Leibniz Legible

Machine transcription of the Leibniz Nachlass

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LBr. 324 · Grandi, fol. 4v

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: 0.78.

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. 5r); this page is its left half.

The machine reads it as

  1. sactione terminantis, qua Dambola ipsa cysindro cycloiali aductutu; quo
  2. C
  3. eode moto notam Logistica ex cysiadro super Tractoria erecto secari pose
  4. C
  5. et generati si relatio ordinatant ad axe mutetur in recatione ordinatan
  6. ad carna ex cylindro super posseriore excitato; priore curva secarsose
  7. Si
  8. id quod methers tangensia inuersa obtinetur, ad non aliad resiiratur, qua
  9. at tansens copesiteerioris cum, suc qua cylindrus exccitandus est equetur
  10. e
  11. e
  12. temper subtangent prioris curre date; sed et s’exglicatione in glatia eame
  13. C
  14. sugerficiei conice, contingit cuvuas transformari in alias priori conpitudine ret
  15. vel connctutione cirra eono, aut cysindra, de quibus allos.
  16. Verid arbitror popdrins Theorema sia solui posse: Curne dite axis este = X et
  17. ordinata=g. mox naler iptius du interminis ab ipto da affectes (3 disferentia
  18. nons’esquationis curne datee) repenatur, omnesque eius coefficientes gonantur
  19. =2; idess dy = 2dX. Acis aut e’cugne date habere debens a arce cume
  20. inveniende ratione e ad 9 lin portionibus, quibus respardetant espules areus cumes
  21. dico ordinata curme guasite fore integrale quantitatis dx V22- 99 +
  22. n si non curemus, ut Curne quesite et date axces certa progortione (in
  23. Et
  24. partibus que respondent paritus cuvuand orcubus) obtineu
  25. r
  26. Ootae Cumae AID ad eunde x AC apsonatur queliter curr
  27. AHN (dummode ejus basis C non maior, sed utcuns. mi
  28. sit data curua A2D; quod inschemmate non obserruni)
  29. ducta valitet ordinata H2F, et cume posserioris
  30. normali Hk prioris aus tangense E1O intercep
  31. faso CH, et vi ex vertice garllela AB; fiat perpehe
  32. RF ad quadrat FH, ita quadratu tangentis E. B ad ageregatis qua
  33. dac
  34. AC, et et ordinata be ad basos e directo plincti H, compleatur
  35. i
  36. hormodo curna; spatio aut S6QTC asflicato ad AC oriatur lati-
  37. tudo 6X obid vidinanda ut groveniat curua MXC; Hgc erit equali
  38. dase
  39. 2 AD. Oodert
  40. s
  41. s
  42. Hoctamen deficis utrague construtio; quod non semper un gron
  43. enadas integabilis dX V22. g + indesendeatet a curnis non reci-
  44. ficabilibus, nec in posteriori, sgatiu 6Q7C absolute quadrabile tem
  45. euadit, ut gpus esses ad algetraicae cums qus ties equatione
  46. constim.

Cite

LBr. 324 · Grandi, fol. 4v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 82). https://leibnizlegible.com/page/DE-611-HS-973069:0008?run=82