  We define three combinatorial models for \hat{sl(n)} crystals, parametrized
by partitions, configurations of beads on an `abacus', and cylindric plane
partitions, respectively. These are reducible, but we can identify an
irreducible subcrystal corresponding to any dominant integral highest weight.
Cylindric plane partitions actually parametrize a basis for the tensor product
of an irreducible representation with the space spanned by all partitions. We
use this to calculate the partition function for a system of random cylindric
plane partitions. We also observe a form of rank level duality. Finally, we use
an explicit bijection to relate our work to the Kyoto path model.
