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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 75r, page id 00068124:0149
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068124&page=149
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aa
y
C
CY = CE
et
LV, si
2
a
AH = bo
CZ ZV = aa =hB
et erit HOYZ-
 v= aa: h+3 et eut
dx:,h+Z = A LHZV
sut
jam 1 a h+q = (1 7+ = Z + Z.
le
a
e
ge
Ergu LHZVL = aa, = C
logarithmus. St
H
i da
h M h
+ 
sidtu EAHLE, prodit
si essit
te
es
(+
 H fort pro Z ponendum
l3 = 4
s
2, et L1 (V) L erit aa, 2- 22-
e
et
si utr 3B ati 
Cuj si addas log. AH
si in nostro casum Z sit  = 1 I f1
e
Au
2hA 3k
4t
dibet a Leq ipsius  qui s seu ab y log. +, id est a EAHLE
13 14
detrari aa, 2.+ L + L 4 L
in
alih
2h3
e
qo seu
ata
aa  +  +  + 1 + et quod satis promte advergit
. 1.3 02. 2 9
f. 34y
itaque quaeratur logiritEam binarii Hypurbolicus, posito, 1 esse potentum
. 2
constentem, is multiplicetur per y, a producto anferatur, haec quantitas
2d,  +  +  + en residuum erit Logarithmus ipsius
V
1. 2
2.E, 3.61
Sit jam Numergule; luq
L
numerus est  L+.l +
+
vel potius quaerendum ut sit nn et 1. 2
ab solvendum ut ex Rumero quaeramus loguarthmm, et qra
ut prodeat intener 62 _ 1) 255 su 10+B
Siad 1 II IhiF 1d NII IIII HAIM INIIE NMI
punen
primilivi
divisores 3
8 g 10
I. 1.
ete, hor
1.2.3V
1
ut u
is
12
22
04
92
10 34
lon mirum; cum exponus unitatum dyadicarum unitite auctus 
2rs
2
5
non est numen divisorem primitivus, non habet divisarem 23(93
lomimnem, quantu etempla ostendunt, seo
diunivum mini ost at de univer sali. Hinc existis
hoapu vio ad dudisorB no +moEIVI
hihi. bllias certi, vius: 31 A6 non habint exer congnunem diviso
rem,
d 1 et 255, habant nompe
1