Classify locally constant sheaves

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I have to solve an Excercise about the following:

Classify all locally constant sheaves of $\mathbb{C}$-vector spaces on the space $T^{2} := S^1 \times S^1$.

I was learning something about the category $LCSH(k_X) := Fct((Op_X)^{op}, Mod(k))$ for some unitary ring $k$.

How do i have to think about this?