Ps. 2, fol. 113
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: 0.75.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- 2+
- 2
- 23-
- x - p ∞0
- e + MMB
- eX - B3
- 23 - 111 1
- IDuo al
- SOIlCM
- JaM Cl
- erminoei
- rocale e
- 10dC A
- actoa
- Pollec
- ehac nole
- lciimus1
- A C W A F L O N U M.
- C A P U F ZV.
- Methodus transmutandi squationes Cubicas compositas.
- in quibus secundus terminus deest, in squationes
- Cubicas simplices, quando id fieri potest.
- D RopOnatur HXC aquatiO X3 X - 3 mM X =n3 ∞ ∞. SupPO
- namuS Z Z = Z X =mm ∞0, hoc est, x ( EZ - mn
- de, cranstormata aequatione, habebitur
- Z = 3M M Z + 3 M+ Z2- M ZMMZ Z =3 M +
- 2
- 2
- .EIn-
- =n3 00.
- hoc est, mulciplicatis omnibus per Z3, invenietur haec axquatio
- Z n3Z 3 = M∞ O, vel Z∞ n3Z3- m, cujus radix ett
- 2 ∞ = n. L V=no-Lm. Oux est aequatio cubica simplex.
- Cornita aurem ejus radice 2, erit ex lupra politis radix altera
- X ∞
- 2Z =MM
- 2
- quam m.
- =.Ouxe semper est possibilis, cum Z Major (IE
- Aliter. SuIpPONatUE Z Z Z X = m m ∞ O, eritque
- e ∞
- .Ende Transformata aequatione habebimus
- 2 5 f-13Z 3M ∞ 0, hoc Cst, ZE ∞ --n3 23 - m CUjuS Fa
- dix cst 23 ∞ = = n3- V = no L m Oux rurlus xquatio est
- cubica limplex. Cujus ope, cum cognolcitur Z, habebitur
- MI- ZZ
- ∞ ∞
- quae semper erit postibilis.
- Proponatur item haec xequatio v3 + = M M N = n3 ∞0, Tup.
- DONALUFGUE ZZ =-ZX - L. mm ∞ 0, hoc est, X ∞
- Z Z + MM
- Unde
- ranSFOrmata xquatione habebimus 2 L 3mm Z + = Z m+ ZZ L m
- MMZZ
- m
- =n3 ∞ 0, hoc est, 25 - 13 23 1o ∞ 0,
- SCu Zo ∞n2 Z3 = mo cujus radix est 23 ∞ = n3 8 V =n = mo
- Einde
Cite
Ps. 2, fol. 113. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175906937X:0137?run=74