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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 132r, page id 00067993:0265
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 131v); this page is its right half.
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At alibi a me imentum est, si numer harmonici multiplicentur
in Combinalonos semper summa est ex hamionidis in Combinatorios
quo vonam vero aliunde mihi constat Talium nunerorum quaerenda est
in 4
1 in  
1 in 2 2
it +3Z
3
 i H 244 2, F 
3, Y2, y-2 1 vel 4, vel 10 per 3
2
 E 5p 2t et 4 10  2 e haent p 8
12,3
Eh a p 2pdrys + 1,de4, 3. 4 11 3, 3 + 1e1.
1 vel 2 vel 3 vel 4) per 1 dat 6(γ
p. 2
2Y, y -1
4
dividantur saec per aitime
ticos, y, y- 1. y- 2.
fiem quantitate,
Y, va, v- (ef. erc.
si ex 5. auferatur I. reliquorum semper haberi potest su
03-1
um quia sunt
triangulares potestates a 2. ipsi nempe conbinatori, quae
summae sunto 8. ergo dantur et rectang ula (B) 
DD8. seu ipsae D multiplicatae per Y, y-1, y-2.
id est ipsae C quae quaerebantur. Quae summas inveniendi
methodus pulchra videtur. et jam alias mihi successit.
Pheorema habeo enim in hanc rem habeo palcherrimum
tor si seriei per arithmeticos  divisae summa haberi
potest, ipsa series haberi potest . 132
1
tantura an hatars postit
equs
a. sed siponas yX+
1
soma
7, v4 1 s vel 3 ve l6