Apollonius <Pergaeus>, Apollonii Pergaei Conicorvm Lib. V. VI. VII. paraphraste Abalphato Asphahanensi : nunc primum editi ; additvs in calce Archimedis assvmptorvm liber, ex codibvs arabicis mss Abrahamus Ecchellensis Maronita latinos reddidit, Jo. Alfonsvs Borellvs curam in geometricis versione contulit & [et] notas vberiores in vniuersum opus adiecit

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[241.] Notæ in Propoſit. XXVIII.
[242.] LEMMAX.
[243.] SECTIO VNDECIMA Continens Propoſit. XXIX. XXX. & XXXI. PROPOSTIO XXIX.
[244.] PROPOSITIO XXX.
[245.] PROPOSITIO XXXI.
[246.] Notæ in Propoſit. XXIX.
[247.] Notæ in Propoſit. XXX.
[248.] Notæ in Propoſit. XXXI.
[249.] LIBRI SEXTI FINIS.
[250.] DEFINITIONES. I.
[251.] II.
[252.] III.
[253.] IV.
[255.] VI.
[256.] VII.
[257.] VIII.
[258.] NOTÆ.
[259.] SECTIO PRIMA Continens Propoſit. I. V. & XXIII. Apollonij. PROPOSITIO I.
[260.] PROPOSITIO V. & XXIII.
[261.] Notæ in Propoſit. I.
[262.] Notæ in Propoſit. V. & XXIII.
[263.] SECTIO SECVNDA Continens Propoſit. II. III. IV. VI. & VII. Apollonij. PROPOSITIO II. & III.
[264.] PROPOSITIO IV.
[265.] PROPOSITIO VI. & VII.
[266.] Notæ in Propoſit. II. III.
[267.] Notæ in Propoſit. IV.
[268.] Notæ in Propoſit. VI. & VII.
[269.] SECTIO TERTIA Continens Propoſit. Apollonij VIII. IX. X. XI. XV. XIX. XVI. XVIII. XVII. & XX.
[270.] Notæ in Propoſit. VIII.
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319281Conicor. Lib. VII. conſtructio, quæ deficit in hac propoſitione, vt nimirum ſenſus continuatus ſit
à punctis M, A, I educatur ad axim perpẽdiculares M R, A Q, &
I S ſecãtes
diametros in R, Q, &
S, & A Q, I M ſe mutuò ſecent in K, erit I S
ordinatim ad axim applicata, &
A Q, ſicuti etiam I M contingit ſectionem.
vocat autem Interpres rectam lineam M S, quæ inter tangentem, & ordinatam
interijcitur Contentam, atque D S vocat Inuerſam.
Notæ in Propoſit. VI. & VII.
SI addatur duabus extremitatibus tranſuerſæ, aut inſiſtant ad duas ex-
11a tremitates recti, aut diminuatur à duabus extremitatibus inclinati A,
370[Figure 370]&
C duo intercepta, & c. Expungo verba appoſititia. Aut inſiſtat ad duas
extremitates recti;
quæ ſenſum perturbant.
Educamus I M tangentem, & I S perpendicularem. Et quia A D eſt
22b æqualis D C, &
c. Ideſt Educamus I M contingentem ſectionem in I, quæ
371[Figure 371]

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