Algebraically closed field

This article is a stub

A field $K$ is algebraically closed if every non-constant polynomial with coefficients in $K$ has at least one root in $K$ .

$\R$ is not algebraically closed, since the polynomial $P(X)=X^{2}+1$ has no root in $\R$ .

Problems using this concept (0)

No listed problems link to this concept yet.

Problems using this concept (spoiler) (0)

No listed problems use this concept as a spoiler yet.