Function: conjvec
Section: conversions
C-Name: conjvec
Prototype: Gp
Help: conjvec(z): conjugate vector of the algebraic number z.
Doc:
 conjugate vector representation of $z$. If $z$ is a
 polmod, equal to \kbd{Mod}$(a,T)$, this gives a vector of length
 $\text{degree}(T)$ containing:

 \item the complex embeddings of $z$ if $T$ has rational coefficients,
 i.e.~the $a(r[i])$ where $r = \kbd{polroots}(T)$;

 \item the conjugates of $z$ if $T$ has some intmod coefficients;

 \noindent if $z$ is a finite field element, the result is the vector of
 conjugates $[z,z^{p},z^{p^{2}},\ldots,z^{p^{n-1}}]$ where $n=\text{degree}(T)$.

 \noindent If $z$ is an integer or a rational number, the result is~$z$. If
 $z$ is a (row or column) vector, the result is a matrix whose columns are
 the conjugate vectors of the individual elements of $z$.
