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Exact(56)
The sequence of means on is.
Let denote the sequence of means of .
Then, is regular sequence of means [16].
Let { μ n } be a sequence of means on l ∞.
The real sequence is a sequence of means on if.
Let { μ n } be a strongly regular sequence of means on l ∞.
Let be a sequence of means on such that as for all and let for each.
Similar(4)
Let ({X_{n}, ngeq1}) be a sequence of mean-zero m-AANA random variables with mixing coefficients ({ q(n), ngeq1}).
Let be a sequence of mean zero -mixing random variables satisfying and let be a nondecreasing unbounded sequence of positive numbers.
where ( Z_{i}^ (k) ) is the sequence after data pre-processing, Z i (k) is the original sequence of mean value of MRR.
Proposition 2 of Newman and Wright [3] shows that the partial sum of a sequence of mean zero associated random variables is a demimartingale.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com