Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 23
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: 0.92.
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The machine reads it as
- arbierio quaelibet Curra AC F pura parabola com
- munis cujus parameter Cier (quod idem lic cum pa-
- rametro paraboloidis) _ POnatuE AP = y, P X = Z.
- eritque TP = 2), PC = Vr Y, _ ex natUTa P2-
- raboloidis DR = V (6) n’y adeoque Analosia crie
- 2V. Vrγ:: V (6) rY. Z unde Z = Y (6) 64 GuX
- elt aequatio ad Curram YXZ, cujus duadratura in-
- venietur per methodum jam cradicam (C. q V (6) ps y
- = AP LL =DBR. Oux eAt. Guadratura Para
- boloidis diverla ab illa quam dedi in Prob. 1. FF
- eodem modo inveniri porest alia acque alia Ouadra
- cura, allumendo aliam acque aliam Curram AC F.
- Lic sic tractari pollune omnes alix Curra, quemad-
- modum parabolidem hic tractari
- Exhinc etiam manifectum est Figuras deprimi Bolle
- ad simpliciores ex Ouadratu faciliores, nam in tigura
- ABZY Curra YXT detinita hac aequatione X = 69y
- magis est. composica quam Curra BR F. Adeoque
- non parum Ceometriam promoreret, qui mechodum.
- darec Figuras ad simplicillimas reducendi.
- P R0B. Z2.
Cite
Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 23. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1025220307:0031?run=74