Question: Let f : ID C be a nowhere-vanishing holomorphic function. For any positive integer m > 2, show that there exists a holomorphic function

Let f : ID C be a nowhere-vanishing holomorphic function. For any 

Let f : ID C be a nowhere-vanishing holomorphic function. For any positive integer m > 2, show that there exists a holomorphic function g : ID C such that f(z) = g(z) for all z E D.

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I Holomosphie st 2 FD4c be nowhere vanshing Holomoxphic function we Rnow that DCC be an be open ... View full answer

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