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# Title: [Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica (shelfmark Leibn. Marg. 166)
# Folio 329, page id 1041163592:0363
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1
alteamaat
S F C YIO
lA 0
De Motu per Fluida propacato.
PROPOSITIOZLI TITEOREMA XAXI
pressio non proparatur per Fluidum secundum lineas rectas, nise
ubi particulae Fluidi in directum jacent.
Si jaceant particulx a, b, c, d, e in linca recta, potest quidem
pressio directe propasari ab a ad e; at
Particula e urgebit particulas oblique p0-
SicaS f et e oblique, ee parriculxe illae f ec B
non sustinebunt pressionem illatam, nilt
Fulciantur a particulis ulterioribus B cc R;
guatenus autem Fulciuntur, premune par-
ticulas Fulcientes; ec lxe non sustincbunt
pressionem nisi Fulciantur ab ulterioribus
_ m casque premane, dc sic deinceps in intinitum. Preso igi-
cur, quam primum propasatur ad particulas quae non in directum
Jacent, diraricare incipiet ex oblique propagabitur in infinitum s
ec poltquam incipie oblique propagari, si inciderie in parciculas
ulteriores, quae non in directum jacent, iterum divaricabie; id
que tocies, quoties in parciculas non accurare in directum ja-
cences inciderit. d. F. D.
Corol. Si presionis, a dato puncto per Lluidum propagatae, pars
aliqua obstaculo intercipiatur; pars reliqua, quae non intercipitur,
diraricabie in spacia pone obstaculum. Id quod sc criam de-
monttrari porest. A puncto A propagetur prestio quaquaver-
sum, idque s Heri potest secundum lineas rectas, ee obstaculo
NBC R DerFOratO in BC, intercipiatur Ca OmNiS, DEXTEF PAF-
tem Conitormem AF , quae per Foramen circulare BC FranHIE.
Clanis eranrersIS de, fe. hi dictinguatur conus AF O) in Fructas
de interea dum conus ABC, pressionem propasando, urset feu-
ctune
Let bele
SECBNVVS.
IIMIIEMIIIHIMIISAIMBIIIMIIMIIIMMIIIIuBI MIIIIIII