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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18A
# Folio 319, page id 00068191:0319
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recenendi
idestinea moreri conatur; et revera
morebitur, si a regulâ aut aliocoer-
cente Liberetur
c
(D)
27. Def. 4..
Puid quid moveturinLinea circu
Lari recedere conatur a cenbrocireu
4
Ll, 
GVSapeleatur.
sit mobize A motum in arcucir-
cuLi 1 A2A descripto circa centrum  n
cum conctur ex 2. A pergere in tangente 2A7
(per praecedentem) tangens autem 2. AF re
cedat a centro C, utique S mobile A à
centro, recedere conabitur. Idem eso, si mo
tus sit compositus ex circulari e alio.
D
es
Ld. 27. def. 5.
Continuabo per aliquod tempus cona
tu centrifugo corporis, oriturin eoce
Leritas recedendi a centro.  conatus cen
trifugus, est ad celeritatem continuato
recedendi conatu conceptam, ut finitum ad
infinitum. Viautem quae est hoc modo ad
celeribatem peu quae est infinities minor
celeritate, eam voco MoAM ab vim
celeritarem habentis autcum haccompa
rabilem appello  VIVAM
Rotari incipiat in planohorizonta
LiB axistabi vacui B in quo globulus
velaliud
Spatium, neque adeohaec obtineri
compressio Licet descendisset pondu3
exalbitudine quantacunquei ane
exvi impressi impetas pervenis.
set aer ad compressionem adhucma
 porem sed restituens se se in minore
tandem
rajecta, compressione qui evisset.
Dro)
7
L
Dositoca Loremhabere eandem
vim diLatandi corporis quam habet
eLastrum condensationis; pondera
materias aequalium condensationum
coercentia, erunt ubcatores.
Nam si duae sint portionesaeris
 ut hujus exemplo utamut
eempi grabia) eae que aequaliberden
sae una calidior altera; perinde esset
ex hypothesi) ac si una prius aeque den
sa moxfieret altera densior in eara
tione inqua est revera calidioriin
qu’a rabione autem esset densior, in ea
ratione augeri debet pondus coercens
per praecedentem) pondera ergo coeccen-
bia sunt abcalores
PrO(. 2,41
Eodem posito pondera coercentia
sunt in ratione composita densibabum
Scalorum.
demonstratur)