[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. 241
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: 0.82.
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The machine reads it as
- DE DTC A T10.
- Ad quam regulam exigenda sunc quationes Cubicx hujus IOKMIa L. C = 3A. L
- =7: (vel etiam hujus ZC - 3 A: Z = - 7, qua ab illa hoc (01O aMHCL
- quod quae illic altirmatire exponenda sint quancitates L A + F, =Z; hic inter
- Precandta (inc negacire, - A = F. = - 2.) Duam, Reculam primam jam ap.
- Dellabimus.
- Eodem modo, cum sic A C - C = AC = FC = Y.
- FPIE ACC = A. C = Y AC.
- sre ACC = AC = A. c.
- Tcem
- R.C = E. C = AC - E. C = Y.
- FC
- _t A C - F CC= ~FC.
- hoc est R CC f VFC == A. c.
- Retolucis icaque aequacionibus
- ACC = ∞AC = AA. C. = ECC + XFC.
- Fxic V: = ~9 + P. C: +ZX: =
- Adeoque Yc. V: 3~ 9 F A. C: + 3 3. 7
- = Yc. V: 4 4 4 + A. C: - 3 .5
- = A -- P = _
- Acque ad tanc regulam exixendae sunc hujus Formae Zc f 3 A. X. = +. c7 x.
- quariones omnes. Vel etiam hujus Xc F 3 s. X = - g: cum hoc (olo diseri.
- mine, quod cum illic quancitas major A, sit actirmatira; minor F, negatira; de
- Z = A = F quanritas astirmatira; hic, major A erit negacira, minor F attirma-
- cira, adeoque d X = = A + P. quanciras negacira. Atque hanc jam appellabimus
- Reculam Secundam.
- Fxemplum poslterioris Regulae hoc esto Zc F 12Z =63. Hoc ct, inquam,
- XC + 3 P. X = ∞. P 1BO 13 = 4 = _. _ = =F. Et AC -G4 = AC -FC
- = ∞ = 63. Adeoque ACC = 64 = 63 AC. vel ACC = 63 AC = 64. (EF S1.
- milicer = = Ac. e = =FC= AC = F. c = X = 63. Adeoque 64 - F. CC
- =63F. C. vel 64 =FCC = 63E C.) E1GO Y: 31e3 + 64: + 53 - ae23 + 63 -
- (5. 163
- 564 = AC.
- LF = F. C
- EL proprerea V c64 = Y CT = 4 - + = 3 = X = A = F. Vel eriam, (si prin.
- cipio policum eset =63) mucatis ubique sienis numeri 63, Proveniret = 4. f +
- A +
- Vel sic (immediare ad regulam exigendo) Aquatio est XC F 12X = + 67
- ErgO 3) 12 (4 = A. adeoque 64 = A. C. RF B3 = = ∞. adeoque 3553 = = 9. e
- PrOPtCrCA,
- v: 1 X4 = A. C: 4 , g = v: 33 +. 64: +03 - 564 = Ac.
- Adeoque = V c64 = V cr = = 4 + 1 = +3 =X
- = E C.
- Exemplum prioris hoc esto, Z. c= 122 =65. Hoc elt, inquam, 2C- 3 A. 7 = 2.
- Ereo 3) 12 (4 = s. = F. et AC. + G4 = AC + P. C = (7, =) 65. Et ACC
- AC
- +64 =65 Ac. vel 64. = 65 AC = A cc. (de similicer + F. C = Ac + FC=
- =Z =65. adeoque 64 = b5F. 6 = L.CC.) FreO e3 + V: 12ed - 64: = 13 + y eve
- =57t 13
- 64 = Ac.
- Ac.
- LF C.
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. 241. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:0261?run=74