Nice, soon you will be "world's greatest mathematician".
Who is Maplev in Ontario.
The roots have what roots , what are further roots.
in x^2+b = 0, b is a constant, here that for small quantities
of x, x^2 ~ b, while, for large quantities of x, x^2 + b ~ x^2.
So, the root looks like x for large x, and, root 2 x for small x,
for x = 0.
For usually the monomials and x+1 x-1 making x^2 - 1,
basically close to x while x+b x-b for large b makes 0
or -b^2, is that its value as a power and a root the input,
or parameter, has systems what exist that under the transforms,
the constants run out, reducing the problems to roots
in reducing the problems to constants.
The fundamental theorem of algebra, in real coefficients,
that there are as many roots as the highest order of the monomial
or polynomial, solutions settings it to zero, vis-a-vis the roots
the roots of the powers in the values, that the n'th root of x^n is x.
It might make for the sign convention and complex, that,
i^2 =-1, just power in signs besides that multiplication
results that -b * -b is always positive, that there are no
non-complex values x that x^2 = -b for positive b,
is for a different algebra than the usual algebra of course,
what makes an example of another explanation of a structure
what supports the space of roots of the fundamental theorem
of algebra.
(Besides the complex plane for example.)
There aren't, you know, more roots....