Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 52r
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
- 11Y +21 _ + 1ady + 2dZ + 120a = 0
- dg 9 + decc
- 319 +41Z + 31dy+ 41d3+ 340 a =a
- d31y + d41 d7
- X+ a, X+b, X + C invicem ducenda, fiat X = 10y+ 11: yrs de quaeretur am
- formula secund y possit recipere duas radices aequales
- 2t
- a
- una radix + 10y + 11a allae seu y +. natat
- V
- a y +af
- 11+5
- 1ota
- nam y
- 1a +
- a et
- sit 77 20XX + 20_X + 22, fiat X
- = X + aac sit
- X = ayy-aac
- alia
- d
- Cy +
- 11 + F
- ab + bF sed haec duo
- 10+ b non possunt
- 10 esse aequalur
- 10 +1 unde et forent aequales
- et X = V (ayy = aac)
- fiet X = 3C 10, 10a vV + 2. 101aa V + 1 11. ad .. v v + 25V + ff)
- 0v + ia
- = aac VV = 2. aac f V = aac ffd
- ante omnia tollatur vV, sit 10 = sac et quod si etiam tolli posset V, foret f = Ha= E 11 : ac
- p+
- 5
- y =
- OV + 2
- 1+a H sac: C, Ita. Hac et ita in valorers destrueretur v
- tam namqus no fieret duca ergo sufficit estiui sumia
- is
- ostat +2. 40. 1 aas +. 11. a malliplicand per v +f
- aa c f = aacff
- (Z.. VV +. v +..
- )
- 10. 11 = cF
- Coc pC
- fiet . vo +.. v+.. . = co +3 cc01o + 3 aecd tC
- a V + 11. 1aa = ac55 si posset esse o
- 10. 10-aC
- vel
- 10-
- 8
- 10. 10 - ac
- 10. 10. 11. 11) 2. 10. 11 Cf (+ cC55,
- an
- 10.1 ef2
- qu (10.10 -ac) a
- + 21Vac V +. H. 11 a
- 10. 10 - ac
- = II. 1Ia = c ff, 10. 10 = aC = (10. 10. 11. 11a, 11. 11ac
- ba
- -10. 10 cff accff)
- firiet 10. 10ff = 11. Maa = 2. 10. 11a5 = 0 seu 107-1 a
- U. Ha - c Quod nonlliet
- -2 cf . = c fF divividi polis per v +f. Ergov +-
- et foret 11. 11a - cF 3 :, 2. 11 Yac-2Cf. = f
- 2. I1 Vac - cf
- v45
- seu foret Una ( cfF) = 2. 11 lac f( csf) et fieet f= 1a: 2 Vac
- seu fsret. Il. 11a ( cff) = 2. ilsVaC - (2Cff, et fiet ff = 211 sac f+ 1 11a
- = 11. 11 a = 11. 1. a et C = 1 Hac =0 quod non licet
- g = X + a, x+b, XFC, sublato termino sum fit yy=
- 7l, ZFm
- n
- Z+ l, 7+ m
- 23-0 cub (Z +4)
- gu = X + bXF abX + bXX + cx + C fiat 99 + y = v + f x +
- Eus
- 2fX = X + bXX
- et si veo t fict n t 2 X seu vvt +
- +
- n. 11. aa - ac f
- et
- X
- dividi dedit per
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 52r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0103?run=74