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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 202v, page id 00068195:0404
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 203r); this page is its left half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068195&page=404
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 96 lines, status machine
# Lines: 96 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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# After the first blank line: the recognised lines in reading order, one per line.

pro re scubamus v fiet:
id vV + 1. ((2
vo + 1
aequ
2pv
vr +1 aequ.
pve + 1
EPV
ep co. V
 3pCoco V. seu ia
 v’ +V ocetuo M. fiet
Jam y + y aequ dat radicem y aequ:
+ Blico
seu V
+Y
+ v ipcossaegu V +D spcoco
jam y + gy aeq. Y dat y aequ  Y+ S: er + 1, 9 + V1r-
 jam se fit ha si sit ysit v et a sit 1, et Y sit
fiet v aequ co
1 mip + si mnis
11c0
2 ipa
cos
V’ipipase
+ V2
rursus si sit y aequ V, seu YV. et q sit 1 et r sit
fiet
V aequ 
s
(D an lD co. Erus
3s+ mot + S. mait
2
Vhat
+ V
2peoco V + apopco 37 +
3ico  plico aq
3pc quacitur V
Assumantur rp. 3p. 4p.
3c aequ 3e + 3f
4C aq. 3C
AC aequ 4C + 4f.
4f aequ 3C lic0
p
3p.
P+ V
ipipcot
paequ co 2c. 3p aq. Cd se opan  c
3e 13F aequ. 2C 303 fag. 1
Ergo cum omnia data
sC ∞ sint ut ante, nisi quod pro ip. 2p. 3p. C. Ct Co+2 1c. 2c. 3C
ponuntur. 2p. 3p. 4p C cont cont 3 2C 3C 4c
fer pro Cd (at c0, et pro C fiet C0 scilicet extra ex ponentem
at pro V seu 2e scribatur 3C, seu 2co
ergo in aequo C substituendo fiet:
 aequY
 L1:c0, 3c0
2p cocos
1:W0W
+ V
ee
seu pico co
2pcoo
seu  v
+
Ep u V + V aquu 3ic plico 
 lico
ubi praecise redit aeg. D. nisi quod erior alicubi in caleulo deberet
serlicet loco apcoco esse Ep
imma
3pcoo
habernimus vilorem ipsius
ipsius 12 3ico
93c0
eo
na
aequ
ipsius V, sine Ed in exponente. Et atbaego n 
BI.co ssum
g b.
2 nAY possum in venire ve aequ a-
ergo co aeqo la aequ  uys lo co
1c. Em lx aego la lb.
et lx 10 aq. 1 seu. 1∞ au 16 et 20 aequ clb cgo lalb
glicoco ago. c. per: colv aeq. la lV aequ. 1b. et lV aeque lc eo mrors
coco
V cqu  ipsius v3:coco Y1: coc0 aqui et
1:c0
ita porro, videamus an licebit ne hinc invenire valorem
a
2C
ad matum quod n est inis a et b c et bingota Et la 1C acagienit itievr  bole   10 a 15 +l: 1C +it   I ritrn. 4:A: K ed 10 et
t
3p. cotd
xipcoc2
esp
+1+ ly