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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 11
# Folio 119r, page id 00068164:0237
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quod si ratio spatiorum _ ut CE et AB sit incm
qu
eam
mensurabilia, ostendetur nihilominus, fore e temporam
spatia
 LH, FK quibus sunt percursa ponatur enim
hoc asserendo committi errorem Srnt ratio
spatiorum inter se, isque assignatus intelligatur
poterit jam sumatur ratio Bcommensurabilis
spatiorum Cd et AB, tam parum differens a data
quam cE ad AB, quam voluerimus; utique cumque in
di in quibus cum  sint tempora ut spa, et cum
H
in ratione commensurabilis tempora sint ut
odemonstrationis prot.
spatia (per partem luniq, o
odentem) utique differentia rationis temporum
H _FK quibus differentia a ratione tempormm
tG ad C4 FK est minor data, itaque et e
differentia rationis temporum LH quae sunt
spatiis proportionalia, est utinor dat 
errore assignato, contra hypothes in itaque
errer assignari non potest; et sunt proinde
ut dfferentia etiam rationis temporum LGad FK
et temporum E LH ad FK sit minor data
itaque differentia  rationis temporum
ut umendo unam pro altera, error sit minor
dato; jum et (per partem demon-
strationis hujus praecetta
impensa LG, FK, su spatiis percursis commen
surabilibus Cd,  AB proportionalia)
ergo sumendo casum propositum pro caus
d etA
spatiorum CE et AB, pro casu e  in quo
demonstratum est spatia esse temporibus
dat
proportionalia, error est minor assignato
quod est contra hypothesin, dato eo scilicet
qui feteas ca seu minor quocunque illo
errore qui fuit assignatus quare error
assignari non potest. Et proinde accurate
spectia
verum est tempora LH, FK esse ut temtpora
CE  AB. Q. E. d
Quantitates Motu
Quensi in motu uniformi quantitas cartus
est t factum excdle
in composita ratione composita ve
vel (ut alii loquuntur impetus ist in ratione
composita tem quae est in composita ratione
molis composita molium sene eqi dicuntur,
qui sunt in ratione composita elie quantitatum
ant
mobi molium in mobili et relocitatum
Molem intelligo quod est in ratione extensionis
seu densitalis