[Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ, fol. 161
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.
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The machine reads it as
- CAP. II. Analysis Infinitorums
- Coroll. Poliris enim, FIE. XLTIY, B B: X
- D: y, sit aequatio currx AD F. ad hyperbolam
- rr Fyy = g Xx; crit juxta tansentium metho
- grr
- dum B7 sen CL = h = IX, qua aequatiO Cx
- Presta per y, Cum C F ad y seu C B ordinetur;
- crith = rrY Z CLEVX N E A relationem dc(1S-
- Ver L yy
- nans requatio; cEg. hoc in calu currilincum
- BCK A Xquale trilinco hyperbolico BF D A.
- 36. Sponte hinc nascentem obserrationis loc0
- Conchoidum dimensionem adjicere liceat.
- Sit FIC. XEV. POIO MI, vertice A, Norma
- DC, deseripta Conchois ABC; vocentur-
- que AD = O B: Y, DM: S, GD: S, GB: X,
- critradio AD seur deseripto quadrante circuli
- ATI), appellataque HG: y, conchoidis
- Deoprictas, X = F + y; _C, POHta5 = Z = G N
- 2d CuEraM A NR, Z Fy = x. Onde trilineum
- AG N seu omnia z e, una cum trilineo AHC
- Icu omnib. je xequatuir omnib. xe scu spatio con-
- choidali A GB.
- Jam autem, cum omnia je sint ad quadean-
- tem circuli inveniendum restat trilineum AGN
- SCUOmNIa ZC GUCM II FINCM LUMEA N P Icuf
- peo applicata, _ D P seu Z PIO INtETCCPIA,
- erit
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[Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ, fol. 161. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1032977698:0183?run=74