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Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 75r

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: 0.69.

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

The machine reads it as

  1. aa
  2. y
  3. C
  4. CY = CE
  5. et
  6. LV, si
  7. 2
  8. a
  9. AH = bo
  10. CZ ZV = aa =hB
  11. et erit HOYZ-
  12. v= aa: h+3 et eut
  13. dx:,h+Z = A LHZV
  14. sut
  15. jam 1 a h+q = (1 7+ = Z + Z.
  16. le
  17. a
  18. e
  19. ge
  20. Ergu LHZVL = aa, = C
  21. logarithmus. St
  22. H
  23. i da
  24. h M h
  25. +
  26. sidtu EAHLE, prodit
  27. si essit
  28. te
  29. es
  30. (+
  31. H fort pro Z ponendum
  32. l3 = 4
  33. s
  34. 2, et L1 (V) L erit aa, 2- 22-
  35. e
  36. et
  37. si utr 3B ati
  38. Cuj si addas log. AH
  39. si in nostro casum Z sit = 1 I f1
  40. e
  41. Au
  42. 2hA 3k
  43. 4t
  44. dibet a Leq ipsius qui s seu ab y log. +, id est a EAHLE
  45. 13 14
  46. detrari aa, 2.+ L + L 4 L
  47. in
  48. alih
  49. 2h3
  50. e
  51. qo seu
  52. ata
  53. aa + + + 1 + et quod satis promte advergit
  54. . 1.3 02. 2 9
  55. f. 34y
  56. itaque quaeratur logiritEam binarii Hypurbolicus, posito, 1 esse potentum
  57. . 2
  58. constentem, is multiplicetur per y, a producto anferatur, haec quantitas
  59. 2d, + + + en residuum erit Logarithmus ipsius
  60. V
  61. 1. 2
  62. 2.E, 3.61
  63. Sit jam Numergule; luq
  64. L
  65. numerus est L+.l +
  66. +
  67. vel potius quaerendum ut sit nn et 1. 2
  68. ab solvendum ut ex Rumero quaeramus loguarthmm, et qra
  69. ut prodeat intener 62 _ 1) 255 su 10+B
  70. Siad 1 II IhiF 1d NII IIII HAIM INIIE NMI
  71. punen
  72. primilivi
  73. divisores 3
  74. 8 g 10
  75. I. 1.
  76. ete, hor
  77. 1.2.3V
  78. 1
  79. ut u
  80. is
  81. 12
  82. 22
  83. 04
  84. 92
  85. 10 34
  86. lon mirum; cum exponus unitatum dyadicarum unitite auctus
  87. 2rs
  88. 2
  89. 5
  90. non est numen divisorem primitivus, non habet divisarem 23(93
  91. lomimnem, quantu etempla ostendunt, seo
  92. diunivum mini ost at de univer sali. Hinc existis
  93. hoapu vio ad dudisorB no +moEIVI
  94. hihi. bllias certi, vius: 31 A6 non habint exer congnunem diviso
  95. rem,
  96. d 1 et 255, habant nompe
  97. 1

Cite

Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 75r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068124:0149?run=73