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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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23sec<strong>on</strong>dary, as <strong>the</strong> eminent to <strong>the</strong> inferior (in degree or kind), as <strong>the</strong> possessi<strong>on</strong> to <strong>the</strong>privati<strong>on</strong>: <strong>the</strong>y are ra<strong>the</strong>r both positive natures, perfected to <strong>the</strong> same degree each inits own kind and manner, pitched, as it were, <strong>on</strong>e against <strong>the</strong> o<strong>the</strong>r <strong>on</strong> <strong>the</strong> samet<strong>on</strong>e; <strong>the</strong>y corresp<strong>on</strong>d to each o<strong>the</strong>r, <strong>the</strong>y are not subordinated <strong>the</strong> <strong>on</strong>e to <strong>the</strong> o<strong>the</strong>r.The field, qua <strong>the</strong> field which it is, must have a transcendent principle, <strong>the</strong>cause <strong>of</strong> its immanent principle <strong>of</strong> ordering. And since X and Y essentially divide <strong>the</strong>field, being thus a cardinal comp<strong>on</strong>ent <strong>of</strong> <strong>the</strong> prevai ling order, <strong>the</strong>ir so doing, and<strong>the</strong>refore <strong>the</strong>ir natures enabling <strong>the</strong>m to so do, must equally well proceed from <strong>the</strong>said principle. This principle being bey<strong>on</strong>d <strong>the</strong> initial field, and thus exempt from <strong>the</strong>order which it creates, cannot be ei<strong>the</strong>r X or Y. X an d Y, as disjoint but c<strong>on</strong>nectedreality-c<strong>on</strong>tents, appear for <strong>the</strong> first “time” in <strong>the</strong> chain <strong>of</strong> reality o n <strong>the</strong> level <strong>of</strong> thatinitial field . But still <strong>the</strong>y must come from somewhere; and, fur<strong>the</strong>r, <strong>the</strong>y mustalready be in that from which <strong>the</strong>y come in order to be able to come at all andmanifest <strong>the</strong>mselves primarily and for <strong>the</strong> first “time” in <strong>the</strong> said field [53].C<strong>on</strong>sequently, since <strong>the</strong> principle <strong>of</strong> <strong>the</strong> field must be X and Y, but cannot be so in<strong>the</strong> divided way in which <strong>the</strong> field itself is X and Y, it must be X a nd Y in anundivided fashi<strong>on</strong>, it must possess X and Y in <strong>the</strong>ir unity which is seen thus to bepresupposed by <strong>the</strong>ir separated subsistence. X and Y, we said, are present in <strong>the</strong>initial field as divided by intrinsically c<strong>on</strong>nected reality-c<strong>on</strong>tents; here, in th e principle<strong>of</strong> <strong>the</strong> field, <strong>the</strong> divisi<strong>on</strong> disappears, and <strong>the</strong> intrinsic c<strong>on</strong>necti<strong>on</strong> is transformed intoundivided unitedness, which is really but <strong>the</strong> cause <strong>of</strong> <strong>the</strong> c<strong>on</strong>nected separatedness.So we have <strong>the</strong> field, whose formal expressi<strong>on</strong> (in so far as its structur e isc<strong>on</strong>cerned, and with reference to what was assumed as an essential feature <strong>of</strong> thatstructure, namely <strong>the</strong> specific interc<strong>on</strong>nectedness <strong>of</strong> X and Y), may be given as“ei<strong>the</strong>r X or Y ”. And we have <strong>the</strong> field ’s principle, whose corresp<strong>on</strong>ding formalexpressi<strong>on</strong> we saw must be “both X and Y ” [54]. Is <strong>the</strong>re anything else in <strong>the</strong>present c<strong>on</strong>necti<strong>on</strong> to which we must proceed in however dark a way?D.’s c<strong>on</strong>tenti<strong>on</strong> is that <strong>the</strong>re is; that bey<strong>on</strong>d <strong>the</strong> principle which is both X and Yat <strong>on</strong>ce, <strong>the</strong>re must be ano<strong>the</strong>r which can be said to be nei<strong>the</strong>r X , nor Y, nor even Xand Y, which <strong>the</strong>refore, in a certain sense must be nei<strong>the</strong>r X nor Y , exhaustivethough X and Y are, as we assumed at <strong>the</strong> beginning. Three reas<strong>on</strong>s are given herefor this necessity – but <strong>the</strong> significance will gradua lly become more and fuller and

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