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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 3
# Folio 15v, page id 00068205:0052
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068205&page=52
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 53 lines, status machine
# Lines: 53 recognised, mean confidence 0.71
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in sectione Conica A. B C si chordae AC ducatur paraliela augens in s
ut alia recta DG occurrens sectioni inDit eidem parallela occuirens
et S junctae AB, CB abscindent aequales rectas dE, FC
athorbus si
si ant AEB CFB cadem
quidem at non reste
sed Curvae
rem ita Ae
sectioni Conicae in
suspila ducissit
habere, ut in caloetia gradum
b
a
in omni sectione Conica
C LDE
ABC: DBE = qu. AK : quD
k i L
similia theoremata pro quovis
gradu
r
um
perspecti.
zu Cassil
dat nach par dat sir zu dorssde ist und zuaen, sand
valusi 50 H sivisi mnd 2 fust in diametro, nd
Tabu greramd 6 fust. noch eme s in terxziu
de  desq laudgras eruc sobald 3 aus post 18
is
voque 175b un du radius 12 aussi
c
dubin fuam klnus gysrht. livac non pas
nat 220d, 62rnunt ans 12 gus
s
habi noch ome von 4faß), n wnst 300 b nf 12 Rus)
e
us
d
po
e
0b Mons. Homberus du brist o
omhoda se V. (C. gntach dat
in nuntaque b enit eim instrumentgns
maisto disatellites jovis bry taq
erian in lavist sole einc fepumm, aud
e
i
eguguns eantus cgnredips deuns num
 clllunt curcio copui in larsiit campo
und cero postrin, it. daß t un emn glebe
o ui exicte rehanst non e sist, ubi
e
e
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