[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 146
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: 0.74.
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The machine reads it as
- DE PROORLSSTOAE CaP. XZVII
- 53 Dacis sildem; dacur excremorum dilterentia. X. Nam, per praeced 25 - V
- = A. ErBO V - 2 + V = 2V - = (= 2Y - 2) =Y = A = X.
- m: V = A =
- ui
- = 7 -
- 7 = A = X
- 2V = 7. = X
- 54 Daris extremorum summa _ differentia, Z, X;
- datur exrremum minus, seu cerminus minimus. A.
- C. = X (V + A minus V = A) = Z A. Freo
- = = A. IL 19G Byst il astric
- 55 Datis iisdem; datur terminus. LaxiIIS. V.
- Nempe Z. + X(V f A plus V - A) = 2V. FrGO
- 7
- 56 Daris extremis (vel corundem summa dt ditterentia,) cum exceltu communi,
- Z, a E, datur prosrectionis Lumma. 3. ACHIDE per pr. 18. habecur Y, er B0 8
- 7. F.
- Der PI. 47. d =.
- aj
- 57 Daris extremis, cum summa proxretionis, A, Y, S, datur communis ex.
- celtiis. F. nempe, per PrOP. 48. habetur F, CrSO _t per PT. 17. F = L. X
- 58 Dacis cermins minimo, cerminorum numero, de communi exceltu; A, F, L.;
- datur prosreltionis Cumma. S. Nempe per PP. T9. habetur V; CrgO eE DeT PF. 4 7,
- 2 A ] TF = H,
- ei orctiles els)
- resigi cnciodC
- 5o Daris termino minimo, terminorum numero, de procrectionis summa;
- A, P, Si dacur communis excettus. L. nempe per pr. Gr. haberur X; erso et per
- PF. 27, F. = 28 2
- A
- 12)s e
- So Datis termino maximo, terminorum numero, de communi excectu; V, F F:
- dacur progressionis tumma. S. Nempe per prOP. 20. habetur A; ergO et per
- prop. 47 5 = 2Y -
- L. + F.
- .0i1e is cue
- C6x Datis termino maximo, terminorum numero, et progrectionis, Tumma;
- V, T, S; datur communis excettus. F. nempC Per PTOP. 53, habetIX X; ergO e
- Per PrOP. 17. F. - Z Y Y -
- L9-
- P. t cavieue
- 62 Daris terminorum numero, communi excelti, et progrectionis summa,
- Y, F, S; dacur rerminus minimus. A. nempe per pr. 26. haberue X, et per pr. 48,
- Z; ergo et per prop. 54. A - 28 - PgF. F Y L.
- 1
- iil pace 3F ice ce orili 1t
- 63 Datis iisdem; dacuE CETIIS MaXIUIS. V. neMPC Per PrOP. 26 8t 49, h2.
- Bentur Z et X: ereo S per prop. 55. Y - 28 + FqE. L X F. S ronis
- AIYOCIA 1O2 L CWRIC aISCI
- 6q Dacis termino minimo, communi excelti, _ progrectionis summa, A, H, 5.
- datUE NUCTUS TerminOruM. Y. Nam per pr. ZO. A ] PF P = V. adeoque
- 2 A F YE = F = A + V = Z. ErgO, per Pr. 45. 25 = TZ = 2, L A
- + F9F. = FF. adleoque = F 9-
- nem)
- H
- 2A = l. Y. Fe (retolvendo aequacio.
- VF. 1113
- =A + EF + V: 3F. 9 F Ag- AF. +2SC:
- Ourit
- 65 Datis iildem; dacur cerminus maximus. V. nempe, per praecedentem, tia.
- betur F. adeoque V per. pr. 19.
- Vel EC. Oui per Pr. 18. _ f. B 7. , erit per piop. 45. 25 = 7. 2
- 2Z
- +
- 1101
Cite
[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 146. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:0166?run=74