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Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 70r

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: 0.65.

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. 9v); this page is its right half.

The machine reads it as

  1. 104 13n. X2 ∞ 8 + 1B)
  2. ac 4
  3. Xx + ab XXtac - a0 + ZV OD+ b_ aC + 2a tO + cY
  4. aa
  5. aa
  6. a
  7. ap
  8. fit gy- a sit + D = h, fiet y, _8 = aatique + dua CD t taat 13D = quse g161.
  9. L. A
  10. bc qB taetu 2aeq
  11. et quiaio poluit esse fet e = 4 2aa t., 259 + ac = (2c3 (. 1)G
  12. p
  13. aa
  14. est autem D = t =O et fiet aae betia 1)q
  15. ae (a: 1) se
  16. Ergo sic X - 10+ 10 +
  17. 8. 1)
  18. 1XX = C F.(0D
  19. t au
  20. fiet atue + 0D
  21. PaD Fir
  22. +108
  23. ia
  24. 9
  25. stt+t
  26. aa 5D
  27. +bZ, at +0D + c8 =
  28. aet D +
  29. raatiD +qaa 3E +8D 10
  30. igaa Ce
  31. = 6Z- 0
  32. 480 OS
  33. +8G lVro
  34. + L ahCF1O
  35. 1aze
  36. 1se 2a 16
  37. AC
  38. + 994
  39. Aatab, xxtac -aC + a. trOD + bf, aC + a. 1OD + C4
  40. a1+
  41. ad e
  42. d
  43. seu aatu + bbGB + ae BE + 4ua a
  44. us
  45. F
  46. Eg
  47. firtu
  48. hG-B r
  49. Sset +62fgY Y(17
  50. vDG AgEtOD
  51. Mi 4 s10E
  52. 10g
  53. d
  54. et da
  55. sit C = b+C
  56. +26B0
  57. 4F 26
  58. 72fh01
  59. ql0 +2969105
  60. 26
  61. fit A2 = 2AG + 2aD + eZ et f+-9 et h 2 49
  62. Manit rationatibus: ideamus an reprocedateum differeatus
  63. Ax = 18: 50- 1 10.+8 +d81: 15 + d7 1D: a + 12 + B. en - 4 d19. 1i
  64. exin +d ( + 1ED + VOE dat + d H dut quadrimos der(qV: 6) - de Gr. B) + dd, (3 E0: D) H (E B
  65. =
  66. limas
  67. siet d0 8D H ∞ + d5 1 _, te 19 + dQ 1 8E)- d4 1 qB.
  68. d
  69. .3
  70. +d0
  71. dDY
  72. de DGAA dn GNAFAG EDX - 3d8004,: H (01+4
  73. quod succederet si esset in constante ratione ad 3
  74. y fiet 2 2p 9t = 2aq + r X Er +C) F. a
  75. Ia prodit aequatio sed in qua non nisi Z et C), u sed ita daretur orum ratio
  76. rgo aliud superest X = 0 (45 +.. ni y - si 03 + 7 1e
  77. 22 per
  78. 4, D, 8
  79. habenus astqe aatiG. + bcgi. 4et = f ( +, 2 4 iatur Spiaius seu prG. D
  80. ratD aaa
  81. Aaa d
  82. XX - bb XX- Cc
  83. ac
  84. C
  85. pudit adest sed ita altius isurgpilim uerpe ad trima
  86. X+b, X , X+C, X - b. si sit X = O) + see+ 1p2+ 84
  87. hetet X +b, a = X C,Y seu EX . re = ax ab
  88. XL Y
  89. X. (X + Ab +aX) X+b et arc
  90. 12
  91. X + b = H Xx vR. ta XX aV = Ex v + Aev - 4a2) - x +b
  92. X
  93. +
  94. xt
  95. x xxx) x = _ _ to) x = 2yy +lyram) + v Cyy rny t) dy
  96. 4 + abXX + ac, dxdx = Z (yy H.. (= V(gy + n..) + V Vryol., gy + n. .), aydus
  97. e sitaea ertet gel .. ) detai- p. ) etplitus = auer. voe, quol
  98. ap
  99. Zs Y =99D +2598 et
  100. a
  101. dD
  102. er
  103. + pp24
  104. 20104

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 70r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0139?run=74