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Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, 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: 0.76.

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The machine reads it as

  1. ax sit quadratum a hor+ at et aag,: ov+rrv+at
  2. V-b, B(W+ WVtat) = hov+ at v + aaget sov +WV+ at) Vab, hurtasvtaag- Crvervtat) sab = 0. 8
  3. pro O
  4. po 6
  5. pro 5
  6. pro 8
  7. X C, ( (notrrrat) = trp L afvtaaqu + Covtrvgat) Hac, huo tafvt aage- (rverrtat) hac = D. 9
  8. b ve abv+ n a
  9. av + aftriabus + aaue +atsa exprimatur brevius per
  10. itea triab
  11. h+ fab = l at + r tab =an
  12. h- Yab = 2 af = Y vac = aM
  13. ju
  14. h+ Hac = N at + rtac = K
  15. h- Hac =p af-r tac =
  16. no Lim n
  17. tab ponantur D
  18. por
  19. ag+trab = an
  20. ag = +iab = aV
  21. 2
  22. ag + t tac =
  23. ag - t ac = 5
  24. sV7 = O:, h+ tab
  25. h+ Vac
  26. compendio sit s = v + et I = v +a ,
  27. h. tab
  28. b
  29. h+ Yab
  30. 37 = Qin h- vac
  31. jam coincidentientur Ne. d; et
  32. h- +ab
  33. 57
  34. h+ Vab
  35. Ciuq
  36. 3. + ast WB + aaV v
  37. v tamv + aan _= hi
  38. esunt + ama (nm - 4ln)
  39. ep
  40. Radices ipsius va
  41. hatabet v, tam + at (mm -4 la)-
  42. Radices ipsin B+ aq a 1 (94- 4p5) = 3
  43. ha vac v + 29 + a NC 99 - ap5) - 7
  44. V V + axvo + aar
  45. +ac vV + acu apx + aco daV + a8 vo + as axv + ax aan
  46. Ex V fit corpF = 8VEa Ex v fit 2IY + CoM pN ). 2p + 8K, lA Ex ac 2lu+ ) cop A= p k1B 1
  47. Ex 1 eit 8L YPH Cd: ~ IA, quod substifiludo in 2 fit ElYa t coM, (pe av(A) = 2R ac e ( + V BHTK cd, (1X unde sit
  48. Cd (5) Lla CYN- A ∞ A: HC B VK - a ) et vaborem e ex 4 substituendo in ae9. 3. fit
  49. x 2A+Nco, DN = iX vea + ippETCd. 1 Unde habebimu novum ipsius cd valorem
  50. cd =) 2X (nM = KI): N (vE- d~ 3. quos duos valores,
  51. 6 aequando fiet: u (VH- tL)) I = YK- w, nN . kl, A
  52. seu LV∞KK + ~AA A ZLVINA AVKMN - AV K
  53. p Ex aminis causa valorem 5 substituamus in valore 4, habebitur et sine co
  54. an nk
  55. hinti C49 - 4p1) hh -ab
  56. hint 8. 1d, conferiud (valori aeq. 4.
  57. et notet iterum protire aeq. 7. si bene est calculatum. S= Y PH 2 (1N - 4 1): HA (YK - 50 n)
  58. Erit ex 6 et 8
  59. Y: C0 = 2(VpFDCVH -NV A) e (VH - 151) _ : 2 27 (nM -K) ATX (VK- t nA = (r pr: (27 1N
  60. et seu 2(((Dr qu(VN = VX) : 2 (Y X (n N = KI, VK - 00 (1) = 1. 1. seu ifiet
  61. Irrar= Laas - 2lVHNA = A mErK Cunva-IKlVK + KlN, ut ante.
  62. sid prostat aad examen exent per 1, tollere co ex 2 , at 3. et ila his habere 8 eoque subtilo aequationem sine
  63. e et a

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 71v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0142?run=74