Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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bet
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ad
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& quidem
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feratur ad
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&
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etiam feratur ad
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: la
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tum vero ſit
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ad
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&
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ad
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Igitur cum latio
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nis ratio erat ea quam ha
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bet
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ad
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: neceſſe
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eſt & ipſam
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="
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">a d</
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ad
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ean
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dem habere rationem. </
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<
s
id
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id.000589
">Si
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mile eſt enim ratione par
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uum quadrilaterum maio
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ri. </
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>
<
s
id
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id.000590
">Itaque & eadem diame
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ter vtriuſque, & ipſum
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erat vbi
<
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lang
="
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">z. </
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</
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<
s
>Eodem modo
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demonſtrabitur
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abbr
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vbicũque
">vbicunque</
expan
>
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latio deprehenſa fuerit. </
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id
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id.000591
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abbr
="
Sẽper
">Sem
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per</
expan
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enim ſupra diametrum
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lb
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erit. </
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>
<
s
id
="
id.000592
">Manifeſtum igitur
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quod latum
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expan
abbr
="
ſecũdum
">ſecundum</
expan
>
dia
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lb
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metrum duabus lationi
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bus neceſſe habet in ratio
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ne laterum ferri. </
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<
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id
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">COMMENTARIVS. </
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id
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">Horum vero cauſa.]
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Inæqualium
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abbr
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circulorũ
">circulorum</
expan
>
ab inæqualibus
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radiis
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expan
abbr
="
deſcriptorũ
">deſcriptorum</
expan
>
, & maioris quidem à maiori multo abſtru
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lb
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ſior aßignatur cauſa ex radij deſcribentis circulum duabus lationi
<
lb
/>
bus, quæ inter ſe
<
expan
abbr
="
nullã
">nullam</
expan
>
<
expan
abbr
="
rationẽ
">rationem</
expan
>
ſeruant. </
s
>
<
s
id
="
id.000595
">Atque hinc elicitur quinta in
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circulo repugnantia, ex qua admiratio eius maior: quam ante eſſe
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concluditur. </
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>
<
s
id
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id.000596
">E lationibus enim illis vna eſt ſecundum naturam,
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altera præter naturam. </
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<
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id
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">Et vtriſque vnum idemque ferri in nullo
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tempore, id eſt in inſtanti indiuiſibili, quomodo non eſſet valde ad
<
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mirabile? </
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>
<
s
id
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id.000598
">Circuli igitur radius, qui his duabus ita fertur in deſcri
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ptione circuli, & circulus, qui à radio tali efficitur, erit admirabilis.
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id
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">Cum igitur in.]
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Aggreditur demonſtrare radij duas lationes
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nullam habere rationem inter ſe. </
s
>
<
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id
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">Syllog. ſic eſt. </
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>
<
s
id
="
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">Omne duabus latio
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nibus rationem aliquam inter ſe ſeruantibus latum, fertur ſecundum
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type
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italics
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