[Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ, fol. 233
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: 0.88.
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The machine reads it as
- CaP. IV.
- Analysis Infinitorum.
- B: k: : C: 0, eAt 0 = h; tum ctiam cst y a = le,
- adcoque
- b = be de l = B = n.
- Onde hric consequitur canon: Si duarum
- CuEVarum AD F _ ANK, ad cundem AXCM
- AP Ordinatarum, ca sit relatio, ut illius sub-
- S hujus normali NS perpCTHO
- adaquetUE, Crit SuPerFicieS ex hujuIS CHIEVX
- AAK FOtationCCITCAaXeM AP GenIta, SCM-
- per xqualis circulo, qui applicata D alte.
- riuscurrae, tanquam radio, describitur.
- Coroil. L. Sit Q N ad circulum, cujus
- eQuatiO 2r ~ = ~ = s5; e OD ad parabO.
- lam, cujus aequatio 2 r x = YV; Cxit PaES CUPeI
- ficiei sphaericae semper xequalis circulo, qui ap-
- plicata parabolae in eodem axis puncto q, tan-
- 9 y 6
- quam eadio, descriptus est (Cu = 2r = CX;
- unde POSItO X = 2r crit integra superticies =
- 2rC= Guadruplum circuli maximi in sphaera, cu-
- jusradius r, peripheria: c; cum inter circulum
- hunc e parabolam requisita relatio obtincat.
- Coroll. TT. Patet hinc, data methodo (ubnOr-
- malium inversa, dari omnium superticierum
- conoidicarum ad circulos reductionem.
- COr. ZII. PoNet e hoc principio subnormalem
- NS Per x expresam in seriem relolrendonon
- PaII
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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. 233. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1032977698:0255?run=74