Home / Journals / Uniform Distribution Theory (UDT) / UDT. Volume 17. Issue 1 / Insertion in Constructed Normal Numbers

Journal
Volume & Issue
Published on
June, 2022
Pages
55-76
DOI
Article
Insertion in Constructed Normal Numbers
Authors
Verónica Becher
Abstract
Defined by Borel, a real number is normal to an integer base b ≥ 2 if in its base-b expansion every block of digits occurs with the same limiting frequency as every other block of the same length. We consider the problem of insertion in constructed base-b normal expansions to obtain normality to base (b + 1).
Citation
Becher, V. (2022). Insertion in Constructed Normal Numbers. Uniform distribution theory, 17(1), 55-76. https://doi.org/10.2478/udt-2022-0008

