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# Title: [De la Methode de l'Universalite] De la Méthode de l'Universalité (shelfmark LH IV, V, 10)
# Folio [49]v, page id 00066634:0098
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 36 lines, status machine
# Lines: 36 recognised, mean confidence 0.88
# 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.

lytica
et tast
catu
phes, ser b inve fact
suppono autem  in + facere +. et + in - facere.-. Item suppono regulas aequalitatum
hoc loco demonstrandam
caeteraque in calculo usitata, quae hunc regulam nondum  requirunt
ano
Demonstratio pure
Quod multiplicand minus
Propositio
X  b aequ. 
f
 aequ. C
posita X aqu. b
ajo esse  aequ. + b c.
emonsicori
Demonstratio
am quia X aequ. b. erit x . b aequ. 0. ergo x - b in f- 
dabit e (gnia, si nihilo aequale, ducatur in quidvis, qproduitum
erit nihilo aequale). ergu est autem X b in f. c idem
quod + fr - cx - b f. C. utostendimus; ergo fiet resex
+fx - cX - b f. 6. aqu. 0. seu, quod idem est, fiet. O aqu.
aequC x + b f - f X. Tursus quia X aequ. b
hinc fiet
.- - + f X aequ. + b f
item efiet . . . + b c aequ. F cX
ergo aqualibus adclendo aqualia, fiet + f. X + bc aequ
b
C x + b f ergo + bc aequ. = cx + 6 f - fX. Sed paulo
x. ergo erit
ante O erat etiam aqu. + C. + 0f - f
aequ. + bc quod demonstrandum proponebatur
it .... +
n.... +
prop. ZL