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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 16
# Folio 6v, page id 00068229:0012
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ev
 consit datus
olatio habetur indefinita et generalis
nempe. exaequ. 21 fit
= l. nn - 1 : 6- 27
Si fit  2n = L nF set B + HX na
et 67- 2nt = n +t seu fr -: 1+IY = n
sit 6r  = 1+ 2Y fiit 2Y 2 seu Y=L
fiet n si relimus na 1 = 62n. fiet
nn +2 + 1 8 na nnq
nn  = 65)  infs se ro nn + 2n+s= 146s541
At
tarle tamen pocerimus AM+ t. adere
divisibilum per uta facere B = (Y: 6 - 2n
itit
faciendo Y = l. an = 1. eamque da 
hac puvatione seu Y:l = nn- . faciam
=  1: H = pp seu rpp = n + 1. n-
t AP = N F s n et siet.
rhE C n -1= A+ 1. seu
2 = 1+ rhh: rhh 1 et p = h + rk-rhh+ h
1
 rhh
seu p = ph: Thh -1 et l = rhh +1: 2h.
A B = Y. Eth = 1: 6t tih - 6 - 2 - 2rht
seu B = rrhh = Y: Arthi-
si faciamus nA d
th. 6 - en n - 1
B, 6 = 2 : nn - 1 =
seu B5mF = hh 6 2n: LC n-)
seu Bn= B = h
ut autem datae differentiae
2y + 1 = impar
XL
1