[Johannis Wallisii SS. Th. D. Geometriae Professoris Saviliani Oxoniae, Tractatus Duo] Johannis Wallisii SS. Th. D. Geometriæ Professoris Saviliani Oxoniæ, Tractatus Duo, fol. 109
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: 0.88.
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The machine reads it as
- EF BnarVOuOC.
- L, dd V: F 2 F 4 p2: aUE Z L ad V: = L2 + p. A deoque uE Om-
- nes V: ZL2 + p: ad cocidem = L; sic omnes OE ranentes, HOS
- CH, (in Pa. Tibus exiovis) 00 curre, hoc elt A O curra, ad Om-
- nes CC, hoc estrectum A T vel D O. HOc est (i A9. 28. p0.
- NAEUT A B = Z E semilicus cum rectum cum cranversum su-
- Pecbolae R n; _ A T vc in pacabOl: FTIE, AE Y A RH rectan-
- oulum, ad Y A I x quadrilineum: SIC A Y cAnZeHS, vel Ba(IS
- DO, ad AO curram pirabola. Feparres parcibus respective
- proporcionales. Quod guidem lupra inveneis convenie, ubi asem
- A D ac A O curram esse octendimus, UE T A n criangulem, ad
- idem T AR _ quadrilineum. NAM BE TFIABGOILI Y A X =
- =d C, ad rectingulu Y A IE = Z P V d L; hoc eHt, uc d ad vdL:
- HC A D ad A I.
- Sed ec hinc simili modo acque supra, inreniemus superficiem C’onoidis
- conrexim conoidis parabolici. Nempe (ob easdem parricularum Parabolici
- EF _ n n distinciaS ab A K,) FNIE uE C Ylindeus ex convertione superficies.
- PIE parallelosrammi, ad Cylindrum ex l. mili conversione paral-
- leloorammi Ts minus conoide hyperbolico ex convertione R SM
- hyperbola, (circa eandem A s reCTaM;) sic circulus radio A Y
- delcripeus ad conoidis superticiem conrertione AO curvae de-
- Scripeam. Duod e supra erasiris etiam conrenit. Nam eadem
- est racio circuli radio A T descripri, ad duas cerrias suxerficiei
- cylindricae recca TO descripEx, quae est Colidi ex Convertione
- Y AI rectanguli, ad Tolidum ex convertione crineuli Y A N,
- circa eondem AK. Ouare e eadem superticies Conoidis verovis
- modo proveniet.
- Sed incelligimus jum (non AY, Scd) A D inpunctis d aqua- CurVa Pa-
- licer dirilam: adeooue d A = d arirhimetice proporrionales, _ rabola.
- dd = A aequales, e d0= V d L, _ (propier dF drplam Fig. 36.
- rectae d A) cangeneS OF = N: 4 d F d L. Tcem (continuatis do
- AOnCCBFONIMIX CUXQUC LaNGeHEI OF OCCUrFAE in I) uc dF= 2d,
- ad FO: sC d d= A, 2d 01 = 2V: 4a + dL. A.: d + =dL
- 2
- Adeoque (Iad CUIndeI AD aXCM CONITTUAELE TUM A D A ErI-
- angulum isosceles rectangulum, cum ADHI hrperbole (cujustum
- lacus rectum cum eranlversu (Ir = ,) acque AD E rectaneu-
- lum cujuscunque lacicudinis, (adeoque singulas C d singulis
- VC
- 18. 28.
Cite
[Johannis Wallisii SS. Th. D. Geometriae Professoris Saviliani Oxoniae, Tractatus Duo] Johannis Wallisii SS. Th. D. Geometriæ Professoris Saviliani Oxoniæ, Tractatus Duo, fol. 109. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/85138403X:0125?run=74