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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 11
# Folio 18r, page id 00068164:0035
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2
mincto. H. Secundomomento O in secuindo
ounito L enconcessis mementum C duem
ad modum antem in puncto fF prorimum in
1
2 et
spatio Cumsimra sennetum C. ex momento N. proximum momentum O.
ita princto C. procimum
sumi poterit punctum
palicis Es et momento  anoximum
S, Ch: Hand onbie, neque emmobnotis loci
E
potino quam ero alio inveniri eor
pUN
quomam ergi motus non nisi diversarum
Cper momenta punctaque aggregatum vel epplitio est
existentiarum est aaeu et en
et aeque continuys est ac spatium temgusque, ideo etiam ubique in spatio puncta, et in tempore
temous spatiumne patum nonnisi pim-
momenta se se immediate; seguentur, ea ipsa scilicet, in qla motus continua successione incidit
Lideot tempus nonmisi momentorum agre et spatium non nisi punctorum
aggregatum
Sd
s
E
garum erit. Ch: fateor. Ta. At, si qad alnio
in tempore nut spatio occurreret, id a mobili
fransmitti nonposset, pone enim  C ab E
intervallo aligno abese efcE pirmodo id
amobili transibitur nisi aut in ppuncta re-
solvatuu enovima sibi ant sattuqu reciynumus
a
avabis dedinaton, quo mobile spatium aliquod
 cum corpus de puncto
non nisi in punctum
proximum momento
etiam proxime sem–
per sequente, progredi
possit
(ah. Hc aliquid seponi
potest. negendum scilicet
motum esse uniformem
per unum temporis tran
ctum.  e
adeoque negandum est
punctis dinis AC rursus
alia bina proxima
simi possa