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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. 1007

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: 0.84.

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

The machine reads it as

  1. PFOP. VII.
  2. De eusta.
  3. 100
  4. Obex trmuS, ictum quod spectat, tancundem retistit quantum directe occurrens
  5. impecu aequali, (utrobique enim lillitur impinsens Crare: ) rerum illic ietus aqui
  6. Dollet urriueris duplo; per prop. (eq. Erso et hic.
  7. Similiter.
  8. Ostendecur idem ex prop. JA. Nempe, I duo Cravia uicunque inequalia, quibul-
  9. cunque celericaribus, directe occurranc; oltendlicue ictus magnirudlo
  10. m. + n
  11. adeoque si intellisatur Obieis celeritas sC =OC (guippe nulla;) Teu quancumris
  12. exigua; adeoque pondusn P = ∞ P intinicum (nam nisi hOC BONaEUY, PFOPtEF
  13. =0, momentum nsL C non Euttinebic vim impactam, ) erie t Z mn PC
  14. ∞ = m 2MY PC = ZMI PC (Nam prOprer e intinitum, canmudem CTHE
  15. ∞ = m
  16. ollciP A O P. S WIF, 1. 1 CtWWIBIEE LAI CI
  17. Si duo Cara guatta agualious celeritalibus: vel naquasia, cele-
  18. ricalibus ccipioce plopbtionalibus; sb mucuo directe occurrant:
  19. Ictus magnitudo aequipollet momentis sunul utriusque; seu uerius
  20. ris dup.
  21. POca, hHL Ctavis H, Bondus. m F, celericas, rCn adeoque momencum + mrz C, F15. 302.
  22. prortum:) acque Craris B, Bondus item m P. et celeritas rC; vel pondus
  23. Jum:) Cum, quod letus hoc in calu efticiar, lic (propter aequales IpetuS Con-
  24. trarios) ucriusque sublatio, per proz. 4. hrujus eric Tetus magnitudo 2mrPC. (mo-
  25. mencis limul ueriusque aquixollens) per ProP. 5. hnjuS. sivs
  26. rF e celeritasmC; adeoque (utroris catu) momencum = Mr P C (reEOr-
  27. e ROP. V
  28. Si duo Craria conmun assisuo motu tenanturis tantundem est, quan-
  29. tum ad letus magnicudinem, acque si utrobique abestet.
  30. Adeoque communis motus, addicus rel demptus, Ietus magnitudinem
  31. non immutat.
  32. Da nulla sic mocus obstructio seu impeditio, uruc conjuncta tuCrinE A B, (ne
  33. dum s disjuncta;) adeoque Huliis PCtuS.St vero A cclerius leGuatuE, puta ce
  34. leritate rC =sCf 2C; _ B Pracedat Legnils, Puta Celericare SC: Paltem quan.
  35. tum ad celeritatem virique communem sC nulla sie impeditio iquippe carenus se
  36. subducit antecedens, ictum dectinans; tocumque illud mocus cur ulla fic obstru-
  37. Atio, elt quod ex sC. celeritatis excessu oritur. (Idemque cadem analogiq olten-
  38. decur de aliis moribus communibus. ) Adeoque ob additum vel demprum com
  39. munem mocum (uiporequi, hocrespectu, nullius instar est) nulla siec Petus im.
  40. mutacio.
  41. 13G) sCDBISE et p~SHIISB .IIC
  42. EF enim B praecedens eadem cetericale supiad (hur etiam majori) qua sequitur Fie. 302.
  43. est
  44. ot
  45. Inc est, quod duorum in eadem Nari placide lacorum Aies allerum eadem
  46. munius teluM DCC, qesurance nec impEctiCHCE. Aem proseclionum de percultionum
  47. PhxnOmENA
  48. ri pereucir acti uterque in lictore llatel, mocu navis, urpote urique com

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. 1007. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:1027?run=74