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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 16
# Folio 24v, page id 00068229:0048
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 23r); this page is its left half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068229&page=48
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 110 lines, status machine
# Lines: 110 recognised, mean confidence 0.73
# 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.

BCa XvAbos exaegigus fiet:
(40)   e
Dividendo omnia per B, fier ex aeg. 39.
L (55). V  X. per 53.
(56) esto   monevL ru 3at -64 - 225 ,28
(67) Esto Cp2
(40) 2C∞ + P 20+ P, 4 4d 1 itipetP. (+ (8) erit mp per 5et H
(11) E βCaXV 16V4.
uprp O, + acaq D, 10
sive acp+p o a r B, 
2E (59) pp D pe 471
(60)b, 2 peri 38.
(61)SH1. pa 56+
Epa p. 20 ractL Cp 4 2cet X ac- rep. rip  (62) t HC 5 B. pt 3418 57 bo-
qu
sive ordniando a ad divisionem no vita
2ep + p 28, +  rep - ac res q  t
Et dividendo omna pe 2c + pF
(63)0- 1. peu 52
Fbist B
(42) p0 + da  2c8. + rcpl - 2p9 6
(13) Ponatr
(oc +p  EN E pr 119
(14) pisifitm  pposo i er ataut
1) e
u 2CtP
(44) sict p) n ++F 1
(5) jam  L
ur  ergo ( pen
(16) Intelligatur C
47) ftra
o 
I
+1 per 17.
sive reformando:
(50) c
 diniis pumu per
lo spe
()  VI. a 2 2=
3) sise v, I1.
quol si aullus inst error calcolo
demonstratum habemus, hanc solutio
rem esse unicum id es alias omnes ea
contineri ac proinde ratio habetur
(68) Ap 2.. t
fatisfacientes, caut ins intra terminos
3608(3) u. III
1024 + A
19 (12) .... H
69) ponanus ex +2,. 4est rep8, c
Et ex ag. 42. fie4
Cx ~2l+2
Undm
(13) 2 + 2 07 v + 12 4 asl - 2e1.
Methodi admirabilis, eplicandi Ergo 12
Y 1) 1O.  1 1Y)
EpX + L
e e
Aiteras, arbitrarias satua earum univer 
  (0s+ 20), 1 (e1
sii ae:
ia
lre e
salitate, ut evanesca omnes demta viveleimus aequatonm 7d. et ponamus:
una. Quod si ex ustima aequatione 2ln + 2~ v + 4l p0. Erit
53. non spotuisset extrahi radix
problema fuisset impossibile. Itaque
inaliis quoque problematibus, tentan-
-413. Ergo 2pet 2eC
dum est ut aequationes obtineamsus (43). Ponatuo Qrel
aequationi 42, vel li mavis 39,
+ B
l. fiet l laer. ep
XBX fiet ex aey. 40. oc ( 42
(14) 4- pp v, 4d il +cd r0
(54) Determinatio nicaris et scilicat omnes Habetur eud valorripsius ppare
 aut leree  essia  (es) P  B
majoem quam X  abtae pentionem
resu inoy (5) N calii Z
, C  1) (9) 
 es rmalldi,
 not (11) Numerust.
AA4 Abo
ii elu
1 3625
() sive A PH Rcl
(3) v (+ al n
qude
a (7) Ergo Z
v
2890a1225
momenti quia necessarm. .
ex ipsa evenit ut Z sit
H0. quia necessagio
VpI. Ergo necestario
6C. Ergo ne-
cissano f ⊓I.
qu
41
si quidem defirie numedos minimos
praestitutos ciamdatur esst
1381 22C
(a 7b24
c. a
siV per gr 
(ei suliius est
41) ple ex 16 ert 2 et t 01
(19) Ergo  A ncta 45 per;
15
6g 22