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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 7
# Folio 13r, page id 00068220:0025
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 12v); this page is its right half.
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# Lines: 38 recognised, mean confidence 0.75
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sit v n fiet 1, ∞
= sImnp X - 15 =0 Mn + m P = p MM m + pom
P in = Pp mn - mn
1- nn
et P MN = qMM + qu 
p nin- omn
a pa
e
seu coppe (q = p non ( q- pun+ qmn
nivequ ex his haberi possent m,et n per p.
sed hoc non prodest ut substiente valore
in et n’in aequ. 16. possit me p
facilius haberi
ponamus potiu urn emesse
 et Imn aequatio fiet
X X X. clmnX - 5 lmnp X = l =0
Y X 89X YX 4- F=0
fiet 12 B Y et F
Stpp
5
et Y annip=
mt snrx
et Inin + lmp + Inp + mnp = 9: 5. seu X + Y + Z + mnp =9
ponamusr ph et Y
en fier
0)
p
5p sn sa
13
+map 20 fiet Ph + nap-0
mn et ex aeg. 6 fet p
supere m + In + lp amntmp +n p =0
e
fiet : Y + Y + Y + mnamp np =5
Sup smp smn
xag. b. fieri pt rmnermperne + map = 9: 5
lex sy et fiet rmarnero smno
omne  t ma +mptup =d