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Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 28r

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.

Original at the GWLB · Page image · Annotations (IIIF) · Download text

The machine reads it as

  1. Eg
  2. a
  3. d
  4. dontis jctem ut prius (in fius? mihi transmisu)
  5. ducat preterea per C rerta et par allela ipir
  6. a
  7. BD, et per E recta EF paral. ipti DG produitae
  8. m H. Et sit AB, BC, a AG. X. (GD, y. )IF, 2)EF, B.
  9. Fit D(D) = a LX: y. (CF = a + y. sp paral BD,
  10. Ainc AEum CD(D,
  11. (1
  12. . H. tCO
  13. (xCT- DH) (Ct, et e aequal
  14. 3,BD.)
  15. unde conr
  16. ua sunt
  17. ay, adx: 27= et BGd
  18. sic E(C) = 12aa, dz: v. )E CE = fraa
  19. HmO DEU CE (C) (2)
  20. uz se
  21. hanxa et ecta tages arti rcum
  22. ats tayau
  23. a
  24. Cv
  25. 2ty
  26. subitit. m 1. et 2 aqu. vator. X= d Tat yy sex circ) v= aa tay (ip sim.
  27. a rectans. DCH, ECF)
  28. 3=
  29. aaseay-at= a fa
  30. ad.yy
  31. atque
  32. Eut ax = ydii
  33. sic de=
  34. adu
  35. satus
  36. Taanyus
  37. adu
  38. Tan- ay l
  39. )
  40. fina aatax = fina- aa tay. (ep eand. nimilis
  41. at. Taa ay)
  42. Ergo aty, adx: 2y = saatay
  43. 2laa +ay
  44. 3)CDs
  45. dy=C
  46. dy)a saty
  47. Oiaany
  48. 2las
  49. Ergo aadz: v saataa- ay
  50. idy) = aa (a-y 1 (4)
  51. aty, 2laatay,
  52. rat2ylaty
  53. s
  54. y = CE(C).
  55. 0
  56. Eit autem juxta On. Tschirnh. pars Lunulae ADE A = N AGC 1v0 = AG
  57. m ZBC, h. c: = a X. Ergi pars Lunulae elementaris D (D) (E)E = diffae, oru
  58. AG, BC, et AG+ aotG in BC, h. es. -(a dx aydlis C5
  59. e
  60. 2 Taa yy
  61. CD(D) = CE(C).
  62. Ergo aequ(5) = aequ (3) = aequ. (4); avitus utrinque divisis per ady, et
  63. 2
  64. reductis. semper prodit absurdum; idemque fit, si eaedem aequades explicent
  65. per X.
  66. tarc
  67. lat; in daa 1. 2. D. 5. aequ. ist kem fehler. Den iis wil miht glauben, daß
  68. e
  69. Hi Tsch gairret, welisr diest theorima sua methodo mointum so fran-
  70. chement pabliciret.
  71. Wenum Deinem Linger (dem nisti in dau
  72. erstan 3. frungen entlauffet, wie ich V. ander. Wol wißen) etvom eie
  73. Klane vibfieee, Woltarihs darumo gebeten haten, damit ich folche an
  74. mena fsalt Pfota binden et. dan chlanean geometrihem fuchfen
  75. 3s
  76. Harst ouf die hant greiffen hone, ehe sie min putischen.
  77. Brevius perxC
  78. nam aadu:est
  79. adx. ad
  80. ED(D) (E). 1965)
  81. e
  82. fuit
  83. obtrimnus. BHC ethFC imilai
  84. nor e in calculo. V fit = Vaataq
  85. 3 12aa- Iaa-ay et hinc dz = ady: 2laa -ay
  86. s
  87. et CEE) = aa dgf agdy: 2 Vaa-yy, jam CD(D= aatay y: 2aa yy
  88. Ergo CDD) =CEE) = ay cy: 2tag ay = 6dD) (E) et Taydy: Naa-ay= = a, a- suajy
  89. ax _ = CaG. Ero cAG = SEDOE) = ADEA

Cite

Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 28r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068207:0053?run=74