Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 392v
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: 0.81.
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The machine reads it as
- at
- 78 m Z + adque + p = 0 sit Z- yex
- e
- ye p + nytede p
- si duae sint incognitae in aequatione differ
- Tangentiali, tres autem termini, et in alter
- utra incognita potentiae non differant nisi
- unitate habetur solutio. Videamus an
- cum tales non sunt transformationeitales
- reddere possimus
- fit b2L
- pqua
- e fiet ret ed, pydx xet edgxe 9d ty
- Rect
- Hest
- ha pediur LXSyodx + (Gerona, eg chrgxyd. des)
- unt nd
- tin ngtus qy x ten a tur rg dys
- Cx
- Af X 1 x + Ag yddy
- Et dirisis omnibus per ye d
- Et divisis omnibus per Y yd quanquam et hoc
- omit possit, sunt termini sex, videnim
- an uno eorum reservato quaecunque
- ut in quo est dx, vert. g. f X F 1yd AX,
- reliqui quinque, divedi pos constituant duas partes
- uunam multiplicatam per du, alteram per ex,
- i in multiplicatit, ut multiplicali per dx habeant
- eandem potentiam ipsius y, et multiplicati per dy
- habeant eandem potentiam ipsius u a priore unitate
- ifferentem; ut ergo multipliculi per Ax habeunt eandem
- otentidud fiet (et )G +hr mg+ sLr. ob posteriorem
- quitionem sit egthr+q1 9 maturtr- 1.
- n dtt o
- au nm noceder quia solum get t caletum ingreditentur
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 392v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0780?run=74