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# Title: LBr. 130 · BurgundioTolomei
# Folio 28r, page id DE-611-HS-957816:0055
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 126 lines, status machine
# Lines: 126 recognised, mean confidence 0.80
# 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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Hoe nitile ad machina in Aequativnm
Logartmi
Modum efficiendi ut radices omnes aequations frant
explisant
verae non salis daliter traduni Carte scis et annotator
et inulto ominus rationem reddunt Et crrtesius.
pholemius. sit aequatio pro Canone generali
=X
n
C - 1
-2
.- enn p. + ee n
4
e-4
e-3 - e n V. + en
fieto fiat X= y- en, unde explicando prodibit
) = C en y. + e. e-1 PenN 1)
+
. 2
e-1
nye
non minor
major quam 1.
ec quam
= 2. C-1. C-2 C3 p y
1. 2.3
On, e en Ge-2 +n, e 1 e2 eent y
 enns
C-1 0 1. e -1 + 1
1. 2
2-2
e-2
1. 2.
e. C- 1. C- 2  major e - 1. 8- 2 + e - 2 + 1
reun,  en
een
ideo cum praevallut
Addit
Catio additioni
y.
3
2
 C. P-1. C: 2. C. 3 4 4 c- 4
1.2.3. 4
In
1.C
=n, B. C- 1. C. 253(3 e. 4
2
1.2.3
Denn, e2. e3 cenn, - 4
1. 2
=een, e3, en G
et
habetur
+
 quam 1. 2
e-4
videtur bitu demon
stratio generalis
(Norm minor essenon pbtest
si e aequetur maximo, divisori semper fit aequalitas. Ergo si e sit major semper est excessus Hnc
1. 2.3
C. P- 1. C-2. P- 3. major P- 1. P- 2. C- 3 + C- 2. 8-3 + 2 +
1. 2
s in ea ultrmo abpilias a min , cum C non sit minor quam 4
Ie quam 1. 2. 3
1. 2. 3. 4
C- 1. 82, 8-2+1
C. P - 1. P-2 major quam
13
si e e major quam 1, sequitur et esse e. -1 maj. quam e
e- HC- 2. ez1
1.2. 3
2 e- . e- 3+ e
2
+
1. 2. 3
+ 1
e. P- 1. 42. C-3, e major quam
erit etiam 8. etven 2 C. 3 e majorquam -1. C- 2. C- 3. + Ae2. C7+ et 3
F.
si
1. 2. 3.4
e
2.3
non minor
Nam cum omnes hi numeri sunt integri excessus non potest in O non potest
1. 2. 3.a
seu P. e-1. P- 2. nenminde
su
1- 2. 3
pante
uo,p
fan
1. 2.3. 4
Se
esse
maxebit aduc vel
es iu Eoisum set prequalit
Ergo
in N
cerminum multiplites per 4 et partes posterioris per 3 et
uen
priorem
2
et
Maltomagis
manifectum est priorem etiamsi antea non nesi aequalis fuisset fieri
excessus vel aequalitas
nagorem Ergo fit
e, P- 1. P-2, e major quam
1. 2.
Et  ita ex  sequitur D
vicis
-1.
-2 + 1
si  esse 4 fieret
i pa
et similiter ex d sequeretur et et ito porro
multiplicetur prtor terminu perq
4. 3. 2 seu X. C maji quam 2 seu 3 + 2 1 et in  6.4, ror min. qan  3+
C
12
p-2
esse  fleret in C 4.32. + seu 24 e  qua 1+ 1+ 1+
veisin si De) vera est gnuntire