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# Title: [Renati Des Cartes Principiorum Philosophiae Pars I, & II, More Geometrico demonstratae] Renati Des Cartes Principiorum Philosophiæ Pars I, & II, More Geometrico demonstratæ (shelfmark Leibn. Marg. 31)
# Folio 45, page id 789395444:0067
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2
i
d
12
-
C
t
ex
2
P A R S TI.
dem temporis spatio per canalem atransibie, quantum per
e si per canalem A cantundem tranlear, atque per C, il.
XV. Ouae uni terere Onveniune, inter se conreniunt. F e
n tertii dupta tunt, inter se Cunt aequalia.
XV I. Maceria, que diverlimode morerur, tot ad mi.
nimum habee partes altu dirisas, quot rarii celeritatis gra.
TI. Linca, incet duo puncta brevissima, ele recta.
Corpus  aC vertus B motum, (1 a B versus
 C revellatur, per eandem vertus C
morebitur lincam
Corpora. Que contrarios habent motus, cum (I-
urrune, aibo aliquam rariationem paticogun.
X X. Variatio in alielia re procedic a vi Fortiori.
Si, cum corpus r moretur vertus corpus 2, idque
impellit, ec corpus B exhoc impulluver-
(US E MOVCAtUIE, COrPOTA L, 2, 3, QC. nOn
Dostune esse in rect â lined: sed omnia, ul-
que ad B inccorum CIFCUIUM COMPONUNES
Vid. DCAM. 9.
la duplo celerius orebitur.
dus limul in ipla observantur.
quae ejula
X
X
La
tur, el ad minimsam alterutrumI.
XX I
OIlco O
T F MI NI A I.
Obi datur Fxtensve Spatium, ibi datur necessario Substantia.
L 1dLa1L11
Xcensio sire acu (per aX. 1.) non potell elle purum
mihil; est ergo accributum, quod neceltario alicui rei tri-
bui debet. Non Deo (per propol. 16. part. 1.); ergo rei, quae
indiget Polo concustu t ad existendum (per propol. 12.
Part. 1.), hoc elE (Pet CCF. 2. hujus), Tubstantix. g. C. d.
L. F. M
s
ensio est at
ev
enonsidat
estam