Let \(k\) be a field with algebraic closure \(\bar{k}\). A nonzero polynomial \(f \in k[x]\) is separable if \(f\) has no repeated roots in \(\bar{k}\).
Separable polynomial
D-ZT46D
D-ZT46D
Let \(k\) be a field with algebraic closure \(\bar{k}\). A nonzero polynomial \(f \in k[x]\) is separable if \(f\) has no repeated roots in \(\bar{k}\).