Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 22r
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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The machine reads it as
- aet
- X+ d) (ult. Z+ d Z) - prim H. prom. Z = Idus + ydz + dydz)
- ortet autem et) simul crelcere
- tx
- eit y = X et Z = sdx. fit sult X +dx) (ult sax + dx) - prim. X. prim S
- dx sx F X Y (dXdx. pom autim potest X constans
- ( vax =XsBX (X vdx. Ergo si VZ fret
- A , X) = sdzsVdx + (xVdx = X svax
- n
- .1 + 1, 2 + 3. 3
- aa
- c
- (x: h) log(b: 4 = (09 (in + Ho -X))
- in + conx +
- a
- b = r do = de V = dx B
- v = AX FCF b + CX + dxx + ex et
- oc b = 2W - 2X
- 1.2
- (43)+ (4 2)
- (4-2) n (4 C)
- daaram, sed quia variata net
- 2d prodit idem A, hinc videtur
- na
- 2W D 2X. rum
- aa
- S-1)
- A
- B(3 bitur W
- 1. 23 6
- = mn -(Wro 2WOX + XY)
- aa
- + loge(m = (10 -X)
- e: d. Ergo B - b + bx+ b Xx + b X
- 1. 2.3
- s
- e
- origi aequio nova lunt
- do = 2. C + 2dX + 3CXX = B = c = b d =c
- b + bX + b XX + b X c
- Et fint
- A
- a
- +
- 2)
- 5(+ +2 15 + 1) ( - 1-1 - 1 -1 =
- b: a = nm - loco - 2WX + ∞)
- mni L LX: h
- = (X iH) X logb. a)
- et differentiando frit
- Ex
- a
- 4
- 2
- 102o - 215X eXV
- ax
- olo
- 1yy = 2 a X. 1
- mm - yy = qu (W0- X)
- um datur AP, sed Wdm
- sed mn - 2aX = qu (2 - X)
- L
- prot
- differentia id 20g (b: a): k
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 22r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0043?run=74