  The matrix models which are conjectured to compute the circle Wilson loop and
its correlator with chiral primary operators are mapped onto normal matrix
models. A fermion droplet picture analogous to the well-known one for chiral
primary operators is shown to emerge in the large N limit. Several examples are
computed. We find an interesting selection rule for the correlator of a single
trace Wilson loop with a chiral primary operator. It can be non-zero only if
the chiral primary is in a representation with a single hook. We show that the
expectation value of the Wilson loop in a large representation labelled by a
Young diagram with a single row has a first order phase transition between a
regime where it is identical to a large column representation and a regime
where it is a large wrapping number single trace Wilson loop.
