Let $\Re$ denote real part and $|\cdot|$ absolute value.
Does there exist, for every entire $f$, an entire $g$ such that $\Re f = \ln |g|$ ?
Let $\Re$ denote real part and $|\cdot|$ absolute value.
Does there exist, for every entire $f$, an entire $g$ such that $\Re f = \ln |g|$ ?
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How about the function $g(z)=e^{f(z)}$?