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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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10separate <strong>the</strong>m. Basically, as Aristotle says [20], it was this: if <strong>the</strong> very nature <strong>of</strong> <strong>the</strong>Good c<strong>on</strong>sists in <strong>the</strong> One, <strong>the</strong>n <strong>the</strong> principle opposite to <strong>the</strong> One, namely <strong>the</strong>Multiplicity, must be <strong>the</strong> Evil; but Speusippus denied that <strong>the</strong>re can be evil, indeed<strong>the</strong> Evil, in <strong>the</strong> absolutely first principles. So he made <strong>the</strong> Good and <strong>the</strong> Evil to lie at<strong>the</strong> completi<strong>on</strong> <strong>of</strong> <strong>the</strong> derivati<strong>on</strong> <strong>of</strong> reality ra<strong>the</strong>r than at <strong>the</strong> beginning (like in <strong>the</strong>fully developed animal ra<strong>the</strong>r than at <strong>the</strong> seed and sperm) – to use <strong>the</strong> metaphorSpeusippus himself may have employed [21].We know, <strong>of</strong> course, from Aristotle (and Theophrastus ’ little metaphysicaltract), even if we could not see it already right in Plato’s dialogues, that ascending t<strong>of</strong>irst principles from <strong>the</strong> given via <strong>the</strong> presuppos iti<strong>on</strong>-ladder, and descending from<strong>the</strong>m in a derivati<strong>on</strong> attempt which aims at covering all reality and locatingeverything real at its appropriate place in <strong>the</strong> total Order <strong>of</strong> <strong>the</strong> Universe <strong>of</strong>Subsistence in general – that <strong>the</strong>se procedures were <strong>the</strong> preoccupat i<strong>on</strong> <strong>of</strong> <strong>the</strong> olderAcademy and <strong>of</strong> c<strong>on</strong>temporaneous Pythagorean circles. But how is this specificallyc<strong>on</strong>nected with our particular passage in D.?In fact <strong>the</strong>re were those, who denied any direct c<strong>on</strong>necti<strong>on</strong>, and accused D. <strong>of</strong>misunderstanding. Admirably enough <strong>the</strong>y even pointed at a passage in Aristotle,which, <strong>the</strong>y claimed, was misunderstood by D. [22]. The passage is in Met. N.1087b.25-33 (esp. b32, see also N. 1087b4-9), where admittedly <strong>the</strong> clause ἔσται γὰρ τὸ ἓν ὀλίγον matches well, in all externals, D.’s clause: οὐ γὰρ ἓν ὣς ἐλάχιστον.But in fact we have here just that kind <strong>of</strong> superficial interpretati<strong>on</strong> which marsso much in modern attempts at understanding ancient philosophy in general, andGreek Metaphysics in particular, and most especially Neoplat<strong>on</strong>ism. To see this clearlyin <strong>the</strong> present instance <strong>on</strong>e should firstly notice <strong>the</strong> extreme frivolity <strong>of</strong> Aristotle ’spoint here [23]. The argument is this: Some philosophers claim that a pair <strong>of</strong>c<strong>on</strong>traries ( ἐνάντια) are <strong>the</strong> ultimate principles <strong>of</strong> all reality. Som e (notablySpeusippus) maintain that this fundamental pair is <strong>the</strong> One and <strong>the</strong> πλῆθος. But <strong>the</strong>c<strong>on</strong>trary to Many is <strong>the</strong> Few (drawing <strong>on</strong> <strong>the</strong> ordinary-language oppositi<strong>on</strong> between<strong>the</strong> few and <strong>the</strong> many). Hence <strong>the</strong>ir One must be <strong>the</strong> Few. As if <strong>on</strong>e who wouldpropound <strong>the</strong> view c<strong>on</strong>cerning <strong>the</strong> ultimate nature <strong>of</strong> <strong>the</strong> c<strong>on</strong>trariety between Oneand Πλῆθος, could possibly mean by Πλῆθος <strong>the</strong> Many, instead <strong>of</strong> <strong>the</strong> obviouslyintended Multiplicity, whe<strong>the</strong>r large or small.

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