Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 26v

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: 0.74.

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. 28r); this page is its left half.

The machine reads it as

  1. ob aequ. 3. fiet al + mZ + 2 1( 5 taag) Y al ZZ) = yy et rrsus
  2. 4025 + 4 aag 4 ahzZ = yt + ralyy + 2mZ yy + aa Il + 2 alm Z + mnz.
  3. Hira fi gah = um, fiet habetur Z rationaliter, et potest
  4. 2
  5. constum
  6. summari y = V al + 2 tah Z +D (a f + aauzue + ahZZ) sed relinqueendo
  7. rem in stata priore, non ponendo 4ah= min, aec aliud, et sit
  8. mon _ mno- dah = 88 fint Z2 + 2mgy + ralm - quagque + y + ralyy taall
  9. ∞∞
  10. um y + ralum gy e naltrm d 94
  11. eo es
  12. .
  13. eaagm..
  14. =qagm.
  15. 2ale.. 44a 99. C. ∞4
  16. e
  17. a
  18. nall d
  19. +4a
  20. V
  21. ft evandscenta n termino subvinculo ubi abestss
  22. fiet
  23. ras
  24. inyytalm. Zaage mmytrmyyalm -amyyaaue + aallum- almanus + gg
  25. leu 23 4 2.
  26. D
  27. V Tahy +gaathgus.
  28. myus +alm = 2dag.
  29. Aaagn.. eecicc
  30. s
  31. 1s
  32. y = S (Bab HACXX + SadtAX +X
  33. h a gn + aagp Xx hp X
  34. aatn.
  35. g = ad: n 0 = af:h
  36. 458 uglm. rogue
  37. aalles
  38. 9hll
  39. aailmm +gue hll
  40. imm. 1P= 4ah
  41. Asi ponamus
  42. initio par prae-
  43. cedentis paisse
  44. Z =
  45. A idcmcala
  46. seu Ge nunde nihil proficimusim
  47. Sed si loco Z asfuisset L
  48. aXX H at, fuis
  49. ad + aexx + afx-
  50. +, , aan +XX
  51. hp= af aagptaahp = ae
  52. agn = aed
  53. aagp = a df: tn fit aadt + hn = ae hhnn -aehn + LaaeC
  54. et fit 1o hn = e + Z ac + SZCC - d = haaee- aud f
  55. Cn et eodem modo Gp = Zae = a fzec - df
  56. aagtaan = aab, seu g+n = b et h+ p = C
  57. a
  58. Hine hb -hg = 1 ae + a sZ ee d geseu ab lu
  59. h= ae + a V ec-df,:, b- 9 F. qlaeu 3
  60. 9c - gh = =a a s ee dt bcg -ggC adg Bag 1ce - df
  61. C Fabe-ab V ee Z aedt ags ec d
  62. in = ZaC + a V ee-df.
  63. qp = L ae - a V= ee dF
  64. 9+n = b t+ p = C bb L bh - gh = = a e+ a l. 4 ec - df
  65. (1) - ot = L ae = a V e - df bsr
  66. bh - cg = 2a l eedf
  67. g+ n = b gn = ad b9~ gg = ad seu gg = bg + = bb = 2 bb - ad
  68. d sen dag = Zb + A( bb - ad) et n = 2b - V bb - ad)
  69. et eo eodem, modo D h+ p = c et hp= at. unde
  70. h = ZC + S(zcC - af) et p = 2C - s ( cC= af)
  71. restat una aequatio op + hi= ae, ubi substitutado valores inventos
  72. iplorum Dh, n, P habebitur equatio sine incognitis, eum quem
  73. supra datura vatorem ipsins A ad
  74. bcg - cgd: aeq - Baq ee di( = = abe - ab ZeC- d (. + ac9 tag 1:, lC df

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 26v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0052?run=74