[Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ, fol. 248
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
- 248
- Analisis Infinitorum.
- genS D T ad Cubtangentem Y 0
- habeat rationem, quam r ad Z.
- CAP. V.
- eam Cempet
- Hoc durem, juxta tradita 5. TOT. C ap. de
- tans: esfiei posse sequentia palam Facient.
- Sit isitur, uti loco mox allegato. A 9: H.
- atque, ducta AK ips AB normali, ad ciin-
- demaxem AT describatuE CUEVA AY N cu
- jus applicata TY = AL: f, TL:
- FEM CANSAF ReCtA N F S, ac sIE Sublans enS T S: b;
- CruNE, (reluti S. FOF. Cap. de FanS.) ductis
- diagonalibus B K X TL, donec sibi mutuooc
- CUITEANEIM F, puncta D eC F in curra qux-
- lIta D F S adCOqHC C: N:: 5: b:: i: S PEOPTCE
- triangulorum BCT, T AC, e II qD A
- milicudinem: Sed ex hypothesi Fuie 5: t: : r: Z,
- Quare de z: ∞: : r: Z, erGO rX = 8Z; IaIM VerO
- ex suppolito 1 F C est parabola, ideoque
- 58.
- Sed, obtriangulum T AF in A rectangu.
- 6 = ff+ X X unde prodit r X = X X
- f aQUaTIO CUEVX NF A, quxe circulusigi
- tur est; cujus subtansens T S est b=
- rX
- unde A5 seu b X Y = 2 X.
- 2Y X - 2 X X
- X
- Jam autem, ex 5. 102. C ap. T. detans: _ sub-
- sequenri scholio, est b = N: b:: g
- 5:: X: t: : f: y5
- quare, in locum b ec b = x suffectis valoribus,
- Crir
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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. 248. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1032977698:0270?run=74