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20 KS^NIKSiN 8\ TtQos AH, deLKtaov, oti 7] dccc t^v K, A 6v^7tsa£itat tB trj EZ to^fj xal tij dvtLKSLêvr^, xal at anb rc5i/ 6v^7tt(60S(x)V STtl to z/ iq)dipovtaL tcov T0|[ic5i/. sata drj dvtLKSLfisvrj 7^ M, xal djto tov z/ TJxd^co- 5 0av scpaTtto^svaL tcjv to^mv at z^M, z/Z", Tial im- ^svx^stea rj M2J, sl dvvatov, ^rj sq%s6%^(o dLo, tcjv K^ A, aAA' rjtOL dLcc tov stsQOv avtGiv r/ dt' ov8stSQOV. iQ%s6%G} TtQotSQOv dttt Tov K ical ts^vstG) tr]v ZH 10 Kata to X. sGtLV aQa, (X)g rj Z^ TtQog ^H, rj XZ TtQog XH' ojtSQ atoTtov vTtoKSLtaL yaQ^ G>g rj Z^ jtQog ^H, rj ZA JtQog AH idv ds ^rjds dt' stsQOv tcov K, A sQxrjtaL ri ME^ i(p^ sxatsQag tmv E^, ^Z to ddvvatov CvyLâCvSL. 16 Ly\ Tcjv avtc5v ovtcov idv to /1 6r\yiSL0V iiti ^Lag tav ddv^Tttcotov fj, Tcal td koLitd td avtd VTtaQxrj, rj dtd rtov dLaLQs0scov dyo^svrj TtaQdlkrjkog sGtat tfj d6v^- Tttcotci), icp' rjg i6tL ro Orifistov, Kal ixPaXXo^svrj 6v^- 20 7t£6SLtaL tfj to(ifj, xal ^ dTto f^g 6v^7ttco6sc!)g i7tl tb 6rj^stov dyo^svrj i(pdipstaL trjg to^rjg, s6tG) ydQ vstsQôXri xal d6v^7ttG)toL, Tcal SLlT^cpdô i7t\ ^LCcg tcjv d6v^7ttcotG)v tb z/, xal 6Lrix%G)6av ai svd^staL %al dLrjQri^d^coâv, (hg SLQr^taL^ xal rjx^co aTtb 25 tov ^ i(pa7ttoii£vrj trjg t0[irjg rj /^B, kdyco, ott 7] 2. Tf] om. c; X7i XE Halley. 4. 8ri\ 8s Vp; corr. Halley. 6. 17] cpv, euan.V. 11. Zz/] Ed Y, SJ p; corr. Memus. 12. ZA] ^, EAY. AH] ^, dHY. 24. 8Lj]Qi]6d-(06ccv'\ p, Sltjq-^^&co V.
CONICORUM LIBER IV. 21 EZ et <strong>cum</strong> sectione opposita concurrere, et rectas a punctis concursus ad /1 ductas sectiones contingere. opposita igitur sit Mj et a zl sectiones contingentes ducantur z/ik/, Ê, ductaque MH, si fieri potest, per iC, A ne cadat, sed aut per alterutrum aut per neutrum eorum. prius per K cadat et rectam ZH m X secet. itaque [III, 37] Zz/ : JH=XZ : est; supposuimus enim, esse ZJ'.^H=ZA:AH XH, quod absurdum sin per neutrum punctorum K, A cadit MZy in utraque E/l, AZ absurdum euenit. XIIL lisdem positis si punctum A in alterutra asymptotarum positum est, et reliqua eadem supponuntur, recta per puncta diuisionis ducta parallela erit asymptotae, in qua punctum positum est, et producta <strong>cum</strong> sectione concurret, et recta a puncto concursus ad punctum ducta sectionem sit continget. enim hyperbola asymptotaeque, et in alterutra asymptotarum sumatur A, producanturque rectae et diuidantur, sicut dictum est, a A autem sectionem
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(D s APOLLONIl PERGAEI QUAE GEAECE
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PEAEFATIO. Praeter librum lY Conico
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AB PRAEFATIO. V 3. cod. Paris. Gr.
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PRAEFATIO. VII II p. 306, 2 A, B] A
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; PRAEFATIO. IX pro nACGON, p. 202,
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PROLEGOMENA. Cap. I. De codieibus C
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PROLEGOMENA. XIII Apollonii Conic.
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PROLEGOMENA. XV codicum illorum XXV
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: PROLEGOMENA. XVH in Galliam cum c
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PROLEGOMENA. XIX i-n — om., ov 8i
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PEOLEGOMENA. XXI Ss 24; p. 4, 13 6v
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PROLEGOMENA. XXIII p. U, 2 Tf^vovaL
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PROLEGOMENA. XXV p. 166, 2 dvo] pos
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PROLEGOMENA. XXVII p. 292, 20 ^Z] s
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PROLEGOMENA. XXIX I p. 410, 16 eatc
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PROLEGOMENA. XXXI obstat, quomiims
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p. 74, 15 AHT] ABF PROLEGOMENA. LII
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