Leibniz-Handschriften zur Mathematik LH 35, 3 B 11, fol. 25r
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: 0.78.
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The machine reads it as
- H
- dditio Dyadica Bilinears
- ut a, vel B vel)ete formatur
- e
- ita (X) vel B) e) et. . . . . . b ep, etc. M, 2, P et
- ddatur
- Ut a vel B vel V, erc. formatur ex a, b, c, et; l, mn, etc
- ita () vel (B) vel (V) etc formatur ex b, c, 8, Ctc; IM, n, B, et
- His positis erit a = qu (1) β= quee
- a
- erit d a = qu Z. 1 β = qus t al
- N = 12
- 2A
- β= + al
- +(X)
- -2al (4)
- a β = quG+ al
- = qu stal qu m
- =qu (+bm
- t ast
- 2m
- -2alb
- =2al M
- +qalbm
- Auq. A
- 1.qu
- N
- in
- l
- C=
- V= qu stal ()
- V= (a( (X)
- Frale (B
- al gusibn
- = qu
- Inqua
- (()
- ibm qu
- ralom
- +b
- C
- Lrban
- Aabuem
- bausten
- lquet e
- A)
- quer at
- E= qu fall
- Atb
- +al
- V)
- - quo
- al
- (C
- .Et ita porro
- I = A vrl - 1
- ana l= Vata
- M = (12B- a N - a Y0).
- M = Y (Y3 + a) + b
- 1 + al qu G ) tbns C
- si F, e, C, b, a, et A, g, E, Y, B, a considerentur ut termino duo proximi
- ejusdem seriei; poterit g. p n m, l considerari ut termiaus seriei differentialis.
- Hinc datae seriei potest quaeri summatrix. Et _ prima cum differentialis habet primam periodum.
- duarum coliemnarum, habetur periodus primae columnae in quaesita, per duas hujusmodi aequationes seu
- differentiationis. Et id commodum adest, quod prima columna per se inveniri potest. Secuma deinde invenietur
- inventa jam prima.
- sulem breves illos ipsom X, B, etc valores esse optimos, quia
- in hhoc calculo eundo de columna in columnam, etium ipsae (4), (3), () ex facile habentur
Cite
Leibniz-Handschriften zur Mathematik LH 35, 3 B 11, fol. 25r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068261:0049?run=74