Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

Leibniz-Handschriften zur Mathematik LH 35, 3 A 7, fol. 11v

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: 0.77.

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

One image of two folio pages side by side, registered by the library under both labels (also fol. 19r); this page is its left half.

The machine reads it as

  1. tam abcd aeqo h. et pro a. b. c. d. substituendo valores S mnipp. etc
  2. fier h aequoamn impinomno: pemmun seu h aequ SImrp sentitot E rge fiet
  3. fh aequ sim Habemus autem l+ +n + p aequ. g. Superest
  4. aequatio a b seu Sl aequ. 9. itaque aequationes inventae sunt
  5. sl aequi g. slm aequ fh tmmp aequ. 13
  6. superest aequatio resolvenda Sageubi substituendo valores fiet
  7. men: p + 3 lmp. n + Senp: mo + S Men l aequ. c. Y 2.7. 1b. 30
  8. Unde fiet. Ynp: ps + Y Cninp. n + Simp: m5 + YVmnp: 13, aequ e.
  9. 59 14
  10. seu p + + + aequ. e: Y h seu lnaln peithip rmupoq. t e
  11. M
  12. (10)
  13. (11)
  14. Ml aqu g. sim aego fh Simn aequ h C Immp aeqo. h s12 rego X - 4Xy 14XZ + 19y o
  15. posito laego abc n aequ abd n aequ acd paequ bcd et n 714 ∞ 50 sl aequ X - 5X y + 5K Z + sXyy.5 Aco = 5 yZ quadratne quo casu faciunt duplus lalsar. (ut oxrgus qui. hypt
  16. (4
  17. (3)
  18. Habemus ergo
  19. (5)
  20. (()
  21. et sa aqu. e. Sab aqu + s abe equ g abed aequ h. 4
  22. 5(12)
  23. 2
  24. Habetur autem aliunde SVmn per si. son. et Slmn. Imnp
  25. 14
  26. 55
  27. quos duos valores ipsius (Imins conferendo habebitur fIma sed per aequationem s aequx. 9X y +9X +27 Xy- 9X co- ga -36Xyr18X(19Y710∞Y1 (. 7acotg hxy9X )
  28. 11 et 12
  29. quinti gradus itaque non aliud inde discimus quam talium connexionem
  30. e
  31. inter se. Nam 1gq. 1. 2. 3.4 etiam per aequationem sti gradus data
  32. et.
  33. derivari possunet, posito esse X aequ a + b + e+ d
  34. tot ope
  35. posito pago
  36. +m +n + p
  37. xyis+
  38. lxy
  39. Xyt
  40. Xst SExy hy
  41. pX.
  42. 3. y3. y. y. X. X
  43. 5 3 ciq. 29
  44. Xy. Xy Xy
  45. 16 9 4 aeq. 29
  46. X y cujus dicilores proximi maximi
  47. Ve g. y. XX. Xy. py Xy. Xy xy
  48. A
  49. 2 2 2 1 1 aeg.10
  50. Xy. Xy Xy C
  51. 2 X) +e
  52. Erqoissi XyE praetig debet 9
  53. Non succedu X
  54. male
  55. ista
  56. 1X
  57. 1.
  58. xy
  59. 9+ 7 est 16
  60. X y Z. hnius divisors proxiimi im aximi Ay
  61. d
  62. C
  63. Xs

Cite

Leibniz-Handschriften zur Mathematik LH 35, 3 A 7, fol. 11v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068220:0022?run=74