Aristoteles
,
Quæstiones Mechanicæ
,
1585
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Mechanicæ.
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igitur circulum deſcribenti iſtuc accidit: </
s
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<
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<
reg
norm
="
fertur- que
"
type
="
simple
">fertur-
<
lb
/>
q́ue</
reg
>
eam quæ ẜm naturam eſt lationem, ſecun-
<
lb
/>
dum circunferentiam: </
s
>
<
s
xml:id
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xml:space
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">illam verò quę pręter na
<
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turam, in tranſuerſum, & </
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<
s
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xml:space
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">ſecundùm centrum.
<
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</
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<
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<
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<
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em
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type
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>
ſemper eam, quæ præter
<
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="
naturam
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type
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reg
>
<
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eſt, ipſa minor fertur: </
s
>
<
s
xml:id
="
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"
xml:space
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">quia enim centro eſt vici-
<
lb
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nior, quod trahit, vincitur magis
<
unsure
/>
: </
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>
<
s
xml:id
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xml:space
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<
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magis quod præter natui
<
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<
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norm
="
am
"
type
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">ã</
reg
>
eſt mouetur ipſa mi-
<
lb
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nor, quàm maior
<
reg
norm
="
illarum
"
type
="
context
">illarũ</
reg
>
, quæ ex centro circulos
<
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/>
<
reg
norm
="
deſcribunt
"
type
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">deſcribũt</
reg
>
ex ijs eſt manifeſtum. </
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>
<
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xml:space
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<
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B C D E & </
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<
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">alter in hoc minorvbi M N O P, circa
<
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idem centrum A & </
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>
<
s
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">proijciantur diametri in ma
<
lb
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gno quidem, in quibus CD, BE, in minori ve-
<
lb
/>
10 ipſæ MO, N P: </
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>
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">& </
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">altera parie longius quadra
<
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tum ſuppleatur DKRC: </
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>
<
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">ſi quidem AB circu-
<
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lum
<
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="
deſcribens
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type
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>
ad id perueniet, vnde eſt egreſſa; </
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>
<
s
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<
lb
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manifeſtum eſt quod ad ipſam fertur A B. </
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>
<
s
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xml:space
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">Simi
<
lb
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literetiam A M ad ipſam A M perueniet. </
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<
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xml:id
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">Tar-
<
lb
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dius autem fertur A M, quàru A B quemadmo-
<
lb
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dum dictum eſt: </
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<
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<
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rerrahitur A M. </
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<
s
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xml:space
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">Ducatur igitur ipſa A L F, & </
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>
<
s
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xml:space
="
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">ab
<
lb
/>
ipſo L perpendiculum ad ip ſam A B, ipſa L Q in
<
lb
/>
minore circulo: </
s
>
<
s
xml:id
="
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xml:space
="
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">& </
s
>
<
s
xml:id
="
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="
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">rurſum ab L ducatur iuxta A
<
lb
/>
B L S, & </
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>
<
s
xml:id
="
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"
xml:space
="
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">S T ad ipſam A B perpendiculum, & </
s
>
<
s
xml:id
="
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"
xml:space
="
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">ip. </
s
>
<
s
xml:id
="
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xml:space
="
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">
<
lb
/>
fa F X: </
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>
<
s
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"
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">ipſæ igitur ubi ſunt S T, & </
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>
<
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">L Q, æquales: </
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>
<
s
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xml:space
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<
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ipſa ergo B T minor eſt, quàm M Q. </
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>
<
s
xml:id
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xml:space
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">æquales
<
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/>
enim rectæ lineæ in æqualibus coniectæ circulis
<
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<
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="
perpendiculares
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type
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reg
>
a diametro,
<
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norm
="
minorem
"
type
="
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">minorẽ</
reg
>
diametri re-
<
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/>
fecant
<
reg
norm
="
ſectionem
"
type
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">ſectionẽ</
reg
>
in maioribus circulis, eſt autem
<
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ipſa S T æqualis ipſi L Q. </
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>
<
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">In quanto autem tema
<
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pore ipſa A L ipſam M L lata eſt, in tanto tem
<
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<
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poris ſpatio in maiori circulo maiorem, quàm
<
lb
/>
fit B S, latum erit extremum ipſius B A. </
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>
<
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xml:id
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xml:space
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">Latio
<
lb
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quidem igitur ſecundùm naturam æqualis: </
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>
<
s
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xml:space
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">ea
<
lb
/>
a
<
unsure
/>
utem quæ præter naturam eſt minor, </
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>
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