The following question comes from doubling points in elliptic curves:
suppose I have a polynomial $f(x)$ and i need to compute $f(f(x))$
how do i do this ??
i also need to compute $f(f(f(x)))$ and so on, is there an easy way of doing this ?
1 | initial version |
The following question comes from doubling points in elliptic curves:
suppose I have a polynomial $f(x)$ and i need to compute $f(f(x))$
how do i do this ??
i also need to compute $f(f(f(x)))$ and so on, is there an easy way of doing this ?
2 | No.2 Revision |
The following question comes from doubling points in elliptic curves:
suppose I have a polynomial $f(x)$ and i need to compute $f(f(x))$
how do i do this ??
i also need to compute $f(f(f(x)))$ and so on, is there an easy way of doing this ?
3 | No.3 Revision |
The following question comes from doubling points in elliptic curves:
suppose I have a polynomial $f(x)$ and i need to compute $f(f(x))$
how do i do this ??
i also need to compute $f(f(f(x)))$ and so on, is there an easy way of doing this ?
Example: If $f(x)=x^2+nx$ then $f(f(x))=...=x^4 + 2n x^3+(n^2+n) x^2+ n x$ and the computations become difficult when trying to compute say $f(f(f(f(f(x)))))$
4 | No.4 Revision |
The following question comes from doubling points in elliptic curves:
suppose Suppose I have a polynomial $f(x)$ and i need to compute $f(f(x))$
how do i do this ??
i also need to compute $f(f(f(x)))$ and so on, is there an easy way of doing this ?
Example: If $f(x)=x^2+nx$ then $f(f(x))=...=x^4 + 2n x^3+(n^2+n) x^2+ n x$ and the computations become difficult when trying to compute say $f(f(f(f(f(x)))))$