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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 9
# Folio - , page id 00067968:0069
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Relatio
quia omri
quantitas per duas alias exprimi
et reealiter sequitur et quaevis aequatio
li
transformari pt in homocoptolon, sequitur
qu salva generalitate quamlibet
to
po
e
se trans formari rationalite
E
in trompeoptota
idem videtur quaevis quantitas
e per tres alias
ed et integre.
hioc
s
exprimi
non tantum
Habeum e
C
es
ationult
nec reta
ago
quantitas exmini potestper aliam
omogenear oper aequationem qualacuq interoc
V. generaleio mpposia
su
ertas muutat
ente quoidam qante. seu omnis quantitate patio
nomogencam, po est expaum per suam
relationem ad D
L
ms
ualionis rationalis, seu valori
implicis seu per valortm rationalt 3) per
res homogeneas, epe valoris rationalis integri
et
ut
dentam inclaventu aquationas generalis
vec melius omnis quantilalis ratio ad
sa (2) omnis  quutitis poest exprimi per onas
l
amas hopogeneas ope eq
d
multo nlugis per
plures
supposteadceu unitat
reationibus notandum (.egnis
indems
 Omnis
3o
1