Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 40
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.
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The machine reads it as
- mensionum hujusmodi, by F. Cay F e a)
- LXY ) faX, =0
- + 3X
- ex qua dedlucit aequationem ad Guadrandam genera
- lem, in qua ordinaca z est etiam duarum dimensio-
- NUIMd,
- bz. Y CaZ Y ea
- de = C∞ + f2b - cdf - 4bec + a X
- L 2dXZ. ] 2faX-) Abea AbfaX ] 4bgX
- + 43X
- Ca = 2c dax d X
- Ee similiter pro reliquis Ouadratricibus generalibus
- Duacrandas generales inveltigat. Proponatur jam
- Figura aliqua Ouadranda specialis ABC, _ exprima-
- EUE RaCUTa CUEVX AFB hac aequatione
- 7
- 91 1x. - - r2 2X X + 4 x3
- 2m; hanc aequationem comparat cum
- aequarione generalis Guadrandae jam polux, (quia
- ordinata Z in Ouadranda speciali ad duas tancum di-
- mensiones ascendic) nempe lingulos hujus cum fingu-
- lis illius terminis (ubi x eandem utrobiq; compoliro-
- nem obrinct) eritque ex hac comparatione c, d, e =0,
- _ b = = f = = 1 ac ∞ =:; _ hos valores substituit
- in aequatione ad Juadratricem supra posicam in qua
- ordinate x est duarum dimentionum, (quia his
- Ordinata Z ad duas quoque dimentiones ascendic) erie-
- GuC = =- aX ] =-0, leu V = 2a X = X, pTOprICtaS JI2
- drarricis specialis AFID in qua AOF = AOFIL adeogi
- hrabetur Fiourx proposicxe Guadratura.
- In eotamen lacet ratiocinations e ipltus ertodi
- defectus, quod omnes Curras in quibus Z ad duas di
- mentiores (nec ultra) alcendit comparet curr una e
- eadem
Cite
Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 40. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1025220307:0048?run=74