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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[151.] Notæ in Propoſit. XXXIII. XXXIV.
Page: 167 (129)
[152.] Notæ in Propoſit. XXXV.
Page: 168 (130)
[153.] Notæ in Prop. XXXVI.
Page: 169 (131)
[154.] Notæ in Prop. XXXVIII.
Page: 169 (131)
[155.] Notæ in Propoſit. XXXIX.
Page: 170 (132)
[156.] Notæ in Propoſit. XXXXVIII.
Page: 170 (132)
[157.] LIBRI QVINTI FINIS.
Page: 170 (132)
[158.] APOLLONII PERGAEI CONICORVM LIB VI. DEFINITIONES. I.
Page: 171 (133)
[159.] II.
Page: 171 (133)
[160.] III.
Page: 171 (133)
[161.] IV.
Page: 171 (133)
[162.] V.
Page: 171 (133)
[163.] VI.
Page: 171 (133)
[164.] VII.
Page: 171 (133)
[165.] VIII.
Page: 172 (134)
[166.] IX.
Page: 172 (134)
[167.] NOTÆ.
Page: 172 (134)
[168.] MONITVM.
Page: 175 (137)
[169.] SECTIO PRIMA Continens Propoſit. I. II. IV. & X. PROPOSITIO I.
Page: 176 (138)
[170.] PROPOSITIO II.
Page: 177 (139)
[171.] PROPOSITIO IV.
Page: 179 (141)
[172.] PROPOSITIO X.
Page: 179 (141)
[173.] Notæ in Propoſit. I.
Page: 179 (141)
[174.] Notæ in Propoſit. II.
Page: 180 (142)
[175.] Notæ in Propoſit. IV.
Page: 182 (144)
[176.] Notæ in Propoſit. X.
Page: 182 (144)
[177.] SECTIO SECVNDA Continens Propoſit. III. VI. VII. & IX. PROPOSITIO III.
Page: 184 (146)
[178.] PROPOSITIO VI.
Page: 185 (147)
[179.] PROPOSITIO VII.
Page: 185 (147)
[180.] PROPOSITIO IX.
Page: 186 (148)
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page |< < (167) of 458 > >|
205167Conicor. Lib. VI.223[Figure 223] B C a, pariterque latus re
224[Figure 224] ctum I F ad tranſuer ſum F
1121. lib. 1. b eſt vt quadratum E H ad
rectangulum F H b, igitur
D B ad B a eandem propor-
tionem habebit quàm I F ad
F b, & ideo figuræ axium
ſimiles erunt.
Notæ in Propoſit. XIII.
SInt axes earum B C, & inclinatus, ſeu tranſuerſus B a, & c. Addidi
22a verba, quæ in expoſitione propoſitionis deficiunt. Hyperbole, ſeu ellipſis A
B ſit axis B C, & inclinatus, ſeu tranſuerſus B a, & E F ſit parabole, cuius
axis F H, & c.
Alioquin ſit (ſi poſſi-
33b225[Figure 225] bile eſt) ſimilis vni ea-
rum, & minima ſimilis
earum figuræ, quæ non
ſunt ſimiles ſuis figuris:
deinde poſſumus produ-
cere in ſingulis ſectioni-
bus potentes, & c. Non
nulla verba ex hoc textu
expunxi vt ſuperuacanea
eiuſq; ſenſus hic eſt. Sie-
nim par abolæ E F ſimilis
eſt hyperbolæ, aut ellipſi A
B (ex definitione ſimilium
44Defin. 2. figurarum) duci poßunt
in vnaquaque duarum ſi-
milium ſectionum

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