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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 9
# Folio 3v, page id 00068104:0006
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Consideratio haec summandi pe plureseque modis utilis esse
potest, nam ita possumus  aq aequirere arbitrarias
nam f t+m et na p. et fer este  pro
Ph porerit poni  +1L + Am _ K A- K p, atque
Ita obtinuimus arbitrariam K. Et hac arte possum,
etiam excitare terminos qui absunt verb. g
fh non adsit scribemus KL + K m = Kn = K p
Sic 4) doix d(IX = X a (1) X = 3 (X d Ex dCyX
=  dCox deX  (doX dux de)X
2
similiter possumus datam quemvis formulam conferrie cum
Himinum conferre cum termino aliquo ex differentiatione
terionis sut proxime binionis ve ita et ternionis, ael
qualeminis orto, sed tunc, duae tres etc summae assunua
Hac methodo etiam
sut pro finione una
possumus excitare et impune ascribere terminos
qui non adsunt. ut si non ad sit (dee) X di seu sax dax
poterimus tamen scribere MX dax - 3n X de a x
m X ddx - 3m sadx adax - im dx sdx + M sdx dax dadx = 0
et ita plurimos poterimus obtinere terminos cum arbitrariis
ut tandem ex omnibus formula tractabilis componatur; qualicet
quoeda extalibus sunt sua natura seu per. se tractabiles
sed quid jam d
ut (dax dadx. = d aX
l
his, quae byposilis quadraturis linctabilia,S.
Ax ddx 3  + 3X adx dddx addx
x
X ddx
eo log. X ddx = d alius a adx. tx
Xy dx = d X y = P. X
2 e =3. h = 1
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