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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 16
# Folio 13r, page id 00068169:0025
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nt
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e
 eadem est gravitas peritica; seu cljus partes
quaunau
habent gravitates magnitudinibus proportionales
uperficiem corpoream vocareliceat; cujus
ut non veniat in considerationem. Superficies autem
comprehenditur
nempa
sed superficies crassitio carentes, quales. considerai
pe
a Geome tris, possunt
n
entiam corput
nic vocari superficies Verae
st minimae inter base est distantia basium, seu
magnitudo rectae minimae inter Bases. eam compret
Meorema.) Sunerticies corporeae inter se omogenca quagum bases sunt
plante. sunt basibus sun proportionales
earema suberficies corporea homogenea curis Bases sunt
udana last partes partibus
partes,
plars
peorema 2 Dmarum superficietum
seu atbares
ex
demonstr.
e
baseos proportionales
corporea inter
a
Superficies statica est superficies corporea
homogenea, cujus ppondere utimur ad superficies
veras metiendas
panca notatu
es
ai
rassities superficiei corporeae est magnando
e hendentes
 lorllar. Hsnc super
aut superticies aut saperficaesL
eoseun quve est (asjus ingravis
a
arte eadem est gravitas specifica, seu quorum
daset
lina alue
f.
tuli  linea tamen parabolieo, aut alteri sonices
sum
linea vero extremae cum pesia forent ut tres quantitatis aritimeticae peogessionis
golaesplanaevel
tionaliusme eam homegeneaerm planis comprehensum sunt inter
ex
cunt basibus suit proor delmonstr.....
rationdes
L
3
tubique eadem est crassities, et, tam exigua quidem
qd Medis supenficies est t extremaiusit ut quadrata extm trium authmetice propor
1
partes
inferim veram est ex basi etiam aefiniri potest laminae orea, nam  Planit comprehensae
13
poisare dcunere Here. babum viennoe viustrio s. deptente 17
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