Petar Mali
Dec26-10, 08:29 AM
Problem
Let \{f_{\alpha}\} be family of different analytical functions on set of complex numbers, such as \forall z \in \textbf{C} set of values \{f_{\alpha}(z)\} are countable. Is in that case family of different analytical functions also countable?
Any idea?
Let \{f_{\alpha}\} be family of different analytical functions on set of complex numbers, such as \forall z \in \textbf{C} set of values \{f_{\alpha}(z)\} are countable. Is in that case family of different analytical functions also countable?
Any idea?