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Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 116r

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: 0.85.

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The machine reads it as

  1. rerer
  2. inus
  3. consi
  4. 3C
  5. eegouctcum quarandam origena
  6. xempla Requationum de praescri
  7. Ptis numeris explicabiliuem pro
  8. singulis supra expositis Aequa
  9. tionum Canonicarum speci
  10. ebus.
  11. Exempla suppositionis 1.
  12. 21 Z7 1. aaa 2 12aa F 47a - - 60... a - - 3. 4.3
  13. 22 28 2. 2 aaa + 2aa +23a - - 60... a = - 3. 4
  14. 23 29 3. aaa + 2aa 2 23a - - 60.. a =
  15. 5
  16. 24 30 4. aaa - 2 aa F 17a - - 60... a - - 3
  17. 25 31 S. 2aaa2Zaa + 47a - - 60... a = - 5
  18. 26 32 6. =aaa F 12aa 2 23a - 60... a =
  19. Exempla supposit.. 2.
  20. 22 33 2. 2aaa + 4aa + 17a - 60..... a - 3. 5
  21. 23 34 3. aaa + 4aa - 17 a . 60..... a = = c
  22. 24 35 4. aaa 4aa + 23a - 60.... a = - 3
  23. 25 36 5. Laaa 4aa + 47a - -60.... a = - a
  24. 26 37 6. 2ada F12aa∞ 17a . 60..... a = 4
  25. Fxempla suppos. 3.
  26. 38 2. 3.5. 6...... ut in sueppos.. 1.
  27. 24 39 4. aaa 22aa + 7 a = - 60.
  28. Exempla scoppos. 4.
  29. 22 40 2. daa 16aa +7 a - 60.. a =
  30. 23 41 3. aaa +6aa 27a - - 60... a =
  31. 3
  32. 24 42 4. aaa 6aa +23a - -60... a = - 4
  33. 25 43 5. Laaa 6aa. + 47a - 60.. a = - 3
  34. 26 44 6. raaa + 12aa =7 a - 60.... a -
  35. Exempla suppos.. 5.
  36. 45 2. 3.5. 6.. eaedem quae in suppos.. 2.
  37. 24 46 4. aaar 4aa + 7a - - 60..... a = -
  38. Exempla supposit.. 6.
  39. 47 2. 3. 5. 6..... eadem quae in suppos. 4.
  40. 24 48 4. aaa 26a a +17a - 60...... a = = 5
  41. 3B. Tx hâc Aequationum communium inducti,
  42. one manifestum est Aequationes Canonicas
  43. Cubici Ordinis trinomias ab originalibus e
  44. radicibus binomiis per genesim constitatis de
  45. rivatas non ad omnes .. . . . . .. communes pos,
  46. se applicari, dariq praeter dictam genesim a,
  47. liam universaliorem e quâ tum hae tum alice
  48. si non omnes saltem longé plures Aequationes
  49. Canonicae ad fundamentalem es esse tialem-
  50. Communium constitationem agnoscendam ido.
  51. neae deduci queant. Vide. Har. Praz. Aral. Sec. 2.
  52. aa ba +60
  53. a LC
  54. aaa t baa 1 bba
  55. + caa + bca +- bbc
  56. aa + ba L- bc
  57. a 1 C
  58. aaa baa bca
  59. + caa + bca + bcc
  60. aaa + baa
  61. F caa + 2bc. 1 bcC
  62. Determinat.
  63. b. +c
  64. bCbc v
  65. aa 1 ba + bc
  66. + b
  67. aua ibaa t bca
  68. +
  69. b. +C) = 4bc H 2bc
  70. + baa- = bba + bbc
  71. aaa + 2baa + bca
  72. + bba - bbc
  73. aa + ba- + bc
  74. a t d
  75. aaa. 1baa t bca
  76. tdaa tbda + bcd
  77. aa + ba +cC
  78. a +b
  79. aaa baa1cea
  80. + ba a L bba- L bcc
  81. aaa t2baa tcca
  82. + bba- L bcc
  83. lium. (abici ordinis geneses.
  84. aa +ba + bb
  85. a + b
  86. aca + baa + bba
  87. F baa tb0a+ 000
  88. aaa += baa + 26ba + 60b
  89. aa + ba L cc
  90. a + c
  91. naa baa +cca
  92. + caa +bca F ccC
  93. Sectione 2.
  94. Prax. Analyt.
  95. traditam.

Cite

Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 116r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068194:0231?run=74