[Geometriae Pars Universalis, Inserviens Quantitatum Curvarum transmutationi & mensurae] Geometriæ Pars Vniversalis, Inserviens Quantitatum Curvarum transmutationi & mensuræ, fol. 1
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: 0.87.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- L La
- surandi quantitates curvas
- tra
- PROD. I THEOREMA.
- Ic curra quae cunque KB Simplex d non l.
- nuola, hoc est a K ad B, rectam quandam
- politione datam M P semper appropinquas
- vel lemperab illa recedens. Sic (in prima
- sigura) punctum in curraRB recteMP ma-
- xime propinquu, KL. ex duobus quibus.
- cunque punctis curre HB, nempc C, B, de-
- mictaltur perpencularis CO BP, in rectam M P, e a pun-
- etocurra repore puncoR proximiore ducatur recta C A
- curram tangens in C, et PB producte occurrens in A. dico
- rectam CA majorem ene curra C B. curram tangens in B, e
- reCtECA OCCUTreNS in R, d OC producte in D, dUCAEUF FC.
- Eta BRB. quoniam in prooreltu a AE ad B, curra IEB Tempet
- ndeiselongatur arecta PM, igitur recta BD currum can-
- Bens in puncto B, de vergens versus R C contra rendic ac
- concurlum cum recta PM, d idco angulus ABR eAt obcusus,
- Luperans nempe rectum MPB illo an guto; in quo cum PM
- producta concurrie, ckisitur angulus ABR major ansulo
- RAB, e lacus AR maius lacere BR, et commune addendo,
- recta AC maior eA rectis BRRC. sed BR, RC, curram FaM-
- sences in punctis B, C, luncmaiores arcu BC; _ ideo AC TC
- eta eodem arcu C B est mulro maior, quod demonstrare op.
- DOrEHIE
- ransmutanas ex
- 3e
Cite
[Geometriae Pars Universalis, Inserviens Quantitatum Curvarum transmutationi & mensurae] Geometriæ Pars Vniversalis, Inserviens Quantitatum Curvarum transmutationi & mensuræ, fol. 1. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1047377675:0017?run=74