  The generating function of reverse plane partitions of a fixed shape factors
into a product featuring the hook-lengths of this shape. This result, which was
first obtained by Stanley, can be explained bijectively using the
Hillman-Grassl correspondence between reverse plane partitions and tableaux
weighted by hook-lengths. In this extended abstract an alternative bijection
between the same families of objects is presented. This construction is best
perceived as a set of rules for building reverse plane partitions, viewed as
arrangements of stacks of cubes, using bricks in the shape of rim-hooks.
