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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 3 (shelfmark LH35, 3 B 3)
# Folio 16r, page id 00068253:0031
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Additio dyadica
Datur summanda losumna duadica. Numerentur agitates a summo eusque enec ad maximum
numerum progressinis duplae in columnae unitatibus contentum Hujus ultimae unirati ascribatur
Si sint quotcunque unitates in nota Numeracis axsionem ea quae designat expo
unitas
1
numeri progressionis Geometricae dupli in columna, numa summo inciprenti occurrens
columna notetur ultima maximi
per ascriptam notam numeralem exponentis
Et rursus ultima maximi proximi, et ita
porro donec r nullus numerus progressionis
Nota autem numeralis potest potest esse numerus
totisem lineolarum, vel si in nimus ille, potest
moase erisr
ua
t
 praeses
pus fortet
jam puncta
Hac facta  signationencolumu
sequentibus, respondentia
numeralibus notis. Nempe nota ob notam 1
signeatur in columnis aescntis
signetur in columnae primae a presente loco primo
punctum
ob notam 2 in columnae secundae a praesente loco
tur punctum
secundo; ob notam 3, u signetur punctum in columnae
fertiae a praesente loco tertio. Et ita porro. Inco
Maso autem loca computare ab uno imo
sursum, ita ut locus primus puncti sit sub
columnae numero primo, locus secundus sub columna
Imo
colum numero sectudo, seu inter imum et proximum;
ao  im
locus 3tius sub columna numero ante penimo
seu inter penimum et ante penimum, etc.
pis duples
pu
terationem fursus
Calculum ita signatum semper 
se ipsum verificat intuenti conferendo punctorum loca in columna
loca cum notis numeralibus columnae praecedentis remotae ex praescripto
vel notam numerales columnae c tes columnae
lqentis remetae ex praeseriset cet in una
cum  unitatibus in ipsa columna.
denique notam summae sub Linca cum residus
columna infra notas numerales