Random Variables with Independent Binary Digits

DOI10.1214/aoms/1177693058zbMath0239.60015OpenAlexW2133819216MaRDI QIDQ5649719

George Marsaglia

Publication date: 1971

Published in: The Annals of Mathematical Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1214/aoms/1177693058

Mathematics Subject Classification ID

Probability distributions: general theory (60E05) Limit theorems in probability theory (60F99)

Related Items (13)

Fractal functions of exponential type that is generated by the \(Q_2^*\)-representation of argument ⋮ Random variables with independent integer and fractional parts ⋮ Superpositions of functions with fractal properties ⋮ Random amenable C^*-algebras ⋮ Self-affine singular and nowhere monotone functions related to the \(Q\)-representation of real numbers ⋮ Coin tossing and powers of singular measures ⋮ NOTE ON FOURIER–STIELTJES COEFFICIENTS OF COIN-TOSSING MEASURES ⋮ Distribution of values of classic singular Cantor function of random argument ⋮ Convolutions of distributions of random variables with independent binary digits ⋮ Dichotomies for probability measures induced by (f 1, f 2,...)-expansions ⋮ Construction of random variables according to the probabilities of their binary digits ⋮ A supplement to sowey's bibliography on random number generation and related topics ⋮ On the Fourier-Stieltjes coefficients of Cantor-type distributions

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