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Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 202v

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: 0.77.

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. 203r); this page is its left half.

The machine reads it as

  1. pro re scubamus v fiet:
  2. id vV + 1. ((2
  3. vo + 1
  4. aequ
  5. 2pv
  6. vr +1 aequ.
  7. pve + 1
  8. EPV
  9. ep co. V
  10. 3pCoco V. seu ia
  11. v’ +V ocetuo M. fiet
  12. Jam y + y aequ dat radicem y aequ:
  13. + Blico
  14. seu V
  15. +Y
  16. + v ipcossaegu V +D spcoco
  17. jam y + gy aeq. Y dat y aequ Y+ S: er + 1, 9 + V1r-
  18. jam se fit ha si sit ysit v et a sit 1, et Y sit
  19. fiet v aequ co
  20. 1 mip + si mnis
  21. 11c0
  22. 2 ipa
  23. cos
  24. V’ipipase
  25. + V2
  26. rursus si sit y aequ V, seu YV. et q sit 1 et r sit
  27. fiet
  28. V aequ
  29. s
  30. (D an lD co. Erus
  31. 3s+ mot + S. mait
  32. 2
  33. Vhat
  34. + V
  35. 2peoco V + apopco 37 +
  36. 3ico plico aq
  37. 3pc quacitur V
  38. Assumantur rp. 3p. 4p.
  39. 3c aequ 3e + 3f
  40. 4C aq. 3C
  41. AC aequ 4C + 4f.
  42. 4f aequ 3C lic0
  43. p
  44. 3p.
  45. P+ V
  46. ipipcot
  47. paequ co 2c. 3p aq. Cd se opan c
  48. 3e 13F aequ. 2C 303 fag. 1
  49. Ergo cum omnia data
  50. sC ∞ sint ut ante, nisi quod pro ip. 2p. 3p. C. Ct Co+2 1c. 2c. 3C
  51. ponuntur. 2p. 3p. 4p C cont cont 3 2C 3C 4c
  52. fer pro Cd (at c0, et pro C fiet C0 scilicet extra ex ponentem
  53. at pro V seu 2e scribatur 3C, seu 2co
  54. ergo in aequo C substituendo fiet:
  55. aequY
  56. L1:c0, 3c0
  57. 2p cocos
  58. 1:W0W
  59. + V
  60. ee
  61. seu pico co
  62. 2pcoo
  63. seu v
  64. +
  65. Ep u V + V aquu 3ic plico
  66. lico
  67. ubi praecise redit aeg. D. nisi quod erior alicubi in caleulo deberet
  68. serlicet loco apcoco esse Ep
  69. imma
  70. 3pcoo
  71. habernimus vilorem ipsius
  72. ipsius 12 3ico
  73. 93c0
  74. eo
  75. na
  76. aequ
  77. ipsius V, sine Ed in exponente. Et atbaego n
  78. BI.co ssum
  79. g b.
  80. 2 nAY possum in venire ve aequ a-
  81. ergo co aeqo la aequ uys lo co
  82. 1c. Em lx aego la lb.
  83. et lx 10 aq. 1 seu. 1∞ au 16 et 20 aequ clb cgo lalb
  84. glicoco ago. c. per: colv aeq. la lV aequ. 1b. et lV aeque lc eo mrors
  85. coco
  86. V cqu ipsius v3:coco Y1: coc0 aqui et
  87. 1:c0
  88. ita porro, videamus an licebit ne hinc invenire valorem
  89. a
  90. 2C
  91. ad matum quod n est inis a et b c et bingota Et la 1C acagienit itievr bole 10 a 15 +l: 1C +it I ritrn. 4:A: K ed 10 et
  92. t
  93. 3p. cotd
  94. xipcoc2
  95. esp
  96. +1+ ly

Cite

Leibniz-Handschriften zur Mathematik LH 35, 12, 2, fol. 202v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068195:0404?run=74