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math.NT2016
Sums of the digits in bases 2 and 3
Jean-Marc Deshouillers, Laurent Habsieger, Shanta Laishram +1
Let b 2 be an integer and let s b (n) denote the sum of the digits of the representation of an integer n in base b. For sufficiently large N , one has Card{n N : |s 3 (…
math.NT2016
A numerical note on upper bounds for b 2 [g] sets
Laurent Habsieger, Alain Plagne
Sidon sets are those sets such that the sums of two of its elements never coincide. They go back to the 30s when Sidon asked for the maximal size of a subset of consecutive integer…