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Commentary on the Beginning of Damascius' De Primis Principiis

Commentary on the Beginning of Damascius' De Primis Principiis

Commentary on the Beginning of Damascius' De Primis Principiis

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24clearer, as <strong>the</strong> system is fur<strong>the</strong>r developed and articulated and <strong>the</strong> insight deepensaccordingly.This much however can be indicated here: if to be a principle <strong>of</strong> a fieldessentially divided by X and Y, is to be undividedly X and Y at <strong>on</strong>ce, clearly to be afur<strong>the</strong>r “principle” (i.e a fur<strong>the</strong>r necessary link in <strong>the</strong> chain <strong>of</strong> reality) but nei<strong>the</strong>r Xnor Y, is to be no proper principle at all, but bey<strong>on</strong>d a principle. We thus reachabsolute transcendence.6.5-7. The two different fundamental ways <strong>of</strong> co-ordinati<strong>on</strong> (that <strong>of</strong> <strong>the</strong> interc<strong>on</strong>necteditems <strong>of</strong> an ordered system, and that <strong>of</strong> <strong>the</strong> cause to its effect) are clearlyindicated here.B. 6.8-17. The sec<strong>on</strong>d argument hinges <strong>on</strong> what we have already said aboveabout <strong>the</strong> relati<strong>on</strong>ship <strong>of</strong> πάντα to <strong>the</strong>ir principle. If <strong>the</strong> One is still πάντα ἑνιαίως, itcannot be <strong>the</strong> absolutely primal ground <strong>of</strong> all reality; for whence did <strong>the</strong> πάντα comewhich <strong>the</strong> One is ἑνιαίως? Τὰ πάντα, we saw, cannot be something absolutelyultimate. Thus, <strong>the</strong> One (which is, aft er <strong>the</strong> proper fashi<strong>on</strong>, πάντα) is not yetsomething absolutely free from, and bey<strong>on</strong>d, <strong>the</strong> πάντα – which, as we saw, <strong>the</strong>absolutely primal ground <strong>of</strong> all reality must be. Fur<strong>the</strong>r, if <strong>the</strong> One is <strong>the</strong> simplestreality in whose absolute simplicity everything is “ resolved” or reduced and thusencompassed, <strong>the</strong>n it is <strong>the</strong> summit , <strong>the</strong> top point <strong>of</strong> <strong>the</strong> πολλά, and we again haveseen (in <strong>the</strong> discussi<strong>on</strong> <strong>of</strong> <strong>the</strong> problem posed at <strong>the</strong> very beginning <strong>of</strong> this work) thatthis cannot be <strong>the</strong> case with <strong>the</strong> ultimate ground which mus t be absolutely bey<strong>on</strong>d<strong>the</strong> πάντα.6.9. διακρινόμενα: about <strong>the</strong> triad ἡνωμένον – διακρινόμενον – διακεκριμένονand its significance, cf. <strong>the</strong> fourth secti<strong>on</strong>. This triad is in an important sense <strong>the</strong>fundamental form <strong>of</strong> <strong>the</strong> universal structure <strong>of</strong> reality according to D.6.9.-10. We have here an in timati<strong>on</strong> <strong>of</strong> <strong>the</strong> derivati<strong>on</strong>: ἕν – πολλά –ἡνωμένον – διακρινόμενον, which will occupy us very much at later stages <strong>of</strong> <strong>the</strong>development.6.10. subject <strong>of</strong> διακρίνεται, τὰ διακρινόμενα; subject <strong>of</strong> ἐξελίττεται, τὰπολλά.6.11-12. Τὰ πολλὰ are said to be after <strong>the</strong> One and not in <strong>the</strong> One; <strong>the</strong> Oneis said to be, in a certain way, τὰ πάντα. No tensi<strong>on</strong> really exists: τὰ πολλὰ are to bedistinguished from <strong>the</strong> πάντα. In fact, as we shall see, πολλότης (multiplicity as such)

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