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- W1988104155 abstract "We consider numbers formed by concatenating some of the base (b) digits from additive functions (f(n)) that closely resemble the prime divisor counting function (Omega (n)). If we concatenate the last $$begin{aligned} leftlceil y frac{log log log n }{log b} rightrceil end{aligned}$$digits of each (f(n)) in succession, then the number so created will be normal if and only if (0 < y le 1/2). This provides insight into the randomness of digit patterns of additive functions after the Erdős-Kac theorem becomes ineffective." @default.
- W1988104155 created "2016-06-24" @default.
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- W1988104155 date "2012-11-09" @default.
- W1988104155 modified "2023-09-24" @default.
- W1988104155 title "The normality of digits in almost constant additive functions" @default.
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- W1988104155 doi "https://doi.org/10.1007/s00605-012-0453-2" @default.
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