
arXiv: 1410.5965
We prove a concentration inequality which asserts that, under some mild regularity conditions, every random variable defined on the product of sufficiently many probability spaces exhibits pseudorandom behavior.
Probability (math.PR), Functional Analysis (math.FA), Measures and integrals in product spaces, Mathematics - Functional Analysis, concentration inequalities, martingale difference sequences, FOS: Mathematics, Inequalities; stochastic orderings, Mathematics - Combinatorics, Martingales with discrete parameter, Combinatorics (math.CO), product spaces, Mathematics - Probability
Probability (math.PR), Functional Analysis (math.FA), Measures and integrals in product spaces, Mathematics - Functional Analysis, concentration inequalities, martingale difference sequences, FOS: Mathematics, Inequalities; stochastic orderings, Mathematics - Combinatorics, Martingales with discrete parameter, Combinatorics (math.CO), product spaces, Mathematics - Probability
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