  Let $X$ be a $4$-dimensional toric orbifold. If $H^3(X)$ has a non-trivial
odd primary torsion, then we show that $X$ is homotopy equivalent to the wedge
of a Moore space and a CW-complex. As a corollary, given two 4-dimensional
toric orbifolds having no 2-torsion in the cohomology, we prove that they have
the same homotopy type if and only their integral cohomology rings are
isomorphic.
