[Ps. 1], fol. 484
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: 0.80.
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The machine reads it as
- 484 LOF A N N IS TIUDDENIS CPTST. I.
- Excepeo tantum, cum = est D h, ac limulr Dhp, id est,
- h∞ BVS. e h∞=, tunc enim dirilibilis exit per
- XX + p8 V +pP. F 2h - g, IN X, + B∞O.
- ubi patet snunquam esse posse hh, nilisquadratum
- Tuerie, acr per p diridi possit.
- 2. Sufticit etiam illos lolum divilores ultimi termini,
- qui iplius radicem quadratam non excedunt, conside.
- FaTC, ECC.
- Exempli gratia, examinaturus hanc ae quationem
- X = 2 a X 3. 2 a a X X 2 a 3X -- a ∞ O:
- 66
- quoniam p ∞ 2 a, 9 ∞ 2 a a - - c6, r ∞ = 2 a3, s∞ ar, hinc erie
- pmB
- 2 a 3 + 2 aB
- XX 5 f B∞ ∞ X a B X B∞O.
- Sunt aurem dirisores ultimi Termini, seu ralores ip(iuSB, F A A et
- uaa. Unde lumendo b∞ aa, obtinebitur B ∞ 0, aC etiaM
- = 2 a3 - + 2 a b∞o 0 (hoc est, = D h, de Simulr ∞ hp.) ac proinde
- centanda erit dirisio Per x x = P X B V = PP + 2B - g, X, L B
- 5O, hoc CA, PCT XX ax V aa- L 66, X, - a a ∞ 0, vel peF
- 3 X - a X - V a a +66, X, f a a ∞ O: Oux dirisIO DET UETAI-
- que succedit.
- Ita etiam se res habet in
- REGVLA PRO A QYA TEONLDYS SQUE DLMEN.
- STO N V N.
- Si enim aequario Propolica 5 dimentionum divilibi.
- lis sic per aliam plures quam unam dimentionem ha-
- bencem, in qua nullus terminus deficiat, cujusque ul-
- cimus terminus sic rationalis; eric ea divisibilis per
- N.Xm
- e
- 2P B V tBFjeci m g. B. L y, i1 N, f B∞0.
- &
- qua
- hys
- et pe
Cite
[Ps. 1], fol. 484. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0506?run=74