Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 289r
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: 0.71.
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The machine reads it as
- nei.
- 1.
- Z=
- e
- posio B numero constanti
- et e quantitale variabili, exprimenda per X esq et a
- sit jam dx: dy = adX = 2XXY,: 30a 2Xy7. et
- 1d
- agitur ut habeatr nova aequatio in qua absit a
- sir xin
- log y = logZ = P logn. seu fay: y - sax: X = b)
- sa
- et dy: y = ex. d = de log n seu Ag = de byn Z. A.
- + dZ. H~ seu dy = de logn. Z. N + +Z. n - 2
- 349y - 2X99 dx: aa X = 2XXy, 2
- (
- = 3aaZ. 1 = 2X Z2n, dX: AAX = 2XX Z. B
- Ex 5eg. () est fdy aaX f dy 2XXy = 3aay lx = 2 xyydx
- sit aa = = 2Xyy dx = 2X yy 4)3:, 3ydx Ixdy
- taum EtY 2X ZH. de legn Z. HI- 2X XZ M. dZ. H=
- 0
- ubi ut qvanescat a debet esse numerator =o
- ext ph aeq identice
- 3ZC
- e
- e
- 7pE d3
- dx XZ(N de logn + = X(M dx
- ubi si essit l = 3Z+ x. (x Zde bgn L X dZ
- aas
- Pieret de de logn L3dX. X = dg.q. Ergo
- e cogn
- 13
- 109X = l0gZ. et Be 2
- bluerutius vi si faciamus q = 1
- fiet
- M
- eaa
- nondum video
- l
- B
- L: Za
- t =V
- l
- sinc modum sollendi a
- l
- c
- cum relatio inter X et v sine Cg. D. Sed quid
- et
- idu = ca dv: v
- et y = a logV. fiet Aa = + 2∞. 3(4 2∞ + , ∞ - 2V. 10g v dv
- 1090
- ita evanescit ad, sed loque B) toncmstu
- quid si sic. X =aV. L et
- 3lc0 P Mad
- y= a2.c0
- v: 7
- duq et Y= av: Z + a n
- solleretur quidem a ex aeq. D. sed daretur
- sit X = a. a v. 5
- impedit
- a
- a
- a
- 1a
- s
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 289r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0573?run=74