Abstract
We demonstrate the equivalence of two classes of -invariant polynomial subspaces introduced in [8] and [9], i.e., these two classes of subspaces are different representations of the breadth-one -invariant subspace. Moreover, we solve the discrete approximation problem in ideal interpolation for the breadth-one -invariant subspace. Namely, we find the points, such that the limiting space of the evaluation functionals at these points is the functional space induced by the given -invariant subspace, as the evaluation points all coalesce at one point.
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