  We consider dimensional properties of limit sets of Moran constructions
satisfying the finite clustering property. Just to name a few, such limit sets
include self-conformal sets satisfying the weak separation condition and
certain sub-self-affine sets. In addition to dimension results for the limit
set, we manage to express the Assouad dimension of any closed subset of a
self-conformal set by means of the Hausdorff dimension. As an interesting
consequence of this, we show that a Furstenberg homogeneous self-similar set in
the real line satisfies the weak separation condition. We also exhibit a
self-similar set which satisfies the open set condition but fails to be
Furstenberg homogeneous.
