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Type: Article
On the sum of digits of some sequences of integers
Abstract:
Let b a parts per thousand yen 2 be a fixed positive integer. We show for a wide variety of sequences {a (n) } (n=1) (a) that for almost all n the sum of digits of a (n) in base b is at least c (b) log n, where c (b) is a constant depending on b and on the sequence. Our approach covers several integer sequences arising from number theory and combinatorics.
Let b a parts per thousand yen 2 be a fixed positive integer. We show for a wide variety of sequences {a (n) } (n=1) (a) that for almost all n the sum of digits of a (n) in base b is at least c (b) log n, where c (b) is a constant depending on b and on the sequence. Our approach covers several integer sequences arising from number theory and combinatorics.
MSC: 11A63 (11B73)
Journal: Central European Journal of Mathematics
ISSN: 1895-1074
Year: 2013
Volume: 11
Number: 1
Pages: 188-195



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