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On the Strong Law of Large Numbers

Theory of Probability & Its Applications, 1976
Nagaev, S. V., Volodin, N. A.
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Strong law of large numbers

Lithuanian Mathematical Journal, 1983
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A Strong Law of Large Numbers

Econometric Theory, 1996
de Jong, RM, Kemp, GCR, Xu Zheng, J
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On The Strong Law of Large Numbers

1992
Let be a sequence of independent random variables with zero expectations E(x n ). Following Cantelli and Khinchin we say that (1) satisfies the strong law of large numbers (SLLN) if the probability of convergence to zero of the means is equal to 1.
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Strong Law of Large Numbers

Hannah Geiss, Stefan Geiss
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A Strong Law of Large Numbers

Econometric Theory, 1994
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