Ps. 2, fol. 136
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: 0.84.
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The machine reads it as
- 30
- DE L I N F F L B U 8
- jor quam v. Deinde elt nt. L pt ∞ l. X 3 = m M X N, dc per conse.
- mm
- quens x major quam, PEXterCA eAtx L MMXKBL~-p
- ac proinde xmajor quam Z, de x major quain V C. Z. Inveni-
- musigitur, unamquam que duarum radicum a quationis proposi-
- m m
- ta majorem esse quam, e V C. 7 ac minorem quam l.
- ProP. 6. Xt + lX3 =MM XX + p+ ∞0.
- MM
- Pertranspositionem est at - L pr DMm XX = l x3, ideoque
- majus quamx. Deinde est lX3 f pr ∞ MmX X - xt, ac proinde
- mmajor quam x. Praeterea eAt xt. L l x3 ∞ M M X N - p+, _ CON-
- in y hoc est, a major quam. Inve
- B
- lequenter xx majus quam
- nimus erso, unamquamque duarum radicum xquationis propo
- m M
- Prop. 7. X+ - lX3- MM XX X p+ ∞ O.
- Pertranspositionem habebius ~2 = L X3 ∞ MM XX =pt. UN.
- de patet, six aequalis est ip(iL, iplam x quoque Fore aqualem ipsi
- et
- n; de per consequens, situerine termini l d aequales, exit una
- radicum aequationis propoliex aequalis singulis illorum; dt Sifue.
- rint inaequales, neuera duarum radicum sequationis propolia
- pocerit esse inter illos duos constituta. Fodem modo pertrans-
- politionem est x+ =mmXx ∞ lX3 -p+. Unde imiliter constat,
- Ituerit x xqualis ipsim, fore quoque x xqualem ipsi V C.; id.
- eoque li aequales tuerint m ec V C. Z, una radicum aquationis
- propolicae aequalis erit cuilibet horum terminorum a qualium; et
- li fuerint inaequales, nulla radicum aequationis proDosIEx erit in-
- ter illos duos constitura. Porro pertranspolitionem est quoque
- xt L p+ ∞ lx3 + MM X X, UndC l x3 M M ∞ X IMajUS CTIE quaIm X
- _Lx- Lmm ajus quamx x. Jam (i fuerit xquatio propolitarea-
Cite
Ps. 2, fol. 136. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175906937X:0160?run=74