Synopsis Geometrica, 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: 0.82.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- leiplier
- unetim;
- etim, l
- et.
- et qui
- P, is
- COnir
- Oltenti
- si de
- Di ital
- reA
- d HI
- IaIM et
- TlimII
- IIei
- m
- Ceometrica.
- mulca coniunctim in F, ad multa con-
- iunetim in FI, ve eadem seorlum in B, sd
- eadem lcorlum in D.
- 5. Si A ae que sic mulciplex B, veC
- ablata A, est multiplex D ablara B, F.
- relidua A erit eriam aeque multiplex F
- relidua Bi quia ablatum de reliduum, siVe
- coniunetim, live leortim, praestane cam
- dem rationem.
- 6. Si A e B lunc aque multiplices
- C_ D, _ GF Pdetractae A, B, lune
- aeque mulciplices C d D; relidua (7, tI,
- vel lune aequales C: D, vel illarum a-
- que mulciplices; quia F ec F cum A et
- B non adaequent, ex line xque mulcipli-
- ces, C, D, qua rettant in AB, vel lune
- aequales C D, vel aeque mulcipli-
- CCS.
- 7. Aquales ad camdem, eamdem ra-
- cionem habent, e vicissim.
- 8. Maior duarum ad camdem maio.
- rem racionem habet, ex ricissim.
- 9. Oux ad camdem, eamdem ratio-
- nem habene. lune aequales, de vicil-
- Tum.
- 10. Oua cidem lunt cadem, inter lc
- unc eadem, ec ricissim. C uneta haec vel
- ex ipsis cerminis per le noca lunt.
- IOEs
- 1F.
Cite
Synopsis Geometrica, fol. 109. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797939695:0129?run=74