Abstract
Dirichlet's Theorem says that for any real α and for N ≧ 1, there exists a natural n ≦ N withwhere || || denotes the distance to the nearest integer. Heilbronn [2], improving estimates of Vinogradov [3], showed that for α, N as above and for ϵ ≧ 0, there exists an n ≦ N with
Publisher
Canadian Mathematical Society
Cited by
8 articles.
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