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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 18
# Folio 18r, page id 00068267:0035
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# Lines: 33 recognised, mean confidence 0.92
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Jun. 1683
deagni momenti et methodus
quaeme duxit qua usus sum ad inve
pienda Resegmenta Autici pationum
etteu intemsuia, sine quae me recta duxit
ad feriem infinitam potentiae secundum
at
e
numerum annorum aequalem. Nam ita
cum enim alia methodo quae non ad seriem
infinitam, sed ad ipsam potentiam ducit
supponenda sit incognita quaesita, tanquam
cognita, et cum ea operandum seu quae-
tet proveniens aequandam dato, ut praescilit
algebra; hac methodo nullis utor incognitis,
 sed ex solis cognitis vrecta inter se compositi
valorem
aljrecte ad co incognita per venio.
olicet per seriem infinitam. Si jam
etiam directa haberetur via perveniendi
ead seriei infinitae summas, quando id fieri
dpotest; sine suppositione quaesiti tanquam
nventi, haberemus Methodos omnia inver
suiendi ab Algecla in dependentes. Et
quidem Methodum habeo determinatam
omnis seriei in intenris propositae inve
niendi summam, crodo indeterminata non
E. sit simul in exponente _ X X seu
modo indeterminatae potentia non sit indeter
t minata. licet sit A
 X. a
a vel t vel
forte tamen et in illis inveni