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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 217r, page id 00068200:0435
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pentes. H
cum
postcentia (seu diametirs) ventices scum
post
Axibus et ambilicos nisi hos adhuc setom maliumus. veni
endum est ad puncta Curvae ntabilia ex ipsius met (urvedine
Etiam exxlangentrum consideratione utilia hic duci
reducta. Et hac
possunt, quaerendae scilicet recta non occurrentes, earumque
limes, qui est tangens
post centra (cum diametris) vertices (cum Axibo
et ambilicos (nisi hos sepon aadhuc praestat) vemendum est
pa
differri
ad puncta curvae notabilia ex ipsius curveonededucta. Hic
jam netra langentes veridendu ad seu directiones veriendum
ad oscua seu flexiones. Et quaerenda puncta
est infinite parvus, vel infinitus, vel ibi nembi in intini–
tum, vel nentu ubi, vel alterntrulu non itur, ubi sit maximus
aut minimus. Atue haec sane determinatii punctorum inpimis,
utilis erit, minusque oderosa, ut dubitem, an non ab illa set incho–
andum. Eademque opera etiam puncta fexus contratii, siqua sunt
abebuntur. Nec dubium est eadem opera et vertices se osten
dere posse, quin etiam quaeendo notabiliora contra osculorum
crediderim apparituram quaenam apta futura sint ad consti-
tuendos umbilicos. Ne enia Nam circuli oscutantes ex umbi
licis depricti, habebunt aliqua peculiare
ble esse C pro aequatine nostri 3tic gradus
generali tollere primum XXG et Xyy et Xy, si licet
deinde differentiare, ut habeatur ax, ay, qua ratione
tollantur a, du
e unde difestemngdo
ptrae paratus erit halentus
itentio
differentio differntia
A
pro osculo; licebil a facere dax =0.
 videndum et an et quateus prisit pro aequaliore
geneali imlo sumta 30∞3+ 03Gh etc  porere
y ordinatae inventum ex tulia qua–
none per extractionem radicis
valorem ipsus