Title: Analytic Discs and Uniform Algebras on Real-Analytic Varieties,
Abstract: Under very general conditions it is shown that if $A$ is a uniform algebra
generated by real-analytic functions, then either $A$ consists of all
continuous functions or else there exists a disc on which every function in $A$
is holomorphic. This strengthens several earlier results concerning uniform
algebras generated by real-analytic functions.