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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 309v, page id 00067993:0620
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ponatur
1I.
quidare
Y- v.
retentis y et . toleantur a. b. nempe
 eo consilio ut duo termini responventes, ambo sint simplices, fiet.
rgo fiet
ap Ey
y-
ib
eruntque duo primi termini
2
72n-yn
2y-V
V
Gucg
saso
a
2V- 271
dass.
y - v
+
seu (t vyfv
2, y-v
Hinc jam inter
openandum assumere possumus arbitrarios
ex ponentes indeterminatos,
ut
y
v2
Cum alioqui si esset V composita non posset D exprim
nisi per seriem infinitam, ut notum est.
sed
ta si poslea inventione ipsius Z tollere
velimus aequare velimus v verbi gratia
luidam
omposito ex. v. etc. res ut tollamus omnes indeterminatas
res redibit ad indices seu exponentes affectos Ex
quibus jam tum hobemus quadraturam Wallisii methodo
sempe si ponatur
Caeque   V a - v
 ita ut V. maneat indeterminata constat inven-
tionem ipsius Z pendere a quadratura circuli