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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 9
# Folio 2v, page id 00068006:0004
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habere columnas XYZ eeo Dico X fore L, sed
fieri ex a e M; a Z fieri ex 3, n, X. et ita poro.
vel ut clarius res exprimatur ipsius columnae A
summatrices columnae Q M, N, habeant terminos
designutos per circellos; ipsius columnae B sum
matrices columnae X, r, habeant designatos
per triangula; er ipsiue C summatrices, nempe
li
dVI habeant designator per quadratula.
Patet X conture ex meris circellis columnae 2,
Y conflari ex circellis columna M, et trangulis
columnae 2; 2 denique conflari ex cirvellis
columnae N, triangulis colummo n ex quadra–
tis columnae h. Et ita pono. Vel si verbis enunci
es; X prima columna seriei summatricis XyZ
constat ex L (columna prima summatrice pri-
mae columnae sumantae A) Sed Y secunta
columna seriei summatriois conflatur ex M
(recunta volumna summatrice primae oolumna
1296
Summandae A) et ex A (prima columna summan
trice secundae oolumnae summundtae C3) et Z
tertia columna serici summatrias conflatur
ex N. (tertia columna, summatrice primae co-
lumnae summantae H) et ex n (Recunta
columna summatrice secundae oolumnae sum–
mandae B) et denique ex 3 (prima columna
Summatrice tertiae columna summandae C.)
Et ita porro.
Cumi autem (peu Lemma 1) singulae columnae
conflantes sint periodicae, etiam conflata erit
periodica per demonstrationem precedentem
seu per Lemma 2, et licet inter conflantum
rursur aliquid rejiciatur in columnas sequenter.
manifectum tamen est, id ipsum quoque esoe periodi–
cum, adeoque id addendo caeteris periodicis
columnas tandem periodivas constitui debere
l
o
515 50
25
62
65
d
1
60 24
24