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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 207r, page id 00068193:0419
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dect. YL De concursu Corporum.
Ailinc (salvae licet priore) supervenientis iflacti potetk,
ac proinde nulla intelligi potert origo motus cunviliner et dif
1
formis, nisi, per compositiones rectilimcorum uniformium.
Har propositio ut ad sequentet quasdam demonstrandas ad
-- C
t
suberi
potett, im vicissim demonstrari pot est ea sequentibus,
C
- -
quippe quae et aliunde demonttrantur, ut appar ebit imprimis
ad prop. 20. Hinc si corpus captum ab alio eae motu rectilitco
t
n ggrum se vertere cogatur, arbitror revera pergero m re
eta linea, licet vi adhaesionis, quam a motu quodam derivo,
ls 
ad centrum repellatur. Suspicor autem naturam arcanis
quibusdam modis omnes suos conatus étiam particulares con
servare et ad eaitum perducere. Corte in concursu corporum
aequalium contingit (quemadmodum infra ostendemus), ut
celeritates absolutas ac direitiones permutent inter . Inde
si certo tempore A et B pervenerint ex 1AB m 2 A2B, et
(Firg.7)
equali tempore a concunsu 2A 2B perveniant in dA 3B, fiet
ut omnua porindo eveniant, ac si sine ullo concursio unum
quodque suam viam fuisset prosecutum, loco enim iprius A
quod semosa concursu pervenisset nunc m locum 3+d, jamo
eo perveniti Bo et loco ipsius B, quod ecmoto concuru perve
nistet nune in locum hA, jam eo pervenit A: Cumi sibu
sint aequalia, patet naturam scopum suum aequipollenter
obtinuisse. Et quemadmodum videmus naturam msono
propagando res elasticas trementes secare per se in partes
aequales, quod scilicet ex ratione melius consentiunt vibra-
a
1n Ac 
tiones; ita fieri potett, ut sponte naturae ita fiant con
carsus, quasi corpora maequalia ca pluribus partibus aequa
libus
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195.
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