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Leibniz-Handschriften zur Mathematik LH 35, 7, 1, fol. 42v

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: 0.74.

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. 41r); this page is its left half.

The machine reads it as

  1. pssu nan
  2. qurs u
  3. onihna
  4. f.331
  5. p uo edat
  6. nio quiq unoni
  7. no sietu
  8. b.9. 9uusse
  9. quigrad disuoe
  10. E-
  11. suiontu
  12. a
  13. 5
  14. ac
  15. e
  16. sugao tliiait, spit
  17. qu
  18. d
  19. e
  20. a
  21. 3
  22. 5-
  23. +
  24. e
  25. geu
  26. e
  27. eri etium finita aequatione oplinde
  28. idculica ad numeri rationales
  29. notun dun gaavent, abo in negnozen t Eht. saein ranoy. V vyums. 6. a toinus no ingehkniu esem
  30. Hser epesuiptum
  31. um vided nhib
  32. or a diab .te. H. ibpne 4 i
  33. nos dccompariitione
  34. visunuite lerenam aequ. 8 et aequ. 4 sates
  35. qoium niter se coincidunt et ab initio compatrat
  36. ossant ergo mutilis poste comparatio per
  37. Viferentialis sed vera ratio siendi vera
  38. osvilitatem suppositionis haec est: sumta
  39. rasatione
  40. aequatio differentialis h. et e in ea
  41. n c. soteatur a; ope aequationis initio dalae
  42. Y et F relationem
  43. E sexstrimens. sed hoc mutile potumus ab hgitio
  44. 1+ fVat itaque iau
  45. iptimum fore sicrem revocare ad
  46. aequationem unicam possibilem posstta
  47. a Aqu. E+
  48. Z. assumatur alia hurgmod
  49. f5
  50. et pro a oere
  51. in Xq. 8 ponendo hunc ejus valorem abebitur
  52. egratio in qua nula amplius erit a et
  53. infinita.
  54. s
  55. Ex ea extrahatur Tadix
  56. ut Dinveniatur y constateist pure et
  57. rasro natiler
  58. 2
  59. ed difficile est nonnisil judicur
  60. de impossibilitate in hingmodi seriebus
  61. Et nil video quod prohibeat
  62. et invente valore ipsius
  63. et possibilis, etso
  64. V p ex aequ. 8. judicari
  65. non sit explicula
  66. iverium gnlinemus eam lincariter, et exami
  67. hungo limites qui possune facere uno innob
  68. entemus eos evilare
  69. fiat series finita aequatione
  70. Gidetur tandim les redore etiam
  71. c examin andum reduci posse
  72. e
  73. sed tano non opuicurva) an possit poni a aequalis cuidam tangentis
  74. ad stangentem relationem certam habenti sposita terta tangente. usimarum
  75. etis
  76. 4
  77. 2
  78. possero angente Radio 1. poniatur cungense ouq b+ c + d A et, etc.
  79. 2
  80. =aequ.0. quantitati sinte. Rursus ponatur ago aequ. Bmanst +9 et
  81. s
  82. aequ
  83. aequatu infinita est in aequ. . prose ponatur eiqualor ex
  84. e. maixime in definita, ducatur
  85. s
  86. estabit aequatio sola inter
  87. oco at ponendo
  88. aeqratione
  89. 3
  90. et
  91. 5’et qua
  92. fres. crs 4 et pro terius vafor in egb. F. exo ce u. l. fet aegl. 5 quuo est
  93. aequ. 57 et seud
  94. ni
  95. vided
  96. infinitis
  97. d

Cite

Leibniz-Handschriften zur Mathematik LH 35, 7, 1, fol. 42v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068073:0084?run=73