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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 111, page id 00068192:0111
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vesecitatum. Jeu ob eandem Lorigi
tudinem (per prop. 8.  deveLoc.
modus aequidistribubit unis
in ratione temporum recipro-
Ca.
Hanc propositionem ita pro
captu omnium faci Lius enun-
c
tiabimus. Transferre Libram
per unum pedem intra bemporis
minutum duplostrip (0) major–
retio est quam bransferre
unam L’ibram per unum pedem
intra duolbria) minuta. Idq
tanquam axioma assumere
poberam quod iis sufficere
potest qui vim ratiocinatio
u profundioris
nis Geometricae non sadis fa
cile abtingunt volui tamen
ad augendam arbem rationis in
usum Geomebrarum ostendere
quomodo in praesenti mabe
ria ex solo axiomate simpli
ciore assumbo quodnempe majus
sit efficere idem minore dempo
re, consequatur actionem motus
formanem esse praecise in ea,
pro libra solstituatur pes cubicus
proportione majorem in qua minus
est tempus. quemadmodum
Archimedes assumens majus
esse momentum ex maiore
sicet alia methodo
distantia tandem demonstra-
vit esse momenta ut distan-
Bias.
Dus
Id
7
Scaequartes sunt effectus.
quntquandibates maberiae sunt
reciproce ut Longitudines
idemque est si
aequales sint actiones e
motuum Lutioum tempora seu velocita
des. evicissim: si quantitabes
maberiaesino reciproce ut
Lonqurudines, effectus ret
aequasibus simula
uibs  actiones sunt aequa
dic.
Quoniam enim effectus
vel in casu aequasium tempo
rum actiones suntin rabione
composita V quanbitabum
materia 8 Longibadinum
 (per propi hlis
VE, 10C
motus
velocitatibus