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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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33[10] I say “<strong>of</strong> multiplicity” and “<strong>of</strong> distincti<strong>on</strong>”, not “<strong>of</strong> a multiplicity” o r “<strong>of</strong> adistincti<strong>on</strong>”, because at <strong>the</strong> level <strong>of</strong> abstracti<strong>on</strong> <strong>on</strong> which we move we have to dowith multiplicity or distincti<strong>on</strong> or whatever in general ( ἁπλῶς), in <strong>the</strong>ir abstractnature, and not with a particular multiplicity or distincti<strong>on</strong> etc. Evidently in orde r for<strong>the</strong>re to exist a specific multiplicity, <strong>the</strong> subsistence <strong>of</strong> multiplicity in general musthave been <strong>on</strong>tologically secured, as it were, in advance.[11] “At any rate” since <strong>the</strong> ἀριθμός may be any specific multiplicity inaccordance with standard Neoplat<strong>on</strong>ic usage.[12] Of every number = (in Neoplat<strong>on</strong>ic parlance) <strong>of</strong> every multiplicity which issubjoined to a principle from which it flows as <strong>the</strong> numbers flow from <strong>the</strong> unit. Not =<strong>of</strong> every number, like 3 or 4.[13] Of course <strong>the</strong>y include <strong>on</strong>es, but not <strong>the</strong> One; <strong>the</strong>y even include <strong>the</strong> <strong>on</strong>e(not <strong>the</strong> One) as opposed to <strong>the</strong> two or three, say; but not <strong>the</strong> One which is evenabove this oppositi<strong>on</strong> <strong>of</strong> <strong>the</strong> <strong>on</strong>e to any determinate or indeterminate multiplicity.This again will be treated fully later.[14] This in effect means that <strong>the</strong>re is no o<strong>the</strong>r dependence <strong>of</strong> B apart from<strong>the</strong> <strong>on</strong>e passing through A. And this is, ultimately, always <strong>the</strong> case with strictlyM<strong>on</strong>istic Systems. (By M<strong>on</strong>ism I understand <strong>the</strong> view according to which <strong>the</strong>re is <strong>on</strong>ly<strong>on</strong>e ultimate principle – not <strong>the</strong> vie w that <strong>the</strong>re is ultimately <strong>on</strong>ly <strong>on</strong>e sort <strong>of</strong>subsistents or realities or entities or things ). We shall have more to say <strong>on</strong> <strong>the</strong>philosophical meaning <strong>of</strong> M<strong>on</strong>ism later <strong>on</strong>.[15] I emphasize <strong>the</strong> singularity <strong>of</strong> D.’s positi<strong>on</strong>. But <strong>of</strong> course we are aware <strong>of</strong>its sy stematic c<strong>on</strong>necti<strong>on</strong> with cognate attempts to solve <strong>the</strong> same problems. Forinstance, to refer <strong>on</strong>ly to <strong>the</strong> obvious, it is normal Proclean doctrine that what is in<strong>the</strong> result καθ᾿ ὕπαρξιν is in <strong>the</strong> cause κατ᾿ αἰτίαν; and <strong>the</strong>re seems to be just adifference in formulati<strong>on</strong> between this and D. ’s view. Certainly I am <strong>the</strong> last to wishto argue from possibly accidental differences in formulati<strong>on</strong> to real disagreement indoctrine. If I insist <strong>on</strong> <strong>the</strong> matter, it is because I believe to be able to back <strong>the</strong>apparent difference by assigning a different “mechanism” for <strong>on</strong>tological derivati<strong>on</strong> toD. and, to remain within <strong>the</strong> example chosen, Proclus. But <strong>of</strong> this later.On <strong>the</strong> o<strong>the</strong>r hand, it should be noted that D does not seem to propound thisview in oppositi<strong>on</strong> to o<strong>the</strong>r Neoplat<strong>on</strong>ists. He c<strong>on</strong>trasts it to Speusippus’ c<strong>on</strong>cepti<strong>on</strong> –and even this in a qualified way ( ἔδοξε λέγειν 3.1). But again we must equally not

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