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For uniformly expanding maps on the interval, analogous versions of theBerry-Ess\'een theorem are known but only with an unexplicit upper bound in$O(1/\sqrt{n})$ without any constants being specified. In this paper, we usethe recent complex cone technique to prove an explicit Berry-Ess\'een estimatewith a reasonable constant for these maps. Our method is not limited to maps onthe interval however and should apply to many situations.

An explicit Berry-Ess\'een bound for uniformly expanding maps on the interval