On the uniform distribution modulo \(1\) of sequences \(f(m/n)\)

Abstract. The series of sequences of real numbers \(\langle f(r)\rangle _{r\in \mathbb{Q}_x}\) are considered, where \(\mathbb{Q}_x , x\geqslant 1\), are some finite sets of rational numbers. Using the Weyl's criterion the conditions for the uniform distribution modulo \(1\) are derived.