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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 34v, page id 00068125:0068
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Geometrico grauia sic descendere, neque enim absurdi
Pum
ext, quod musti credunt, quomagis grauia recedunt à ler
ra eo minorem descendendi solicitationem experiri quem
admodum magnes indistans debisius operatur sux
sparsa in majorem distantiam minus illum in at quo:
niam tamen notabile discrimen non est in altitudine
mediveri, ideo si modo prodero assumamus aut postu-
Lemus grauitatem quo libet momento se ad grave eod
emmodo habere. seu quod idem est, continue aequasiter
operari Gasilei asserta erunt pro demonstratis icet
causaparitatis ageret interruptim tamen si interruptio-
nes constent aequa Libus temporis intervallis admodum
exiguis, eadem prodirent adsensum. GV. fuere qui puta
runc gravium velocitatem crescere in pregressione Geometri
ca. L. V. hoc praeterquam quod nulla ratione firmatur,
Pexperimentis parum consentit, etiam impossibilees
si Vellocitas granium à quiete continue crestereponatur. quo D
quod sic ostendo. pon a mus quod asserunt, si tempora
ST. sint progreosionis Arithmericae seu ut Logarit
simos pa ies relocitates acquisitas TV. esseveloc
itatis Geometrica, seu ut numeros patet tresueloci
tates acquisitas ut iF, iV, 2T,2V, 3I, 3V quae aequalia
habeant temporis internat La iT =T e L. T. SF sive pro
greosionis Geometricae. ergo simisiter Si S2TV2II
T sint intervat La temporis aequalia, etiam velocila
tes quas grave habet in instantibus S, ZT +L progr.
essionis Geometricae, sed in primo instanti. S ue
Locitas erat nusea seu infinite parua, ergo
in instanti +Terit infinita
inotansa.
L’assumi possit utcunque vicinum ipsi. S. Sequitur
graue secundum hancaccelerationis Legem, aut nul:
lum habere motum, aut infinitum seu inscantaneu
M=
instaream GN.
Gn