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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 11
# Folio 6v, page id 00068106:0012
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irregulares accommodari posse, quod din methodi
Communi describendi Locum seu curvam aequationis
fieri non potest. Idem est in curvis quae dantui
ex supposita methodo tangentium inversa, modo
res eo reducta sit, ut rgo nequea alterutio
differentiarum valor pure haberi possit.
uno etsi non possit ut intali
casu.
V V dx + dy +Vdu () ax yX
imo nihil ominus locus aequationis huiu tam
intricatae et Transcendentis nostra arte per
aequationem aliam non transcendentem ,e in hoc
quidem casu per quadraticam describi poterit
quod si ergo problema aliquod Geometricum valde
difficile occuret, hac ar aut mechanicum
aliquod quod ubi curva quadam trauscendente
oix repertu difficili opus sit eam hac has
quidem methodo ope tabulae, vel lineae
in charta ductae, optime extribebimus. Si scilicet ut
dix. differentiolas valde exiguas sumamus quemad
modum nimiru in omnibus calulo accura tabulis
accurate condendis fuciendum est Una tantum
curvae ordinata opus est, quam communi methodo
per secies infinitas investigabimus.