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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 38r, page id 00068196:0075
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L = M.n
aristraptica
stram
N
erics
Sed non licet omnus series
a constructione relativa
trubucere ad absolutam
et si semper liceat ex absolata
facere relativam.
Jubet s Saries Relativae
aliae sunt relationis terminalae
aliae indeterminatae. Priores
sunt cum terminus unus semper
haberi potest ex numero finito
sive eodem, quod commodissimum,
sive varianle paecedentium
aut altaeries seriec, non absoluteu habitae
pesterioris sunt cum ad unum
eiminum laveniendum opus est d
anr omnibue praecedentibus
vel ejusdem sat alterius
cujs serici. Et hoc modo
determiuntur series summatri
perierum datarum, stnse seter
reduce ade eecet bpu ti absolutarum
possunt haberi redrethior per fei
tretabre relatione inter tras terminos
suos. Nam n omns series absoluta 
revocari t ad relativam duorum terminorum
solum. Duo autem termini seriei datae, sunt
differentia trium seriei summatricis
( C