[Ps. 1], fol. 249
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: 0.91.
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The machine reads it as
- GOMMENZAeES LA LIoRUMIL.
- InUS = = a X ∞
- 249
- . Hoc est, diridendo ubique per v, ee mul-
- ciplicando perr InVeNICEUITX N =aY D = b X, CeUIX X ∞ = b x F aY.
- Duae estaequario primi calus quadratarum pas. 6 ec 7, admirtens
- unam reram radicem, quae est b- L V bb- L ar, ee unam FaIPaI,
- Teuminorem quaim nihil, quae est b = V bb L ar. Sicut ibidem
- annotarimus. Cujus utriu sque ulus porro hic elesanter elucet.
- Nam si ad ducendam OC, asumpea NB aqualir, hoc est,
- ∞ lateri recto Parabola, super toca A B describatur lemicirculus,
- Secans ONproductam in D: erit ND ∞V ar. Oud polit a ab
- N2dF, si junGAtur OF, ericipla ∞ V bb F ar. AC proinde (i
- centro O interrallo OF circulus describatur, Secans NO hinc
- inde productam in punctis C, 8, delignabit NC rerum ralorem
- inventum b L V bb = ar, d Nevalorem Falsum b = V bb L ar.
- Unde ducendo ex punctis C, s rectas C C, 8c, ipsi AMI paralle-
- laS, donec Parabolae OccurranE: obtinebuneur duo simul puncta
- C, cin quibus rectae ex O ducenda eandem contingent.
- Similimodo in reliquis sectionibus est procedendum.
- Esto C F. prima Conchoides reterum, cujus Polus 6, norma N
- vero vel recula, cu-
- jus ope ducta est, sit
- AB; ita ut recta omnes,
- quae tendunt versus 6.
- atque intra curvam
- C F e rectam AB cOn-
- imentur, (Ut AF, LC.)
- sint aequales. Oporieat
- autem rectam lineam
- ducere (ut C P), quae
- Conchoidem hans ac
- anculos rectos secet in
- dato puncto C.) NO.
- candum hic, quod, (I
- per praecedentem me
- ehodum quaratur pun-
- Ctum
- In Conchoi-
- de
Cite
[Ps. 1], fol. 249. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0271?run=74