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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 141v, page id 00068198:0282
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 a eih = hde - edh: hh
dd C: h = hhade = heddh- ihdeth+ ded
quid si ampliu:
t
r
IM. 4=
p
e
fiet
M sam: m + Y saq: qC
dp: p
fit Rdm: m + an sam: m  Fag. 9 + er salg. 9
= dp: p. sic ponu quam
Si velimus liberare a vinculo summa
a forio deicendendum erit utque ad ddd.
dest une grain infra calculum praece
dentem. Sed Rnolimius descendere
amplius, sullet ponamus
constantem erit X da -0 et
aq:q erit constans seu lud. q et
fiet: nam: m = an samim + drlog. 9
∞dp: P. ita m non descen
demu in fra dd et tamen unam
crati
sumqu. Idem est si faciamus
rconstantem et q variabilem
Non possumue ad huc dassumere
numeri ostantem, et exponentem
avariabu
prociret
 nani si adesset
positis qet
constuntibus fieret orlog. G.  dt log. 5
a
nde quia 10g. 9er log.5 constantes totm hor
aquari pt nin dv. sed plunes
licet assumere numeros  variabiles et
fnstantem exponentem  sit ergo.
puli ssit variab
H GS
d
m b G f =p et sidt: ndm: m + dn sumim
dr log. b + Cdg: 9+ ect: ex = ap: p. si termi.
t
nus in quibus m et n planeomittumu patet 
arbitrio multiplicari possuliteras, quod nimiam si
facit nam maheremus intra d.