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Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 85v

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.

Original at the GWLB · Page image · Annotations (IIIF) · Download text

The machine reads it as

  1. Caa+ a + X summanda. F aciamus
  2. a
  3. 4
  4. a L
  5. 4
  6. Relil
  7. a +4
  8. summanda a: Sa +X et X; Ya+X. Utraque tarum rursus potest
  9. resolvi duas nam fit
  10. Ls
  11. si Na =X
  12. summnda fit Va -X. VataIta
  13. vel a-X Va+aaxt aXX+ X: Ja-. ita etiam resolvemus
  14. e
  15. iti
  16. in duas. sed nondim hinc finctum video
  17. d
  18. quod si sic videamus an formula quavis
  19. s.
  20. data liceat ae quatione liceal du os totsere tominos
  21. iafimos ad est efficere ut tum radi cum productum sit aequale.
  22. niuilo tum eliam summa ex reciproco ridicum sitt
  23. radices: Xx+ a x+b, X+ C, X+e explicentur per
  24. Et fial A X = m B+nn.: y+p fies pro x ta fiet emytun, seu
  25. radio fieat y+
  26. nntap
  27. An+CP
  28. nn+ bp
  29. inta
  30. y +
  31. M+ b.
  32. +
  33. agrap
  34. e
  35. nat e
  36. )+a
  37. m+ C
  38. 1
  39. nte
  40. ut ergo fial terminus ultimus nullus, aliqua ex radicibus debet esse
  41. aequalis nihilo, et fiet nn+ ap L0 sed non licet una eademus
  42. ophia eficere, ut et terminus penatrimm sollatur, nam
  43. berelit dua esse nihilo aequales.
  44. A
  45. ergo
  46. sic ergo melius, quae methodus oiidetur suire pro omni rune
  47. particulari
  48. Ye + bX + CX + Cx + f tollatur ultimus terminus, et
  49. sed nihil hinccu sic. sit
  50. cota
  51. (X X4 + bX + Cx + ex + f sideremus ad ut aequadum
  52. fet y. Vytramg p
  53. (terminandam ad duas rudices aequales. sed juu video non licee
  54. gratio frmula X
  55. quia non sb effici, per explicadem simplitem ut sint duae rances
  56. quales nisi facian A= X V.
  57. ser tunc ota nimis altie
  58. sulguat dec lucramur quid si sit dex peuas
  59. sl
  60. CX + vy bxb + C = G. quod suubstituendo in X+bX + Cx = coH
  61. et _ Vr. 9 + y +. y = 1. ubi co ascendet ad cot
  62. ita ninl hinc

Cite

Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 85v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068049:0170?run=73