How to get the numerical solution of the complex expression of the equations calculated by sympy?

there is a known math problem

a+b+c=1
a^2+b^2+c^2=2
a^3+b^3+c^3=3
abc 1/6

now use Python"s sympy to solve

    import sympy
    a,b,c=sympy.symbols(["a","b","c"])
    rst=sympy.solve(["a+b+c-1","a**2+b**2+c**2-2","a**3+b**3+c**3-3"],[a,b,c])
    print(rst)
    p=1
    for i in range(0,len(rst[0])):
       p=p*rst[0][i]
    print("-=")
    print(p)
The result of

p is a very complex expression. Now how can I tell if the value of this p is very close to that of 1Accord 6, and the difference is small?

[((-6523*(3*sqrt(26) + 22)**(2/3)/3 - 843*sqrt(26)*(3*sqrt(26) + 22)**(2/3)/2 - 32615*2**(1/3)/3 - 4215*sqrt(13)*2**(5/6)/2 + 1686*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(1/3)/3 + 22*2**(1/6)*sqrt(-254397*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 98631*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 350025*2**(1/3) - 64350*sqrt(13)*2**(5/6) + 25740*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 140010*(3*sqrt(26) + 22)**(2/3)) + 359*2**(2/3)*sqrt(-19569*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 7587*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 26925*2**(1/3) - 4950*sqrt(13)*2**(5/6) + 1980*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 10770*(3*sqrt(26) + 22)**(2/3))/6)/((3*sqrt(26) + 22)**(7/3)*(3*sqrt(13)*2**(1/6) + 11*2**(2/3))), -42549529*(6*sqrt(26) + 44)**(1/3)/11718750 - 5498889*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3)/7812500 - 2341757*(6*sqrt(26) + 44)**(2/3)/4687500 - 71753*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3)/390625 + 1/3 + 361647*2**(2/3)*(3*sqrt(26) + 22)**(2/3)/781250 + 302637*sqrt(26)*(6*sqrt(26) + 44)**(2/3)/3125000 + 27715311*2**(1/3)*(3*sqrt(26) + 22)**(1/3)/7812500 + 5498889*sqrt(26)*(6*sqrt(26) + 44)**(1/3)/7812500 - sqrt(3)*sqrt(-6523*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 2529*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 8975*2**(1/3) - 1650*sqrt(13)*2**(5/6) + 660*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 3590*(3*sqrt(26) + 22)**(2/3))/(6*(3*sqrt(26) + 22)**(4/3)), 1/3 + 5/(18*(sqrt(26)/36 + 11/54)**(1/3)) + (sqrt(26)/36 + 11/54)**(1/3)), ((-6523*(3*sqrt(26) + 22)**(2/3)/3 - 843*sqrt(26)*(3*sqrt(26) + 22)**(2/3)/2 - 32615*2**(1/3)/3 - 4215*sqrt(13)*2**(5/6)/2 + 1686*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(1/3)/3 - 359*2**(2/3)*sqrt(-19569*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 7587*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 26925*2**(1/3) - 4950*sqrt(13)*2**(5/6) + 1980*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 10770*(3*sqrt(26) + 22)**(2/3))/6 - 22*2**(1/6)*sqrt(-254397*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 98631*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 350025*2**(1/3) - 64350*sqrt(13)*2**(5/6) + 25740*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 140010*(3*sqrt(26) + 22)**(2/3)))/((3*sqrt(26) + 22)**(7/3)*(3*sqrt(13)*2**(1/6) + 11*2**(2/3))), -42549529*(6*sqrt(26) + 44)**(1/3)/11718750 - 5498889*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3)/7812500 - 2341757*(6*sqrt(26) + 44)**(2/3)/4687500 - 71753*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3)/390625 + 1/3 + 361647*2**(2/3)*(3*sqrt(26) + 22)**(2/3)/781250 + 302637*sqrt(26)*(6*sqrt(26) + 44)**(2/3)/3125000 + 27715311*2**(1/3)*(3*sqrt(26) + 22)**(1/3)/7812500 + 5498889*sqrt(26)*(6*sqrt(26) + 44)**(1/3)/7812500 + sqrt(3)*sqrt(-6523*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 2529*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 8975*2**(1/3) - 1650*sqrt(13)*2**(5/6) + 660*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 3590*(3*sqrt(26) + 22)**(2/3))/(6*(3*sqrt(26) + 22)**(4/3)), 1/3 + 5/(18*(sqrt(26)/36 + 11/54)**(1/3)) + (sqrt(26)/36 + 11/54)**(1/3)), ((-62748698540*2**(1/3) - 12305883210*sqrt(13)*2**(5/6) - 12549739708*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 4922353284*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 6274869854*(3*sqrt(26) + 