Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 174r
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: 0.70.
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The machine reads it as
- s
- equatio
- ut an = (3 X
- Ergo
- Rulos
- e
- +
- V
- y
- fie
- sit sata
- aallus
- x aa
- e
- AXdD yyda. X
- =BβXx +2 (Xy+ +VVyy oadZ = Bdx+) dis
- Baagyax
- ad a dis
- Jaayus dy
- ubi ut destruatur yudiu oportet facere Vγ+aa =0, quae quid
- fiet V= a1) et habebimus aequationem.
- Xxdx + 2aββ =1 ydx-
- dut
- v
- a
- k
- fay + yd++ adque
- +
- y + a9
- BBXXY. 1 dy X ydy =0
- C
- a
- cis
- y +RI
- ip
- o
- fD.X
- a
- taq
- V
- a
- utique
- at tad pxaa ladeoque explicando L
- ipev L.
- sed praestat darant pert
- seu f: g est data. x
- 1
- _
- er clac
- etax hac ab bFdx, =a)fd (B. 1) Fa D ct. laf
- use ss
- (C: A) dx -)
- de
- adf- fdx +afdf
- quam ipsa resolvenda. Itaque
- ubi urm asumsissevi
- lygamq+ aan =0
- nihil
- uesen
- Cnmus admunssem
- cetrmastpli per murtplicatam adjungissamt sua dissi
- m ui poem
- sulanam comparissemlum deti
- substituendo vallorem ex termino yax, qui est
- nun haec aequatio paule adruc diffiitior es
- ne atm sa
- ut
- qua
- afAdu +Afydy =0
- aga dy
- fiet
- C
- f(C: A) ax = adf, fiet bf ax = a A fd B: H) + abat - a Adf-L
- 7+
- C
- ux tadsdu +dFydu = . coincidentianda
- aactde
- Ldk + aq
- s
- FdK. sed ibi pro Atdk
- iodem mopo
- CDonamu B=a
- leva
- fydK Tagdk
- ad has sd ubi prius data fuerit multiplicata
- l
- si placet,
- = 6 et ficta5+ adg +f dy + fydus = 0
- ota coincident quar.
- efyq tabfdx
- leus
- cum producta per At maltiplicata a Ny d+ + 3
- ad 38+g Ex dus est
- fDdk
- ut
- si colincidentianda qua ex data est formata f
- e
- valorem autem ipsius 9 substituendoa in Terminoly dx
- antu
- d
- c
- quidem aequatio est imaginaria. et praeterea simul evanescet ax.
- multiplicatam et quae producta per - 2X.
- 1
- C
- XXdx + 2ββ)) Xydx + BVByyax + BB) XXdy +2β)) xydy + Vhyydy
- ade
- 2
- 3
- ex primi generaliter hoc modo ux
- irgo a
- a
- 1
- extrationi
- per Rmulh alico
- gale+ CAy+ f qydx + oy ax+ hde L0 adqua ec
- neralem ad quam modo hic Aro posito redalitur ipsa des +dx = pX Fyg): aa ex ciendi= BX +), y
- ue
- deprehendi quaerendo ad
- 1+
- x in, plped
- du dyde, rdu eoanesit
- quae sibas
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 174r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068199:0347?run=74