Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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<
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pagenum
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61
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<
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<
s
id
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id.000993
">5.
<
foreign
lang
="
el
">*dia\ ti/ oi( meso/neoi ma/lista
<
lb
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th\n nau=n kinou=si. </
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>
</
s
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</
p
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<
p
type
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main
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<
s
id
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id.000994
">5. Cur nauim mouent ma
<
lb
/>
xime remiges, qui in
<
lb
/>
media naui ſedent. </
s
>
</
p
>
<
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type
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<
s
id
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g0130401a
">
<
foreign
lang
="
el
">*dia\ ti/ oi( meso/neoi ma/lista th\n nau=n kinou=sin; </
foreign
>
</
s
>
<
s
id
="
g0130402
">
<
foreign
lang
="
el
">h)\ dio/ti
<
lb
/>
h( kw/ph moxlo/s e)stin, u(pomo/xlion me\n ga\r o( skalmo\s gi/netai.</
foreign
>
</
s
>
<
s
id
="
g0130402a
">
<
foreign
lang
="
el
">
<
lb
/>
me/nei ga\r dh\ ou(=tos.</
foreign
>
</
s
>
<
s
id
="
g0130402b
">
<
foreign
lang
="
el
">to\ de\ ba/ros h( qa/latta, h(\n
<
lb
/>
a)pwqei= h( kw/ph.</
foreign
>
</
s
>
<
s
id
="
g0130402c
">
<
foreign
lang
="
el
">o( de\ kinw=n to\n moxlo\n o( nau/ths e)sti/n.</
foreign
>
</
s
>
<
s
id
="
g0130403
">
<
foreign
lang
="
el
">
<
lb
/>
a)ei\ de\ ple/on ba/ros kinei=, o(/sw| a)\n ple/on a)festh/kh| tou= u(pomoxli/ou
<
lb
/>
o( kinw=n to\ ba/ros.</
foreign
>
</
s
>
<
s
id
="
g0130404
">
<
foreign
lang
="
el
">mei/zwn ga\r ou(/tw gi/netai h( e)k
<
lb
/>
tou= ke/ntrou.</
foreign
>
</
s
>
<
s
id
="
g0130404a
">
<
foreign
lang
="
el
">o( de\ skalmo\s u(pomo/xlion w)\n ke/ntron e)sti/n.</
foreign
>
</
s
>
<
s
id
="
g0130405
">
<
foreign
lang
="
el
">e)n
<
lb
/>
me/sh| de\ th=| nhi\, plei=ston th=s kw/phs e)nto/s e)sti.</
foreign
>
</
s
>
<
s
id
="
g0130405a
">
<
foreign
lang
="
el
">kai\ ga\r h(
<
lb
/>
nau=s tau/th| eu)ruta/th e)sti/n.</
foreign
>
</
s
>
<
s
id
="
g0130405b
">
<
foreign
lang
="
el
">w(/ste plei=on e)p' a)mfo/tera e)nde/xesqai
<
lb
/>
me/ros th=s kw/phs e(kate/rou toi/xou e)nto\s ei)=nai th=s
<
lb
/>
new/s.</
foreign
>
</
s
>
<
s
id
="
g0130406
">
<
foreign
lang
="
el
">kinei=tai me\n ou)=n h( nau=s, dia\ to\ a)pereidome/nhs th=s kw/phs
<
lb
/>
ei)s th\n qa/lassan, to\ a)/kron th=s kw/phs to\ e)nto\s proi+e/nai
<
lb
/>
