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Tail and moment estimates for Rademacher chaos

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Discrete Analysis

We present two-sided estimates of moments and tails of polynomial chaoses of order at most three generated by Rademacher sequence (i.e. a sequence of independent symmetric random variables taking values +/-1). The estimates involve only deterministic quantities and are optimal up to universal constants. This is a joint work with R Adamczak (Warsaw).

This talk is part of the Isaac Newton Institute Seminar Series series.

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