  Symmetric Jack polynomials arise naturally in several contexts, including
statistics, physics, combinatorics, and representation theory. They are
pairwise orthogonal with repsect to two different inner products, the first
defined by integration over an n-dimensional torus, and the second defined via
a power series expansion.
  The nonsymmetric analogs of Jack polynomials were recently defined by Opdam
via the first inner product. In this paper we show that they are also
orthogonal with respect to an analog of the second product which was proposed
by Dunkl. We also derive an explict formula for their norms.
