De Locis Solidis Secunda Divinatio Geometrica, fol. 111
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: 0.85.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- ai Lo taito
- Ve quoque animaduerrenc CM C. L L.em; AUE. ObIOH
- Sa, aul procula Lapio seclrten, alt Ccu Pelspieta des-
- ate vel il palto cltro praccutdud Liobio retestea
- Lalis oc ul.
- 1
- c.
- P, X demonstratis in hac icidem appAreL, quod quII SIE O P ad
- PE, ve cransuerlum datxe FIIpsis ad rectum, disterentia FO ad
- E P erit ve difterentia laterum ad rectum: adeoque P centrum Limitis
- C L F distat ab origine FamOrUM F. per F P quaream provortionalium
- Polt tres nocas magnicudines, videlicet post laterum daex FMliplis ditte-
- renriam, lacus rectum ejuldem, et distaticiam O F, inter cencruti iptius
- Fllipsis, de originem.
- ii
- 2. Trem, quod idem punctum P centrum Fimitis distat a verrice B
- datae Flliplis per inceruallum PB, quod es disterentia inteF P F quarEaM
- proportionalium nuper inventam, de P. B FamOruM MiNiMU.
- 3. Postremo, quum quacratum P L. Xequale sic 2 rectanGUIO D PF, C olH.
- iple PP Lemiaxis Limiris poceric rectangulum lub axis segmentis a Cen
- ero Moduli, vel Limitis vque 2d balim crianguli circumscripei, de ab eodem
- cenero vique ad vercicem eiuldem criansuli, vel usque ad originem di
- cam. Ouod erat demonstrandum,
- PROPOSITIO LXIII
- N Fllipsi oblonca. Limes Ordinationis ramorum ab
- orixine in vertice, est ad Locum concauum yper-
- bolae per eundem verticem sibi circumsoripta, cuius axis ci e
- transuersus, (5 centrum cum Mlodulo ex angulo se-
- mirecto, cumque ejus centro concruit, rectum verd la
- tus idem est ac rectum Fllipsis, ad quod habet trans-
- versum Eyperbola rationem eam, quam transuersum
- Ellipsis ad differentiam suorum laterum.
Cite
De Locis Solidis Secunda Divinatio Geometrica, fol. 111. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/898203430:0139?run=74