[Christiani Hugenii Zulichemii, Const. F. Horologium Oscillatorium. Sive De Motu Pendulorum Ad Horologia Aptato Demonstrationes Geometricae] Christiani Hvgenii Zvlichemii, Const. F. Horologivm Oscillatorivm. Sive De Motv Pendvlorvm Ad Horologia Aptato Demonstrationes Geometricæ, fol. 125
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.
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The machine reads it as
- IOROLOO. OSCTLLRTOR.
- a4)
- surpentione cenerum olcillationis D, in polteriori vero centrum Dn centac
- olcillationis E. Dico clourB AadC R Ita F A 15.
- OSC2LL A-
- TTON13.
- Duum enim, in suspensione ex B, efficiatur distancia AD, qua
- nempe cenerum oscillacionis interius estcenero graviraris, appli-
- cando ad distantiam B a spacium quoddam, cujus mulciplex lecun.
- dum numerum parricularum minimarum aequalium, in quasma-
- onicudo dirila incelligitur, ae quatur quadratis distantiarum ab axe
- Per a, Paralleloaxiin B F; erir proinde rectangulum B a D dicto (p 2. L PTOP. P. X.
- cioxqualc. Irem, in suspensione ex c, quum hat dictantia a E, ap. ced
- Plicando idem dictum lpatium ad distantiam cn; erit e rectanou-
- lum CaF cidem spario xquale. Itaque aqualia inter se rectangula
- BAD, C aE; ac proinde ratio B a ad c a eadem qua a E 2d a D.
- quod erat demonstrandum.
- Flinc paret, dato pendulo simplici, quod magnicudini su lpenlx
- ilochronum licin una luspentione, daroque ejus cenrro sraricatis;
- etiam in alia omni sulpensione, longiori velbreriori, dummodo
- idem mancat planum oscillarionis, longicudinem penduliilochro-
- ni darar ell.
- EROPOSITIO XX
- Entrum Oscillatm es punctum suspensionis inter se
- nverim.
- cillarionis eu D: Cllat Hvercendo omnia, ponendoque sulpen.
- iis
- In figura Superiori, quia, polira luspensione ex B, cenrrum ol-
Cite
[Christiani Hugenii Zulichemii, Const. F. Horologium Oscillatorium. Sive De Motu Pendulorum Ad Horologia Aptato Demonstrationes Geometricae] Christiani Hvgenii Zvlichemii, Const. F. Horologivm Oscillatorivm. Sive De Motv Pendvlorvm Ad Horologia Aptato Demonstrationes Geometricæ, fol. 125. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/799199311:0141?run=74