22)**(2/3) + 4922353284*2**(1/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(78)*I*(3*sqrt(26) + 22)**(2/3) + 6274869854*sqrt(3)*I*(3*sqrt(26) + 22)**(2/3) - 3537894*2**(1/6)*sqrt(39)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) - 9023278*2**(2/3)*sqrt(3)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6))/(12*(3*sqrt(26) + 22)**(1/3)*(-3137434927*2**(2/3) - 1230588321*sqrt(13)*2**(1/6) + 1230588321*2**(1/6)*sqrt(39)*I + 3137434927*2**(2/3)*sqrt(3)*I)), sqrt(3)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))/(3*sqrt(3*sqrt(26) + 22)*(-22 - 3*sqrt(26) + 3*sqrt(78)*I + 22*sqrt(3)*I)) + (-55*2**(2/3) - 15*sqrt(13)*2**(1/6) + 6*sqrt(26)*(3*sqrt(26) + 22)**(1/3) + 44*(3*sqrt(26) + 22)**(1/3) + 3*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(2/3) + 22*2**(1/3)*(3*sqrt(26) + 22)**(2/3) + 15*2**(1/6)*sqrt(39)*I + 55*2**(2/3)*sqrt(3)*I + 6*sqrt(78)*I*(3*sqrt(26) + 22)**(1/3) + 44*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3))/(6*(3*sqrt(26) + 22)**(1/3)*(3*sqrt(26) + 22 + 3*sqrt(78)*I + 22*sqrt(3)*I)), 1/3 + 5/(18*(-1/2 + sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3)) + (-1/2 + sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3)), ((-62748698540*2**(1/3) - 12305883210*sqrt(13)*2**(5/6) - 12549739708*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 4922353284*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 6274869854*(3*sqrt(26) + 22)**(2/3) + 9023278*2**(2/3)*sqrt(3)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) + 3537894*2**(1/6)*sqrt(39)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) + 4922353284*2**(1/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(78)*I*(3*sqrt(26) + 22)**(2/3) + 6274869854*sqrt(3)*I*(3*sqrt(26) + 22)**(2/3))/(12*(3*sqrt(26) + 22)**(1/3)*(-3137434927*2**(2/3) - 1230588321*sqrt(13)*2**(1/6) + 1230588321*2**(1/6)*sqrt(39)*I + 3137434927*2**(2/3)*sqrt(3)*I)), (-55*2**(2/3) - 15*sqrt(13)*2**(1/6) + 6*sqrt(26)*(3*sqrt(26) + 22)**(1/3) + 44*(3*sqrt(26) + 22)**(1/3) + 3*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(2/3) + 22*2**(1/3)*(3*sqrt(26) + 22)**(2/3) + 15*2**(1/6)*sqrt(39)*I + 55*2**(2/3)*sqrt(3)*I + 6*sqrt(78)*I*(3*sqrt(26) + 22)**(1/3) + 44*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3))/(6*(3*sqrt(26) + 22)**(1/3)*(3*sqrt(26) + 22 + 3*sqrt(78)*I + 22*sqrt(3)*I)) - sqrt(3)*sqrt((-8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 25290*sqrt(26) + 130460 + 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(1 + sqrt(3)*I))/(3*sqrt(3*sqrt(26) + 22)*(-22 - 3*sqrt(26) + 3*sqrt(78)*I + 22*sqrt(3)*I)), 1/3 + 5/(18*(-1/2 + sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3)) + (-1/2 + sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3)), ((-6274869854*(3*sqrt(26) + 22)**(2/3) - 1230588321*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 4922353284*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*(3*sqrt(26) + 22)**(1/3) + 12305883210*sqrt(13)*2**(5/6) + 62748698540*2**(1/3) + 4922353284*2**(1/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(78)*I*(3*sqrt(26) + 22)**(2/3) + 6274869854*sqrt(3)*I*(3*sqrt(26) + 22)**(2/3) + 3537894*2**(1/6)*sqrt(39)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) + 9023278*2**(2/3)*sqrt(3)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6))/(12*(3*sqrt(26) + 22)**(1/3)*(1230588321*sqrt(13)*2**(1/6) + 3137434927*2**(2/3) + 1230588321*2**(1/6)*sqrt(39)*I + 3137434927*2**(2/3)*sqrt(3)*I)), -sqrt(3)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))/(3*sqrt(3*sqrt(26) + 22)*(3*sqrt(26) + 22 + 3*sqrt(78)*I + 22*sqrt(3)*I)) - (-22*2**(1/3)*(3*sqrt(26) + 22)**(2/3) - 3*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(2/3) - 44*(3*sqrt(26) + 22)**(1/3) - 6*sqrt(26)*(3*sqrt(26) + 22)**(1/3) + 15*sqrt(13)*2**(1/6) + 55*2**(2/3) + 15*2**(1/6)*sqrt(39)*I + 55*2**(2/3)*sqrt(3)*I + 6*sqrt(78)*I*(3*sqrt(26) + 22)**(1/3) + 44*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3))/(6*(3*sqrt(26) + 22)**(1/3)*(3*sqrt(26) + 22 - 22*sqrt(3)*I - 3*sqrt(78)*I)), 1/3 + (-1/2 - sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3) + 