Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 420v

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: 0.82.

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. 421r); this page is its left half.

The machine reads it as

  1. si regula geniralis mea pro summa potestatum absolvatur
  2. quinor
  3. habebitur methodus etiam inveniendi summam hnisis seriei
  4. ago 1.5
  5. 1
  6. s2
  7. pro sunum
  8. quadretur i.
  9. + L
  10. +
  11. 2. 3. 3.4 4.5
  12. Y4 vel similis.
  13. +
  14. y, 16
  15. serviet etiam
  16. N2 13 14 s
  17. etc habebuntur omn ea quadiata + L1tc. et bii
  18. Ec equ. aqu
  19. jan 13 B. 5i 5.
  20. 1.3 3.5
  21. 2 diff.
  22. tagula quae hic sequantu
  23. +7
  24. s
  25. Ac 42.4 46 68
  26. en
  27. 2.4 46 6 tcago seu nam in a s
  28. et
  29. es
  30. 121
  31. diff.
  32. 2 46 6. 5
  33. 8
  34. 25 36 4.7. 18. 6.9 7, 10 Ec seu 1. 4 47 7, 10 dC 4glu. 3
  35. 2.5 1.8. H. 36. bus 9. 2e vqo n seu san ea ttiu
  36. .1
  37. +1
  38. Bc 1.
  39. 26. 3.7. 40 5.9 510 711 512 92
  40. seu
  41. 1
  42. +
  43. 1.5 5.9 9. 13.
  44. 2. 6 6.1
  45. Adscribantur
  46. sunt ergo ad dend in unum
  47. ubi cum redeant illi ipsa
  48. rectangula supra summata
  49. videndum an aliquid inde
  50. ad calculum dici possit praesertam
  51. in finitis seriefinita quadrenda
  52. rem lanitando
  53. 12
  54. 13
  55. 14 2. 4.
  56. 2
  57. 34
  58. 1.5. 2.5. 3.5
  59. .4.
  60. Ec L
  61. 3.7. 49.
  62. aequ
  63. 1
  64. 3.
  65. Est et alia metrodus ratio Methodit differentialis; si Teriei summad
  66. quilibet terminus convertatur inseriem, et habebuntur infinitae series.. Inde
  67. quaeratur quaerantur aliae series infinities infinitae, ita ut duarum seriepi
  68. infinitarm seu terminorum summatricis differentia sit Terminus seu unaseries
  69. infinita datiae summa udae.
  70. uo in hinc nova via Transcendentur
  71. ad series Numericas accommodandorum
  72. lar 1. 2
  73. eo
  74. 1. 4,
  75. ad muximam
  76. 0 in (C) egregium, quod ita trascendentes
  77. non peanent literae vel cogarithmi
  78. sit aequatior ex O- (). eodem ubi xerprco
  79. eodem modo formatae. sit alia aequatioem
  80. sed Hunt numeri determinata
  81. ad eande maximam, in qua y seu temmin
  82. ici summmandae eodem modo stractatu it O- (6) Hta cix coguo. 1. fiat aequ. 3 ad
  83. difeentialis ad eandem maximemi et jungento aequationes 31tl1. hatrebitur valor maximae
  84. algebuicus, taliq enim debet Reaequ. 1. ut id fieri possit;
  85. exporentes ingrediente

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 420v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0836?run=74