[Ps. 1], fol. 454

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: 0.76.

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The machine reads it as

1. 454 LOM A NHIS HIUDDENIT CeTST. L.
2. equatione Luperiori - 2 93 + + 1y - 2 ∞ O, UbI PTOEInUS apP2.
3. ret y esse x = 1, adeoque li ipla diridatur per y. L 1 ∞O, obti
4. nebICuF = 277 F 27 = 2∞ 0. Cujusradices quomam (unti
5. possibiles, Polum Luperest y ∞ = 2; 2ded uc dirisio aequationis
6. Propolira rentanda (iE PeL NX = = FN Y∞O.
7. Sic de ihabeatur aquatiOx L 2 ~5 F3 ∞ F- f 2 x 3 f 2XX L IX F 100,
8. comperietur ejus dirisionem fieri posse beneticio aequationum
9. jaxca B, ubLPIOUnAIAVeNITUF 27γ 57 + 3∞O, eF prO AlteI2
10. y3 4yy +Gy = 2∞0, e pro communi dirilore y= +∞O.
11. Et quoniam Z est ∞= D Z, exit nx L yX I Z∞O∞XX L. IN L 1∞O.
12. Per quam isitur si Propolita a quatio diridatur, hiet pro quorien.
13. tC x + YX3 FN X Y - Y∞O.
14. Si aurem detur ae quaciox f 2∞5 2x + Y ] LNX L L4X. f- 2300,
15. in quar esto, oportet iplam examinare per A, B, ee C. Inci-
16. piendo aurem ab A, loco aequationis Z
17. C
18. + PP43O
19. invenicur.
20. DC
21. aLoCoGaC
22. .
23. IMIreNITUE CadCMI
24. fL00. Lx Gla. qua cese co
25. munis dirilor est, radices inrenire oportet, quae Lunt Z ∞ 2 . V 3.
26. e Z∞2= V 3. EInde cum y sc ∞ P, hoc CA, 2, PrO X x L p X
27. =Z ∞ 0 obtinebuntur hae duxe x x L 2 x ( 2 V 3 ∞0, d
28. X X - 2X - 2 = V 3 ∞ 0. Per quasigicur si Propolita xquatio
29. dirila fuerit, comperietur iplam produci posse mulciplicatione
30. MaLUM ErIUM X Xf 2 X
31. ulto d Z ii f. 23 0.
32. ca
33. Pars.

Cite

[Ps. 1], fol. 454. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0476?run=74