It is clear that the sequence $x_n$ defined by
$$
x_k =
\begin{cases}
2 \quad\text{if } k\text{ is a perfect square number} \\
0 \quad\text{if } k\text{ is even and not a perfect square} \\
1 \quad\text{if } k\text{ is odd and not a perfect square}
\end{cases}
$$
is not statistically convergent.
My Qn: Is it almost convergent?