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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 204r, page id 00068193:0413
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Sect. VI. De Concursu Corporum.
d. ea tatis direite et uniformiter progrediente, etiam copporum
on con per se libere motorum, quorum hoc est centrum, quantitas
adeoque progressus m eaodem partes m usdem par allelis manebit idem.
i. Et
resse
porcem
temre
d1) m
mottot.
vel a
oCkM
orum
rea
Nam (Fig. 6.) ansumta recta quacunque LM, positoqe puncta
mobilia A, B, C, progredi in rectis motu uniformi 1A2 A,
1C2C, 1B2B, itaque etiam secundum parallelas huic rectae
t
uniformiter progreduentur celeritatibus quae repraesentabuntur
rectis 102a, IXZX, 1(2(, posito normales vel inter se paral
lelas ea dictis locis punctorum A, B, C, im rectam LM etse
C
parallelis
ductas. Sed in motitus punctorum quibuscunque factum 
via centri gravitatis ut 122X in pondera punctorum At,
B, seu in rectanAC + CB, aequatur summae vel si contrari sint
motus, differentiae facti ea pondere A ducto in mam viam
2a20, et ca pondere B duito in suam 1β2 (3, hoc est, quan-
titati progressus in summa, (ut ostendimus prop. 12. Cap. 2. Sect. 5.)
et quod depunctis duobus, id de quibus cunque verum exo ostendi
9
us, adeoqe’et de mobilibus quibus cunq quae per puncto con
stituuntur seu nihil aliud sunt quam summa punctorum,
hoc est corporum sufficientis ad evitandum ernorim dato
minorem parvitatis. Sed aliter quoque ortendi potett, quod
de punctis, idem de mobilibus quibuscunqu verum etse, quorum
1L1a
puncta moventur motu rechilinco aequidistributo, ut hoc loco
singula corpora moveri supponimus; fit enim progresus
corporis talis ex facto viae unius alicusus puncti n conporis
pondus ductae; perinde ac si totum pondus munum eu punctis
ea grin centrum) ettet redactum. Cum igitur anumtis par–
allelis ad rectam datam LM eadem sit quantitas summa
pro-
pecti–
ibus,
et
ita
asta
on mu
ente
tarto
m 
adeoque
trat
tes, M
 mo
ravi
tat
159.