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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 10r, page id 00068255:0019
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Maj. 1698) add. siteras ad di
Se schulanburus Rectore Brem eusem
processus.
cumma Numerorum
Naturalium
tum, dat. Natura
sum A sum sum.
d
at Na pua
C
PuncH in
columna
summarum
alicui notae
adjectum,
significat
unitatem
esse adden-
dam respon-
denti nota
in columna
sequentina-
turalium
summanda.
Ex. gr. quia in
secunda columna
summarum habetur
othinc perinde est
acsi in terta
columna natura
lim lium
pro 9 starel 3
1D
10+6
D 
1oc
patet etiam quod eyregium,
tam in natgalibus quam in eoru
summis, (atque etiam in summis.
summarum ut opinor). perioda
seu columnae praesento dimidium urius habere
transitum ox et ad p
Meriodum sequentam opposicum
transitui sequentis dimidi sehor
sum primum pricris dimidi gnia
rando postesemo alterius
dimidi, vigs. excilamm. in
Col. 2 est 06100. ubi a mmethmus
sumnte seritian–
gulare
01d0d
000
11
tu
C mivalu tman
sim
et emuto
eoqe
priodus. Nam edraenta
Hinc patet
Nota, in sumn
seu periodos
in coumnis summa
rum seu Triangula
rum ese uno
gradu remotiores
periodis in columnis
naturalium. ita
cum in naturalibus
prima columnia
sit binaria 01, o1
secunda quaternaria
001, 00i ter
tia octonaria no
000 1III, 000DII fiet
in summis seu triangula
pibus prima nota co
lumna quaternaria
e110, olio; et stcunda
oitonaria oonHOD,
eoirrioo, et ita poir
Patet etiam semper
in pero verum manere
quod obervavimus, ut
prior medietas notarum
periodi sit opposita alter
medietati
0000
10C
101
000
ab
priore periodo sequitur totu faiova
ut
surdimidia
vandimidia
opponitur
salteri
D
ut
ma quarta
eF
habes
tantum
transitus
oppositos
sequent
Mubsitibus
d
01 1
e 1
1
10
00d
c
00
OO
 b