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Leibniz-Handschriften zur Mathematik LH 35, 3 A 2, fol. 32v

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: 0.70.

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. 31r); this page is its left half.

The machine reads it as

  1. b + s-1 (+) s_ b = s- ( + Yab Sor
  2. Adecq: (b) + s-1 (4) = N. 41 + (b) - 1 - 1, + (+) 2 Solet e b. 1, b - 1
  3. Ergot
  4. sive +s-, H b (+) sBr 4+() L2b (4) 15b1 Sb- sa
  5. (8) b + s-1 p 5) + dib (+) asbri (4) 5b - 1-1
  6. et fbes
  7. et multiplicando utrumque
  8. per 10 5(d b -s-1 fiet
  9. aegrationis ratus
  10. GuxI N () 2stri, sb- sur 1+)b - s. ( ra rdsbt
  11. d
  12. is
  13. 46 t asCF1 B) S3 b a sui (t) Sb - s.
  14. 4(0Sibtt +3n 5bsa A 16b + s.1+ 1b-
  15. 1+ 6b - 5-1
  16. X + (B b a +2-1
  17. 0c
  18. X bC
  19. +b
  20. X⊓ 216) b + 10 c.
  21. XN 10 b + 1Bc.
  22. faciamus XN v A) lc
  23. 6
  24. b
  25. 1B be
  26. 6+BbC
  27. + 1(5) CL
  28. +1) b - ds -,) 1 (Oc C in b A
  29. 1315)b X
  30. +r 1)C
  31. d
  32. 16) C.
  33. b -
  34. N X. unde fiet
  35. (x’p
  36. 37C X + aVbZd
  37. X’Naq X
  38. cIb - Yb - d
  39. +r
  40. X ob + 8c + 24 sBb X en cit: d (BC B aq ram:
  41. X rb ( 3sO bc X)
  42. 1c
  43. + 3 10) bC
  44. + 3 1Obc X
  45. 13 bc
  46. BbADC + SbsC-aq +
  47. H LDC = 1B -aq
  48. Jam X r + qX.), 1 2soC
  49. eris vt 1B bc N
  50. C
  51. 2b3c 1, ti, c
  52. -a9 ()c
  53. r
  54. et b +c +vq s b 1AY sive B + C + vq B AY. ubi si b povatu quantia
  55. 22
  56. =+ B3
  57. 3 - v (() c
  58. 27- V - 9VCZ, B3
  59. sive e
  60. B - r B + r p, +V qu V 4 B + 8
  61. tyatia
  62. Et C tractabils fiet aequatio
  63. 3- y -6ver 27-V-2 + gV
  64. +
  65. . Sio V ponamus .
  66. fiet transponendo; si modo Vp3
  67. adeoque BC quanlitas regativa
  68. et debet esse: (+Vqu roi
  69. F saD BP. 3
  70. 3
  71. L3eV4
  72. et tantum opus est at sit (g
  73. sit X 1
  74. et fiet:
  75. + vq B , vq B + 93
  76. - 3+V
  77. eutque B + V 1B+ - s.
  78. 3+V
  79. t
  80. + Y
  81. 911 203+Y B
  82. Va
  83. PIX3IY 4 N pF
  84. = V9
  85. (2l. 3V
  86. pro 4 substituamus QCo et pro Y, RC
  87. i fier: 2t co + 12 3+ V F e V et 02
  88. eritque con YfBI+V
  89. 2V - 2
  90. aspores
  91. + V + Y p Bl s Vq sed hoc vide fieri non
  92. F1. 3+V 4
  93. -3+ V
  94. posse
  95. N0b - 10c + 1 - 10 + (53b - 10 1-1 19C
  96. fui XH 3+D b X + A () S = 1 - Unde a 1B, aq. BC - 14 sBC (2 9aq- sc
  97. X H a9
  98. 46 10c 13aq - 16)
  99. i
  100. et ferilras aq tC
  101. qua rodi potes plana
  102. 7e
  103. H
  104. rery. si 2y ruv. pusipii
  105. ) debet esse 11 +
  106. alioqui qua utitas
  107. erit revera imaginatia
  108. b+1 +cN. 1
  109. t
  110. b glu1
  111. d
  112. vos

Cite

Leibniz-Handschriften zur Mathematik LH 35, 3 A 2, fol. 32v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068215:0064?run=74