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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 127, page id 00068192:0127
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ce esse potentiam ipsius AP
apotentiam ipsius L. MN ut
mobise AB ad imobile L. MN (Sc
ut 2 ad 3) si ABVT. MI sintcom
mensurabiles sum abur-
eorum mensura communis
: jam eum quae Lib et pars ipsius ABC
vel T.MN P aequalis ipsi F, 
velut. AB, VeL L.M aequasis sit, e praetereu
aequasi moveatur velocitate (sub
inbespigimus enim semper motus
esse aequidisbribubumperpra
unqper prop. 6. cap de veLoc. in motu aequid. 
vedocibates eorum quae mobili eidem
insunt sant ce qua lesserunt earum
potenbiae aequa Les (per prop L. hic
verbi grabia potentia ipsius
AB aequa Lisest potentiae ipsius
C
L. M Ergotobies aequatis po
tentia inest mobili cuiqse, quobies
mensura mobilium communis
ut potentia transferendiu
velut
unam Libram AB per unus
Dedem, A, B minuro tempo–
ris  inest mobisi ABC bis, es
mobili. MN P ver). prrc
potentiae autem
ubi
POSeNSLA
e
NOSRICEABSOIVS
L
DeMorsdarsa as
Definitio
∞YCNSLA ABSOLVA
C72SOVOD MOVeSVK
est affectio ejus proportionasis
quantitati actionis ex motum
tabentis statu perse consequon
bis inbra certum tempus; seu quan
dibati actionis formalis quam
ex erceret mobile, si motum pe
per datae magnitudinis tempus uni
formiter continuaret Ibaque 
aequatibus existentibus agendi
formai
temporibus e actionibus positis
uniformibus potentiae mobrices
abs0 Lutre sunt ut actiones forma
es.
Ponamus a in motuesse.
positum, s in LocorA iba esse
affectum ut continuato unifor-
mitermobu, tempore Y ab 3o Luturum
sit Longitudinem 2A 2 A. simidi
bergs B eodem el aequalistempore