For a finite field $F_{p^2}$, polynomial elements appear. For example, $F_{2^2}=\{0,1,x,x+1\}$.
Now when defining an Elliptic Curve $E:y^2=x^3+Ax+B$ over a field of the form $F_{p^2}$.
Does this mean that $A$ and $B$ can be polynomials??
For a finite field $F_{p^2}$, polynomial elements appear. For example, $F_{2^2}=\{0,1,x,x+1\}$.
Now when defining an Elliptic Curve $E:y^2=x^3+Ax+B$ over a field of the form $F_{p^2}$.
Does this mean that $A$ and $B$ can be polynomials??
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