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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 203r, page id 00068195:0405
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# Lines: 102 recognised, mean confidence 0.78
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+ v ipcossaegu V +D spcoco
BI.co ssum
ipasqu C 1c
paego co
2C
Cd aego ip: 1C aqu, 2p: corC aequ 3p: cocor 3C
Ap
conc
2F aequ  co2c Ego et ix aequ
3p
coco. 3C
seu 1p: 2p: 3p :: 1C = co 2C1 Coco. 3C
1p aequ cd 2 2 -c
2p aequ. Cd. 2V2 - 2c. Sp aequ et 2 123
ip: 2p: 3p:: Y2- 1c: co. S2- 2c: coco. Y2-3c
ip: Ep: 3p:: 2- 1c: d 2 2c: cot. 2=3C in qua analogia continentur
est seu : F: 3 B: 4p e :: 2 - 1c : 2- EC : 2 -3C, 2-9c
eus aequationes.
2 -1C
ipco
c04
lC aequ _ +rf rer aequ.
2C aequ 2C +2f
Ee + 2f aequ 1c.
2C2f aequ. 1
Se aequre
p. Co
3C aequ 3C+3f
BC aequ
4C aequ
β3C + 3F aeq. 2C
3f aeqo 2fl:c0
2C aequ
1g. y + 1 8 quolis
facis
3C3f aequ 1.
2.
. +
..... + 2)...
3caeq. 2 = 3P3F 2- 1c
ipip cost
ipip Cd
F2-1C
epip coco
vib
vyu 2 - 2p3p
ceq 2L∞ 2-15
ipipco
s in ultiuro scilicet casu cum potusquam est
infinitaagulum
nu
Nota in eodem casu ultimm fit 2C aequ 1c
que adeoque fit 1C ∞g. 2 = 2pp
 1.1 1. 1 +b 1: 1+2b 1: 1+. 3b 1: 146
van
ap
2P 2 - 1c
1+b
ipiped
b A+ Eb 13b. 1+ 4b Ego tC aequ Ec b
sunt ergo 1C. 2C. 3C. progressionis termeture decrescentis.
+ V aequX
X aego  y aeqo Z. Ergo  aqu Yy = aeq.  Z  aequ 
 pet X aequ 1y. YZ aequ 32
nitus le
2-1c
tndiu nota cum C aequalis ponitur 2. fit aequa tro identica
a
in 20 posito Z esse infinitam
ergo aeq. 
)
5. Co
VEc + c +- S+ - aequ 2 - 2p2 2 -1c
coco
ad hoc
si nissot eries 2C aego 1eli cor2 , fli cerB et 3C aequ. 1  l. c r +1, 1 a + 1+
1:c0
d
X. y :q:: 1:
N 2 aequ 1C
Ergo  tre aequ lie: co
de
aequ 0. fict. n ar. 0
seu ln - lo aequ 0 lb
lifaego lif.co com lit lic
lif ) ce
ptico scribam  russu IiC + lit aq. 0 l2e + 12509. 0
 10 + ct +l hico +fm Kicaeq re  +oro i
BM. C
 1c aeque
ad matur quod n est inis a et b c et bErgota Et la lC ccaegienit dctevrt.  bolet   12  15 +l: 1C + it   nifrni. H: A: K en 1t
sC87
1e +  x lay. 12 + g
+ ixtlaqC aqu
quaeritur y
EC aequus 2C +E)
eit 
+1+ ly
3paego Con. 3c
2C
2 2Y 2-39
Ep ipco