A Blaschke product is a specific type of function in complex analysis that is defined as a product of terms related to the holomorphic function behavior on the unit disk. Specifically, a Blaschke product is constructed using zeros that lie inside the unit disk. It is a powerful tool in the study of operator theory and function theory on the unit disk. Formally, if \(\{a_n\}\) is a sequence of points inside the unit disk (i.e.
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