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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 1
# Folio 1r, page id 00068203:0001
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Conicu pascaliana
Auto loca
allips Parabola Hyprbtar
Ellipsin stubobolam focat quia
in se ncurrit paratitum ncipit A_ A cB Verticaliae
velus Ellipsin sed infunte ab hinc in se
rlcurree. Hyperbole revera norata linia curva i se rediens, sed duae.
H X Elliphis vel Autobota
FG parabol.
q
sectian
R D Hyperbota. As. verticalis Hyperbolae paralleli superior, et infenior quae in parabola in urum coi rendit
A
Reclius Hyperiblat
pro
un omnia
quod cum ex
considerata ne
lecta
B C circulus centro Eu infinite distaris
una quam movetur recta AB patiens conben
planum
planum secans Hse du Ellipsius
pis AB. sed
 verticatibus duobus paralle
cum intelligi potest un A
inferiori saltri ex ex diam
respondenti superiori A
exia
s
et aum qui
casus dat Hyperbotam unde
hil refert AD per axem
A transent
nec ne.
Excipe hinc unum easi
quue duo verticales
habens bsts, infinite parva
stantian seu gal coincidunt
in mum extremum, seu ipsam
generatrices ut AC. et tunc
superbola degeverat in parabola
usi Ellipsis etim in para bolam,
um AK est infinita et AH finita
praxalletu ipsi AC, sive genircus in puncto
FG parabolici curvam in G. et
splam CT leg ab ipsu AT.
eodem modo in caeteris
tegendi consideratione
circulo, aut in circulo
Theorema singulare
statim ei respondens
apticum in caetris sectionibus
ope hujus considerationis
habebis, et pleblemata
quoque solves verbi gra
tia minimum
fangentes ducere, ea
dalii positione
q rectis AB
CD, EF, GH
ad ens ex
puncto datoL.
ad angulos datos
ducere rectas
2B, LD, LF, 2A,
rt ut voturcesuta
Lb BL et LD, et
sub +F et L H
sint aequalia aut in data
ratione, quaentur punctu
L. aut ljus locus qui
Lonica. est problema
popu quod dascalius
facile reducit ad sumu
hexagramum et eju
oste ad Conum.
superficiem
que
 id plinum nulli verticat
Parallelum. verticalis est aliquis AB. AD AE
s
siva rndius opticus guia legit vim Ed
e
erit sectio parabolaqu
verciculis AG4, seret ips
infuilte puncto
pa
Ellipsis sui comparmeatur
seut
p
infinite obisenti
Nota ha
opti
nvlnius
Duae vera ales quibus paralletum
Hyperborae planum determinant asumplotos
Monesecanles sunt quae curvam in uno
smoro secant. Parallelae in Hyperbota
diversis modis. in parbola una-
vitetur
Omnis in Geometricis ope situs inveniend ratio
ut adeoque sine calculo in eo consistet,
at plura simul eodem situ conmplectamum
quod fit tum ope figurae cujusdam plures
includentis, ubi usque solidorum patet, tum
que motus. Sive mutationis. Porro ex molibus
et mutationibus utilissime videtur adhiberi
motqus mutatio apparientiae, seu optica figurarum ransforinatio non
et videndum an eu ope possugultia lona ad potola quou assursere