Abstract
As a complement to a recent paper by Jade Vinson we study the distribution of the sequence $(\sum_{j=1}^n j^{-s})_{n\ge1}$ modulo 1 with the aim of explaining its different behaviour when $s=\frac12$ and when $\frac12<s<1$. We tackle this question from a different point of view using the theory of uniformly distributed sequences.
Citation
Christoph Baxa. "Some Remarks on the Distribution of a Sequence Connected with $\zeta(\frac12)$." Experiment. Math. 11 (4) 465 - 468, 2002.
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