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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 62r, page id 00068194:0123
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in finite magnum solet intelligi quantum salis
est magnum
Locus omnium punctorum non est totum ntegu
In infinito locum habet totum universale, non
totum integrale id est de quovis puncto dici aliquid
potest, et  contonua sunt, id est non potest, ab uno
puncto quodcunque ad aliud prquodcunque ejusdem loci per
veniri, quin eatur per aliquod punctum ejusdem loci
Et tale est otinum plerum posito puncta non esse s
in extremo. A Datuo tamen et continuum nenenter
intertuptum pt si sit insula vacr in medio continuo. Itaque candiuu
A in eodem continuo sunt, si ab uno puncto ad aliud
punctum perveniri potest,s nitlum aliud punctum
quod in eodem continuo sit attineendo. . 62
sexprioribus propositionibus
Propositiones quae in ( libre Elementorum
Euclidis tacite sine probatione assumuntur; faci
onB  qunt majora Tertu
In pop.   Si duo circuli mutuo habsant centrum
in alterius circumferentia, sibi occurrunt circumserentiae
in prop. 2. Si rectae extremum unum sit cen-
a
Tarecta trum circulius  producta ex hoc extremo occurrit
circulor ferentiae circuli
in prop. 2. Si recta sit major radio circuli, et unum
ejus extremum sit centrum circuli  circumferentiaeejus ocurrit
in prop. 4. si duae rectae sint aequales et duo puncta
congruentia habeant, extre extremumqu unius congruat
uni extremo alterius, et adhuc aliud punctum unius
alicui puncto alterius congruat, totae rectae congruunt
in eadem. Si duo sint anguli aequales, et latera
eorum sint terminata unuplatus unius sit uni lateri
atteriu alterumque latus unius alteri lateri alterics
ossunt ita sibi applicari, ut uno latere uni
congruente, etiam alterum alteri congruat
in eadem si duae lineae sint habeant eadem
extrema, et non comprehendant spatium, inter
in eadem. Si triangulorum latera congruunt
se congruent.
ipsa triangula congruunt
eadem si angulorum latera congruunt ipsi
in prop. 6. Si ex trianguli angulo uno 
anguli congruunt.
punctum sumtum in latere opposito, aliud ab ejus
extremis agatur recta triangulum comprehen
sum sub recta ducta, parte Pateris oppositi intr
extremum et punctum ejus cui recta ducta oecurrit in
tercepta, et latere trianguli alio ad idem extre
mum pertinente; erit pars prioris trianguli