Category:Examples of Complex Power Series
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This category contains examples of Complex Power Series.
Let $\xi \in \C$ be a complex number.
Let $\sequence {a_n}$ be a sequence in $\C$.
The series $\ds \sum_{n \mathop = 0}^\infty a_n \paren {z - \xi}^n$, where $z \in \C$ is a variable, is called a (complex) power series in $z$ about the point $\xi$.
Pages in category "Examples of Complex Power Series"
The following 5 pages are in this category, out of 5 total.