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Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 20

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: 0.75.

Original at the GWLB · Page image · Annotations (IIIF) · Download text

The machine reads it as

  1. C2C
  2. uaerenda est linea Curra AO II in qua PMI = d
  3. C. _ detmrietur Curra Guae
  4. M gt
  5. Sica AHI hac aequatione n dy
  6. 3 d 90
  7. X e de
  8. cerminandon, m, l, per problema secundum erie n = 2.
  9. M = 23 = = 2dcoque. 2 d y -
  10. 9t
  11. = X
  12. 2i.O ZI Su se 6 d2 111Zid Stoci
  13. unde eriam d
  14. M q usirsit
  15. 12 d. 63 d = 2
  16. AMC S.: EE SC Ouadrantur Cyclitormes intiniex
  17. quae deturiuntur per d= yt = Z, d= y = Z=
  18. eC.
  19. id
  20. d 9
  21. P _ O B. = XVI.
  22. Bsto AD (= d) linea recta positione es magnitudine data
  23. F15.. 13.
  24. e SC. D. linea Curva talis ut ducta utcun-
  25. que NC iC == 1Z) ad A. Dd normali su Cubus
  26. ex AD cum Cubo ex AM (. = y) aequales Cubo ex
  27. VCsc. dF y = 2 e determinanda sit Duadra.
  28. tum Areae AMC.
  29. e
  30. == C5 Y 11 d Si11ISSFE XD LTISINC
  31. Uoniam Z = 2 (3) dd. F p resolrenda eRV (3) aB. F. 13
  32. in seriem radicem cubicam extratiendo, ec in-
  33. eHICtLIE Z = d F 34, = 945 - = eC. OUIaerenda
  34. s
  35. ect

Cite

Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 20. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1025220307:0026?run=74