Abstract
establishes a one-to-one correspondence between the set of probabilistic measures a on the unit circle T and the unit ball B of the Hardy algebra H? = {j : i is bounded and holomorphic in D}, D being the unit disc. Given a probabilistic measure a on 'r the family of orthogonal polynomials in L2(da) is obtained by applying the standard Hilbert-Schmidt orthogonalization process to the sequence {z \Ve have
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