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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 6
# Folio 38v, page id 00068159:0078
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068159&page=78
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 68 lines, status machine
# Lines: 68 recognised, mean confidence 0.77
# 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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e
ad rad AF sunt reeproce
A ad AG Ergo ergo recipioce suint inter
nisus in AF ad absolutum ut AF seu rad. globi ad AM
e relroce
. AC
 ut AG
 e ad
AF ad absolutum ut  de rad ad AM
abolatus ad nisum in AC ut
e
ut
sum in 
70d
AM seu
AM erad 
ut rebaoctursus
e
ut AN ad AM, seu recipoce
erpendicularis per centrum cum paranius
se
decursuones
ectis pigidis occurrentum
jam AN poscloradio eodem AG vel
M ess
ac
te
ciantem anguli A
esem retrat
b
AF patet
Y
adradiumi
M, id estannuei ad
se aerpe
facit ad perpendiculum, est
imanter AN esse secundem ad 
AN AL seC (LAN). rad
tergo AM: AN = in ratione compopta AH ad AL et secantim
ua
r
L ut secantem
anguli LAN ad Tadium. Ergo AH = AH. sCCH AM: rad
ex ductis ex punctis parallelam
ad rectas rigidas
est
N ad radG seu super regula DE
en super roguln Deadm
e
quusus in sit sad nitm 
iu radios
s
siil erero sed eA AG et AF sunt aequales
adio Ergo Et Had
1
in
ed AH
A est ad AF ut secans cut anguri lHAF ad radium, qui ust
viangalus est angulus complimenti ipsius FfiH, quam fatiam
c
pare pere Ergo pari jure et AL est au eeucon
secans corplemenlu planoumaegulan. Nempe Aaestadnis
regurae interse
ut elans aus LAG ad rad. 6 sid ang. LA est gul Moguli
aLG, qui est regulaum Ergo AH et AL qunt aequales
ergo pondem sunt ut serantes anguorm. quos
cintae quid aigeetur taelunt
a