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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 404r, page id 00068196:0803
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 403v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 39 lines, status machine
# Lines: 39 recognised, mean confidence 0.82
# 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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I id  igitur habemus, quod tollere
simus eleram in cognitam cum suis affectionibus
ssaefern in superioribus Madi notabilissimum est,
uod quoties aliqua litera ut a, vel 9, vel q (postunam
uena aliqua litera ex tribus a9 X, y. ein differentiali sublata
resta una ex duabus reliquis eo reduci pt, ut unius tantum sit dimen sionis
et sic, ut quod eam afficit sit possit aequale nihio ponatur, sit
 ut ipsa evanescat rodeuntibus duabus aequationibus, rope earum
  potest Tolli litera, quae superest, et ita res redacta ex test
t dix, du daque. Et ita  dis: dx ponendo Z et dax: ddx- a
sit ddx:  ax dqe, Z-Z, ita summando illud notabelissmum es
Quod constans, in summando addenda non ptr essie nisi numerus, nec
est aliqua differentialis, quonia revera nobis difficile foretihiC
invente quaenam sit nunc constans differentialis; ob assumtam
aequationem differentio. differentialem. alta sam sit quadulorie
du pr ipsam dx. cum se summo hunc rarsus succumando d
laddetur constans. Interum tamen haereo nonnihit uomodo
possit audari per solo ax sine interventa allem
deindena haec mir
homogenece  hisi i recta.
A2: Z- 32 exempli causa, quod hoc summabitur cm cb
constans. an eodem modo, ac si ea esset uitis et h esset recta, non ratio
in aequave a rdo +ryddus tac ex, fial X = yY et tx- γ2 + 294y
et fit aY27Z + a5 227y dy + 21 dy 4 ay ydZ + ay 2Zy dy
y242+ 2 2 dy +  Gudus + aydz + 243 dus
(2-7 daque = a (7
4Z
ddz - = (d2) +  dZ = j2) - (2 7 (2- Z = +3 + 2(2)+2
dadZ = (4) (ddz) 1+) ddZ = (+
su explicatio pro gradu tertio
mDC+ +e0+
a +ba + ca +e =0
b pos
s
ipsa
pat
ila
Ita fit
dt