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
4Four reasons are, in aporematic fashion, brought against the thesis. Allfollow from the essential nature of παντότης, given an assumption as to the nature ofthe Absolute first principle which D. in fact denies. I have underlined this assumptionin the following formulations.1) Πάντα include everything; for, that from wh ich nothing is out of it, is thetotality of everything subsisting in whichever way , the totality of all subsistence ἁπλῶς. But if the principle was beyond πάντων, since it is something subsisting insome way, then the πάντα would miss it, and therefore th ey would no longer beπάντα, contrary to the hypothesis. Hence the Abs olutely F irst Principle cannot bebeyond τῶν πάντων.2) Two moments are included in the nature of πάντα; two realities arepresupposed by the reality of πάντα; in still other words to th e same effect, in orderfor πάντα to be at all, to subsist at all, there must previously be present as asubsistent reality and therefore metaphysically available two other characters: theseare the πολλότης and the πέρας. For πάντα is nothing but πολλὰ πεπερασμένα [5],πολλὰ who have been limited so that to give, as it were, a well-rounded(subParmenidean) whole. The many, indefinite in themselves, are limited by a πέρας,and thus become all that subsists as reality, the sum total of reality. And so it isessentially involved in παντότης that it is a kind of ὅρος, of limit, and a certainπερίληψις (a certain “containing”); hence that which it applies to must be inclusive ofits limits, both lower (i.e. that which is farthest removed from the principle), andhigher. But the higher limit of a totality is the principle from which it stems. But thisprinciple is the absolutely primal principle; therefore the Absolutely FirstPrinciple cannot but be included in the totality whose first item, the beginning [6], i tis.3) There is a certain co-ordination not only in the orderly system produced bya principle or cause [7] (and every field in which the operation of one principle takesplace must eo ipso exhibit a certain order), but also between the very principle an dthe causatum. For something of the nature of πρός τι pertains to a principle, a causeor a first ( τὸ πρῶτον), in so far as for something to be a cause it must causesomething else and must bear the essential reference to that which it causes; andsimilarly for the principle and the first. Now wherever there is co-ordination, thereπάντα are to be found, as including all the co-ordinated items. But the Primal
5Principle is subject to that co-ordination , and therefore it must be contained inthe all-inclusive totality.4) Whatever is conceived in whichever way belongs to the πάντα [8]; but thePrimal Principle can be conceived in some way; therefore it is included inπάντα.2.7-3.5. Examination of the second alternative: that the First Principle iscontained in πάντα.Arguments against:1) 2.7-16. Everything is either a principle or something which subsists invirtue of a principle; for the division ἀρχή - ἀπ᾿ ἀρχῆς is exhaustive. Now if the πάνταinclude the primal principle they cannot be ἀπ᾿ ἀρχῆς, from a b eginning, from aprinciple in their totality, qua πάντα. But nor can they be a principle; for what wouldcome out of πάντα to set itself beside the absolute totality of everything? So theπάντα can neither be ἀπ᾿ ἀρχῆς, nor an ἀρχή – which is impossible. Everything elsebeing cogent, we can only raise the impossibility by abandoning the hypothesis thatthe Primal Principle is included in πάντα.2.8. The τι must be adverbial, construing: οὐκ ἂν ἡ ἀρχὴ εἴη τῶν πάντων =the ἀρχή in this case would not be a principle of πάντα (since it is included in πάντα).But it is tempting to adopt S a ’s reading (testified by R): οὐκ ἂν εἴη τις ἀρχὴ τῶνπάντων.2.15. τοῦτο sc. τὸ τῶν πάντων ἀποτέλεσμα. Meaning: even this would havebeen contained in πάντα (καὶ τοῦτο γὰρ ἦν ἂν ἐν τοῖς πᾶσιν).2) 2.17-3.5. This part is divided into three unequal subparts. First (a) there isthe argument against the second alternative briefly expounded (2.17-18). Then (b)comes a possible rejoinder to the argument (2.18-21). And (c) the rest is o ccupiedwith an elaborate refutation of the rejoinder, which necessarily employs some notionsthat will be fully clarified only later on, in the appropriate section of the work.a) Some multiplicity and distinction is of the essence of πάντα. For παντότηςimplies inclusion into one totality of many items distinct among themselves in someway or other. Now if there was no principle outside the πάντα and prior to them,πάντα would be the first given reality, the ultimate datum in the explanation of theUniverse. But this is impossible [9] (2.18: πῶς οὖν … ἐξεφάνη; with emphasis on ε
