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Some transcendental functions with an empty exceptional set

Published 10 Apr 2010 in math.NT | (1004.1668v2)

Abstract: A transcendental function usually returns transcendental values at algebraic points. The (algebraic) exceptions form the so-called \emph{exceptional set}, as for instance the unitary set 0{0} for the function f(z)=e<sup>z</sup> f(z) = e<sup>z</sup> \,, according to the Hermite-Lindemann theorem. In this note, we give some explicit examples of transcendental entire functions whose exceptional set are empty.

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