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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 55r, page id 00068200:0111
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momento curvae habetur ejus longitu dimensio
Datur ergo dimensio curvae Elliptica EH
data circuli et Hyperbolae quad ratura.
quod sane magni momenti est in Astronomia
posite Hypothesi Kepter motu Planetam
lliptico.
Hinc cum ejusle dimidium
sit. CE patet arcum Ellipticum quemcunque
Cd metiri in nostra potestate, es
Edem dicendum est de
e
s
C.
Porro eadem methodo poterit etiam
xhiberi exhiberi longitudo curvae Hyperbolae.
ut jam in re Lonica nihil amplius
desideretur circa
dimensionem generalem
circuli Ellipseos Hyperbolae, parabolae
di eorumque curvarum aut superficierum
dimensiones et contra gravitatis nihi
generaliter exhibenda
secundum meehodos
scilicet quae cuilibet portioni conveniant
 nihil amplius desideretur. Nam demonstra
tum est Circuli et Ellipseos et Hperbolae
quadraturam generalem cuilibet portioni
insa et portionum
in qualibet porti impossibilem esse.
Nota hic Hyperbolam dufeliciter in veniri possicune
dimensione, quia eadem  duo da haberi possunt
mumenta adeoque duae distantiarum centrigravitatis
n centra gravitatis curvaro portionum curvae reliquau
quoniam enim datur dimensio ejus dantur, et momenta
e
Tantum dividendo momenta per dimensionemdatur distantia
centri gravitatis an axe momenti. Notacum rectae centrum gravitatis
continentis inter sectio nunc cum basi nuuc cum axe, seu nunc
cum uno mune cum alio axe adhiberi possit et utroque modo
reperiatur dimensio currarum. Habebitur aequalio, quae forte