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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 60r, page id 00068255:0119
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 59v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 93 lines, status machine
# Lines: 93 recognised, mean confidence 0.80
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

01
se
C
C
eC
s
0
1
 o e
0
let
o oans
440
00
suffiat haec pagna
0101
0
0
0 0 1
1400000111
1 1
1
1
e
0
00 0 0
01
000001
c 00001 1
veniamus ad produ
Doa
000
0 1 0 
00110
00 10
000011110
00001110
itaque periodus productorum ex
initro sum
notis binis, non differt a periodo
sene ipsa, quam quod lolus ultinae
duadica bipertita producent eumt
quam quod illic ponitur O, in
locum hujus ultimi
ENI AMUs ad Producta exnotis ternis
59110011
V 00
081 8 000000001111111100
0000000011111100
itaque periodus ex notis binis productorum ex notis ternis continuis
600d, 1dmnia ab initio sumendo,
periodi dyadicae bipertita, dissert ab hac novissimas binas unitates mutando
Et generaliter omnia ab initio sumendo periodus productonum ex notis _n
Ety
in 0.
continuis periodi dgadicae biperlitae, differt ab hac, novissimas n -, unitates
mutando in 0. Sed etsi non inchors ab initio, patet eandem mutationem ultimarum
quarto rctrossum (00000  F 1] 1 + 1 1 C 00000001 (7 18 unitatum continuarum, circulatorie progrediendo, locum
00000000++D
Sreto retresum
A
sepdino retortem
centimo re-
tosum
D
M
habere, ut ex sequenti exemplo patet
000000001111111110000000011
00
soctvo retrersum,
0000000011111
Ca 100000000111
0000000001111
6
Generalissime, sive im ab initio sumantur omnia, sive ubicunque inchuotu procunque
(M)
sit
ut labet inchoetur Periodus dyadica bipertita, in universum
Periodus productorum ex notis n continuis periodi Dyadicae bipertitae differt
ex b hac, novissimas x n - 1 unitates, ex continne se consequentibus, q
Octuo retrorsum
Circulatorie progrediendo antrorsum numeratas mutando. in, e. Exempli causa
ex noxis peribdus Dyadica bipertita ab initio sumta sit A  fit periodus pro
productorum ex continuis ternis B, d novissimas unitates et m, mutande in
 totidem e, quae sint (1) et (m)
quod si periodus A non sumatur
ab initio incipere ponatur sed a quocunque velut a novissima unitate m, fiet inde
periodus E, in quae novissimae unitates circulatoriae numerata antrorsum sunt l
turat
quae nunc est in loco ultimo, et m quae nunc est in loco sequente, id est (ob circu–
sationem) primo. eae mutatae in o, dant periodum productorum D, nihilo differea
tem a priote, quam quod l et m unitates, mutatae sunt in (L) et (2) nihila
Rono estorsum