Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

Leibniz-Handschriften zur Mathematik LH 35, 3 A 4, fol. 23r

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: 0.75.

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. 24v); this page is its right half.

The machine reads it as

  1. X aqu. 4
  2. X -2ab + a
  3. NX
  4. Xeeq. d N.
  5. XOX, exa
  6. . a x + X
  7. 0 aequ. - 2ab
  8. 0 aqu. - at X 2. 1ab X + pl +X
  9. + 2 ab
  10. 0 aequ. - a X +9ab X - b. N + + Y
  11. - 24b
  12. Ep. ro X aqu. 3ab X + bab, X = a ab aequ E - ia. Ego X - ∞+ a X - a + habc. uo 0 aqu. - a + - ab X 4roat X + B. 8adX + X
  13. +2a62
  14. sen u . 2
  15. sit. rpo.
  16. l
  17. 64 11
  18. ut inveniamus e. f. sit X =1 aequ. 0 fiet
  19. Ita habetur
  20. continuatio
  21. tiunt differen,
  22. 0 aqu. - ae isab Soalna + abeX -ioX + X
  23. -2ab
  24. tiae in sequentis
  25. 121,4 e 16 +56+ -c, -1046 + 1o14. se qu. o. et dibitis, omnibus, er 4
  26. e
  27. seu - e + 45 = = 90. aequ. 0. vel e aequ. 4f -. 90.
  28. Rursus sit X +tonqua siet
  29. a ib d afj4 - 10, 2 1
  30. 162 oisq - 1. 32
  31. 1008 - 10de + 400 - 4e + +5 10 rec
  32. 1og rae
  33. n a a
  34. 400
  35. 8 41024
  36. 34=450
  37. 25, 4 + C, 8
  38. +2,32 400
  39. euruo
  40. Rursus sit X4 + aquod fiet
  41. +85, 4 + 20 d aequ. 0.
  42. e +90
  43. fit. 9e = 450 pav. 0. seu e aequ. 50
  44. et quia 8 4 f aequ. C+ 90. fiet f aequ. 50 + 90 aequ. 140 aequ 35.
  45. ∞ aque a = 3ab X X + X = 2ab, aequ. X - a.
  46. un au tedixe quotia habex
  47. ga bFE tabeX
  48. 46 abe X
  49. 6ab Naequ 3X - 3ae x
  50. 6ab aequ 2X3- 24
  51. +2ab
  52. g1. e
  53. quid si sit taatum. X
  54. Ergo X = 3a X 4 243
  55. ae aequ. - + 3aeX F abc.
  56. X aequ. 0.
  57. 27 + 27 + 6
  58. X aequ. o
  59. X + 2 ab X + 818 X+ a
  60. et + a
  61. abe X +a
  62. +6 abc
  63. Ergo 24 aequ 2X - 3X + 34
  64. 0 aequ - a + 8abc a +3a) X gab X ax
  65. +4
  66. +6a
  67. sui
  68. rg 0 hurgun etng Le 0b Abck quae
  69. ++ abed X +
  70. Lob X2
  71. es X + 1B) a
  72. X + 16) a X, 2 Ab
  73. at aeb
  74. 0. 2 5 (9 14
  75. in infinitum ab ab 5
  76. in praecedenti D. 7. (1d 30 50)
  77. 0 (d49 (5 55(05
  78. 16 30 5
  79. 160 470 aequ.90
  80. e
  81. a lice
  82. acaib
  83. no
  84. 1bp ab
  85. ab
  86. 1abe ab X
  87. +6a X
  88. Eup C abc X2
  89. =6 abc a X
  90. 9y X ago y ab 418, 4
  91. +182X
  92. x +9
  93. eu
  94. A X +642
  95. X+pX+ qH
  96. X +VX+ CX+d
  97. Ed X +d pX +d X dr
  98. +ex rep Acq +er
  99. tbX +bp +bg +br
  100. +p +q
  101. 11. non 12
  102. X 3ab a = aqu. 0

Cite

Leibniz-Handschriften zur Mathematik LH 35, 3 A 4, fol. 23r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068217:0047?run=74