Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 204v
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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One image of two folio pages side by side, registered by the library under both labels (also fol. 205r); this page is its left half.
The machine reads it as
- Sed placet Uoducere Tubeulnsespeciales
- n Residui quadrali cubi Biquadrati
- erit sdx (X = X etIn- en en e, en 2e, e
- intat1, Vatno1. B, IaH. 2C, en F A 1SCeBC
- a sisis
- 12. 3. 1 g.
- Hic servatur regula generalis quae est sub finem pag.
- praecodentis, et sempor ros succedit, cum r et e non minus sunt
- . vol S, dx (X2 X
- n= 4 1sais d) Auadtat 3scubd
- 1) +lI. 2
- (1. Plimeris 3. 4 23
- 456 3. 45 5ib.18 456.7
- Si dx (X . 2 = Xl. 2. + 1.)
- PaeXI Letila
- (41S. 1x C - p3
- side (x. r . Li . 2d M
- qbi
- g 163g
- d.
- ine bie
- de rete, et .
- Etn, Entire, Anture, 2t n+ 3 rC, etcusque ad antnre, pro denomina
- , 4C, 2e, 4etIre, ete usque ad 4C +(n- 2) rC pro Numeratore
- imiliter tractemus subtertianos, ut si e, e 1. ) sel
- ut sint e, 1. 3 253
- 43 5.3 ex ppro sidx Cx. ) +en
- 4L, 2:3 1 4.3 5.3
- 2 ex sita potestatesnumnentur subter,
- Tabula suplestianorum.
- hois atis anis ) ibagitumltalo um prdibet eri hac
- n, L.Resid 2. Qvadrat.
- visub 3.
- unum exemplund colculemu, subquartants, qui multipli.
- X. M: ) = L XX - 4 -= -
- quadrati X - 2. X 2 + X Sumnat ant _. = + - = 8 +5 = - 2
- Disoruto
- orro. ilaquesi satm muttireur
- cubis Biquadratis
- a 7oni6
- sumando asque ad casum ultimi quo x=
- casu ultimi, est (daxte
- Ue ate, 3te, ate, usq adnec,:, con, tonrtexintale, lneyte e
- e qugdies mente mtite eppis dte cnta me iu di
- Ex, no n. se ) B etc uspud 2B, t Lnt NB + Er NHB. B, Ahibr 1)B affr. 116 ep, s, u tt
- centur seri primanis (, dx (X1: 2 - 4) +4)n
- Residui X. 4 -X summati dant.
- cubi Xhd - 3. X~ D E. 43 X: 2) 12 -X
- primanis erunt samma
- pro s, dX (X: +
- Ex his ergo altontemus regulam generalem; et pimum pro denominatore
- mi ten, ant te, tintrtetnnte intateuqu ad tntnte
- ne ie orEle, 3te, ate, usque ad nte
- es
- summa quaesita
- ne.
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 204v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068200:0410?run=74