Exact(4)
Let, be a -mixing sequence.
Theorem B. Let be a -mixing sequence of identically distributed random variables,,, and suppose that for.
Theorem C. Let be a -mixing sequence of identically distributed random variables,,, and for.
Let be a -mixing sequence of random variables which satisfies (1.3).
Similar(56)
Obviously, a -mixing sequence is a -mixing sequence.
A random variable sequence is said to be a -mixing random variable sequence if as.
A random variable sequence is said to be a -mixing random variable sequence if there exists such that.
A random variable sequence, is said to be a -mixing random variable sequence if as. -mixing random variables were introduced by Dobrushin [1] and many applications have been found.
Let be a -mixing identically distributed random variable sequence, for, and for.
(Shao [37]) Let {X m, m ≥ 1} be a ρ -mixing sequence with EY i = 0.
Let, be a sequence of -mixing random variables.
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