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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 96r, page id 00068197:0191
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068197&page=191
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 109 lines, status machine
# Lines: 109 recognised, mean confidence 0.71
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# After the first blank line: the recognised lines in reading order, one per line.

s
bl
 2 ILM + G, Y M N = v. fint W-  LM +
Oe: ad)AIN +X
 DD68
C OODGNP+ 29O46LLMAP = 0066v0
(4
et (400DD9864MNp) = rD Oumm
+O+NPP
sit O =6 fint Dumn + Art
as lbt rasttaft 7 m Z
a9
4
+ NNpp
2 LMNP
2006Mvy
-2086 rpvo
s
+ H = 0
2LMWV
= 2NpVD
vv
 +MZ + an +  + EqZV + Y XV
a
EnZ + aY +KZV+
C
n v.
a2
a l
otribi m, n, 9, Y,
nZ + K7V + ap
v
+ta
+C)
GTNNOP - 200Lmv =O (si D = C et ∞ =6
fimap
LD = y  =a
avt 2t_ + H,
F 2039669 QL Map
-29948. -20OxpVV sint LLMM
Arragreta
sater +duqu
vv +ah
+aM
+
+ q7v + ar
a
eIV, K, F
At saus
sequatio tacta ex 7 videndum an possit coincidentiari ipsi aeq. X
sed quia id fieri posse non videtur, ideo ciut potius
atrasvtaf m7Z + qZI + s + aar
CDC + 2H + H,
a
an
an
nZZ + KZI + a  C + aap
quae liberata ab irrationalitate coincidentena cum aeqa
aVZ
afvv 1a9
ydo- 1
Il n’y
fiat v = bm ca VD,Z +ac a
va
votah
plrXZ taC
et - et y= (onmz + an
10 = EtD (LM + Z= ILN, posto laectari per3 No + Z + an
c
ivi
posito 0, 9, 2,5 tu per Z hdbetur  scodus aequata quadratur rationali
hinc quaeritur  ydo, quod  ponctio D et B as
poterit semper reduci ad quatra turas la tonales
ed brevius si foret β20 et 11-0
Cax + ab) + Max + aC) = c
C0co _ = ax r ab 4 2~(Xtb, XHC)
ax + aC
condu cor rant=
tab )
ed  Aaax a l.x taab
=7
aq67
G=aaxcoco + Aaabx + aa bt (t +aabc
= AaXW010 = 2ab a
= 2 ab CoW
4aaCX
anacc o
=24bc
4aabX = 4paL = (qua bX) fit Coti 2ax - 4 xx Trax
gaaCX
 aabC
= AACC
raabc
ab et Cd =Y
ac
ac
a
ld =Ld)
ra Coco + Amaxa
Ana cx
aabb
anc
2aabc
aCX
bt
raabc)
aabx
e
trara