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Commentaria in Aristotelem graeca. Edita consilio et auctoritate ...

Commentaria in Aristotelem graeca. Edita consilio et auctoritate ...

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ou6s192 TOEMISTII IN PHYSIC. Z 4 [Arist. p. 234b 17— 235a 12]Xeuzw sivai, to os sv tco [xsXotvi; touto o£ 6 ©eocppotaxoi; dcTtopsi Siappn^or^v 381ev TU) rispi xtvr^asoi? Tcptoru) xat xoi? izq^JizaXg oj^Xov Tcapiaj^sv. to (xsvo'jv Xs-j'siv, (juc oux lativ ouoevo; aQpoa ficiaPoXr; /ai)' oXa za. [xopia ira-]pc(7rXr^at(o?, c(>A' £v Tiaaiv, sv oT? ctBpoa ooxsi 7iYV£!ji>at fiSxapoXi], to 3825 [A£V Ti Trpotepov jj-srotpaXAst jjispo?, to 6s uSTepov, xotl airl xou TryjYvyfxsvou^aXaxTO? xai lirl tou [xsXaivoasvou acuiiaTOS Ix r?!? axTivo?* t^ -(ap to 5SUTTOt&saxaTOV [XOplOV TtpcuTOV 7^ TO k-(^6zzpOV TOU TTjV XlVTjaiV IvoioovTo;*TO OS TauTot Xs'csiv 00 acp65pa dXyjDs?* Seuvuat *cap r^iiiv y) ai'ai>yjai?, otiYqvovTai Tivs? a&poai [xeTa^oXal atofiaxiov xal aXXoiwastc, xal 7:po; tyjv10 MsXt'acJou Maiv outco? sq ap"/r|; avTsDr^xotuev. 7.XX' ouos ixsivo ys, oti lo[XOVOV STTC Toiv XKTa TOkOV [i.STaPoXu)V TYjV OSlQlV AptSTOTsXy]^ ' 7T£TrOl7]T0tl •cpavspto; •(^p ''^-p'^ ttoivto; Xsyst tolJ [jt£Ta[3aXXovToc. a Totvuv tjjjlTv stt-TjXOsv £[? poT^Oeiav tc5 Xoyw), TauToc sanv. oi6ij.£i>a tov 'ApiaTOTsX'/jv Tcapi 15TuJv aOpoto; fjLSTapaXXovTtov, oTt otatpSTa egti xotl [xsy^'^'/? [J-'^iS^ Xoyou15 -poGOotaOai vor^aar si -j-ap aUpoto? sxsiva [xsTotPaXXsiv cpapisv, (5v ocTravTctToc [jipyj xal xai)' sva xpovov 7) dXXoiouTai tj atj^sTai, St^Xov 0)1; <strong>et</strong>tI tojvfxsp-/j Tivd xsxTYjji-svfov 7] T0ia6Ty] iizza'^ohq. Si os ouSsv xsxxrjTai [ispo?, 20TTui; dXXotoTxo av ajj-a xaQ-' oXa toc [xs'pvj; r/ toivuv ou touto soti fjisTa-PdXXstv dfypoa)? TO xaTa iravTot oaou Tot [xopic( [iSTaPocXXeiv r], <strong>et</strong> to20 dOpotug TOUTo scTiv, YsXoiov to C'/iTsTv, el SiatpsTa toc tokzotoc • oioTrsp 25'ApiarTOTsXvj? sttI jasv toutojv oXcus|i-Korqaaxo Xo^ov, <strong>et</strong>tI os t«jv 383xaTa Tous dXXou? TpoTrou? [xsTapaXXovTtov.Kivrjai? OS ot)(a); oiaipsTv^, sva [jlsv TpoTrov xto y^povcp, sTspov 6s xaTaTa? T«)V [jLspojv Tou xivoufxsvou [i6txd?] xivTJGEi?. T(o jASV o5v ^^povo) 6tat- 625 pSTYj '^tvETai xiVTjCi?, OTI Tj TiXsicuv Iv TrXsiovi xal ?) sXdTTOJV £V sXa'TTOVt,1 0£o'cppaCTo;] fr. 53 Witn<strong>in</strong>er d;:opp£l SL (aTTopel a) 2. 3 to piv ouv Xsy^'v7ctX.] haec contra Alexandrura esse adnot. Spengel Simpl. 968,30 sqq. 6 0£dicta (cf.EucppaoTj? 9£|j.(aTioc oux aTroof/ETat too 'AXe^^'vopou to 7.tX.). 4 aTiaaiv S ^vante oh om. L 5 [aevtoi SL (j.£Taj3otXX£iv Spengel Simplicii veibis 969,2obiter <strong>in</strong>spectis 7 £i)7:a9^aT£pov Laur. 85,14 (e Simplicio 968,24) 8 dXT]&£;M: (xXt]8^ WSL 10 dvTt9£ixafJi£v W exeTvo fi] cf. Simpl. 967,4 (xtve; cpaat)12 & (xoi'vuv om.) i?j[j.iv — (22) fxExapaXXovKov] exscr. Simpl. (6 6£|i.^aTios) 969,14 sqq.13 dpiGTOxEXTj S (<strong>et</strong> a Simplicii) post TiEpl add. fxEv Simplicii libri pra<strong>et</strong>er F14 xai |j.£yeSt] om. Simpl. 15 vofjiiaai Simpl. (quod <strong>in</strong> Themistio quoque restituendumputo) 15. 16 d'Travxa a[i.a xd fxEpir] Simpl. 16 xal om. L post/])(pdvov om. Simpl. 16. 17 iut x(Bv pipY] M marg. (yp.) W, <strong>et</strong> Simpl.: im (jtEprjL2a: Im Ti^paxos M text.: oxi rapaxa SLj 17 ante if] add. eaxiv Simpl.17. 18 pipos, TTU); Lga <strong>et</strong> Laur. 85,14, Simpl.: rspa; (superscr. p.£pos) M: [xipoi; W <strong>et</strong> Smarg. (yp.): Ti^pa? S text. Lj ; unde appar<strong>et</strong> Tidig oiim <strong>in</strong> rdpoa; corruptum fuisse, quaecorruptela alteram labem (v. 17. 18) traxit 18 post laxt add. x6 Simpl. (xo [XExapdXXovF) 19 xaxd TOvxa 6)j.oi3 MWS <strong>et</strong> A Simplicii: xd Trdvxa opoO L: xaxd xdzdvxa 6[j.oii Spengel: opoij xaxd Ttdvxa a Simplicii: opiou CFM Simplicii si Mg,Spengel e Simp).: ei? MjWSL 20 d&piuios L (ddpdtoc a) 21 6 'AptaxoxEXif]? Simpl.(pra<strong>et</strong>er a) ante Xoyov add. xov Simpl. oXio; ou8^] sic A Simplicii: oXiu?oux CM: oi)S',oXu)s aF 23 5e om. M 24 lotxdc seclusi, ut ab <strong>in</strong>terpolatore falsohue ex 193,1 translatum 25 ifj tiXeiiov £v ttXei'ovi] cf. Simpl. 969,30sqq.

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