Is there an elementary real function \( F \), such that
\( F(1+F^{-1}(x)) \) is a real polynomial of degree at least 2 without real fixed points.
\( F(1+F^{-1}(x)) \) is a real polynomial of degree at least 2 without real fixed points.
open problems survey
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Is there an elementary real function \( F \), such that
\( F(1+F^{-1}(x)) \) is a real polynomial of degree at least 2 without real fixed points. |
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