6:14 AM
specific-question Are there some suggestions what to use as a replacement of the deprecated (abstract-algebra) tag in How to show the set $\operatorname{Hom}_K(L,\bar{K})$ of all $K$-embeddings of $L$ is partitioned into $m$ equivalence classes of $d$ elements each?
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Let $L|K$ be a finite separable extension. Denote the algebraic closure of $K$ by $\bar K$. $\forall x\in L$, denote $d=[L:K(x)]$ and $m=[K(x):K]$. How to show the set $\operatorname{Hom}_K(L,\bar{K})$ of all $K$-embeddings of $L$ is partitioned by the equivalence relation $$\sigma\sim \tau \L...
I will point out that the tag (abstract-algebra) is deprecated on MathOverflow and should not be used, see the tag-info. Perhaps somebody can think of good tags to choose as a replacement of this tag. (At the moment, the question is also missing a top-level tag. — Martin Sleziak 1 min ago
There is also a copy fo the same question on Mathematics: How to show the set $\operatorname{Hom}_K(L,\bar{K})$ of all $K$-embeddings of $L$ is partitioned into $m$ equivalence classes of $d$ elements each?
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