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PROCLUS, THE PLATONIC SUCCESSOR

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to the form of the incorporeal essence, and that<br />

which subsists according to the form of body.<br />

But you will speak rightly if you say, that of<br />

the things produced, these indeed are definite<br />

on account of the one, but those are indefinite<br />

on account of infinity. For neither are beings<br />

which have a necessary existence without<br />

infinity, nor such as are contingent without<br />

bound a . For the latter are entirely terminated in<br />

the bound of necessity, and the former, being<br />

eternal essences from a necessity of nature,<br />

a Morbeka's version of this sentence is, " Nam<br />

necessariis entibus expertibus infinitate, neque<br />

contingentibus termino." But for " Nam necessariis," it<br />

is necessary to read, conformably to the above<br />

translation, Nam neque necessariis.<br />

[19]<br />

participate of infinite power a . Or whence do<br />

they derive this perpetuity, and an invariable<br />

sameness of subsistence? Here, indeed, the one<br />

predominating, and, on account of this, causing<br />

that which is generated to be necessary, and<br />

being the cause of the colligation of the<br />

infinite; but there the infinite predominating,<br />

and causing the one to be diminished, through<br />

flying from the infinite, which runs above it,<br />

and comprehends it in its embrace. Providence,<br />

however, possesses a knowledge of both these,<br />

though, as we have already said, its knowledge<br />

is according to that which is more excellent<br />

than the things which it knows b , and<br />

antecedently comprehending in its knowledge a<br />

power productive of the peculiarity of each,<br />

and causing this thing to be characterized by<br />

bound, but that by infinity.<br />

Every bound, therefore, is from thence, and<br />

every infinity, whether in incorporeal natures,<br />

or in bodies; and, in like manner, that which<br />

consists of both these is from thence derived.<br />

Hence also the knowledge both of simple and

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