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The normal subgroups of a group such that it is cyclic

In every group $G$ it is possible to find a subgroup that is normal in $G$ and cyclic:
$$\left \{ \begin{array}{rl}
G &= \langle g \rangle \\
H &= \langle g \rangle = \{ g^1, g^2,…, g^n,..\}
\end{array} \right.$$
I want to know what are the structure of the cyclic subgroups that are normal in $G$

A:

For a cyclic group, every group automorphism is of the form $g\mapsto kg$ for some $k\in\mathbb{Z}$. The eigenvalues of these groups act on the group through permutation of the elements. The resulting cyclic subgroups are all the possible subgroups of order $n$ where $n$ is the order of the given group.

Q:

Bad substitution inside bash string substitution with nested variable

Consider the following bash script:
#!/bin/bash
user=$1

# ignore [email protected] overrides
# if $var has value ‘[email protected]’, then set $user to root
if [[ “$var” == “[email protected]” ]]; then
eval ‘user=root’
fi

# resolve [email protected] overrides
# if $var has value ‘[email protected]’, then set $user to ‘[email protected]
if [[ “$var” == “[email protected]” ]]; then
eval ‘user=”$var”‘
fi

echo $user

I want to assign some user, e.g. root, and if a user override exists, e.g. [email protected], I want to assign it to the user variable, e.g. change $user to [email protected]
This script will incorrectly assign $user to [email protected] (see comments in script).
How can I resolve this issue?

A:

The following fixes
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