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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 66v, page id 00068197:0132
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Habemus Z+ qu (C0 - WV = 200+ 35) 9Q =0 C = o Vesser + vs Bbs ArF 2bs mmep. 1) + abb mm) 1
et D = f f(aggpr + gbglr + 2bg mm(p: 1) + 4bb mm) et _ = Ebm (f-9), fiet 00 + D7 =.
499 Hf pr) B89g 8bggflr  rbgof mm (p. 1) 849gbbum (+ 455 9oPY , 8bffglr (, 26ff.g mimsp. 1) + 4ffbbnm
po srgpmamus i et prosius ponanus ee
unde fiet =00+ D = 5 972, f-g, (f 1)bbrum + b fg mmp: 1) + 4 bfglr, ub omittam 2, fug, quia est amn Z
u 2C)
et ero tq ponaum p et pro f9 10 el. toes
16ct (olbcem ( + 16 bb de m (pp. 1) + 25 (bde l riff rbd Cm Zo  8 d emnt  et o demmpr.
59
et pro st scubemus (ebbumtit  Z) 16bbCC m) F 64. b Z m+)
tabalo + 2B mner.l V bfg (5 + 5)
-
V
(3Fcebon f6+ bebbm + - 25 6l beepr mm)
e
HH
(2m C p. G)F e Crmm) 8bbe2c
suitudum  - 2m D. 1)
fiet tandem 16E X 16 (p: 1) Ce - 2C)M  - 1Y (cl t ex m F 256 eUr = 0
seu pC- 2) a = g  (cl F ep) mm + 16 C (3rr = 0 = m - 8 r (elter) uon + 16C C rY
pse-rC
P(0-2C)
seu m - Blr (Cl te + 16 qu_ (rCltep) - 16 u ir CCU All r lep H1epp  - WeBir se f e bc)
et mm =
Et
L P(C-21)
pEC -2C) m
pp qu (N- 2)
ACurF+ elpr + acll + 4 cele teepp- Pelps
Cepp = 4c epp F +cCpp
4Cslipi  + et t4 _1 (cc(llipp) + 4c) (l. ) tee) 
e
ubi prialem per  seu mon per L.
 vel habebitur Yper unal
sed resoetendus est calculus
 (p: 1), e 4ce + 4  qu(C= 2C)
set 4. mt Cep: 1)  8 mmpr + 16Urr = 0 L mmsp: 1) a4  =0 seu mmn = + +ll p: p
dest
 si  nm: all= + _r :B ergo r et p debent habere signa internacuntiania.
 = 2bm h 90 = 4995pr A 9 ggb5 lx + 299bf minsp: 1) + 4 ggbbrum
n
a 1
DD = aSf gopr + 8ff bglr + 2ffb9 mm Cp . 1) + 4Fbb mm
, D3) - (C
A + 8. 4bb C lr + Zabbemm (p. 1) Scebbum 
acobtrum 4. A ebetomo h
EC bbmm,
B -00 = t 8h. bemm L F bemm (p: 1) 2 4b elY
aDD + OO = hhibb, bbce m + bbeer (pp. l) + 2bbC e (plM d + B bcbetrmm + 3besp. 1) _belr + H6bbC ellri
ad. DD + 30 = 8. 16bbeepr + 8 2C. 4b eblr + 22c 4be bmm (p. 1) + 4. qcc bbmm A4. 8bebbmm
vel ad, 1D+ 9B = 15b, dB CPr + AcelY + cemmep: 1) + cemm  2bemm, l
62bIL. 16D HCc m)Rem
 qu (31- 60) = hh, HCc m +  ee m (p. L XFE lce p. 1) n  8. celumm F B Heptermm Y 16.  ee Urr
64
4
2G4 B+ DI) = Kah =1 eeprmud ( 8cetrmm 2c esp. 1) m (- 2ce m  4be nd)
V
et fint  m pp: ) - 8 prmm + 16Urr = 0 seu mmsp. 1) - 41Y = 0
seu seu nmp = 4 Ur seu mm: 4ll = r: p
jam f9 + Ebm= s jam ex prioribus ff gg+ qutum tabfmus=-
+(es qq(t a bomn) + a bs)mus = (Fbt mm) + 2t(fum (p. 11 + 8b Glr +  pr
- 994
= 4bmq =
fier 99 = 4 pY
= 2b mmsp: 1) - 8 blr -
Rurgus 149 + 4bmg. f. = 2b minsp. H) + 8blrs. + 4 f pY 4 pr
9 = 4 bmg.i g = - 2b mmn (p. l9 = 8blr: g - 4pt
itaque hinc inelligtur Nallum ex his modis poteder
Agpr
seu Abmu = bmmp: 1 FablY.
seu un eon + all. pr
0
deu mm - 2gl: p) m + 49 ll: pp = 99l - 4 upY
seu m - gl. p = (l: p. (99. +pr)
unde firt m: 9 = l: p
p
o
e
pet OB 1
et loco qu (- 00 + 31) scribemus
OO+3D sihabbma +B5fy9 pr
tubigr tole
4. 244 A po quo -2B a
nam fit nt =
f.geh