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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 28
# Folio 43r, page id 00068241:0085
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# Lines: 66 recognised, mean confidence 0.80
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+
X aequ qu
(Ise
eCrqu
in aequ d+e et
istis o
quia
X
est vel l vel m vel n Hinctres oquationes prodi bunt
2
mn+ am aequ.
n aequ
f+G.
C
mn+ gn eequ. Y.
a
si mulice
e
quo pluribus alibi
e
ar
pure
implicibus
literae a
seet Mlaego at.
sit
oblinem cnciio
earent, quae si
ent per
VV.
 c
e
revocat
possent omines aquation
f
revocari
completae ad pura revolantur
 cd
b
Vidend
alc ab
a sint qua cuon
s
aequ. a. In aego b. Cp aeque nen aequd.
et In aego dl: m aque b. Ergo laqui dnta  maego al:b orgo a: l. Ergo
pt abaequ
h aequ dim.
sera A
Croe
explicatae seu ad prurestileras
quia des simplices
in compleris
omnes aequationes labentes potentias convers
possunt in plures alias simplices potentiis
divelli posseust in simplices
inde posset solvi pure aequatio prop–
C
possent as rqua in meras
fingamus laequ b +c
habebuntur seu aequationes ro tre
literis quod si aliqua sivellendiarte
quationes mec
(m. n. p. sit la
abid i Eiquomne simplices revocantum ad puras etiam ingptetaemni
faet a aequiqui videtur
es ad mirabici, duis affectas, un posse revocari ad puts. Asam