ei)s to\ pro/sqen: th\n de\ nau=n prosdedeme/nhn tw=| skalmw=| sumproi+e/nai,
<
lb
/>
h(=| to\ a)/kron th=s kw/phs.</
foreign
>
</
s
>
<
s
id
="
g0130408
">
<
foreign
lang
="
el
">h(=| ga\r plei/sthn qa/lassan
<
lb
/>
diairei= h( kw/ph, tau/th| a)na/gkh ma/lista prowqei=sqai.</
foreign
>
</
s
>
<
s
id
="
g0130408a
">
<
foreign
lang
="
el
">plei/sthn
<
lb
/>
de\ diairei=, h(=| plei=ston me/ros a)po\ tou= skalmou= th=s kw/phs
<
lb
/>
e)sti/.</
foreign
>
</
s
>
<
s
id
="
g0130409
">
<
foreign
lang
="
el
">dia\ tou=to oi( meso/neoi ma/lista kinou=sin: me/giston ga\r
<
lb
/>
e)n me/sh| nhi\+, to\ a)po\ tou= skalmou= th=s kw/phs to\ e)nto/s e)stin.</
foreign
>
</
s
>
</
p
>
<
p
type
="
main
">
<
s
id
="
id.000996
">Cur nauim
<
expan
abbr
="
mouẽt
">mouent</
expan
>
maxi
<
lb
/>
me remiges mediani? </
s
>
<
s
id
="
id.000997
">An qa
<
lb
/>
remus eſt vectis, preſſio
<
expan
abbr
="
ſiquidẽ
">ſi
<
lb
/>
quidem</
expan
>
ſcalmus efficitur. </
s
>
<
s
id
="
id.000998
">Hic
<
lb
/>
enim manet. </
s
>
<
s
id
="
id.000999
">
<
expan
abbr
="
põdus
">pondus</
expan
>
autem
<
lb
/>
mare, quod remus propellit:
<
lb
/>
<
expan
abbr
="
vectẽ
">vectem</
expan
>
vero mouens eſt nau
<
lb
/>
ta. </
s
>
<
s
id
="
id.001000
">Sed ſemper plus
<
expan
abbr
="
põderis
">ponderis</
expan
>
<
lb
/>
mouet, quanto plus motor
<
lb
/>
diſtiterit à preſſione. </
s
>
<
s
id
="
id.001001
">Ibi
<
lb
/>
enim maior fit radius, &
<
lb
/>
ſcalmus preſſio
<
expan
abbr
="
exiſtẽs
">exiſtens</
expan
>
<
expan
abbr
="
centrũ
">cen
<
lb
/>
trum</
expan
>
eſt. </
s
>
<
s
id
="
id.001002
">In nauis
<
expan
abbr
="
autẽ
">autem</
expan
>
medio
<
lb
/>
<
expan
abbr
="
plurimũ
">plurimum</
expan
>
remi intus eſt. </
s
>
<
s
id
="
id.001003
">Ete
<
lb
/>
nim nauis ea parte latiſſima
<
lb
/>
exiſtit: ideo vtrinque remi
<
lb
/>
partem maiorem intus in
<
lb
/>
vtro que latere nauis
<
expan
abbr
="
cõtingit
">contin
<
lb
/>
git</
expan
>
eſſe. </
s
>
<
s
id
="
id.001004
">
<
expan
abbr
="
Itaq;
">Itaque</
expan
>
mouetur na
<
lb
/>
uis, quia dum remus inni
<
lb
/>
titur mari,
<
expan
abbr
="
extremũ
">extremum</
expan
>
remi,
<
lb
/>
quod intus eſt antrorſum
<
lb
/>
procedit: Tum que nauim
<
lb
/>
ſcalmo
<
expan
abbr
="
alligatã
">alligatam</
expan
>
procedere
<
lb
/>
neceſſe eſt eò, vbi eſt
<
expan
abbr
="
extremũ
">extre
<
lb
/>
mum</
expan
>
remi. </
s
>
<
s
id
="
id.001005
">Vbi enim remus
<
lb
/>
<
expan
abbr
="
plurimũ
">plurimum</
expan
>
maris diuidit, eò
<
lb
/>
maxime neceſſe eſt impel
<
lb
/>
li. </
s
>
<
s
id
="
id.001006
">Ibi
<
expan
abbr
="
autẽ
">autem</
expan
>
<
expan
abbr
="
plurimũ
">plurimum</
expan
>
diuidit,
<
lb
/>
vbi maxima pars remi à
<
lb
/>
ſcalmo eſt. </
s
>
<
s
id
="
id.001007
">Propter id ma
<
lb
/>
ximè mouent. </
s
>
<
s
id
="
id.001008
">Maxima
<
lb
/>
enim remi pars à ſcalmo intus eſt in medio nauis. </
s
>
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