  We show that the loop space of a moment-angle complex associated to a
$2$-dimensional simplicial complex decomposes as a finite type product of
spheres, loops on spheres, and certain indecomposable spaces which appear in
the loop space decomposition of Moore spaces. We also give conditions on
certain subcomplexes under which, localised away from sufficiently many primes,
the loop space of a moment-angle complex decomposes as a finite type product of
spheres and loops on spheres.
