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

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: 0.79.

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The machine reads it as

  1. sit
  2. 2XZ-29 = q2v0: aa. fit 2aaX = a aZ = ZvV seu Z= 2aa X:, an + vV
  3. L
  4. 22
  5. adeoque g (ax + ZV) + Yax - Z0) et explicando Z fit fit
  6. y = 6 = Ra (aX HX VV + 2AaXV, :, aat vo) + ((aX + cL X vV = 2AAXB,, atvv)
  7. superest ut ) fariamus aX + ∞X VY(+) 2AAXV,, aat e (1 extt _: Aa it fiet
  8. P ave (+) 2t V 8. aaX tt + vexHt adeoque X = (9) a + a vr(+
  9. sed hoc non procedit pro partilius ambabus
  10. 1 (ax + a 1 (3XZ. 18)) = co. Ergo ax = a Y(2XZ 27) = c0c.
  11. et
  12. a42 Zaa XZ aa ZZ = C0 - 2 a XCdW + a a XX. si fiat = a a ZZ = c04
  13. 2acoco r.I
  14. quamquam id imaginarium, firt a 2aC00 = aet X
  15. sit Seax + a (2XZ - 72)) = co s seu aX + a (ExZ 22) = gcW, seu
  16. Sit
  17. per 3 fit ax + ZV = coco seu aX + 2aaX (, a a+ vV) = CoWd
  18. seu X = 9 = cdcd: a + 2 a d(: ,aa + v) sit Cax = a Y (2XZ-2 G = Y, fiet
  19. et ax = ZV = (, et explicato Z per 4
  20. aX = a X C2XZ- 2Z) = (11) = 1 y
  21. fint ax 2aaxV (i, aatWV) = pi. et X = VIP:, a - 2a a v(:, aa t vV)
  22. Cded 2aX Notandum esse caCo + Y = 2aX _ = aa, XX(D 2XZ + ZG
  23. a
  24. sea 2 et 2c1p = La (x = Z) a a a + a vv = 2aaV,:, a a + vV, sib
  25. t
  26. a
  27. aa..
  28. a: fx +9 et a+ avo + 2aav:, aa t or sit = a:, lx tam
  29. 2a a0 = a seu - 2a aV = a =a. et fi et tna v
  30. d’esset X =
  31. (at VV)
  32. fxtag aa + VV fx + a9
  33. veas aa, a4 - 2aa fX = 2aG + ffxX + 2fagX + aagq
  34. aat vx
  35. esset
  36. 2aaxV _xt a (2 (ffxX + 2fag x + aagg)
  37. aa + Wo
  38. a9tapgro
  39. siet 2aax VG a5X + at g + Wasx + vvaagu, seu X = AE
  40. et fiet ax = fX = aag = Y
  41. ax, aa FvV = 2aV, ax = 1 1
  42. 2aav8-f- AfvV
  43. et fit 2 - = (a -v) X(aX:, aa + vV)
  44. et ed = (a + V) Y(ax: aa + vD)
  45. Cd + I 2xZ - ZZ 2Z2vV: aa 2Xaa:, aa + vV Z Z
  46. Coco +) ax + ZV su Ergo per 4 fit oCo = aX + 2aa X (:, aa t vv) seu coco = ax; aa t vo+ 2av,:, aat vy
  47. = a -V, Y(a X:, aa + vY)
  48. aa + vo
  49. a e ax: aa + vv = tt: aa seu X aa Ht+ WuEt: a
  50. fict jam
  51. seu H- az
  52. ex 4 et d est tt a B axz:, aat vo = 21+ = aZ et fit co= at v, t: a
  53. 10)
  54. et y = Y( (aa + vo, (1+: 4a) (2+1)) 2tt,
  55. en y = S(2aat+ tvr H (+ aatB+ vrte Baa H) = E, Y((2 +1) aa + (2 +1) vv)
  56. et 2L a - v, t: a
  57. et Z= 2ff: a,

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 71r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0141?run=74