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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 293r, page id 00068201:0585
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068201&page=585
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 197 lines, status machine
# Lines: 197 recognised, mean confidence 0.68
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

Imn. lmo. Mo. mno
Non est Dum forma in formam lucenda est non cest necesse
ut unam totam ducamus in unum terminum alterius, sed eos
tantum terminos prioris qui ad p primum posteroris diversam
habent relationem. ita cum formula l’na multiplicari debet
per formam im. debebit duci in lm. In. 10. mn. mo. 6. op
nnmirum qua primum litera l. ducenda in sequentes tum quae
in forma fime tum, unam novam, ut Im. n. l0. sed ln. rejicituret
dele su, quia quihil aliud pro ducit diversaeformae ab lm. quia niet
n. eodem modo se habait eodemmodo qua mo et no aequivalent
no. rejicituo. Nota super forma tranciorum membrolum ducendam
 pimum termnum ejus quae habet plures valsem plerumque id utilius
Nota e sic instituta nihil variatur quantuscunque sit numerusliterarum,
uds enm alia prodibunt forme
mnO
nop
Trir
mno
nop
m0
mo
lm
l’m
Pm
lmen 1nen Pnp
Pmo Unro Pria
lmno 1mno terdno
lmnop lmnox minop
l’hnor l’mnor lua
Pmeno Imno nnio
lonhop lintio nitio
Cmn
lmo
10p
Hine
mop
Imn
Pinn Bnn Boun
Br. Unin mi
Bmno ino acto
mnop tmnox Ihnnos
mpo Pvirix Preno
m nop thn nop. Pm nop
linnopq. Vinnopus truniop
mn lnen lment
1c 2. lins Pmno Imri
1
min
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15+
Imn
mop
non
opc
Ina
l’op
nac
Imno lmnho lntio mop
lnno l’mnox lto
Imnosqmnoxa linop
non lmn lmn
Imno mno lnno
Pmon Imon Vnn
Pmino Tmmo lenia
enep Pmn
Intr
Fono (2m 3a0. . mha
ln 13m ln
Bnin lin
na 1mn
nine Bmno
m nO 15mn0
Iminop Hmnop
1’nno lm n0
lm nox Im nop
oqos
ma
Uan
lrin
15 men 1men
Bmtno Jomtno
1mno Jemno
Pm3nop Jomnox
Antrio 15on 2n0
Umnox Bm4nox
lm n’ox I2mnop Vmap Vm3no
l’m nopu l nopque
ut 10
Vnt3 Imtnd
l’ne l’ne Poitno
122
ne
em no lmino
In dopq 15m nopqu
5 e
lenn3 lnn
emna Pn nor
16mn 1m3 n2
eminox lom noror 16monde n not
mo lmtn Io bmn
13 4221 4 (4,5pO mpoZ
men n amnop Vn no
l’mnoq mnopus lhunopq lm nopqu
16
lidu
BV
Im
mne mno
min. 1mn
nn lin
epo l’nno
ntur Umin
temtn
omn
16 m3 no
si inen
Vm n3
Sene
non
nono lnno
Mt n3 Indn
mens
mono(mno lrino
man
1m n
ism no
omn
6i no
mon
Bmino
emen
Vmtro
Imo
Ino
Op
10D
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Jom
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Bmn
nno
tmn
lmen
lm n
13m nC
eniu
n 
mn
mmne
nox
no
nen
M+3O
mono
m 0
ala
mnopmnocplEmno omnop
nn
Imore lnin lntr
pama Pmntmn
m m
tm
luen pnn Umen
du md mIn
L2n0 lvido m
eria
2m 1ms lmeo
s
Imno mnomno
lnin
Um mo pono
Mo  nne
mno n intet mc
lmnop Connop imno
MC
MnO3
Mox
Mo
Ponto
l’mpo
anto
PMtn03
Cnxto
Imento
1m n2O AMSnO3
13M+ nO 12M O 14mE nO P 13 MSNOd
mn+O2 1pto2 LmttO2 BM+n+O2
no l.Mn3Od Lm3n 3O3 mnhO3 Pmn3∞3
mnC
o
na
no
BnO3Z 14M7n O3 Fm =103p2I nt nOhp2
mo no Hmontor lmnto
2 P_n3O m nO IM n3 O3p (S m3 n3OC
Pm nO pr Im nO3p (Em nO 2 (5MnOZp2