A counterexample to the conjecture:: Let  be a singular inner function. Then z.S is onto U

A counterexample to the conjecture: Let be a singular inner function. Then z^.S is onto U

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In this paper we give a counterexample to the conjecture: Let $S\in{\rm SInn}$. Then $z\cdot S$ is onto $U$.

Original language	English
State	Published - 20 May 2022

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title = "A counterexample to the conjecture:: Let be a singular inner function. Then z.S is onto U",

abstract = "In this paper we give a counterexample to the conjecture: Let $S\in{\rm SInn}$. Then $z\cdot S$ is onto $U$.",

keywords = "math.CV",

author = "Ronen Peretz",

note = "It is not proved that the function $S$ is in fact an inner function",

year = "2022",

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day = "20",

language = "English",

type = "WorkingPaper",

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N2 - In this paper we give a counterexample to the conjecture: Let $S\in{\rm SInn}$. Then $z\cdot S$ is onto $U$.

AB - In this paper we give a counterexample to the conjecture: Let $S\in{\rm SInn}$. Then $z\cdot S$ is onto $U$.

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