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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 94v, page id 00067993:0188
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 93r); this page is its left half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 99 lines, status machine
# Lines: 99 recognised, mean confidence 0.69
# 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.

195 1 d
een
1.240 a 1eC
100+B2 no
era
20 som
100 100
binta mdra
+42,
diuisisque omubus per 2. Ret: ind Xp- 1.
prex 50 5a L 30 =  s
o 4+) a+4
vel +
DSas has au ou trum sd na
 Ap 1, vel , 
ea + = = 14. i aad 1 aX
ea +2 vel t
: aed mod plonq se
net n+Xt
hecq 30+q sol9 50+ 16  41 = )vC
ajg a+16 t a naq  
vel: a cau et aA
odped
ad xau
  dinssque omulus fr 15, fred. i
t
3. d. fuiod = va- a
 
a + pel a. G araro mo. K agusda 1 liu i ruo
oei 
maer an vP 1
ed e ringt  uniba edu a quatia a +ad  fa an, sine qissis caellris
 a
s satI  datb Y H +C +4  A X+ ra + 4
Curatada
 ta5
hgnuigeneae summis ex dobus
at 14q uo i 4 +9. R y+ 163 225  quae si
mate. oorumtris quadratis progeniu  um 1 e 2 Fuc A It -61 
 suu namtum axi un
Ads sursi.d a f
Concrinn suminae recturi equantur sive homogeneae
11 5 qod D eseA a, 35G
sun sumis figurae : 2D. 10. 39: 100  205 366595 n 04 1305
sumnum gad 29 59, 105 165  229 s 29, 401
E5 a ad re oduek 8 ade sitdod B .. 30 vint 4. 56
. RO datd m  om  14.. 12
ar aerus
 X vad
Cnaabat isa odm
6B). 80n 92
quar niu 14d
vin gde 9 dcd
et 4 iod . 2d (i 
a+ y a + a +2ya - a - aty  ...1)  enc 2. (4)  et 2  a.  0 in d C,  ma d 2
eroq nivr 
a +3g  gfib Biae acqu morp .d.  4.  o
ducantur in XPet.
4
ot nicl. 10  onsi i
5
pendent ex erunti vadratura.
no. Ommunu va
codtus ven paraloloendib, quadipertib  fignras conminisci licet
 Itium an quae esem turdmo homogenia sunt momento
at H in
ol
Aert co
20 67 104  surs hnberi pt sum
3 25
eve Agiter Quando in seriem aliquam vel ini Geomestricam inquiritur rediceatur in Arithmeticam
cum ( omiffantur quae inferit ac aejum pure nulliromissa examinetur, si oppatum
omittantur quae enferioris sunt dimensionis et; dffciclia etqus differentiarum dedifte
an sucodant entrae quarantur, omissis, semper quae opusa oe incidsilum  differentias inter
velo tune si alia
consunua dispraetias nd aecqnuates. Quo reperto hrabetur quadralira: quod si ifiustra ita progrediaris et
in  diffirentis
Quammdam sernem in nuncerum erminorum, et aliam habes figuram nijus quadratura
2t terminis sequs primarum
uns sutus cum tigrrae datae quadntura eadem quam eodem inisu modo examinaret otest
q a uauae mgri 3. noqua lono D
terminirum dudamedatur quadratura.
merpe omina
ei quimmesint
csunt non sunt certae dimenconis sed transcendentes utd–
Caleuumodo figurae quonantur mongentes abaque video erum talis na
fore quadraturam efigurami circuli quadcabricem; et nemo
Tulumote fignias, considedavit ad Germetria sum tamen et nt cotinuo filorum flexorum
id est Thaciscendentem.
seribi quearat quando sunt quadratrixes Atque ita quadratudeis cilis iventis dii
modem r etiam postunt geomehiae, etsi non sut aequadbites ad  a 
in  aco eno 1  d
ni in
exanquoendum alequambid innaturas figmarum i istenue variantiam quae scilire
puntod vomirjudiar ad
Dum anrum
 (2
vel retenta non evanescunt tanctem differentiae duc differentiam
 differentiarum in numerum