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Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 232r

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. 231v); this page is its right half.

The machine reads it as

  1. Lineas quasda, ita produare, ut sint ad lineam ad quam terminantur perpendicuares Ergo ipsae
  2. non possunt esse odinalae vel convergentes. Sed perpertud angulum mutur debent vedhangentibus
  3. aliquid detemmare vel perperua anguli mutatione idem est. perpendiculares alicuus curvae ita producere
  4. ut sint alterius cujusdaem curvae perpendiculares
  5. InErculi angulus tangentis ad Chordam est duplus dimidius unguli ad cirumferentia. Quaetatuo curva
  6. cd. differentia partum
  7. hartita
  8. er ericulius et diversis modis sumendo non quadiabre facile A
  9. Modu delegendi impossibilitate probienatum Geometrice sine talculo.
  10. Fqx + pX2 +a, raxIY
  11. S ADpy. DCHX
  12. +a + a
  13. co aa
  14. Ven5 +2yta. et
  15. 1, fa
  16. . + ay n ae
  17. et 2aX + a X B y. Ergo + 4X + X + g p + 4y +9
  18. et = x + 9H V9 + 4y et xn + =se+ Q
  19. 2aX p a X
  20. Pax +qX
  21. p 49fse+ ay
  22. e 51 x
  23. e Be
  24. 2, + 1959+ 4 y + 92 +2y
  25. 19y F, y 14427 49 14449y + 9+
  26. tibi lantu op Aes, ut quaeramus
  27. V++142
  28. =a 447
  29. +9 719747
  30. FAB en BH D7 3F A siran B a a
  31. 4 eq + asg 4qy +ay
  32. =a9 +a5...
  33. Prae ua + faqe p
  34. ad haec sunt minis implicala.
  35. +9 S1 +4
  36. xyco
  37. Xr 4 f. 2959 495 + 9 +47. et D 1y +at aex )
  38. 930
  39. 4 aq = a F..
  40. aeque sy +ata Nar
  41. aq faeru tag
  42. GEBB.. WCco Ab. 1X. Z1BY
  43. f 29e fr. 427. (4 29
  44. + aeq + a sin
  45. +a9 7a F +ay
  46. quae pondet ex rua proposita
  47. in
  48. V, A IH a = Prax Fari +X at
  49. AI
  50. har fx + fa N2. et
  51. etrX2. a 1 +4y
  52. = aq 7 a (qgy ray
  53. 2a X ax
  54. 4 a et AY
  55. a Fx 1 +
  56. co qu
  57. viendum poaelatio iner AV, et GC exprimi posit aequationa S Z
  58. rB ex R Ha p x 3L
  59. GrC + 54 et
  60. dax f a x p V et er efel X + 4 + 54+
  61. coret
  62. V+ ap y+
  63. + Cujus figurae datur summa seu omnium
  64. B + CB X + C HZ et 2
  65. I f C PH y (99 f. L9 + 4 5 + 2a4
  66. st 1 90
  67. (5 +ay 7a C0 (Y co
  68. H 4 Sd
  69. eit co
  70. + 1=57
  71. a rato addatur quadilaum AV, er quaratur Z pro cardae Elemento fier
  72. 1. aF q. bequi Z
  73. in qua sit ttriens. Sed videtur hoc non esse in ptae quid cnva omnis non uniforimis
  74. B diffeculia partianaxis
  75. pat fuaxenL3. F
  76. Z 7B V +9y +a
  77. es
  78. Saxt
  79. oncontra
  80. esquep p By f B ay + B a
  81. 2ax+ a X A Y
  82. .Ergo in aeg. 1. inscrendo pro _ et X eotum valores, habebitur aequatio in qua sola extab
  83. extabunt Z. et AV. et ipsa AY pure habebitur. Nota hoc modo non niti
  84. naturam invenin sioe aequationem explicantem naturam Trodocuis
  85. rarg 1.
  86. Can X Araxsteas
  87. Tangentis verticis
  88. pr

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 232r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0459?run=74