  For an arbitrary finite dimensional algebra $\Lambda$, we prove that any wide
subcategory of $\mathsf{mod} \Lambda$ satisfying a certain finiteness condition
is $\theta$-semistable for some stability condition $\theta$. More generally,
we show that wide subcategories of $\mathsf{mod} \Lambda$ associated with
two-term presilting complexes of $\Lambda$ are semistable. This provides a
complement for Ingalls-Thomas-type bijections for finite dimensional algebras.
