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    Complex Analysis and Singularities : If f : G -> C ( C here is complex plane) is analytic except for poles show that the poles of f cannot have limit point in G.

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    If f : G -> C ( C here is complex plane) is analytic except for poles show that the poles of f cannot have limit point in G.

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    Solution Summary

    It is proven that if f : G -> C ( C here is complex plane) is analytic except for poles show that the poles of f cannot have limit point in G.

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