Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 39v
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: 0.79.
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The machine reads it as
- Tollamuus terminum strimum et 2dum sit mt abm Faac = ∞, etfiat misus hamun t. ralm sa autmi dam
- et fiet n = ZabpNV + 3aa cp,:, 3amm + aab
- ut is fiat faclior, efficiomus ut in haberi possit rationaliter. sit
- productum ex his
- tubus X+a b X + b, X+C, X - b - C, fiet X X +bCX = bbc seu X - bb X = bbc
- sit jam d = dx S(X (b- cc abd X = bbc - bcc) fiat 9X -
- X- + my F 3mmanyy + 3 maanny + an
- ax - bbg
- es)
- =bb2pyy = bb pp Y - bbppat
- -li al ivan y
- C
- = bb = bcc
- mytan
- = bc
- = bc
- = bec
- =bc protollendo termino summo
- =cC
- :y + 3ppy +3Ppy+ p sit m - bb m - bbc = 0. sit M = - b
- bcc
- resuodt non fiet - b +b, - bbc
- e
- +ccb = bcc
- + cbb
- bac bec pro tollendo termino secundo, explicata puius m
- Lbbc = - bbc p - bbc 3pgy boc 3ppy - bbc p
- fint 3bban + 267 2pb 2p bcat 2pbbcF bb an) - cc an - bc atr - (2p bbc (3pbcc =5
- bu bcc -bec
- bib ce pb (2bb + bc+ CC): (2bb - bc - cc) t a2 = - bp et
- seu an
- fet X -
- -by- bp quod non licet
- 9+Fyrp
- Videndum an in x. bbx bbc) LEat face
- hac
- X = ingytnus. Et plicando assurgetur ad
- Redeamus ad (X+ asx + aaq). Et sit fiet
- X= ny + 3mm y. ny +3mmy ap
- asx = at) rasuys y
- quey+4)
- +3m yynngy + bmyynapus +3myu aape
- af q +6afnyqqyus + tagnus qy + afgrusa
- +p 5t +aap qu +6apq9y + 447
- y +6i qt. 49 99 120 )
- aug- aa9) faagrq + 15aagy49 + 20 aags + 15 aagyy 9 + 6 aagu quaag 4
- 6
- ut tollanta binos terminos summos ei binosimos F. Ad
- Et M Sangu et n = Ea9g.
- et 44 = a sp: g. seu q = rcasgp): 9, et fit n - P 2Vafop: Sagg + f
- supicrest at iu + at Jnqui fpp 164 - 5. se Y atp
- Ex 3sfit 15 fit
- g
- fap +69 a sP = 0 sed it ermesit
- M = aag n = - 6 aa94. 3a4a99 +aa7
- L. fpO. H( Ca∞ +(- af9p):g. Ex y fit 69. 644+ -6fp + f n + 4 afP = 0
- seu 2afp = fn: 9) (- afgp) et fit n = 2a9p: (- af9p)
- jam expriore ipsus mr valore, explicando ibi q. fit n = 6aa rF afgp):, 3aaragq + aas
- sed hos duos ipsius n valores aequando evanescit p
- EX yt fit
- a
- 38 10 15
- 410 20
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 39v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0078?run=74