Leibniz Legible

Machine transcription of the Leibniz Nachlass

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LBr. 705 · Overbeck, fol. 123v

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. g-c n = eq m = f. 12
  2. (4)
  3. Can = pF gCC
  4. C CC2 = 83 +CCC
  5. enn t 2cpn == 3hgg. + hcC + 25gC
  6. e2cc +D
  7. O = 2CcC
  8. bnn +ZCmn= 3fgg + fcc + 2 cgb
  9. = 62CC + 2C(2) se (7) = 3FcG, + fCC = 2cc b
  10. Si sid C = 0. = p. feet ex 5 c f.3 ex 4, = nngt 3=g-39
  11. p a h =8
  12. 2
  13. ((2b), Ib = Xb - fB. 2). 2
  14. b4
  15. bZ = Z -63: 4
  16. p20 h= 0. Sit g = - c n = C -2 m = - f L -2
  17. m : f = - 1- 2
  18. 9 = = 1- 2
  19. ob5 fann = 2C9 Ey 2cc9 aer 4 fit (3) ccg - g4 gcd
  20. seu CC = 9d seu 9 +C et An = = 2cc seu
  21. = C s+2. Ex6fit 2CmC 1 + 4 = 4 fcc. Ergo
  22. mr + = = 2F seu B M: f - 2: 1+ 2
  23. n: 9 = CV+2: +C = VC +2): + 1
  24. seu np a m L 3 = 399 seu L g= si + = fit g = nd 33 12 seu q AHC 3.2) et c = - H3) n V3Y Lunote
  25. Ex6 fiet lau = ME na 3(:12) = 3fan (.3. 2) + fgnn (: 2) = b un 3 1. (2)Y (- 3: 2). et divisis omnibus per nn, fit
  26. n
  27. bC1 +23) = m 372 -0
  28. iterum si eet p = 0 fit ex 5 CC = - 3g9, seu pC = + gs -3. Hine ex A pt = 9(-3 an = 9. - 39
  29. Seu nn V.3 = = 299. sit f~ fiet 8= n n 3-3: V2. En Et c n 1-3. l. 3. 12
  30. EX aequ. 6, quia 3fg9 + sec L0 fiet bun + 2emR = 2c9b, seu b Zmnn 1 - 3. Y.3; 1 = BN + 2ban () 1.3 L.3:. 12
  31. seu = 12. M 2-3 S.3 = 6,- 1- + (1) (-3) Y2 seu m 128-31-3 = b, 1 312
  32. 2x responsioni
  33. Calculum
  34. Dexterrim e enucleactisusue ad alg. 5 et, B. sed ex illis non
  35. sequi comabinatis non sequitur b = L = +
  36. m
  37. Re attentius considerata deprehendi poss fieri p = 0 et h = 0 salva auner litale
  38. quia pro V loco D et Z assumi potuissent litera velut et C, et ea cuinde fieri = . v 1 Li
  39. et (p =. +. Z F K, et explicare i et K sic ut evarestant termini absoluti nameratorum.
  40. =a=
  41. Et in. num eratore poni potest e = a sava generalitate. His positis, hitt ex, aau. G nA 2C9
  42. C M M= =a. 9 M., 1 in aeq. 4 fit Cc = 9e tande peu 17 et 8 f. c3 aliaequi sit
  43. srectus 4 et g
  44. C M naL. 0)n Lomus in impomatrias Et prdinor sit an = LC, Cx 9. C et nx E7
  45. si spad reC eC. His valoribus
  46. et 10 substi tutis in aequ. 6 fiet Mn = aFC ce Meth- 25C
  47. mef2-uc nes: n et nn =, aCC tfImm = (per 10,) 2CC. Ergu fit 25 f um sed quia non debet se l, db ese
  48. seu m = frE: m ad f, ut M ad qu et ad C) quia alioque ob p = 0 haberent f et y rationem intet se con,
  49. pantem, idea ob ambiguitotrus irra nonalium possumus fatere ob 10, n C 2 et ob 1 m - = (2
  50. quod si jam placeret reliquum calculi ex equi et deprehenderetur sic quoque non pose haberi
  51. X it y per indeterminatam Z, demonstra ta esset impossibilitas. sed video detere esse n fer2 et m = + f 2 (si 9
  52. Faciamus g = = c fit fiet un = 2_C e seu n = C V- =

Cite

LBr. 705 · Overbeck, fol. 123v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/DE-611-HS-861255:0246?run=74