De Locis Solidis Secunda Divinatio Geometrica, fol. 85
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
- ORDINALIONNM COMC. LIMTIBVS LIB. I.
- DF
- u
- 123 (353 (33) (3C3 (37 ) C3) (3
- C
- CIS SOL IDIS
- EIBRL PRINCL PARS OY AREA
- P R OPOSTTIO
- L.
- N Circulo. Limes Ordinationis ramorum ab orieine
- in vertice, est ad Locum concauum l’arabola per eun-
- dem verticem sibi circumscriptae, (s cujus rectum la-
- tus aequatur Circuli diametro.
- Sio Circulus A B C, cuius vna diametrorum siE A C, dt vertex A, in
- L quo ponatur ramorum oriso, e per verricem A, Circa AXCM AC,
- cum recto ipsi A C aequali delcribatur Parabola DF A. Dico hanc esse
- Limitem proposium.
- Ordinetur ex C in Parabola recta
- CD. Erie igiur rectangulum sub C
- A in rectum lacus, nempe in iplam
- CA recto lateri aequalem, ex LIy PO.
- thesi, hoc est ipsum quadratum C A
- aequale quadrato lemiapplicata CD,
- _ ideo ramus A C aequalis semiordi-
- natae CD.
- Sinc praeterea alii quotcunque ra-
- mi AB, AC etc. e ex B, C ordinen
- TE FF, FII.
- ErIIE ergo quacrata A C, AG, AB ve a linex AC, AT, A F, vet X 9. huius:
- ob Parabolam, ve b quadrata CD, TFI, EF, sue ips rami erune ve splae b 20. prims
- ordinatx; sed primus AC primae C D est requalis, ve supra ostendimus, Conis.
- ereo ee reliqui reliquis. linculi singulis. Concauum erso huiulimodi Pa-
- rabolae est Limes Ordinationis propolua.
- er
- CO R O F F.
- Aiec hic recuum lacus proposui Limiris maximo ramo dati Circuli
- aequale ese: Is enim est ramus AC.
- le d ls do
- roc hic LImes CadAE FOTUS CACIa CHCMIMII, CMIIGUC II OIIHHS CacI
- rum puncto conat; Contat ex notra non primi de Ma. de Min..
- Nam
Cite
De Locis Solidis Secunda Divinatio Geometrica, fol. 85. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/898203430:0113?run=74