Guevara, Giovanni di
,
In Aristotelis mechanicas commentarii
,
1627
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<
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deprimit in E, neceſſe eſt deorſum ferri partem vbi H.
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<
lb
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<
expan
abbr
="
Siquidẽ
">Siquidem</
expan
>
pars illa ma
<
lb
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ior eſt quàm hæc vbi
<
lb
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E, quæ per
<
expan
abbr
="
conſequẽs
">conſequens</
expan
>
<
lb
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ſurſum aſcendet, & ſic
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lb
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rurſus libra conſtitue
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lb
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tur in æquilibrio quod
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lb
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erat probandum. </
s
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<
s
id
="
N126A7
">Se
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lb
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cunda verò pars huius
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lb
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quæſtionis facilius ab
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lb
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eodem Ariſtotele probatur. </
s
>
<
s
id
="
N126B0
">Quoniam ſi ſpartum, ſeu axis
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lb
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infra iugum locetur, maior pars librę eſſet illa, quę deor
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lb
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ſum ex impoſito pondere reperiretur depreſſa, quàm quę
<
lb
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ſurſum eſſet elata. </
s
>
<
s
id
="
N126B9
">Porrò plus dimidio contineret,
<
expan
abbr
="
proin-deq.
">proin
<
lb
/>
deque</
expan
>
etiam ablato pondere adhuc magis grauitaret, ac pro
<
lb
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pterea ad equilibrium redire minimè poſſet. </
s
>
<
s
id
="
N126C4
">Id quod ſic
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lb
/>
oſtendit Ariſtoteles ſit libra in ęquilibrio conſtituta NG
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lb
/>
<
figure
id
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id.005.01.088.2.jpg
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xlink:href
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number
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<
lb
/>
<
expan
abbr
="
perpendiculũ
">perpendiculum</
expan
>
verò bi
<
lb
/>
fariam libram ipſam
<
lb
/>
ſecans, ac tendens ad
<
lb
/>
centrum mundi, ſit ca
<
lb
/>
dens KLM. </
s
>
<
s
id
="
N126DD
">Axis verò
<
lb
/>
infra
<
expan
abbr
="
iugũ
">iugum</
expan
>
locatus vbi
<
lb
/>
L. </
s
>
<
s
id
="
N126E9
">Impoſito poſt hęc
<
lb
/>
onere in ipſo N, de
<
lb
/>
ſcendet plane ipſum
<
lb
/>
N,
<
expan
abbr
="
eritq.
">eritque</
expan
>
exempli gratia, vbi O. </
s
>
<
s
id
="
N126F6
">Et per conſequens ipſum
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lb
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G aſcendet ad R. </
s
>
<
s
id
="
N126FC
">Linea verò KL, quę bifariam diuide
<
lb
/>
bat libram in ſitu NG declinabit in PL.
<
expan
abbr
="
Cumq.
">Cumque</
expan
>
maius ſit
<
lb
/>
KO, quàm KR eo quod vltra dimidium contineat etiam
<
lb
/>
triangulum PKL; ſequitur vt ablato onere, adhuc nequeat
<
lb
/>
pars iſta librę ſurſum attolli. </
s
>
<
s
id
="
N1270B
">Quandoquidem exceſſus il
<
lb
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le ſupra medietatem, tanquam onus quoddam ei ſemper in
<
lb
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cumbit. </
s
>
</
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<
p
id
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type
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main
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<
s
id
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N12714
">Huic autem Ariſtotelis demonſtrationi addi etiam po-</
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>
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</
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>
</
text
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