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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 26, page id 00068192:0026
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branscendunt nec proinde figuris
perfecte exhibentur, nihiL ominus
exhiberipossunt figurae, pla
(.  perfecte
naesi a ub ed proportionat es. etsi
enim infinitae sint varictabes
graribabum specificarum in aliquo
e
Solido; fieri bamen non potest.
ub quod Libet ejus punctum ha-
beat graritabem speciticam nul
Li alberi ejus puncto communem
nam gravitates solidi varian-
turbantum infinibiez, cum re-
etae ipsis proportionales assumi
c
possint; sed puncta soLidi varian
turinfinitis vicibus infinitesies
infinities; necesse est er quin so-
S.
Lidoinfinibieh infinita punctaso-
d.
Lidis eandem habere gravitatem
specificam (per prop 14. )t pro-
inde cadere in superficiem (per-
prop15.) undesolidum insta ede
menta solilla proxima dividitur
seu resolvitur per infinitas su-
perficies eihis elementis solidis
totidem per ordinatas in figura
(.
plana isogonias appaietas eLemen
tap Lana proportiona sia ext
exhibeci
possunt.
extriberir his audem superficiebus
solrdum constitui dico, non quod
componant, sed quia omnia ejus
puncta Lineasq absorbent, excep
tis forte quibusdam determinadis
D.
e
Uti superficiet eyt indricae ey Lindim
inscriptae ab sumunt omnia ejus
puncta s Lincas praeter a xem,
sedplacet methodum exibere
C
in exemplo. sit soLidum ABCD quod
oyratur circa axem e quaeritur
ejus impetas seu quantitas ipsa
motus, quae est quatuor dimensio
num si solidum uniformem habent
partim graritatem jam per
eaxembranseat planum
eEF Si circa De deheribantur
1.C
quobLibet superficies cy L indro
rum rectorum quorum hic est
axis qualis superficies est 
GHSKML. Secans pLanum in TM
essolidum portione sui IKMI: Cum
ergoo omnia sectionis IRMTip
puncta sint ejusdem velocitatis;
sumantur quot superficies cy-
Lindricae, tot rectae N in ipsis
LM (Si