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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 150, page id 00068192:0150
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metior quantitate anquli descrip
li si circusandi resocitas eadem dato tem-
pore continuaretur. Caehis
intelligimus quantum intersi
inter tractum (seu spatium abso
Lutum) et riam et si aliquando
tractus sint ut vio.
2dpop. 1.
si mobisis graritas specifica
in quonis puncto sit ut via ejusdem
puncti tunc spatium a mobili ab-
Solutum erit ponderi proportionase
Nam tractus seu spatium
absolutum fit ex viis punctorum
in mobite ordinatim ductis (per
defin. hic) sed ductus sunt at pon
dera moditium, si ordinatim ducta
sint ut graritates specifica, reci
pientia vero ductum ut mobilia
suo Lococaplicata (per propide du-
etibus)
po.
si mobile sit punctum tractus
motu,
seu spatium absolutum est ipsa
punctivia. Seguitur ea definiti-
one, nam singula puncta ad unicum
reducuntur, & via ad unicam sei
Licet ipsam hujus puncti Lineam
prop. Z.
ex
De d AA6SV SeVSPASiO
DeR MOSVM ABSOLVSO
Definitio1
iv
SRA6dVo NDBLLISVeL
SDATLVM ABSOLVOVM
SIVe DeACVASVM, est fac
tum exviis singustrum mobi
sis punctorum simus descriptio,
in mobile ordinatim ductis.
Ut si mobisis cujusque punctum
ponatur graritatem specisicam
accipere proporcionatem riae
pondus tocius mobisis erit ut sum
ma omnium riarum in mobite
ordinatim ductarum, hoc est ut
spatium percursum seu tractus.
ita si recta AB angu Lo ad IBSB
rectomoveatur ex 1A 1B in 3ASB
spatium motu dimensum seutrac.
tus est rectangusum 1A3B; Videm
hoc sioeo est spatium motu desi-
gnatum seu restigium motus
Sed sirectangusum planum
ABCD, intra rectas 1A, D 1BIC
continuatas motum transfera-
tur ex LALBIC 1D in ZAZBSCSD
restigium motus seuria simplex
est