Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 4r
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
- mo video exhis
- AC, C
- EC v.
- BB, P. H
- PC
- BF, v-GF:
- s
- non possenvam
- GF: y - BF
- J. CG
- aege.
- A B X
- DC
- G8,S- eABX+P
- y: p :. . B: (-C: X + p
- t
- sec
- a
- Xx +yy aequ4
- XX + BF aequ. VV- 2VGF + GF
- yV + pp aequ. ss.
- VD +ss. 2se+ ee aequ. XX + 2Xp + p
- ee +GGF aequ. yy - 2yBF+ BF2
- e BFaequ. =GF. rursus YX Xy-XBF aequ. ve = eGF.
- C
- erit BF aequ Xy + e GF - ve,: X. Ergo XxGFaequ exy+ ee GF. vee
- seu GF aequ Cxy - veC : XX- el et BF aequ XXy-XVe, Xx ee
- 1II
- R SV aequ’yx +yp. seu s X aequ. sv- yp: y
- Dv aequ ys-ye, seu ppoo + 2pyev Lyyee aequ. yys seu rypp +y
- Ax tpxppaeqo suviyy aequ Peretgyvogu
- B Opus est ad huc una aequatione inter p. y. V. C
- ruteri sed (pro x substituendo valorem in valore ipsius GF, erit
- aquave
- stantos
- a CF aequ. esv eyb - veei (nv- 2 (py ∞+ yorv: yyy- et
- senimdatur relatio utere et D. debet p salceum ex duobus haben, e et y
- seu GFaego erysv. p-gybee: for-2)vyp +. X7 pp - y7 et
- quia
- Et GF: e
- ja
- , fiet syso-yp. yue aequ. Pssvo- 2 sypp +yyp= yyeep
- D. C
- et pro ys substituendo valorem pr+ye, et pro Qualorem yu +pp, fint.
- vyy +vye- ypyve) aequeprpyy v-EDP- 2 epp tyyp. yy ces
- s
- e
- seu fiet febse aequve yt+ yypp aequ. vrpp +2vy ep +yyee
- c
- e
- seu y Syytpp aequ. vetge seu ys aequ. pvaye quod jam sciebamus.
- pr
- . v- GF .: p: s. seu BF aego PV- PGF,: S aequ X GF
- unde nihil hinc discimus noti.
- Ergo aliter.
- aequet sv yP,: ye seu poye aequ pye +sv -sy, GF seu:
- GF aequ. pvye: pye+Iv- syp. et pro sy substituendo valorem potye
- fiet pyY pGF ago Pvye: pye + ppV+ yyv- ppV = p7C sou Gfaego Peas
- Nova ergo aequatio, adhibenda haec est, quod xxtyy aequvn + ec.
- Unde nihul discimus
- Est autem XXaequ. Svv = 25VyP + Gy pP,: yy, et fiet Nov-2swyptyyppty aequvoyytge
- et pro ((substituendo Yy +pp, et pro sy ponendo v0 +ye. fiet:
- ouy (2ppor-2prye Lyyppty aequlovyetgy ee, quam componendo
- e
- 4
- us coincidit cum
- cum enu fiet. yyec + puonaanvge quae aequalio
- sufficere ergo debet aequatio (.
- aiqu. D unde nec hina aliquid novi
- A
- nosdiberes
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 4r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0007?run=74