摘要
得到了实值鞅差序列的Ｃｅｓａｒｏ和满足强、弱大数定律的充分条件，设｛Ｆｎ｝是Ｆ的递增子σ代数序列，｛Ｘｎ∈Ｌ１（Ｆｎ）；ｎ＝０，１，…｝是同分布实值鞅差序列，获得的两个结果在文中作了介绍．
In this paper we obtain the sufficient conditions for the cesaro's sum of a realvalued martingale difference sequence satisfying the strong and weak law of large numbers. Let {F n} be an increasing sequence of subσalgebras of F,and let {X n∈L 1(F n);n=0,1,…} be an identically distributed martingale difference sequce, the results are presented in the paper.
出处
《武汉化工学院学报》
1997年第2期92-94,共3页
Journal of Wuhan Institute of Chemical Technology
