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

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

Table of figures

[Figure 171]

[Figure 172]

[Figure 173]

[Figure 174]

[Figure 175]

[Figure 176]

[Figure 177]

[Figure 178]

[Figure 179]

[Figure 180]

[Figure 181]

[Figure 182]

[Figure 183]

[Figure 184]

[Figure 185]

[Figure 186]

[Figure 187]

[Figure 188]

[Figure 189]

[Figure 190]

[Figure 191]

[Figure 192]

[Figure 193]

[Figure 194]

[Figure 195]

[Figure 196]

[Figure 197]

[Figure 198]

[Figure 199]

[Figure 200]

171133

APOLLONII PERGAEI

CONICORVM LIB VI.

DEFINITIONES.

I.

SEctiones ÆQVALES ſunt, quæ ad inuicem ſu-
perpoſitæ ſibi mutuò congruunt.

II.

SIMILES verò ſunt, in quibus omnes po-
tentiales ad axium abſciſſas vtrobique ſunt in
ijſdem rationibus, tum abſciſſæ ad abſciſſas.

III.

Et linea, quæ ſubtendit ſegmentum circumferentiæ circuli,
aut ſectionis coni vocatur BASIS illius ſegmenti.

IV.

Et linea, quæ bifariam diuidit ordinationes æquidiſtantes baſi
illius, vocatur DIAMETER illius ſegmenti.

V.

Et eius terminus, qui eſt ad ſectionem, VERTEX ſegmenti.

VI.

Et SEGMENTA ÆQVALIA ſunt, quæ ſuperpoſita ſibi mu-
tuò congruunt.

VII.

Et SIMILIA ſunt, quorum baſes cum diametris æquales an-
gulos continent, & in eorum ſingulis ductæ lineæ baſi parallelæ
numero æquales ad abſciſſas diametrorum ſunt in ijſdem ratio-
nibus tum abſciſsæ ad abſciſsas.

Text layer

Text normalization

Search