The repetends of reduced fractions $a/b^k$ approach full complexity with an increasing $k$
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Publication:5042434
zbMath1501.11080arXiv2105.06513MaRDI QIDQ5042434
Publication date: 19 October 2022
Full work available at URL: https://arxiv.org/abs/2105.06513
Radix representation; digital problems (11A63) Normal numbers, radix expansions, Pisot numbers, Salem numbers, good lattice points, etc. (11K16)
Cites Work
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- Words and Transcendence
- Some further results concerning (j,ε) -normality in the rationals
- On absolute (j, ε)-normality in the rational fractions with applications to normal numbers
- On the uniform ε-distribution of residues within the periods of rational fractions with applications to normal numbers
- The 2-Adic, Binary and Decimal Periods of 1/3k Approach Full Complexity for Increasing k
- ON THE DISTRIBUTION OF DIGITS IN PERIODIC FRACTIONS
- Random Generators and Normal Numbers
- On (j, ε)-normality in the rational fractions
- A general arithmetic construction of transcendental non-Liouville normal numbers from rational fractions
- The Reciprocals of Integral Powers of Primes and Normal Numbers
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