Removable Singularity/Examples
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Examples of Removable Singularities
Example: $\dfrac {\sin z} z$
Let $f: \C \setminus \set 0 \to \C$ be the complex function defined as:
- $\map f z = \dfrac {\sin z} z$
Then $f$ has a removable singularity at the point $z = 0$.