把定理A中的条件∑Egi(Xi)/gi(ai)〈∞ from i=1 to ∞改为∑∑Egi(Xi)/gi(an)〈∞ from n=1 to ∞ from i=1 to n,得出一些两两NQD列的完全收敛结论,并利用此结论将独立情形的强大数定律推广到两两NQD列的强大数定律。
Some complete convergence results of pairwise NQD random sequence are got by amending the condition of ∑Egi(Xi)/gi(ai)∞ from i=1 to ∞ in the theorem A to the condition of ∑∑Egi(Xi)/gi(an)∞ from n=1 to ∞ from i=1 to n.In the study the strong law of larger numbers of the independent random sequence to the strong law of larger numbers of the pairwise NQD random sequence is extended.