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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[281.] Notæ in Propoſit. XII.
Page: 332 (293)
[282.] Notæ in Propoſit. XIII.
Page: 333 (294)
[283.] Notæ in Propoſit. XXIX.
Page: 334 (295)
[284.] Notæ in Propoſit. XXX.
Page: 334 (295)
[285.] Notæ in Propoſit. XIV. & XXV.
Page: 335 (296)
[286.] Notæ in Propoſit. XXVII.
Page: 335 (296)
[287.] SECTIO QVINTA Continens Propoſit. XXI. XXVIII. XXXXII. XXXXIII. XXIV. & XXXVII.
Page: 337 (298)
[288.] PROPOSITIO XXI. & XXVIII.
Page: 338 (299)
[289.] PROPOSITIO XXVI
Page: 339 (300)
[290.] PROPOSITIO XXXXII.
Page: 340 (301)
[291.] PROPOSITIO XXXXIII.
Page: 341 (302)
[292.] PROPOSITIO XXIV.
Page: 342 (303)
[293.] PROPOSITIO XXXVII.
Page: 343 (304)
[294.] Notę in Propoſit. XXVIII.
Page: 344 (305)
[295.] LEMMA. I.
Page: 345 (306)
[296.] Notę in Propoſit. XXI.
Page: 347 (308)
[297.] Notę in Propoſit. XXXXII.
Page: 349 (310)
[298.] Notæ in Propoſit. XXXXIII.
Page: 350 (311)
[299.] Notæ in Propoſit. XXIV.
Page: 352 (313)
[300.] SECTIO SEXTA Continens Propoſit. XXXIII. XXXIV. XXXV. & XXXVI. PROPOSITIO XXXIII.
Page: 353 (314)
[301.] PROPOSITIO XXXIV.
Page: 354 (315)
[302.] PROPOSITIO XXXV. & XXXVI.
Page: 355 (316)
[303.] In Sectionem VI.
Page: 356 (317)
[304.] LEMMA II.
Page: 357 (318)
[305.] LEMMA III.
Page: 357 (318)
[306.] LEMMA IV.
Page: 357 (318)
[307.] LEMMA V.
Page: 358 (319)
[308.] Notæ in Propof. XXXIII. & XXXIV.
Page: 359 (320)
[309.] Notæ in Propoſit. XXXV.
Page: 360 (321)
[310.] SECTIO SEPTIMA Continens Propoſit. XXXVIII. XXXIX. & XXXX. PROPOSITIO XXXVIII.
Page: 362 (323)
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          <head xml:id="echoid-head415" xml:space="preserve">SECTIO DECIMA</head>
          <head xml:id="echoid-head416" xml:space="preserve">Continens Propoſit. XXXXIX. XXXXX.
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          & XXXXXI.</head>
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            <s xml:id="echoid-s12374" xml:space="preserve">XXXXXI. </s>
            <s xml:id="echoid-s12375" xml:space="preserve">IN hyperbola, & </s>
            <s xml:id="echoid-s12376" xml:space="preserve">ellipſi, ſi axis tranſuerſus minor
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            fuerit ſuo erecto, differentia quadratorum duorum
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            laterum figuræ axis eius maior eſt, quàm differentia quadrato-
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            rum laterum figuræ cuiuslibet alterius diametri ei homologæ. </s>
            <s xml:id="echoid-s12377" xml:space="preserve">Et
              <lb/>
            differentia quadratorum laterum figure homologæ proximioris
              <lb/>
            axi ſemper maior eſt in hyperbola, quàm differentia quadratorum
              <lb/>
            laterum figuræ remotioris: </s>
            <s xml:id="echoid-s12378" xml:space="preserve">at in ellypſi quouſque diameter tran-
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            ſuerſa æqualis non fiat ſuo erecto.</s>
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            <s xml:id="echoid-s12380" xml:space="preserve">XXXXX. </s>
            <s xml:id="echoid-s12381" xml:space="preserve">Et in hyperbola differentia quadrati axis inclinati
              <lb/>
            ab eius figura minor erit ſemidifferentia quadratorum duorum
              <lb/>
            laterum figuræ ſui homologi.</s>
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            <s xml:id="echoid-s12383" xml:space="preserve">XXXXIX. </s>
            <s xml:id="echoid-s12384" xml:space="preserve">Si verò in hyperbole axis inclinatus maior fuerit
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            ſuo erecto, vtique differentia quadratorum duorum laterum fi-
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            guræ axis minor erit differentia quadratorum laterum figuræ </s>
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