A pedagogical proof, following Serre, that a finite union of real intervals with logarithmic capacity greater than 1 contains infinitely many algebraic integers with all conjugates in it.
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On algebraic integers all conjugates of which belong to a given compact subset of the complex plane
A pedagogical proof, following Serre, that a finite union of real intervals with logarithmic capacity greater than 1 contains infinitely many algebraic integers with all conjugates in it.