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This paper deals with the set of the real projections of the zeros of anarbitrary almost periodic function defined in a vertical strip $U$. It providespractical results in order to determine whether a real number belongs to theclosure of such a set. Its main result shows that, in the case that the Fourierexponents $\{\lambda_1,\lambda_2,\lambda_3,\ldots\}$ of an almost periodicfunction are linearly independent over the rational numbers, such a set has noisolated points in $U$.

On the real projections of zeros of almost periodic functions