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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 33v, page id 00068124:0066
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 34r); this page is its left half.
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# After the first blank line: the recognised lines in reading order, one per line.

An sic:
inXau
1
s
tenx +c
pbuteus alag +bage
inA
amap.  +lm -b
b5 qaquot aequ 6) 2Y
(15
baequ. - - baequ. - 2r2
+bs 1Z
+anx i larX7
+b9
eq 35) Bp
trn 
(10)
per 12.
per 1.
qup on pa saequpn
(16)
(17)
ex aequ. 15 et 16 fit: Y aequ. 
a X = 8y
m mix
imX + n y + pZ +9Xy arX Z+ 5y Zt XAvy. 1Z + a
dmX tdn V top Z +dqH) Acr X L ilsyZ +dt X +edhijs 4 duo Z t duo
+aWZ
tetau reda d ica
mX in G + 1Z +gX) + rXZ + 5yZ
+end ten )+73
+bm X) +bng +bgu
+amX taqus
-ubru:
maequ. ru
superesse efficiendum:
am ee
a X + by  cZ
GXyZ + erXZ +C yZa
+br Ay +bp yZ2
tasayze tapxs.
+brin
quod est impossibile in numeris
-ber
+bY 19ue) c aqu. -bp
be
aequs
 aequ. rn seu
2Yn
aequ.
Sen. naego
pap
per. 1
ausu br
Nimirum fit:
Demedium hoc esto: ubi ad aequationem 13 pervenimus,
scu bermus repertas aequationes: caequ. - br. per 1.9. a aequ. br
saglreae. Maqu. n aequ. 
9 aequ. + m aego - 
Y
saequ -  per 12. 13. paequ. 12
nX in V ret
aa 2b9762
+ ak 4by +Z + d