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Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 71v

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

  1. L (a+b)= a1b +3a (b tC.
  2. IIm + Yun
  3. 2+ abZ = Im rem + Mn Imn + 3, Vn (IIm + n) + ab s
  4. seu Z+ abz = (Im + 3mn +ab) sm H(mn +3Im + ab) imn
  5. Am + Imn + p fil 72+ abZ = (lm + 3mn + ab + 3pp) sim
  6. (im + 13In + 23 smin + 4) =
  7. 139 = 3mp = 12. 23 am
  8. +
  9. Strin
  10. (nn + 3lm + ab + 3pp) SMN + abp
  11. 6Mp iIn
  12. 12. 12 lm L 2. B. 23n sm + B. 4 +. 12. 13l Ima + 21. 25 In
  13. 13. 13 In
  14. 27. 23WH
  15. 1
  16. 2.12. 9 NIm +C +2. 234 Im L2.B9V In
  17. 1227
  18. fiet lm + 3mn + ab + 3pp = 2. 13. 23 an + 2 (12. 117)3mp - 2. (12: 13) am
  19. (2
  20. mn +3Im + ab + 3pp 3 2. 12. 134l +. 2. (23: 13) 3mp = 2(23: 13) 12. 23 am
  21. Et fiet ulm -2mn = + 2. 13.23 an + 2 (12. 13)3mp = 2. 12. 23. (12. 13) am
  22. - 2. 12. 13 al = 2. (23: 13) 3lap + 2. (23: 13)12. 23am
  23. +23. 23mn
  24. 94
  25. Res redit ad quatuor aequatione
  26. literae autem l, n n, 9
  27. q
  28. sunt quine. Ex his l, nn
  29. valoris
  30. debent esse simplicies, sed
  31. qet p possunt esse qualesena
  32. ita habetur p rationaliter per 5q. f. is substituatur in aeci, elet 4 ita aeq. Y ascendet ad quadum num et fra aequosa
  33. substituatur et p et q in aeq. Y) composita per additionem ex 2 et 3, quae erit.
  34. lm Fomn + ab + 3pp = 13. 22 an + (12. 13) 3mp L (12. 23: 13) (12+23) am et ascendetur ad gudm
  35. ptum in e
  36. supersunt literae l, m, n in c99. 6 et b; et collendo in estatet aequatio varde absa inter e et r
  37. 12. 13 al 2(29.13)
  38. cum tamen, l, m, n, debeunt esse simplices. Nempe deberent firri l- em n= m + ah quibus ubsti-
  39. tritit, efficiendum esset ut duae aequatunes ad m haberent omnes terminos evanescentes qudd non est in potestate
  40. =ilm +mn +P Ergo 73 + abzu = ut supra
  41. 2.
  42. sit (.2 5 sal + gua + h Jan = fl 4 2fga Im + 2gh ainn +2 fha cla
  43. m
  44. f9 = Cm + 3mn + ab + 3pp
  45. htn
  46. gh = mn + 3lm + ab + 3pp
  47. rimal ag= emp Erit fh = Emp
  48. et deuique
  49. f = lm + 3 ma + ab + 3pP, : 9 h = mn + 3lM + ab F 3pp, : 9)
  50. fh = Im + 3mn + ab + 3pp, mat3lm + ab + 3ps: 99 = 3 mp
  51. fL. C L

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 71v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0142?run=74