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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 11
# Folio 25r, page id 00068261:0049
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H
dditio Dyadica Bilinears
ut a, vel B vel)ete formatur
e
ita (X) vel B) e) et. . . . . . b ep, etc. M, 2, P et
ddatur
Ut a vel B vel V, erc. formatur ex a, b, c, et; l, mn, etc
ita () vel (B) vel (V) etc formatur ex b, c, 8, Ctc; IM, n, B, et
His positis erit a = qu (1) β= quee
a
erit d a = qu Z. 1 β = qus t al
N = 12
2A
β= + al
+(X)
-2al (4)
a β = quG+ al
= qu stal qu m
=qu (+bm
t ast
2m
-2alb
=2al M
+qalbm
Auq. A
1.qu
N
in
l
C=
V= qu stal ()
V= (a( (X)
Frale (B
al gusibn
= qu
Inqua
(()
ibm qu
ralom
+b
C
Lrban
Aabuem
bausten
lquet e
A)
 quer at
E= qu fall
Atb
+al
V)
- quo
al
(C
.Et ita porro
I = A vrl - 1
 ana l=  Vata
M =  (12B- a N - a Y0).
M = Y (Y3 + a) + b
1 + al qu G ) tbns C
si  F, e, C, b, a, et A, g, E, Y, B, a considerentur ut termino duo proximi
ejusdem seriei; poterit g. p n m, l considerari ut termiaus seriei differentialis.
Hinc datae seriei potest quaeri summatrix. Et _ prima cum differentialis habet primam periodum.
duarum coliemnarum, habetur periodus primae columnae in quaesita, per duas hujusmodi aequationes seu
differentiationis. Et id commodum adest, quod prima columna per se inveniri potest. Secuma deinde invenietur
inventa jam prima.
sulem breves illos ipsom X, B, etc valores esse optimos, quia
in hhoc calculo eundo de columna in columnam, etium ipsae (4), (3), () ex facile habentur