Bernstein inequality and moderate deviations under strong mixing conditions

Mathematics – Probability

Scientific paper

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20 pages

Scientific paper

In this paper we obtain a Bernstein type inequality for a class of weakly
dependent and bounded random variables. The proofs lead to a moderate
deviations principle for sums of bounded random variables with exponential
decay of the strong mixing coeficients that complements the large deviation
result obtained by Bryc and Dembo (1998) under superexponential mixing rates.

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