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[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 306

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: 0.85.

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The machine reads it as

  1. AD ADR. ROM ANF PROBLEMA
  2. 306
  3. Exemplum primum dacum.
  4. Sit terminus posterior R. bin. 2. = R. bin. 2. -= R. bin. 2. = R. 2. Ouarieur terminus priois
  5. 3,5OL Y + 10. Dicorerminum prioremessen R. bin. 2. - R. bin. 2. + R. bin. 2. + R. bin. 2. F l. 3
  6. Exemplum secundum datum.
  7. . Sicterminus posterior R. bin. 2. + R. bim. 2. =R. bin. 2. =R. bin. 2. =R. bin. 2. =R. 2.
  8. quaritur terminusprior. SOL V Z LO. Terminus prior est R. biB. 2. = R. bin. 2. + R. biB. 2.
  9. 3. R. biB. 2. + R. bin. 2. + R. 3.
  10. Exemplum certium datum.
  11. Sic terminus posterior R. bin. 2. . F R. 2. quaritur terminus prior. S O L. V X XO. Terminus prio
  12. 3 est, R. bin. 2. = R. quadrin. 2. 7 R. , 3 1 R. 25 Y R. bin. Z =R. 54
  13. Siinnumeris absolucis solinomiis id proponere libuerit, sit posterior terminus
  14. 33
  15. 4142, 2356, 2373, 0950, 4880, 1688, 7242,0963, 8078, 5696,7187,5375
  16. LL. 3 10000, 0000, 0000,0000, 0009,0000,0000,0000,0009,0000,0000,0000
  17. Ouaritur terminusprior. SOL. V XIO. Terminusprior erit
  18. 27, 4093, 0490, 8522, 5243, 1025, 8831, 2112, 6538, 8180
  19. R. 1000O, 000D, 0000, 000D, 0600, 000O, 0000, 0000, 0000, 0000
  20. Exemplum quaelrum.
  21. Sicposlerior rerminus E. crinomia 3; = R. 29 = R. bin. 1 2. = R. 4
  22. .Duaricur verminus prior. Hoc exemplum omnibus Machemacicis cociu orbis ad construendum i
  23. 3 Proposicum.
  24. A P Y F TI
  25. Noca quaedam, e aistiseopa ludiera duo.
  26. Raeciper Mladas, Romani per millenas ex mille sima numeranto.
  27. RIER O M a AVS) Si duorum cerminorum prioris ad posteriorem prO.
  28. POrtio (IE, SC. AC exlibEOdE PFOPOTEIONC, AVa Noyia Er rsto opOIS ENaZiGOIS isit
  29. Non isitur Analosiam, seuproportionem exhibet Romanus, le d nozors
  30. Ccurationem.
  31. Fenoior durem est Adriani Problema, nisi emendetur, Ouemcumquo
  32. enimterminum exhibuero, dixeronon à léxres cum esse priorem de quo
  33. quaeritur. Placeac enim ludenti ludicra. ee seria proponenti seria prope
  34. TC Cx OppOneKC.
  35. L YDZ CR V M I
  36. Propolitis duabusmagnicudinibus, quarum prima lc tabeat ad LCCUN
  37. dam, sicuc r N ad 3N - + C: ex data secunda invenire pritam.
  38. Sic data secunda 1. Dicoprimam este :. Se habere enim L N act 3 N = + C, GicuF ; aC
  39. 2. enunciara videlicer unitare de rN.
  40. Dicoprimam este =7. Se habereenim , N ad 3 N - + C, GICUE , ad 1. enunciaco vi.
  41. delicet = derN.
  42. immo dicoprimam este -. Se habere enim uer N ad z N - 1 C, iea ~, ac r. enun.
  43. ciato videlicer = de1 VI.
  44. Denique dicoprimam esse numerum symmerrum asymmetrum. ve quem libueric, ces
  45. norio minorem.
  46. L1
  47. e
  48. dice
  49. nC

Cite

[Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica, fol. 306. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/845634801:0312?run=74