  The present paper investigates the limit $G$-space $\mathcal{J}_{G}$
generated by the self-similar action of automatic groups on a regular rooted
tree. The limit space $\mathcal{J}_{G}$ is the Gromov-Hausdorff limit of the
family of Schreier graphs $\Gamma_{n}$; therefore, $\mathcal{J}_{G}$ can be
approximated by Schreier graphs on level $n$-th when $n$ tends to infinity. We
propose a computer program whose code is written in Wolfram language computes
the adjacency matrix of Schreier graph $\Gamma_{n}$ at each specified level of
the regular rooted tree. In this paper, the Schreier graphs corresponding to
each automatic group is computed by applying the program to some collection of
automata groups, including classic automatic groups.
