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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 26v, page id 00068125:0052
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A Demonorvandum prius est, in omni
corpore dari centrum gravitatis vel quod eodem erit
si gravis momentum bisecetur aliquoties ut per plana
A. B. 8. C. D. Deinde per P. M. V N. P. Denique per. R. 5.
VI. V. omnes inters ecriones convenire in eodem pun-
cto. C. TLVB) fareor demonoirationem hancnon-
dum haberi Y siquidem a veteribus data est interiisse
eoquo major est disficultas quod dantur corpora-
quae nullum habent centrum magnitudinis e cum
momentum sit aliquid ipsa magnitudine composi-
tumomagis, quia praeter magnitudinem etiam dio:
tantiam ab aue librationisinc Ludit mulbo magio du:
bitatur an detur centrum gravitatis itaque centrum.
granitatio est es earum rerum numero, quas uoco
paradoras quae praesumptionem habent impossi-
Silitatis FCHA) quid ais: dantur figurae qua
nulcum habent centrum magnitudinis: TLVB) fa-
beor in circulo, in ellipoi, in omni denique figura
ex earum numero, quas
uocabat amphi-
decraes, seu in quibus punctum datur, per quod tran-
seunte gravis recta in duas parles congruas secari
possunt, dari cenrrum magnitudinio sed in infinitio
aLiio non dari. Dne Longius eamuo, ecce triangulum
rectangulum aequicrurum. B. A. C. Cujus angulus.
rectus . basio B. C. bisecetur in. D, Latera BA. C R. in
punctis. esf, patet junctas AD. BE, CF, unam.
quam que hoc triangulum bis ecare secabunt
autemse iscae in puncto M, quod si ergo daturhio
centrum magnitudinis, id ulique erit M, quo posi
to ducta. GI. M. FI. basi paratlela etiam bisecabit
margatam. D. dt e, Sed hoc est faloua naneat