Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 303r
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.81.
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The machine reads it as
- ata aequatione quacunque
- cujus radisux
- in proposita quantitas cognita
- sit nra quaenitur an
- sit x+a
- divisor scilicet altimi Termini sit
- quantitatem ieam ta
- Tadix aequationis ita sivi poterit. Diviso per eum (ultimo termino, quotiens
- detrahatur a penultimo. residnum iterum debet dividi posse per proposita in quan
- titatem; hoc quotiens detrahatur ab antepenultimo, resi duum adhuc
- eocu sibe alima ebes veat dodito cum
- dividi debet per quantitatem eaudem et ptaponro. Et generalitem
- verbigratia Pravin est vera sobtractio cum falsat
- unqua sit aequatio d
- X X +ZX +
- XX
- X.
- -8x - 12
- 1+2XF +3X
- C L
- pem a es
- e
- tentetur an aequatio dividi possit per
- 12 per 4 fit +3.
- Xx + x +um
- X 4 W
- + CXX + nm X
- +
- 2XX SX = 124C
- . Ergo dividendo
- e auferatur a 5.
- + nXX + Lnx +mmn
- lygrat. Quaeritur an possit
- restat
- X = 2XX - 5X - 12 aequ.0 dividiper - 4
- posito scilicet +a esse aequ. 4 y. dividatur = 12 per -4 prodit +3.
- tenniao penul timo
- detrahatur +3 dec
- restat - 8. qui numerus rarsus dividi potest per 4.
- a
- et quotiens est = 2. Is detraratur, de terminorante penultimo = 2, fit - 4.
- qui divisus per 4. dat. I. ut notobile est ultimum dividendum
- Cum scilicet perdenietur ad terminum secundum esse radici aequalem-
- su
- =27
- G)
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 1, fol. 303r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068201:0605?run=74