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# Title: Leibniz-Handschriften zur Philosophie LH 4, 2, 11
# Folio 9v, page id 00068571:0018
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068571&page=18
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V (x. Ergo dy = (7 ddx + dx d2
y= (Z+, a dx dy (sc) a) = Ax W d da sar dx
( = (W+ Pax, et deo ssec a) = da (dp da
et dy: dco = (ar d, . sapax
sit - Y
sit ra aatha et fiet
i = ra + h ergo (da (ra+hax = ( 1aa tha d
ola
ubi notandtum licet t sit inde teminata jecmnd X.
negligt tamen posse, quia est inditerminata
o
secendum a. sed omuisso Z fiat sda sra + t = (aa rha lx
Z = HE vel H E)
E(E): da
FK- ((3 de da.  quaeritur
fiat inde 3da x posita da con-
stante, et jam summetur (Zda sec. a
fiat Y.a. et fiet ra ax = FK
Haec melius elaboranda.
fliter sit F. K = sY. a. X da
 de codu 10
Xa dx +xua
X. a 1, axh A X. (a) dx) FX. (a) . Axda et
(x) a  exd (XLaC dxta (X) (aDI axta et
(IX) as dx = (X) (a) L. dx, N) apC dxda
Litaque summatio absolvi nequil sec ere
la
etC
f2
sa commnas descendentes, modo fieri possit et + 2) F + D = D,G
asecundum, a seu columnas, hansversales fit 
s
duplex hac seumiee rate rogenea
asummatio reducetur ad unam. sed si nentio modo
elocum habeat summabilitas, niu possumus.
LZV deda = ((7udxda = (Zxa dx
exta exda =  serracida dx
extaax edainor
prior via igitius tractabilis, pe
in lipse limis
pclansa
et
conterendu iet
cum dimensiembus
solidorum