Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 141r
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: 0.73.
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The machine reads it as
- lxy = X dy + dxy = 1 aX L’y + 1. d’X d’y
- dxy = lxddy +2dx dy + 1 dex d = 1 d Xd V + 2d Xd y L tdaxd 9
- (xy = 1d X dy = 3dX dy + 34. Xdyt1 d’xd V
- d (xy) = 1dxdy F Cd x15
- e
- jec
- 2
- X+Y) 1B
- eu
- d = 1dexdy 1
- d (Xy) = 1d
- ec
- e-1
- y+ C. C- l (2, JC 2y
- 16
- d
- 12
- dy F es
- ey +e d Ip s
- at
- ata
- et p P2
- a
- 2
- 1.2
- C. 8 - 1. P. 2 Bp de
- 4
- Xdy. +
- 1.2.3
- 1.- 1. -2 (C-du
- d’xy = 1dx dy + 24xdy + 1d Xdy =
- pedque Z AZ
- e
- et fit ydxFdy = 175 z dZ et yX = (dz 52.Z
- commodum hic est ingens in differentatibus, quod non est in potentia
- libus, nempe quod in aequation aequatio in partes una per paltes
- ex
- Exgr. si conjungantur id Xdy +2 dxdyt 1d Xy7- is
- mdmam
- siet _dxy+xdy + dm (∞Z) = B am sindm
- posita am constante
- Ea res spem altioris Analyseos facit. praeser
- tim cum in potestate sit fingere unam lequationem, quae
- pgestum speriem progressionis determinet, quam assigmare
- alicui quantitat varianti licet.
- 3.
- yt ete.
- pGtete
- aequationis institui potest summatio, non vero expote seu exdisse-
- rentiatio, non vero expotentiatio seu extractio.
- 10
- dn (148 d v + 1d Z d v7
- 2
- 13
- 12.3 a Cdy tetc.
- 1. 2.3
- kty) = 1p XPy + 2pXpy + 1pxpy = ab. fit X+y = p ab
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 141r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068199:0281?run=74