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Leibniz-Handschriften zur Mathematik LH 35, 8, 9, fol. 3v

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: 0.77.

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

The machine reads it as

  1. Consideratio haec summandi pe plureseque modis utilis esse
  2. potest, nam ita possumus aq aequirere arbitrarias
  3. nam f t+m et na p. et fer este pro
  4. Ph porerit poni +1L + Am _ K A- K p, atque
  5. Ita obtinuimus arbitrariam K. Et hac arte possum,
  6. etiam excitare terminos qui absunt verb. g
  7. fh non adsit scribemus KL + K m = Kn = K p
  8. Sic 4) doix d(IX = X a (1) X = 3 (X d Ex dCyX
  9. = dCox deX (doX dux de)X
  10. 2
  11. similiter possumus datam quemvis formulam conferrie cum
  12. Himinum conferre cum termino aliquo ex differentiatione
  13. terionis sut proxime binionis ve ita et ternionis, ael
  14. qualeminis orto, sed tunc, duae tres etc summae assunua
  15. Hac methodo etiam
  16. sut pro finione una
  17. possumus excitare et impune ascribere terminos
  18. qui non adsunt. ut si non ad sit (dee) X di seu sax dax
  19. poterimus tamen scribere MX dax - 3n X de a x
  20. m X ddx - 3m sadx adax - im dx sdx + M sdx dax dadx = 0
  21. et ita plurimos poterimus obtinere terminos cum arbitrariis
  22. ut tandem ex omnibus formula tractabilis componatur; qualicet
  23. quoeda extalibus sunt sua natura seu per. se tractabiles
  24. sed quid jam d
  25. ut (dax dadx. = d aX
  26. l
  27. his, quae byposilis quadraturis linctabilia,S.
  28. Ax ddx 3 + 3X adx dddx addx
  29. x
  30. X ddx
  31. eo log. X ddx = d alius a adx. tx
  32. Xy dx = d X y = P. X
  33. 2 e =3. h = 1
  34. v’x
  35. y reay
  36. urruon erd mncn mehroug on obs osso unen
  37. kroymnam cumpomosa sum bmmluu rosinovus mnogno is
  38. torr oroe cununitmmun sn nou sooa sonp amysnene hect
  39. ien v um snou , et) mnu sugnctent non to meo,
  40. Sopes. a ggo) est voggs veet souopuos n op inent on usans eq su vi)
  41. mans) sdi non sisui
  42. in morg+d oo 1g tuncel misi avcgu anguovio) nvecet
  43. in ea e eg van enp inhuvit) irgos sopgini dils
  44. unnoe umpameomdert gur) Suesson 1g9c Lena 15mea) +i sutepensus
  45. Serannon us suns alhe inyo do. nsnalonon in ibenBs mohoeio) ar
  46. en gothoagin nomnus +; ruguogem nmh mum pono mns antur
  47. un) pns mgres m eertu mnus sumn imen soy nergro or
  48. met l seu. rezuns ntus vimmo vebgal goginge mnnont
  49. ooo suoum nom mn cont vl tun es
  50. eugusora umaho onte o rugnasmen eb. v,o, nssen B uouio
  51. sop, mx 63 gesuo aptuoa amavagomeot ip sumteru do
  52. omguo arge set ommo tossioone B ma sato meata a saspen goe
  53. gossumimom int spes, yVoian mogno m5)) os t v D s ou m31) o)
  54. moinonao in al3 (oro ZopV imjem aepax ossuge) pos. 831
  55. duonsigne dy e uso vyl. Sonoyns sgombop
  56. Esulu in so mmxuatabut sun umis sag ji. Inpdadrip d1)dp
  57. uto, chob niudam unevabsns t xeeb ug
  58. In youmos egosib oyun doz pogoan fatm
  59. ausrre empu np gn veb ugumo dp enas purgun sspes an rigu g0
  60. immurcn osso ,uab soommo de dorq vxoev. 1. uinu et
  61. (runponi
  62. anre cevnenar ooat F
  63. Instaat uoa
  64. cuvo gn’ojon nou f
  65. WtWIVd W32dYd,
  66. uon g
  67. ainsn br + +

Cite

Leibniz-Handschriften zur Mathematik LH 35, 8, 9, fol. 3v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068104:0006?run=73