Insertion in normal numbers
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SASW09  International conference on computability, complexity and randomness
Defined by Borel, a real number is normal to an integer base $b \geq 2$ 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 base$b$ normal expansions to obtain normality to base $(b + 1)$.
This talk is part of the Isaac Newton Institute Seminar Series series.
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