Leibniz-Handschriften zur Mathematik LH 35, 6, 26, fol. 7r
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: 0.75.
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The machine reads it as
- (CX + 11XX+ PXFB
- 1a+ HX t 13 XX F13X
- 10+2, 161
- 1 et Ex + MXX +
- 13X
- 10
- t
- AIX +10
- +2.10. tE. 101 t 21011XB
- ex(m + Am)- Imamnt 2 sn
- (2 (e Im + np) mnp +2 lmnp
- El r5 + Slmnp) = erss Hlmnp +Er5 Amnp
- ergo oportet esse rrss+ lmup=rrlm +ssup. Eo jam res redit
- renfiet se = rrlm Immp,: rr np ut Y et s habeantur
- latana
- rationaliter _ 55= en q In (rr- np) e: (rr- np) Ergo vel
- erit S5= lm vel rr- np quod est contra intentum
- Et praevideri polerat non posse aequari r5 Ctunp, et rilm +5 sup, quia
- e
- F una est Ambigua duorum, altera qualilor casuum
- XX (X alXX + ~C) = y. yxax pendet ab xx dy
- X + AbXX 1 aabb = gyXx
- X + ab XX + ac = 0 seu X + ab XX + aa bb + =y - Labyu = = aabli+ y
- c
- yu
- XY + abXX+aC, : XX = yy
- = L abgu= aC seu XX + ab - =yy - ((e - 2abyy + aa bb)
- aC
- Ergo datur (dx V tabxx +aC) posito dari (dy s(y- rabyu +aabb
- e
- a
- =gaC
- L + ab XX) 4 aC = (X + abXX + aabb + 2aXXZ + el aabZe +qyaa
- a
- Cportionis fmra
- Quando quadratura aliqua reducitur ad quachaturama simlli
- ut eo casu, quo partes figurae comparari
- interdum possunt inter se, ut in circulo et hyperbila, et ellipsi
- ita prodirent aequationes quadratoria.
- rbZ + CC = AR ci + 2CZB + 7Z on fit Z + b = 2CV + ZVY
- =2CV
- ov- 1
- dq A(22+ b7 + CC, 2) = s dze. C+ 20, M
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 26, fol. 7r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068071:0013?run=73