Abstract
The object of this paper is to consider a problem suggested by Dr. K. F.
Roth, on the distribution of integers n that are relatively prime to the
integral part of an, a being a fixed real number. He conjectured that the
number of positive integers up to x with this property is asymptotic to
(or in
other words that they have the density ), for
irrational a. I prove this and rather more in the following
Publisher
Canadian Mathematical Society
Cited by
12 articles.
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