We prove that the set of Farey fractions of order T, that is, the set {α/β ∈ ℚ: gcd(α, β) = 1, 1 ≤ α, β ≤ T}, is uniformly distributed in residue ...
Let Tn(x) denote the n'th Tchebycheff polynomial, and let p be an odd prime. For any integer x, the rank of its residue class modulo p is defined to be the least positive integer r for which Tr(x) ≡ 1 ...
Some results have been hidden because they may be inaccessible to you
Show inaccessible results
Feedback