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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 1
# Folio [12]r, page id 00067960:0023
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Tota Geometria tractari potest
et demonstrari omissis Meta plyficis
de continuo, id est sive ponamus lineas
ex punctis motum ex quietulis componi
sibe non. Nam pro puncto sumamus
1
corpus  satis parvum, ue millies
mellesies repetitum, nihilominus adhua
faciat corpus satis parvum. pro linea
motum hujus corporis, non go si non
continuum, saltetr per subsultationes
ejusmodi, ut intervalla inter duo loca
proxima etiam satis parva sint; et aequa-
lia inter se isdem temporibus. intervalla
intelligo id est ut lineae quoedam ducantur
salis parvae ab uno ad aliud niul curando
au sint, Et 
ni
recta aet poteq t
 quam plurimae sumantur sl sulta
tiones, omnes sibi invicer simules
et congruae seu aequales et siiles.
Recta fint
a
li
s
ses
ef.2
ineaae simula congruae
corpora
sib ita apponantur ut parte unas
se u una ita inboeatur super utra
tm abc def primu songinant
inde sltera defproveatur super abc, ut
pro congruente haberi possit  seu parum
admodum ab eus recedat, ut recessus etiam
sit quantum satis partu Jam rusus rebe
cirvaleatur v alia dahi ipsi defprimum
congruens eodem modo ab ilsa moveatur ut
ipsa ubiiq ab abc et ita porro et
poterit spatium vel corpus ita