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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 14
# Folio 4r, page id 00068059:0007
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f+ gcd
si fecissemus: m= LL. feret (dm) (lm-corhgdco
A
deo f+gc0: h+ cd. Ergo
1 h+ Cd, 9)
10)
= h +co gdco Lf+ gto ded: rco
tg host cog - f(-gC0) = hf +hgco + gcoco.
+ C C0
L2
ex aeg. 7. _ aliter diferentiando fit dm= h+co df + codg - f+9dsi-
e
S
1C)
ita fit  co habetur simpliciter retenta generalatate ipsarum
L c h. quod est malius priore, et fiet ex aequ 1
c hdf et opvitet h vel 9 esse constantem si velum
cu aeg. H habere valorem ipsius cd simpliciter. possumue
3
et
autem, longius jam in calculando progredia duplipiter
Quod si jam altius ascegdan d
1
tam altrusa
 etiam altiores prodibunt aequades
et plures assumentur literae, majorque erit assumendi libertas
valore ipsius M
pre deinde proter ascensum ipsius co in valore
asius M possumus in aequ. etiam altius
ascendere, ut jam
non solum n sed et aliae literae
oecurrant ut  sele 
possit seu ut sit C = C: b
Ae
set
200
e
Lcd
(faciamque b = 1 ut omitti
Nimirum
ed + m. C
 = n. sed
ubi jam tam m, quam n
explicare  per co. ad hibitis
= n
f, 4, A, et sm similibus quae ponunbur dari
licet generaliter
iteris
ped
at
d
+ M. C
per X, bC.
alcuri
Esa ad A ohuc alia variad
vel n dan per co
ut si esset o f +gm +hco + Kimco tlu
nam rihil prohibet m
vel etiam altiq. Et ita omnes variationes possibiles
irrationaliter
Complexi sumus quas prosequi oporteret per
modum Tabularum. Et hic est praecarissimus exponeu
tialium usus.
dr
n