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The residual ( 1, h ) -integrability concerning the arrays of constants was defined by Yuan and Tao [9], who called it the residual h-integrability, and was extended by Ordóñez Cabrera et al. [10] to the conditionally residually h-integrability relative to a sequence of σ-algebras.
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Let,, be an array of constants such that.
Let, be a sequence of random variables and let, be an array of constants.
Let be a random variable and be an array of constants satisfying (1.10),.
(iv) The concept of residually ( r, h ) -integrable concerning the array of constants { a n i } is strictly weaker than the concept of h-integrable concerning the array of constants { a n i } and h-integrable with exponent r. .
Let { a n i, i ≥ 1, n ≥ 1 } be an array of constants satisfying (1.1) and (3.7).
Let be a sequence of identically distributed -mixing random variables, and let be an array of constants satisfying (110).
The notion of h-integrability for an array of random variables concerning an array of constants { a n k } is as follows.
Let ({X, X_{n}, ngeq1}) be a sequence of random variables and ({a_{ni}, 1leq ileq n, ngeq1}) be an array of constants.
Theorem D. Let be a sequence of identically distributed NA random variables, and let be an array of constants satisfying (17).
Let { a n i, i ≥ 1, n ≥ 1 } be an array of constants such that sup i ≥ 1 | a n i | = O ( n − r ) for some r > 0 (3.1).
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