain the bewilderment or, as it were, perplexity which, it is said, seizes the spectator on his first entrance into St. Peter's at Rome. For there is here a feeling of the inadequacy of his Imagination for presenting the Ideas of a whole, wherein the Imagination reaches its maximum, and, in striving to surpass it, sinks back into itself, by which, however, a kind of emotional satisfaction is produced.
