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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 10
# Folio 7v, page id 00068105:0014
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6
esc
+C+
curva AHCD
mirabilis
x 1.C
1.
du
e
es
e
s
6
di
e
DS
 e
ea
b
cli
e
a
22
CCC
Le
eo
e
t
p. 5. X
e
a
5  ue.
a
a
r
eo
2. 
E
FGKA Virtallela:
1. C
blmnparstub. descrupto
per minimam AB aeqo HC aeqo CM, aequ DV:
aaequ EP aeqo FQ aequ GY aequ id aequi
aequ LV.
quod fiet circulum cujus e
perm
raviu AB in pare concavas (Curvae
2s
at
rotando plures circulo se sangentes
5.t
ponendo in cavitate curvae et notendo
iptinum rotantu aaeter omnes et tot itar
describuntur curva paralleta a centris, circulo gume
asirele
moeunaed monoum dpE
2
quot sut ciculi
e
sit) a bicd, uinger in mpucgue
 Exglita evol une descriptae doblatione descrpta non est paralie
ipsi eoolut primae. Quia alius situs. directio tamen in punctis respontentiem ade de
pamle
seu eade
us sii 2150vo tunc
ver
alter
 altima convelcuntium, quia diverta
invervulli tannentis in ave
non ideo eadem sunt se propries
sratie.
quaerenda e
0
C. e
quae datae convexae paracelite
inseribi possit
cinrua ad arvam
eaana
taC
e
sst X ad quo C
refertur.
percendieularis dest
u
ot
rectim cD pergen dicularis est, est
ut enim recta ABaruip
e
perperdiculars est, cum ejus directi
ad aliam curvam sempe
I
c
etu ei non occlirtat
poia direcsineu cicpernen
cunc
euatiunata directione, ex
um
d
iiangulat rectos bantreraet. Curva obsitur
et
ad curvum plependicularis
est tatis. polestantam fieri ut
est
 perto
omnino nonsogurrat imu
) potest
occuurere debere et occurrele prperpicutarite
curva anveoninne 141C vrb quns niico 2 pegen
diculanter omunere; quae tamen non est oi pessendunda
vis
a
u
nffig
l
3
e
.