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[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 818

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: 0.76.

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The machine reads it as

  1. De Calculo Centri Cravitatis. Cap. V.
  2. Fix. 106. A a = a das R + 752 R = 32uR = 27asv + 205 VR - 1 2a5 = 9s+
  3. = 28C. R + 7 2auR + 545VR = 36a5 - 245
  4. Aciemque habenris ra; Magnitudo, -- ZC R2 + aV k = 25VR + Z252 f 555.
  5. momentum respectu TA, = = C R3 = 3aVR = + 85VR = 3 a s R -
  6. 385R = 5 a sV F253V; respectu ra, = 32C R3 = = aV R + 55VR 2 +
  7. 3a52 R + 3853R = 3 a 52v = 253 V; respectu bDV, Z C R3 + B a V R2 +
  8. 25VR2 = Z452R = = R + 3a5v f 1:SV; distantia Ceneri gravicatis . a TA,
  9. = 22eR + 48avR + 275VR = 24as7 R - 105 R + 24452V + 185V
  10. 54e R = 72avR F 18SVR + 36a5 + 245;
  11. a 7a, 87e R + 96auR2 f 95VR = 96as R + 585. R - 24. a5 v = 185. 2
  12. a BV
  13. =54C R= + 72 aV R + 185y R + 36a52 + 2453
  14. 22eR + 42av R + 6350P = 4BaSR - 85. R + 12 d.2 v f 65, . ∞1
  15. =54C R2 + 72 aV R F 2850 R f 36a 52 2.53;
  16. Momentum respectu Aa, = 8 a R + 3a 5 R f ,3 R - 8VR, f 1a v R f
  17. 2a 5vR F i6s V R + +a252 +5a5 F554; distantia Centri searicatis ab
  18. Aa, 2a. f 27as R. = 55. R = 64u R + dasu R + 45’ vR + L2a 5 F 9s
  19. =54eR F 72avR + 2852N + 36ast f 24 5i
  20. Aciemque habentis bV; MasnieudO, Le R + 3 a v R. + 3 5V R = 3 a5 15:
  21. momentum respectu P A, 3C R3 + 3aV R + 35VRZ = 5 a S7 R = 35 R
  22. = 5a 52V = 25V; respectu r , GR3 + 3aV R + 85VR2 -= 3a s R-
  23. 35 R + 6a52 v F 1S V; respectu bV, = 3 C R3 + 3aV R + 35VR-
  24. Ca S R- 18 s R = 3 a s v = 3S V; distantia Centri pravicaris a F A, ER-
  25. 2a5V =53V - est R
  26. 2a520 + 539- es R
  27. 30 N f 6av R + 952R- 6a5- 25: 72, 3R 7
  28. 3e + 6avk + 950R 6a5 - 25d: d
  29. R. L. bV, 3R = B (= v - 5R) f 11 2a5v + 5iv = es R
  30. ZeR = 6avR + 95VR = 6a5+ = 253 MOmen.
  31. cum respectu A a, sa R = a5 R f 3. s2 = Zu R + ia vR + 3a5V R + 5 s VX
  32. =+a2 5= = 5453 = 25 +; distantia Ceneri Bravitatis ab Aa, 32 +
  33. 4252 R= = 945 R = = 64 V R3 + 27 a5V R = 1O s V R - 6a53 - 35 2
  34. 180R = + 36 a V R + 54SV R = 36a 5 2 = T253
  35. K. L. Aciemque habentis Aa; Magnitudo, - = a R + ; as R + i 52 R - 3 0 R
  36. + Za2v F =a5∞ =E5=V; momentum relpectur a, - 3 a 2 R2 = 3 a5 R2 +
  37. 2S R = 80 R3 = Za 2 V R = 2 a 5V R = 1b5 = V R = + a 2 5 2 + 3a 53 + 852;
  38. resoectu TA, = 5a2 R2 + as R7 + sE R 2 - 8V R23 + = a = V R + 4 asVR
  39. 1ds VR = = a252 = =453 - 55+; relpectu bV, 5a = R2 - : a 5 R = +
  40. 2S R = 3V R3 + + a 2 v R + 3 a 5~R + 5652 V R = 1 a2 5= - 5 a 5 - 2 5 2:
  41. distantia Centri GravitatiS d XO, 3R L Csisi
  42. 452 = 8vF = 18 a V R f 36a5VR = +45vR - 18a 25 - 24 a5 - 95t
  43. = 18a R + 36asR f 65 X = 48u. R + 36a v + 36a5V F 125V
  44. Z TA, LR ] 4 N - 80 R 18a VH + 36a5V k + 245 V R- 1825 - 24a5, - 9s+
  45. =18ae R L 36a5 f65 R -= 48uR + 36a v + 36a52 = 125
  46. abY, 3 R B.- 4 R BvR + 18a2 R + 3645V PP + 14 s V R- 28a5- 24453- 9st
  47. =18a R + 36a5 R +65R - 48vR + 362 v + 36a52 f 12520
  48. Momentum respectu A a, 33C R3 = 3 aVR = - 5 5V R2 = 5a3 R. = Z a 25 R
  49. + 5a5 R = 365 L F3 a v + 1 a 50 +5 a5v + sv; distancia Centri gra-
  50. vitaris ab Aam
  51. 87 c P = 96aV R - 95vR = 12 a R + 36 a sR + 12a5 R = 25 R f 29a v
  52. =36a252 L 244522 + 653V
  53. 48V = 18 a R F 36a5 R + 65 R + 36 a v + 36 a5v + 1752 v.
  54. Adeoque
  55. E.
  56. X.
  57. O. P.

Cite

[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 818. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:0838?run=74