5/(18*(-1/2 - sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3))), ((-6274869854*(3*sqrt(26) + 22)**(2/3) - 1230588321*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 4922353284*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*(3*sqrt(26) + 22)**(1/3) + 12305883210*sqrt(13)*2**(5/6) + 62748698540*2**(1/3) - 9023278*2**(2/3)*sqrt(3)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) - 3537894*2**(1/6)*sqrt(39)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))*(3*sqrt(26) + 22)**(5/6) + 4922353284*2**(1/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3) + 12549739708*2**(2/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) + 1230588321*sqrt(78)*I*(3*sqrt(26) + 22)**(2/3) + 6274869854*sqrt(3)*I*(3*sqrt(26) + 22)**(2/3))/(12*(3*sqrt(26) + 22)**(1/3)*(1230588321*sqrt(13)*2**(1/6) + 3137434927*2**(2/3) + 1230588321*2**(1/6)*sqrt(39)*I + 3137434927*2**(2/3)*sqrt(3)*I)), sqrt(3)*sqrt((-13046*2**(2/3)*(3*sqrt(26) + 22)**(2/3) - 5058*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3) - 130460 - 25290*sqrt(26) + 1650*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3) + 8975*2**(1/3)*(3*sqrt(26) + 22)**(1/3) - 130460*sqrt(3)*I - 25290*sqrt(78)*I - 8975*2**(1/3)*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3) - 1650*2**(5/6)*sqrt(39)*I*(3*sqrt(26) + 22)**(1/3))/(-1 + sqrt(3)*I))/(3*sqrt(3*sqrt(26) + 22)*(3*sqrt(26) + 22 + 3*sqrt(78)*I + 22*sqrt(3)*I)) - (-22*2**(1/3)*(3*sqrt(26) + 22)**(2/3) - 3*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(2/3) - 44*(3*sqrt(26) + 22)**(1/3) - 6*sqrt(26)*(3*sqrt(26) + 22)**(1/3) + 15*sqrt(13)*2**(1/6) + 55*2**(2/3) + 15*2**(1/6)*sqrt(39)*I + 55*2**(2/3)*sqrt(3)*I + 6*sqrt(78)*I*(3*sqrt(26) + 22)**(1/3) + 44*sqrt(3)*I*(3*sqrt(26) + 22)**(1/3))/(6*(3*sqrt(26) + 22)**(1/3)*(3*sqrt(26) + 22 - 22*sqrt(3)*I - 3*sqrt(78)*I)), 1/3 + (-1/2 - sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3) + 5/(18*(-1/2 - sqrt(3)*I/2)*(sqrt(26)/36 + 11/54)**(1/3)))]
(1/3 + 5/(18*(sqrt(26)/36 + 11/54)**(1/3)) + (sqrt(26)/36 + 11/54)**(1/3))*(-6523*(3*sqrt(26) + 22)**(2/3)/3 - 843*sqrt(26)*(3*sqrt(26) + 22)**(2/3)/2 - 32615*2**(1/3)/3 - 4215*sqrt(13)*2**(5/6)/2 + 1686*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) + 13046*2**(2/3)*(3*sqrt(26) + 22)**(1/3)/3 + 22*2**(1/6)*sqrt(-254397*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 98631*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 350025*2**(1/3) - 64350*sqrt(13)*2**(5/6) + 25740*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 140010*(3*sqrt(26) + 22)**(2/3)) + 359*2**(2/3)*sqrt(-19569*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 7587*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 26925*2**(1/3) - 4950*sqrt(13)*2**(5/6) + 1980*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 10770*(3*sqrt(26) + 22)**(2/3))/6)*(-42549529*(6*sqrt(26) + 44)**(1/3)/11718750 - 5498889*sqrt(13)*2**(5/6)*(3*sqrt(26) + 22)**(1/3)/7812500 - 2341757*(6*sqrt(26) + 44)**(2/3)/4687500 - 71753*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(2/3)/390625 + 1/3 + 361647*2**(2/3)*(3*sqrt(26) + 22)**(2/3)/781250 + 302637*sqrt(26)*(6*sqrt(26) + 44)**(2/3)/3125000 + 27715311*2**(1/3)*(3*sqrt(26) + 22)**(1/3)/7812500 + 5498889*sqrt(26)*(6*sqrt(26) + 44)**(1/3)/7812500 - sqrt(3)*sqrt(-6523*2**(2/3)*(3*sqrt(26) + 22)**(1/3) - 2529*sqrt(13)*2**(1/6)*(3*sqrt(26) + 22)**(1/3) - 8975*2**(1/3) - 1650*sqrt(13)*2**(5/6) + 660*sqrt(26)*(3*sqrt(26) + 22)**(2/3) + 3590*(3*sqrt(26) + 22)**(2/3))/(6*(3*sqrt(26) + 22)**(4/3)))/((3*sqrt(26) + 22)**(7/3)*(3*sqrt(13)*2**(1/6) + 11*2**(2/3)))
May.06,2022

sympy.solve makes symbolic deduction
the fslove of scipy under the numerical solution of the high price equation

  

solve gives the analytical solution. The numerical solution is solved by nsolve, which is faster, and in many cases, what can not be solved by analytical solution can only be solved by numerical nsolve. However, in your case, you have given an analytical solution directly. Evalf is fine.

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