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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 79v, page id 00068193:0160
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2.
formali
Sect. II. Cap. 1. Do Actiono motus et Effertu.
aequales. per prop. 9. Ruc). Ergo actio XPQ est ad actionem
in ratione comporita ea ratione effectus Desi ad effectum D
et ratione velocitatis, GH ad velocitatem B. Sunt autem esse
etus n ratione composita quantitatum matoriae et longitudii
pa
num translationis (per prop. 3. hic). undo habetur proposit.
Defin. 4. Disfrsio Aesioxis ix Mosr vel
ACsionis ExsENSIO et quantitas effectus formalis in
motu. IN Exsio ejurdim Aes ioxis ett quantitas ve
locitatis, qua faitus est effectus seu qua materra per longu
tudinem translata ett.
diffunditur enim actio eodem gradu, per majus spatium
vel mobile distributo. Intenditur gradus etiam eodem ma
nente mobili et spatio.
Crop. p.
Actiones motuum formales sunt in ratione compo-
sita diffutionum et intensionum.
Nam sunt in ratione comporita effectuum et velocita
tum translationis (per prip. W0. huo). sunt autim effectur
ut diffusiones, et velocitates ut intensiones (pur def. 4 huc;
Prop. 18
Si effectus (formales intelligo) sint proportionales
temporibus, erunt Actiones (formales scilicet) ut lonaitu
dineo, et vicissim.
Nam actiones sunt in rationo comporitâ effectuum
et velocitatum (per prop. 20. huc) et effectus sunt ut tem-
s
pora (ea hypotheti). Ergo actiones sunt n ratione componta
temporum et velocitatum. Sed longitudines sunt etiam in ra
tione
e
ac
se
ve
W