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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 206r, page id 00068198:0411
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068198&page=411
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, ce= ab
ay -bs = cd
(M = aC hD- (n = bd
+ = ad (Y L = bC
AZ = ab = A = cd + AA fit ab - cd = 2hA
eodem modo ac - b0 = 2hn ad = bc = 2AH
d= 20 ab - 2a,: C = aC - 2An: b
adeoque abb - 2hAb - acc = 2hnC, fietus
2 h(Ab - nc) : bb - cc
et d = 2(l - (nC) = 2h Abb + 2hA CC, : bb -cc, c
a
e
seu d = 2h A c - 2hb, 9: bb - cC
seu d = 2h (AC = pb) E: bb - cc
et fit tandem ex ad-be- 2ha fie
Ahh
bc + 2hHI
qu (lb -cc)
Ab- nC, AC-b
desad
sit EhZ +h = abc et hhZ - hh = def
fipt hhZ = abc = hhR = def + hhR seu abc- d Cf. 2hh X
si militer si sit hhC+ hhM = abd. Sh-hhn = e cef
et denique sit hhi + hh ( = bcf hhip-hti = ad
unde abd - cef - 2hhM et bcf - ade = 2hhI
a = 2hh A + defg: bc 2hhn + cef,: bd
fiet 2bhAC+ d et - 2 bs  4. c5es et e = Ehha = () C
2hhAd + ddef = 2hhn C + ccCf, fietque ( = 2hhAd- 2hhne
cc - dd83
et a = 2hh ACC (= 2kh A dd + 2hh Add) 2hh nco
CC = dd, bC
seu a = 2hh (AC - (2d): cc-dd, b
 thh_ = ade
fiet
c- ud, Ad- nC, d
clet
bbC f qu (cc- dd) = 2htrm bsqu (cc-dd) = 
quae ubi habemus ties quantitates. bt, cxd Faciamus
 o =A9: cc - dd
es
b9gC = Ehh H A9 (CC- dd) = 4hX cd = ANCC, C
Me
= A(dd
fietque
t
abe ae ditu si
KKddC = ZHhKd (cC - dd) = 4d +X A cd - X mjcc, et divideno perd
+n.
dd
ae
Sit
2hhHaaG = +hs Sit A9 = KC
fiet XKdC - 2HKCC - dd) = 4, M cd. In cc fiat 22 k -a A 
M.
dd son k = 2XM : H
et destruetur ce )ed . c. d ert
comstant, male
abedes
s
abc def
at
1. 1 000
0
b
aod lis e