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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 234v, page id 00068196:0464
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 235r); this page is its left half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068196&page=464
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 77 lines, status machine
# Lines: 77 recognised, mean confidence 0.78
# 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.

K n
OKDKH CNH
K GH BKH DOK, 2 DA
KDH OM. OKBB
D(C= 2W. XEDa
co aibus quadrantis.
ob arcus ar
 BE arcyp a.
A. 1 K Y
sit nova pr ad AB et a ad A
in
n A3. KF
ad cyclrendem eept 4
DE, est perpendiculans
XB  B2 7B HE, DK. d me
un 48 XW
3B BX KE
id est radius per sinum versum na Jam
KE
ergo
A
Y a
Omissa cycloides tantum
ipseus K consideremus. Earum momentun
ex O habetur est enim n A r ra
ergo Momentur omnium M seu K8 ex 0 aequatur spatio hXCB
utrobique similis eodem modo, BZ 98 in B9, d8 eB
ut sit
Eodem modo constituatur et (3X. (3) E. 3)e. patet monentum
omnie AR (DZ, in ABK. aequari spatio C 3 DA910O
scursus omn. (2) KO Z in A OOK p7 OAOE. 
V
2
AB  A ejus MB AB, XE si A p, r+ v. fit AE,, TrV
n
4 in
sam Equidem D3K + OK B OB.
bas Eron
9XO41a
Ok H X 8
mentum ex DD Ses spatio
line fimum, (DBC) D, B
er K 8 + (3)K 3=  (emicicumferentiae seu DC) sedqdinte
XG
roa
ad
OP, r  D t   seu  OX, FY K Z ( per superiora ubi Cm H CX
3) n 3 A seu B( 2r - MDt seu DOOK, B498, B rOKOZ, rDa.
Habemus ergo jam  K P + 3) X B) Q, seu _ O a + O a  2Co ⊓ DC
ob crcus quia XB
et (5XDZ. at hi duo arcus simul e semitinumferantiae B9D, C
 anDE
arc. Eg
ea
Ergo 2r (H EY Dat ) A Oe OA + 3( . Y =  e O A. Est autem (sO ACM
Ergo S2Y  Sea +2r(CM = sop Bs. Eodem modo sercs e Se a + 2YSO - s0pO
e (firo) H (+ S0a tersO =SD. Si de totis loquamur
s a +orSO =(0) ∞A rum 2r5B n  21SC in totis
sed si de totis loquamum etam in (OD et s etiam est quasi quoddam complementum
Una quaeque enim DA etiam est 3) et una quaeque  et una quaedi n eciam est (3) en.
sed nihil hinc, et video esse nihil hinc haberi. Res alitr institnenda momenta sumendo
integrum B82B sumas redibune simul et ordinntae er abo sise. summilis absussis BX. BO X. BEX
sit ABC curva circuli evolcitione descriptae erit BGavus
E EF + FL
L
FL
EF. Ergo EF
FM
Noua tba
EF-Fm. Fmp
FI
FL, EF
EF+FL
ABB Y.
OXs
lne
un