TheWeyl law for algebraic tori.

We give an asymptotic evaluation for the number of automorphic characters of an algebraic torus T with bounded analytic conductor. The analytic conductor is defined via the local Langlands correspondence for tori by choosing a finite-dimensional complex algebraic representation of the L-group of T . Our results therefore fit into a general framework of counting automorphic representations on reductive groups by analytic conductor. [ABSTRACT FROM AUTHOR]