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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 5
# Folio 12r, page id 00067964:0023
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 17v); this page is its right half.
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Punt Spatium intus ubique sibi congruum est. Etem planum
et superficies sphaerica,, et linea recta. Et sphaer Et linea helicatis
circularis; et linea helicalis itaque quod in his (interminatis 
seu terminis sepositis movetur,  nullam ofendit diversitatem
prate eegelato etisume in spatio etiam et plano motus
feri potest variis modis. In lineis non nisi duobus prorsum et
aeberum. Paulo aliud est, etsi cognalum
quod in plano spatio, plano et recta, quoerum termini
retrorsum,
congruunt, ea inter se congruunt, nam in superficie sphaeriau
et linea circulari adus est verum
ex est maenlinem uno puncto
usi Enclodes ussumit di non transferri  rectam sed
tantum moveri circa punctum immotum, lunde vem de translatio
nem deducit per consequentiam, seu modum ad punctum datum
ponendi rectam dalae aqualem uata generaliter a me
assumi potest  in plano circa punctum mbbeu A
quod est in plano
uam. Enmrofum moveri posse
soutspatio et
aliquod
ubius Ad eandem plagam
seu ad easdem partes, eodem modu se habet
Ine
iem e verum
est in pharica superficie et eu.
Ad Elenenta egilana fortasse sufficiet, haec duo
assumere  eam esse plani naturam a ut extremis congru
entibus congmant figurae, 2  fignram i plauo
noveri pose uno quuncto immito, et
deinde d efpuretur
ircutanis linea quae a puucto sie moto describitur inde
porro in semonstrabitur punctum in quo duo cuculi
se lanunl esse suae ad duo plctia Telation unicum
ss
cum alius enivis alteri jari possit respondent alcud. U
l
et des poterst recta definiri talium locus. smulus demonstrari
se e omnia epuncta recta eodem odo, se habe
tum nuncta quaedam quod  eodem modo si habet ad
Ou At recta
o datu srnct ate i lsa
ad