Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 392r
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: 0.76.
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The machine reads it as
- usuae quetgnes iere operae pretum erit:
- Cerisathrngtr
- Eit ergo L= 0.
- si ergo l. g p 4Z + dZ + cZa p. do = 0 et fiat n - p
- et v = p2g. erit d7 = 998. dy et Wuc qXyra dy
- et fit LB b Xy E t
- 9yd: sy
- 414.1
- rex ayngtaramque qcynotun dx
- ai Hic si veliaus esse orua omuca mmbra dus affe etitia habere
- undem gradum ipsus y fiet g. = eg +hr +g 1 seu eg+ hit =8
- et rursus g- 1 = ngtur +r -1 seu g = mgtnt +r ex pr.
- Ex praore fit T = = gle: H) ex poseriore sitt = g (1 - M,., 12 +1)
- ergo sit :h = m = 1,:, nt in datis Et hoc casu potest
- sit aequatio _ _ 85 + 2p ,: aa = a: A dcs fint
- solvi aequatio data
- fiat ip = co et fint 8+ co d = aa+ cot= ded, pe divodatur per
- fiet g Ct de- aat g? cot deo = 0 pro
- quo siidamus Z1 yet + dz - aat q v du, et sit
- C - - 2 h = 2t m = - 2 n = + - 1, et fiet
- Sed ita Coanescit t, nec tiet l: cet praestare
- 2: 2t = - 3 qua si faciamus esse Z et vq spt
- fint ( + 315 pet- s esse Z et esse vt fiet
- desideratium
- ex 1ee + ∞ce, des = des fiet
- ck + dq + t -1 dque - +. v dx-dicidantur jam
- omnia per x-. et habebimus
- dZ F + jut q. M dq I. H) 13 pt. 11, - 0
- et fiat e =- 2H h = 2+ m = 1- 3F n = t - 1, et
- fit ex et e: R = m - 1, : n + 1, fint - 2K: 2t = - 3K: t, sed ita
- rursus assunta evanescunt, e quae situm non licet efficere in datis
- fit
- 1
- t, s m p. t
- n = -
- i
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 392r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0779?run=74