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Strong convergence for sums of randomly weighted, rowwise exchangeable random variables 

Authors: Ronald F. Patterson a;  Robert L. Taylor b; Hiroshi Inoue c
Affiliations:   a Georgia State University, Adanta
b University of Georgia, Athens
c Science University of Tokyo, Yamakoshi-gun, Hokkaido, Japan
DOI: 10.1080/07362998908809184
Publication Frequency: 6 issues per year
Published in: journal Stochastic Analysis and Applications, Volume 7, Issue 3 1989 , pages 309 - 323
Formats available: PDF (English)
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Abstract

Let ./LSAA_A_8809184_O_XML_IMAGES/LSAA_A_8809184_O_ILM0001.gif  be an array of rowwise exchangeable random elements in a separable Banach space. Let lcubAnrcub and lcubanrcub be random variables where An is positive and an is a symmetric function of ./LSAA_A_8809184_O_XML_IMAGES/LSAA_A_8809184_O_ILM0002.gif . Using reverse martingale techniques, strong convergence is obtained for the weighted sum./LSAA_A_8809184_O_XML_IMAGES/LSAA_A_8809184_O_ILM0003.gif , under certain moment conditions on me random elements and suitable conditions on the random weights
Keywords: Randomly Weighted Sums; Almost Sure Convergence; Exchangeable; Random Elements
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