Using \label{} and \ref{} outside of equation numbering

\begin{equation} \label{eq:solve1}
x^2 - 5 x + 6 = 0
\end{equation}

\begin{equation} \label{eq:solve2}
x_1 = \frac{5 + \sqrt{25 - 4 \times 6}}{2} = 3
\end{equation}

\begin{equation} \label{eq:solve3}
x_2 = \frac{5 - \sqrt{25 - 4 \times 6}}{2} = 2
\end{equation}

Equation 1 reference \ref{eq:solve1}
Equation 2 reference \ref{eq:solve2}
Equation 3 reference \ref{eq:solve3}

I understand how to use \label{} and \ref{} to reference equations using the markup shown above; however, I would like to be able to reference items that are not equations as shown below with \label{inj_test} and \label{ker_norm}. Is this possible with QuickLatex? Any other suggestions for making this work?

Let $f:G_{1} \rightarrow G_{2}$ be a homomorphism of groups.
<br>
<ol>
	<li>$f(g^{-1})=f(g)^{-1}$ for all $g \in G_{1}$</li>
	<li>$f(e_{G_{1}})=e_{G_{2}}$</li>
	<li>If $h:G_{2} \rightarrow G_{3}$ is a homomorphism, then $h \circ f:G_{1} \rightarrow G_{3}$ is a homomorphism.</li>
	<li>If $f$ is an isomorphism, then so is $f^{-1}$.</li>
	<li>$f$ is injective if and only if $\ker(f)=\{e\}$. \label{inj_test}</li>
	<li>The kernel is normal in $G$, i.e., $\ker(f) \norm G$. \label{ker_norm}</li>
</ol>
<br>
Proof of ~\ref{inj_test}
	Let $f$ be injective. Suppose that $x \in \ker(f)$ so $f(x)=e=f(e)$. Thus $x=e$ showing that $\ker(f)=\{e\}$. \\
	Now, conversely, suppose that $\ker(f)=\{e\}$. Set $f(x)=f(y)$. Then, as $f$ is a homomorphism, $f(xy^{-1})=e$. This yields that $xy^{-1}=e$ or equivalently, $x=y$.
Proof of \ref{ker_norm}
	<b>DO THIS</b>

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