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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 5
# Folio 83r, page id 00068207:0165
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Aliter si a = sit numerus + 15 +14 + 13 + 12 + 11
L
2e
et D
ecc
altimus pu
d At = A 201, 202. 203. 204
.tnus U sit notarum 21. 22 seu 1 = 1 oe1B2 sed
et
3 Ultimus u sit notarum 11I, 112,  seu I1 = 1II vel 112
et 132-
 penultunus 2, sit notaram 121, 122, 123, 124.
Antepenultimus  sit
interenultimas 13 sit notarum 131, c32, 13, 134, 135, 136, 137 (38
15, 1416
quartus a fine 14 sit notarum 141, 142, 143, 144,145, 146, 147, 148, 149, 1410, 1411, 1412, 1413,
8 Una nota sit
 a 19a 15 + 16 + p 1- r
1
potest dici noram sse y est
sequens erit (y), quae lut see resid. si
dividatur per numerum propressio notarum period
ap. gr.
d
incipitugae ab initio e,
ponamus quadratum in prima columna habere
periodi binas, in 2da, Lomi notas periodi a, in 3tia notas periodi 8
undratus. Semu
restat 0, itaque
quidatur St per dividatur Si per e, Si ++ seu 52, per 2,
notas e
itaque
+
dividatur idem per 4
est alhima periodi, 
nihil, ergo rursus pota ejus ut est ultiua periodi
pota ejus in columna prima, et
S
nstat L,L
pso numlius dividatur
e eam quae prodit sis panctus quia
sumiale
o locus numeni in stria
per numorum periodi colum
corvidatur se per
e
La
superest 4, ergo est gla nota periodi, et ita porro.
nola col. 3 de
it ergo Numerisedes X, eut nota in col.
residuum
e
sidna a
 X+1
e