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An important result of Bilu deals with the equidistribution of the Galoisorbits of a sequence $(\alpha_n)_n$ in $\overline{\mathbb{Q}}^*$. Here, weprove a quantitative equidistribution theorem for a sequence of finite subsetsin $\overline{\mathbb{Q}}^*$ which are not necessarily stable by Galois action.We follow a method of Mignotte.

Equidistribution for sets which are not necessarily Galois stable: On a theorem of Mignotte