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- W2017258701 abstract "For finite-dimensional array $X(m) = X(m_1 , ldots ,m_k )$ of independent identically distributed Banach space valued random variables we consider sums $S(n) = S(n_1 , ldots ,n_k )$ of $X(m)$ over $m_i in { {1, ldots ,n_i } }(i = 1, ldots ,k)$. Under some conditions on individual random variable X and on the geometry of Banach space the strong law of large numbers for $S(n)$ and estimates for large deviations as $max n_i to infty $ are obtained." @default.
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- W2017258701 title "Marcinkiewicz–Zygmund Laws for Banach Space Valued Random Variables with Multidimensional Parameters" @default.
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- W2017258701 doi "https://doi.org/10.1137/1140018" @default.
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