  Aganagic and Shakirov propose a refinement of the SU(N) Chern-Simons theory
for links in three manifolds with S^1-symmetry, such as torus knots in S^3,
based on deformation of the S and T matrices, originally found by Kirillov and
Cherednik. We relate the large N limit of the S matrix to the Hilbert schemes
of points on the affine plane. As an application, we find an explicit formula
for the Euler characteristics of the universal sheaf, applied arbitrary Schur
functor.
