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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 13
# Folio 2v, page id 00068166:0004
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inclinata
si globus A decurteret in regula BC, quaritur quae cedere posit prementi
In angulo ad ipsam recto, quaeritur quantum oporteat esse pondus i, ut cesso
ut cedere prohibeatur. Quoniam durante cessione globus A semper manet in BC
patet cedent. ponc Esto ergo dum BC pervenit in (B) (C) etiam A
pervenisse in (A).  ponendo ergo Etsi linea fortasse AA) non
ideo asseratur esse verticalis, pot cum globus simul duos motus
nam unum desprimendi plobum regulam, alterum decurrends in
regula exercere posset. Dico igitur s quidem nullus sit glabe
i, nec K Globum A descendere in recta verticali. Sed si absit globus
K, ad sit globuis, d sed non satis resistens ipsA, nec sufficiens
sed impediendum cessionem, centrum gravitatis amborum recta
verticali debere, seu G esse verticalem. Et quidem Nempe recedente
et quidem possibilim maximam. sit enim asnsus datus ascensus ex i inC1) dat assunt
adeoque et eis aequalis B(B) recessus regutae, sumatur 2G prvarbitrio in verticalis
G(G) G, et juncta (+ = 16) occurret ipsi 1B) (C) in () oportet G sic assumi esse
AG ad G1, ut (4) (G) ad G) i unde dato pondere i datur punctum (E
dit