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# Title: Leibniz-Handschriften zur Physica LH 37, 3
# Folio 62v, page id 00068532:0120
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068532&page=120
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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 0.89
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uoniam estendimus esse  _mHH 
D: C
 in AH AC: AC
ex inclination
ciinio tueet
AD seu D: mO = AH: AG in AC: AD
eu
 conati
brachtorum duplicata recipioca et aquil
immiguta sint c
pinterea planum pe non inclinalum
1t
sed per pendiculare, seu m =1. it et coincidant denique AGet A
an si coincidant AH et AC, si
f et D: C::  AC: Ad Ad: AC quod verum ese scimus
aliunde.
horijonti
Quodsi faciamus AG = AC, et AH parablelam
erit HS: HT:: AH: Ad. jam si praeterea
hoc est m = AD: ADH quod si ergo
i praeterea AG = AC
et
fiet his valoribus
substitutis fiet. D: O = AD. AH. AC: AC. AD
id est D: O:: AH: AC. quod parnbrum
ideo amplius examinandum
ieo nimpohius examinandum
NC triangelam AGI est,
ad trang AHd (in initiis) ut
AG ad AH. et ide eadem sunt
ut AC in GI. gd
video esse verum, nam
ideo amplius exrmi nam in casu aequilibui et C ad D ut
e initia descensium reciproce, seu C ad D est ut
vel ascensuu
jam secet AS ipsam HT in a, patet triangula AHC et
AGI esse similia ergo eut HC a CI: HCd:: AC: AH
verum in casu initii coincidunt  Co et HT, nam
different
ed  est incomparabiliter minor ipsa Hco. Habemus
ergo esse ci: HT:: AC: AH. Ergo demque
O ad 5) ut AC ad AH ut ante.
Et id ipsum reddibilit redditur manfestius
si O ponntur  su si pondus O ponatur sub
plano inclinato, patet enim utroque modo rem
eodem redit et reveru in isto descensu ipsius Cd pom
pondus ) non sustineri a plano inclinato, et si ita videatur
sed retineri tantum ne inferius deccgrat in ipsum brachium
As continuatum, ultraquam oportet, seu ut maneat in recta
illa inclinata.
sunt ponera
Ci ad H T.
1