[Ps. 1], fol. 507
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.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- de
- ludic,
- 18c
- cere
- 15 l
- dus
- ad pin
- edu
- men
- ubinen
- i1
- me
- lubrectre
- un inrem
- aejor
- oppet
- HIANNIS HICDDENIS
- 1d LL1L8C
- DF
- ud at a
- L
- L L LL L0
- Vod altinet meam Methodum de Maximis ex
- Minimis, eam breviter hic describere conabor;
- es in antecessum demonstrabo hoc
- T H F O R F M A.
- 13
- Si in aequatione dux radices sine aequales, acque
- ipsa mulciplicetur per Acichneticam Prooressionem.
- quam libuerie; nimirum, primus terminus aequationis
- per primum cerminum Prooressionis, secundus ter-
- minus aequationis per secundum terminum Prooret
- sionis, e sic deinceps: dico Productum fore aequario-
- tionem, in qua una dictarum radicum reperietur.
- In hunc tinem assumatur xequatio quaelibet. in qua x delignet
- quancitatem incognicum, uc, verbisratia, haec xquatio
- ∞3 + P X X 9N + Y ∞O
- ip laque multiplicetur per XX -2 yX F p7 ∞0, id elt, per x
- quationem, in qua dux radices sunt aequales, e habebitur haec
- equatio
- X X = 29 X F yy in X 3
- X X = 2 y X F yy In PX X
- XX = 2 y X F yy in qN F∞O.
- XX = 2yX = yy in r
- 555
- Clarissime Vic,
- ad
Cite
[Ps. 1], fol. 507. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0529?run=74