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4Four reas<strong>on</strong>s are, in aporematic fashi<strong>on</strong>, brought against <strong>the</strong> <strong>the</strong>sis. Allfollow from <strong>the</strong> essential nature <strong>of</strong> παντότης, given an assumpti<strong>on</strong> as to <strong>the</strong> nature <strong>of</strong><strong>the</strong> Absolute first principle which D. in fact denies. I have underlined this assumpti<strong>on</strong>in <strong>the</strong> following formulati<strong>on</strong>s.1) Πάντα include everything; for, that from wh ich nothing is out <strong>of</strong> it, is <strong>the</strong>totality <strong>of</strong> everything subsisting in whichever way , <strong>the</strong> totality <strong>of</strong> all subsistence ἁπλῶς. But if <strong>the</strong> principle was bey<strong>on</strong>d πάντων, since it is something subsisting insome way, <strong>the</strong>n <strong>the</strong> πάντα would miss it, and <strong>the</strong>refore th ey would no l<strong>on</strong>ger beπάντα, c<strong>on</strong>trary to <strong>the</strong> hypo<strong>the</strong>sis. Hence <strong>the</strong> Abs olutely F irst Principle cannot bebey<strong>on</strong>d τῶν πάντων.2) Two moments are included in <strong>the</strong> nature <strong>of</strong> πάντα; two realities arepresupposed by <strong>the</strong> reality <strong>of</strong> πάντα; in still o<strong>the</strong>r words to th e same effect, in orderfor πάντα to be at all, to subsist at all, <strong>the</strong>re must previously be present as asubsistent reality and <strong>the</strong>refore metaphysically available two o<strong>the</strong>r characters: <strong>the</strong>seare <strong>the</strong> πολλότης and <strong>the</strong> πέρας. For πάντα is nothing but πολλὰ πεπερασμένα [5],πολλὰ who have been limited so that to give, as it were, a well-rounded(subParmenidean) whole. The many, indefinite in <strong>the</strong>mselves, are limited by a πέρας,and thus become all that subsists as reality, <strong>the</strong> sum total <strong>of</strong> reality. And so it isessentially involved in παντότης that it is a kind <strong>of</strong> ὅρος, <strong>of</strong> limit, and a certainπερίληψις (a certain “c<strong>on</strong>taining”); hence that which it applies to must be inclusive <strong>of</strong>its limits, both lower (i.e. that which is far<strong>the</strong>st removed from <strong>the</strong> principle), andhigher. But <strong>the</strong> higher limit <strong>of</strong> a totality is <strong>the</strong> principle from which it stems. But thisprinciple is <strong>the</strong> absolutely primal principle; <strong>the</strong>refore <strong>the</strong> Absolutely FirstPrinciple cannot but be included in <strong>the</strong> totality whose first item, <strong>the</strong> beginning [6], i tis.3) There is a certain co-ordinati<strong>on</strong> not <strong>on</strong>ly in <strong>the</strong> orderly system produced bya principle or cause [7] (and every field in which <strong>the</strong> operati<strong>on</strong> <strong>of</strong> <strong>on</strong>e principle takesplace must eo ipso exhibit a certain order), but also between <strong>the</strong> very principle an d<strong>the</strong> causatum. For something <strong>of</strong> <strong>the</strong> nature <strong>of</strong> πρός τι pertains to a principle, a causeor a first ( τὸ πρῶτον), in so far as for something to be a cause it must causesomething else and must bear <strong>the</strong> essential reference to that which it causes; andsimilarly for <strong>the</strong> principle and <strong>the</strong> first. Now wherever <strong>the</strong>re is co-ordinati<strong>on</strong>, <strong>the</strong>reπάντα are to be found, as including all <strong>the</strong> co-ordinated items. But <strong>the</strong> Primal