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We prove that every geometric Lorenz attractor has superpolynomial decay ofcorrelations with respect to the unique SRB measure. Moreover, we prove theCentral Limit Theorem and Almost Sure Invariance Principle for the time-1 mapof the flow of geometric Lorenz attractors. In particular, our results apply tothe classical Lorenz attractor.

Rapid mixing for the Lorenz attractor and statistical limit laws for their time-1 maps