Hyperref to Specific Text in LaTeX

Question

I am using Overleaf and I want to add a clickable link to a text.

I found methods to add a link that goes to a specific section / subsection, but I couldn't find any that goes to a specific text.

In the picture above, I want to make this "Theorem 1.3.1" clickable, so that I can teleport to that page immediately. This is what Theorem 1.3.1 looks like :

(Yes I know this page is weird and I'll fix it later because I'm still working on 1.1 and 1.2.)

The problem is that I wrote these theorem numbers as texts, like \textbf{1.3.1}.

How can I add such links? Is it even possible in the first place?

I think my question is understandable only with the fact that I used \textbf{} but I'll add some more codes for anyone who wants to know.

\subsection{Introduction to Linear Transformations}
\renewcommand{\arraystretch}{1.5}
\begin{tabularx}{0.9\linewidth}{l@{}c@{}X}
\textbf{1.7.1} & $\quad$ & For every matrix $A$ the matrix transformation $T_{A} : 
\mathbb{R}^{n} \rightarrow \mathbb{R}^{m}$ has the following properties for all vectors 
$\mathbf{u}$ and $\mathbf{v}$ and for every scalar $k$ :
\end{tabularx}
\begin{tabularx}{0.9\linewidth}{l@{}c@{}X}
$\qquad$ (a) $T_{A} (\mathbf{0}) = \mathbf{0}$ \
$\qquad$ (b) $T_{A} (k \mathbf{u}) = k T_{A} (\mathbf{u})$ \null\hfill 
$\bm{\text{[Homogeneity property]}}$ \
$\qquad$ (c) $T_{A} (\mathbf{u} + \mathbf{v}) = T_{A} (\mathbf{u}) + T_{A} (\mathbf{v})$ 
\null\hfill $\bm{\text{[Additivity property]}}$ \
$\qquad$ (d) $T_{A} (\mathbf{u} - \mathbf{v}) = T_{A} (\mathbf{u}) - T_{A} (\mathbf{v})$ 
\
\end{tabularx}
\begin{tabularx}{0.9\linewidth}{l@{}c@{}X}
\
\textbf{Proof} & $\quad$ & All four parts are restatements from the transformation 
viewpoint of the following properties of matrix arithmetic given in \textbf{Theorem 
1.3.1} :
$$A \mathbf{0} = \mathbf{0}, \quad A(k \mathbf{u}) = k(A \mathbf{u}), \quad A(\mathbf{u}

\mathbf{v}) = A \mathbf{u} + A \mathbf{v}, \quad A(\mathbf{u} - \mathbf{v}) = A

\mathbf{u} - A \mathbf{v}$$
It follows from parts $\bm{(b)}$ and $\bm{(c)}$ of \textbf{Theorem 1.7.1} that a matrix 
transformation maps a linear combination of vectors in $\mathbb{R}^{n}$ into the 
corresponding linear combination of vectors in $\mathbb{R}^{m}$ in the sense that
\begin{equation}
T_{A} (k_{1} \mathbf{u_{1}} + k_{2} \mathbf{u_{2}} + \cdots + k_{r} \mathbf{u_{r}}) = 
k_{1} T_{A} (\mathbf{u_{1}}) + k_{2} T_{A} (\mathbf{u_{2}}) + \cdots + k_{r} T_{A} 
(\mathbf{u_{r}})
\end{equation}
$\blacksquare$ \
\end{tabularx}