Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 26v
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
- s pxraerxtasx+alxaeu
- X XFB, XIY, XS. sit X = A + b um +C sen+ f mn
- 33- +b3Im sim + C In Sin + Fomnsmn + 6bcf lmn
- 3behl m 36dun + 3bFm Imu
- 3bfrunsim hcfrmusia 3Cfln smn
- (quod semper fieri pt)
- si ponrinus in dato esse g=0 et ut
- et in assumto esse c=0, quod nihil rocet,
- tollitur sin,
- fieta 3 = BIm Am +5 ma smn
- ax=
- b
- a53
- Bimum
- 3bimnulm
- s
- Ergo bv - +c ag. _to.
- seu idav v EvV = Oto et revoloitum
- sit VX = 1DX + IX +124
- X = hh + bblm + ccla +ff mn
- 2hb sim + 2hc Sin +2 af umn
- 2Cfn. 2bsm
- 2bel
- +6bcslan +bm sim. +etn IIn + sun imn
- 3bfmn
- qX = 9hht AbUlm + 2hb
- qeelatotm 2f
- ex = rh
- 3bcm
- 3Cfmn
- E9hC
- 29bem
- + YC
- ms mo)
- et XX - xVY + Qv =V = V + 2Cv -
- fit ale 2CV = 8 L. c A 10 + 2c0 s.C + cort
- en
- vre Y + ee =
- et
- =ca +2V
- utauxramx co
- 3bAm
- 3C An
- s = C, + vf. c +
- + 2f. C + coVY
- ∞ = bAm + f Imn aGxx aqbblm + 2bfm stn
- anmna 4bf) Mn
- +2bb( lnn
- +4 bbf cn
- aeqbuim
- a
- ffmn
- ft nn
- 2aqu m.
- X tagXX + Far- PIag + h sin =
- a = +a 2 2q + 2agt in
- +hh In
- la 2agh ab5nin. ragm, 4fn
- afre, 1 + ns 2agh- 249b) m: 4bmin
- lb + 2labS= nn ( m. +aym (B ns + q bnf m +4 r = cuqe
- Ex 2 per 3 fit (2) 249h. 2gbem, _ +aegm 2agh. 2a qbem
- =iBa . +3OIa X + 3, 11. 1aX + 12a
- 12
- 1oCS tvac, vona +10aC. 210V) +
- 1X + 21(C+ 21 anXF2mX
- a
- lBacua + 1ac. 2. nM WaC Ha)
- obfmm
- abfrum
- hila
- tar- aagg. Elo
- ergo habetur ipsorum lb2, et net summa per aeg. 1
- 1
- es
- at
- et factum per c9. 3. Ergo dantur. At ita labe
- bimus l, et n, sed si quarere malunq
- b. 10 ioatnaxioas, et f, ex =9. 3. habemus bf, btm, et si assuratur
- Eleaid r aremnior+ de ad cubum seu ad bCM. quo valore substitulo in aeg. 1. habetur
- 1- P.2 m = (47 -H: 2a 2) 4. 2- pp. 8a anr n=K2= 1: 4a +p. 16aa
- absolvatur
- 3beln
- + rb
- Bgh5
- tbel
- +1
- bblm +2Hmn = carr = 3bem + fmn. Ergo _ fnin = bblvi
- A= +Ulum + aBflr YIn
- aGXY
- a
- 3. 10114 +6. 10, 111Q X + 3. 10. Ha X
- itam
- 2
- sit X dX X +x + Cf6C)- (et 2efv +xv. fic X∞ v =2eV - c
- fint XtcB = Ato
- 10 1b + 318. Ha Xt 3. 101a X
- 16401
- Ergo X=
- +u +rlam + ilan
- X = b v - 1 Ergo si xx bxC= Bto
- e
- = S
- bbtnst 3Hfmn = ai
- EN + LX + amX + aen B, =X+ 2lX rEum X aX
- SXx +b = Xx +X b+ O L
- Ab0V = XV + 1
- qram pricra
- a
- ba
- D2 = bblm + celn + fFum + eslm + 2bf sIn + 2bel Sun
- 3
- aVx
- a3
- 1
- et
- bbt
- 69.4 in quasolum lb et nA. ergo habetur tam b quam
- an autem aeg. Ua cubica deprimibilis, vedendum Atque hac rave
- is quod lacet in irrationalis maret ad huc libermu
- N
- A= 24
- oe
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 4, fol. 26v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068049:0052?run=73