Type: Article
Publication Date: 1972-06-01
Citations: 6
DOI: https://doi.org/10.4153/cmb-1972-058-2
P. Erdös asked the following problem: Does there exist an infinite sequence of integers a 1 <…satisfying for every x≥1 1 so that every integer is of the form 2 k +a i [1]. The analogous questions can easily be answered affirmatively if the powers of 2 are replaced by the r th power. In this note we give a simple affirmative answer to the problem of Erdôs. Let c 2 be a sufficiently small absolute constant. Our sequence A consists of all the integers of the form 2
Action | Title | Year | Authors |
---|---|---|---|
+ PDF Chat | On a problem of additive number theory | 1954 |
G. G. Lorentz |
+ PDF Chat | Some results on additive number theory | 1954 |
Paul Erdös |
+ | On the additive completion of sets of integers | 1965 |
Leo Moser |