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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 217r, page id 00068195:0433
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 216v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 69 lines, status machine
# Lines: 69 recognised, mean confidence 0.73
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Aeqi  pi 9b. si terminus altimus millus este
serhigo ral + at + b - gb B0
apd- a
26
Aeg. 4
Ergo ap
2C
o
+ 9b
ive ap  - 4g - gb p 0 Ergo jungendi AC. 2 et anfertudoque introbiue - gb..
10
habebinus ral + a ( + b - apo + 4 BF d AC Aeg. 7
lentenus ind pro  eppuntre ea et per aequationem 4, eut Fap ap B 4
quem ralorem substituendo ad aequatione 6. habebimus. Aequatioroem 7 mam:
aepe 8 = 8 apo9 +. 1694
ul ap 0
4g
40
400 + 2al + a l - qu0 + 29 o Aeq. ∞
2C
- ap0 + 4q +al + a j  0 sive
40
- apC
a
Aeq. s
+  ap D- 2ap09 + 2. 92  n + a l90
4 map0
Nuncoqua ob Uomrinum secundum  o. Yid scimus esshei Fa +ta idco erit ctermno
8ga 1 0f 8a g + ba lg
o
foratur c in ea tuatur ejus valor ex aeg. 9. nempe EI90 aY - vag2   substi
1
tretque Reg. 10. ap  =rap 6 92 12 g f4a 4 7929 + a ( g0 
2
+gar
ap0. 1 
22ga
Ex aequatione gua ynas _ 8 +fg G +
d
Jax
 11 Z
ar
8a
Eulitibuetur pro altere ex Jvgr nempe in later a dextios ejus outor, et habebum
si
ter.,g + ld  SVg ar. hg pro 9 + 19 subistituatur - aer
29
aq
ter. 12 fetqs aero
64 q 5 1 A
e
8491
arg vel ar ar494 qui valor
64)
fulsituatur in aequ. 10, et pet β 24g sg   l9 A1 2g2
videtur modus esse reducendi l ad simgpilirem radicer
Ut aeqa quor ponamus diametrum sectionis (onicae incognitam, item rationem ta
Ad glus par. 85. aequationes abi sumtadine pro Trisectionet anguli
a et 2ac + ne ( da. Erit ep da. Ergo eut
1 dav
4a + 4 an +n
v
2 a +n
Unde b  a  d’a. Et redut remota factone
4a + etc.
4a 4 putu ab a a- ana - nba
t
aaalsass Mest
ecs) Asrantur