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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 11
# Folio 22v, page id 00068164:0044
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esse analyticas irrationales: nam cuilibet, rationali infinita
respondent irrationales. Numerus ergo simul erit aequalis et 
tione
simptiei ac nunciis easicabili exannatior
naequalit, adeoque impossibilis, cum cex eo impossibale sequatur
sineni est dardinrmeris alsels
ono redo
+
in muncu quoque vedinata dibertam fe
e
s
Mmarstrea transimntu
uscetet inrationalem agnirollentem Ergo non
a
quam rationatima
eum suat sigueac au aliti
Eademi modo facile ostendemus
CnCOn
aiopor ateri etiam numa
a pl eigmodi
sia
impossibilitatem;
egranate
negue
silu
aid
 nenne
ea
ver mium videndebet, nom, sea semes nimer
quod
manum impessibilitato. Nam et in gradu finittum
e
autem
u
est curlarum analiiticarum numerus gradustamen
dimensionum tot sunt quot numeri, ergonumerus omnum
1 E
gradnum impossibilis est, idem scilicet cum numero
2numerrum.
num erus
omnium nandur am Mutto magnet ergo et mundus
ex summus ommum numerorum gnin singutis
gradibus continentum. A: sed tempris est ut
E
difficultati circa onneta quoquue fatis fariata
Ch: AArdebo dicere duere nec, mnnctorum ommium
st
unr numeruo 
asignatium esc. =de
L
At nonne puncta sunt in
linea etiam