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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 1
# Folio 1v, page id 00068251:0002
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(S. 6s,  110 Nam 6 = 5+ 1 =
6V
10
8. 3) Omnes Numerus dyadice potest
exprimi nullas alias adhibendo notas
quam 0 et I. Nam cum omnis
numeuis fiat additione continua unitatum,
paltet novme vnitatem, et sii
e et unitas unitati addita in sede altima
faciat 10, seu unitatem tuamsferat tantum transferat
in sedem penultimam ibique addi jubeat
ftet et unitas unitati addita con faciat 1O,
id est jut ut nempe o scribatur in sede
diet go eise sei at 
semel etacinei addatur, ibique  jam 1 inveniat,
rursus mutabit in a facietque tantum 1 addi
in antepenultima; ut prius in penultima,
ut et ita porro de sede in sedem ptet. Unde patet
si semel incipiamus  ita ut non
ad sit nisi 0 et 1, non posse additione
ab 1, uti faciendum sane est, non posse
alias prodire notas quam o et 1 promota tantum sede
Ex habeamus actum ipso
0+ 1 = 1
1 + 1 = 10 pe
101 =4
104 1 = +
e prapise Aedendi
(5. 5) quoties unitas transferenda seu
p
 sequenti ex praecedente
sequenti sede
memoriae ergo soelea notetur punctum,
Ed quod verbagr. est i1
100
100
in altima sede 1 et 1 est 10 scribatur 0
notetur 1 si in sequenti sede per punctum
verb. gr. si 11 et 1 a in (seu 3 et 1). Nempe in sede ultim in unum aedi debeant, itiqu insede ultima
in unum addi debeant, 1 et 1 est 10, scribatur 0
notetur i per punctum in sede sequenti. Rursus in sede penultima
Rursas 1 et 1 (nemno quia punctum ibi
seu unitas translata
significat 1) fiet 10, scribatur oetnobetur 1 in sede
antepenultima. Et jam in sede antepenultima non nisi est nisi punctum