[p. 455]
|455| is itself again just as much a doubled relation, either the positive one of the subsisting of both or of the being-annihilated of both; but both that subsisting and this being-annihilated are to be understood only as partial, for were that subsisting of both absolute, there would be no relation of the two at all, and were the complete being-annihilated of both posited, there would not be a subsisting of both. This partial subsisting and partial being-negated of both – the opposing of a divisible I to a divisible not-I in the I, i.e. in the relation, for that very reason likewise partial – is the absolute principle of this philosophy. In the first, the positive relation, pure unity is called theoretical, in the negative relation practical reason; and because in the latter the negation of the opposition is the first, and unity therefore the more subsisting, but in the former the subsisting of the opposition is the first, and multiplicity therefore what subsists first and more, practical reason appears here as the real, theoretical reason however as the ideal. – But one sees that this determination belongs entirely to the opposition and to appearance; for pure unity, which is posited as reason, is admittedly negative, ideal, if the opposed, the many, which is thereby the unreasonable, absolutely has a subsisting, just as it appears as more subsisting and more real if the many is posited as negated or rather as to be negated. But that unreasonable many, as nature is posited against reason as pure unity, is unreasonable only because it is posited as the essenceless abstraction of the many and, on the other hand, reason as the essenceless abstraction of the one; considered in itself, however, both that many is absolute unity of the one and the many, as is this unity, and nature or theoretical reason, which is the many, as absolute unity of the one and the many, must rather, conversely, be determined as the real reason; the ethical, which is the unity, as absolute unity of the one and the many, however, as the ideal, because in

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