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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 83v, page id 00068200:0168
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068200&page=168
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# Lines: 70 recognised, mean confidence 0.71
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# After the first blank line: the recognised lines in reading order, one per line.

e
Af ang
invenire circulum qui tres circulos se lingentes fangat tro
castrati
et ang
e
ase
annit de
e
scrbitur centro e
dama
l
ete
Socobio
on aegu. den-
vel AN et BH.
e
in Anollom Eaelo
in puncti
Cofund
ratio de
dit Reduci potest problema ad aliud: ex tribus dutis punctis a. b.C
 et h (seu fb. A et 1
5
e
quaentur punctum illud n. Hic non ingreditur calculum consil
lino juvenre h. ita ut rectae a
ciu
bh in. par datas quantitate
ua metunta
1
en dc) anctaer siit aequales intem
punctum H inveniomo inventis CH et a
punctum tum recta aeqqualis ubique. Non as
pende
e
 aseu ac
c
seu ut sit e
vel
ncto sine necessitat
aeqrationes. Eria hinngula isosccea hef. hfd. hed. ino. chd
BF
an aequ.
et C
v
rem
ad erearum
aequ. cug. ek f + ang. tha
videndum an ope artium nostrarum possimus faceri intrare angulos in algebram quati recta)
eta ang. aequ. 369. jeu 4c
utruisqus hede hdet
 Hethe
et rectas, ut apuareat quomodo
s
5b0- etif. eodem modo hfd hdf1 360- fld. et
860 - ∞hd+ 360 = ehF = Fhd)a
pliqua ins quod datur relatio anguli alies seu ehd. ad angulos etE
Ca. fb. cd. Quorum centra e. F. c. circulo qui omnes
circulu tribus se tangentibus.
L
p
ba
es
an. datur recta ac quanntur
Continnanique hoo modo carcurus per solos angeuto
volvi possie, et an ope uivae angulora possunt faciles
ren
e
venles ostructiones.