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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 14
# Folio 10r, page id 00068167:0019
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Mirum autem videta videri possit quod eadem prodit regula ac
si conciderent puncta 4. 5. 6. Hoc generuli Methodo
vili videtur demonstrari
posse quod magni est momenti B. Nempe planum aliquod aq ut N eodem modo
piemitur a pondete F, sive langat in puncto O uno, sive in
in
recta integra ut 21, 22. Ideam est in plano N, et ita
plaribus linea
su
faaium opus est ex centro gravitatis demitti perpendiculares no
in plana contactus. Atque ita res proce habebitur exibus et in casa plurium
vanorum. Et quaa tunc linea, directionis centri gravitatis non cadit planum
verticare cum punctas occursuumo seu lineis. directionum itaque duae fingemus planum
inclinatum composi sumenus planum inclinatum in quo est centum gravilatis
et duae directionis inde habebitur directio composita in illo ipso plano inclinato
quae conjuncta am aliis directionibus compositis, unagudemum prodibit directionem
totalem  quae erit ipsa directio centri gravitatis. Videndum an non
sic demonstrari possit eodem modo premi planum Y0Z sive in puncto D, sive in allo
quovis a corpore FON langatur nempe si fangitr in F ponatur linea regida NFO
composita ex rectis NFZ et 30, hujus rectis inflexi ope po pondus collectum in F premet planum in 0
certo modo est autem 30 normalis ad planum 70.
patet Apparet eodem modo
premere, ac fieret sed vecre in flexo NFZ, si esset Fy nirmalis ad 0YZ.. Et hoc
accuraius examinandum oc ipso enim demonstrato
abtlatum est. Addendum iam e
quid ficct, si plures chordo unam in
omni statica negotium
quid fiat si punctum iphatur
a pluribus chordis, et harum
quaevis pursus a pluibus
quemadimodum et si sustentacula rurtus alis sustentaculis ilicumbant, sed hac
imet hodo omnia sunt finita
Petomnis conspriante
onclusione etiam inde conficitur quod corpore
nulo t
tendente linea quacunque qua nempe ita ut ret puncta quod punctis
corporis ttib cadentibus in rectam perpludicularem ad contactum plani
 in eadem ecta tendentibus, posito motu equidiistributo totum corpus
eodim modo tendit adeoque et centrum gravitatis. Et abstrahendo a renisu maae
qui locum habet in vi viva  nulla oritur gysstatio