Leibniz Legible

Machine transcription of the Leibniz Nachlass

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[Ps. 1], fol. 264

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: 0.87.

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

The machine reads it as

  1. 264
  2. FR A N CESCF 2 SCHOOFEA
  3. lidorum maximum. Quonia aute XX L xy = yy eAt e p
  4. 1
  5. tu
  6. vel y y ∞ p = X X = x y
  7. uIL. PeF X
  8. vel etiatm X y Y ∞ P X - X3 = X X y:
  9. ITinc li pro xry dicti solidi xx v. L x py lubStIEatUE P X = X3-
  10. ∞X V, habebituE pX ∞ 3. GHOCITCA VE p X = N 3 AAEI AXIMIUI
  11. Solidum, quod esse possies incelligatur ipsum aequale solidog: erir-
  12. que x3X px - F 9∞ 0. Deinde Factâ x D e PCu x = e ∞ 9, MIIL
  13. ciplicox = CPCKX Les _C HEXX= = ex L ee ∞0. Ouam ruruS,
  14. uc eandem Formam habeat cum praecedenti, mulciplico perx L’,
  15. de exlurgic X 3 X = 3 e Cx + = C3 ∞0. Fx quibus binis aequacioni
  16. bus, si linguli cermini unius cum lingulis terminis alterius com-
  17. parentur, eliciox ∞V ZP, _ g ∞ 3 P V =P. Eodem modoinreni
  18. cuTY ∞ V 2 p. Ouod iplum monstrat, ad dividendum p planum
  19. in tria plana proportionalia, maximum Polidum, quod ex ductu
  20. summae duorum priorum in latus secundum rel ex ductu duorum
  21. posteriorum in lacus primum gignitur, esse illud, quod obtinetur
  22. diridendo p planum in eria plana ae qualia. PF Sic de aliis.
  23. Caterum, cum allatis exemplis Patis superque sic ostentum,
  24. qua ratione lineae rectae inveniri possint, secantes lincas curvasin
  25. Geometriam recipiendas in datis punctis ad angulos rectos: Iu.
  26. becetiam afterre modum ducendi illas in iis curris, quas pro Geo-
  27. metricis pari jure habere non licet. Oualem Dominus des C op
  28. tes excosicarit, atque jam pridem ejus exemplum R. P. Merlen-
  29. noperliteras ostendie in curra, quae Crcloides sire Prochoides
  30. appellatur, quam Vir Clarissimus, Fuanselista Toricellius, Ccri
  31. bit a Galilaeo Calilaei, praedecessore suo, primum fuisse conside.
  32. ratam; cujus que ulteriori speculationi iplum poltea, ut de Virum
  33. Celeberrimum, D. de Roberral, Machematum in Academin
  34. Parisiensi Professorem Regium, se addixisse novi. Originem au
  35. tem ducit ex mocu puncti, in rota sire circulo assumpri, super
  36. rectam aliquam lineam circumroluri.
  37. no
  38. 11I

Cite

[Ps. 1], fol. 264. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0286?run=74