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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 26
# Folio 6v, page id 00067988:0012
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siu ut semper homveoptolice loquamur
cui
qm cumq circuli per triadati tringuli pun ta
diumetr
trans untissit paralleto acamfestam enum
est paralletam datae quamvis eousque promo
peri posse donee triangulum biselet
et ad eam inventam, cliam norigares
e eundem esse calculum pro utroque
Sed ita problemate manente indefinit
similiter,
habeb cur locus curvae in cujus punctis se inbrse
s
Et
ata po
sant istae parallelae bisecantis. sed rum
ad luc opus. Nimirum, ut sint a+d et b4 c
aequales. Nam si atbp e+d. item a+c b+0
bilem ad aequ. b +C.
ert apbBCpd.
 Itaque praeter locum seu curvam quam invenum
alia sumendo aliid problema
inveniatur
generale lare
ut eo indeniatur curva
 desidecando a +C
a +d b+
b4d item
quae non aque
facilis inventi
problema sua natura a
triam locium solidotum superficierum
sei puct.
intersoctione siende