Viviani, Vincenzo, De maximis et minimis, geometrica divinatio : in qvintvm Conicorvm Apollonii Pergaei

Table of contents

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[71.] COROLL. III.
Page: 64 (40)
[72.] COROLL. IV.
Page: 65 (41)
[73.] COROLL. V.
Page: 65 (41)
[74.] COROLL. VI.
Page: 65 (41)
[75.] PROBL. VI. PROP. XX.
Page: 66 (42)
[76.] COROLL. I.
Page: 67 (43)
[77.] COROLL. II.
Page: 68 (44)
[78.] PROBL. VII. PROP. XXI.
Page: 68 (44)
[79.] MONITVM.
Page: 69 (45)
[80.] THEOR. XII. PROP. XXII.
Page: 70 (46)
[81.] PROBL. VIII. PROP. XXIII.
Page: 71 (47)
[82.] PROBL. IX. PROP. XXIV.
Page: 73 (49)
[83.] PROBL. X. PROP. XXV.
Page: 74 (50)
[84.] PROBL. XI. PROP. XXVI.
Page: 75 (51)
[85.] SCHOLIVM I.
Page: 76 (52)
[86.] SCHOLIVM II.
Page: 76 (52)
[87.] PROBL. XII. PROP. XXVII.
Page: 77 (53)
[88.] PROBL. XIII. PROP. XXVIII.
Page: 78 (54)
[89.] PROBL. XIV. PROP. XXIX.
Page: 80 (56)
[90.] PROBL. XV. PROP. XXX.
Page: 81 (57)
[91.] PROBL. XVI. PROP. XXXI.
Page: 83 (59)
[92.] THEOR. XIII. PROP. XXXII.
Page: 84 (60)
[93.] THEOR. IV. PROP. XXXIII.
Page: 85 (61)
[94.] MONITVM.
Page: 85 (61)
[95.] THEOR. XV. PROP. XXXIV.
Page: 87 (63)
[96.] THEOR. XVI. PROP. XXXV.
Page: 88 (64)
[97.] THEOR. XVII. PROP. XXXVI.
Page: 88 (64)
[98.] COROLL.
Page: 89 (65)
[99.] THEOR. XIII. PROP. XXXVII.
Page: 90 (66)
[100.] THEOR. XIX. PROP. XXXVIII.
Page: 91 (67)
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THEOR. XII. PROP. XXII.
MAXIMA coni-ſectionum coni-ſectioni per verticem inſcripti-
bilium cum recto datæ ſectionis, eſt quoq; MAXIMA ſibi ſimilium,
eidem ſectioni per verticem inſcriptarum. Et è contra.
MINIMA coni-ſectionum coni-ſectioni per verticem circum-
ſcriptibilium cum recto datæ ſectionis, eſt quoque MINIMA ſibi
ſimilium, eidem ſectioni circumſcriptarum.
SIt quælibet coni-ſectio ABC, cuius diameter BR, rectum BF, & regula
GFI, ipſique inſcripta ſit per verticem B, cum recto BF coni-ſectio DB
E, quæ erit _MAXIMA_ inſcriptarum (per ea quę in præcedentibus oſtenſum
40[Figure 40] fuit) ſitq; huius regula HF. Patet has regulas infra contingentem BF in totum
eſſe inter ſe diſiunctas, cum ſit altera ſectio alteri inſcripta. Iam dico hanc
_MAXIMAM_ ſectionem eſſe quoq; _MAXIMAM_ ſibi ſimilium, eidem datæ ſe-
ctioni per B verticem inſcriptarum.

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