Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 91v

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: 0.59.

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

The machine reads it as

  1. Eoc
  2. Z2
  3. 11a + a VE1. 11. -4. 12. 250)) ua + a L(11. 1 - 4. 12. 260)
  4. 2502. 150
  5. 2. 160
  6. d un
  7. na = a ((u. 1 - 4. 17. 250) ua ta Lrm - 4. 2. 270
  8. 2. 150
  9. 2. 170
  10. ut contrahamus facilius calculum 11. 11 - 4. 12. 250 aequemus quadrata 41. 4Y et fiet . 4. 12. 250 = 11. 11- 41. 41
  11. et si 11+ 41, 160 = 11. 150 + 150 sum CA - (11. 11 - 41, 260. 250)5 en (11+ 41)160. , - 11. 150) 250 =
  12. seu 11. 160.250 +41. 160. 250 = n. 150. 250 = 150Y (+111. 258, + 41.250. 260) jam 160-150 = 13oC et.
  13. et 250-269 = 30C. Et fiet 1. 160 240 11. 308 150 (11. 11. 30. 2592 + 41250. 260 et utrobique quadrando
  14. 1I. II.250260
  15. 256, 41. 168. au + 112. 307C - 2. 11. 30. 41. 160.1 NC1C 13 30. 150EsdC + a12. 1507250 260 a
  16. Exaeq. 5 fiet 11. 170 - 41. 178 = 1. 150 = (1. 11 - 1 1 - a1. 41) = (+ 11. n. 23
  17. et quia 170 = 150 = = 30h et 250 = 2) = 3oh fiet ( -4. 170. 250 - 11. 20, 250h = H1. 11. 30. 250C + 41. 41. 210. 270aa).
  18. Et quadrando, 258, 41. 1700a + 11. 30kh. 7 2. 11. 30. 41. 170ah 11. 11. 30. 150 atr. + 41. 41. 150 270aa, 250). Res omnis ergo
  19. redacta est ad aequationes 7 et 8; 160 = 10’ a - 2. 10a ht Mm 170 = 18’ aa - 2. 10an + nn. sit nn =
  20. mne s in in men sit p et men sitr mmtunritaque mm-nn erit pr e. Hinc
  21. ab . 7 subtratendo aequatiorm BB 1 160 - R 170 = - 30p 168 - 170 GpI -210ap 260 - 170 = 30p
  22. o-h = -p e+h = 21 + N=1 ee- hR = Ca- p, 2+Y eeihs sed haec in quibus nulla
  23. Eo) ag. 7. adverdo aeq. 8 fit 250, 41 aa (2. 10 - 210a H + ag) + 11. 30 ar B2 1. 30 4 a( bal
  24. eeth= a d aromm
  25. Sed fortasse prrestat retneri aequationes 7 et 8, ex exe ambabue earum qualibet et inveniri 41 :1 Ex aeg. Aigod
  26. 7. fit ordinando + 250. 160 41. 4aa - 2. 10. 250. 160(4) a + 30.250C80
  27. 150,260 I1. 11
  28. -
  29. 30. 150 aC
  30. 250.165 - 155. 260
  31. eogone
  32. axt abx + a bX + C
  33. ad Xx X + CF0 fit aaX X 4 abX 1bb - bb C
  34. - b = Y(1b -ac
  35. seu ax = b + sibb - aC)
  36. thon
  37. et X = bd sora isprenti.
  38. +160. 250- 1023-12
  39. +10
  40. phola
  41. 30 Tmm
  42. 150. 260- -1 3a + 3. 1. 30a l- 1030 all
  43. -1.
  44. 18. 30am + 2.10. 30 alm
  45. 2um
  46. E
  47. e
  48. En
  49. e
  50. e
  51. e
  52. 12
  53. ut
  54. E
  55. e
  56. E
  57. i
  58. EE
  59. E
  60. +3
  61. e
  62. en
  63. X
  64. N
  65. e
  66. ex S
  67. n
  68. E
  69. X5
  70. et i
  71. = T et eF
  72. F
  73. 1
  74. e
  75. edd
  76. pe
  77. e
  78. 2
  79. N
  80. .
  81. +
  82. d
  83. X 5 1)
  84. e e
  85. de
  86. a
  87. asu
  88. atu
  89. SH
  90. a
  91. 5
  92. E
  93. X 3
  94. p

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 91v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0182?run=74