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The time evolution of entanglement entropy in highly exited states of chaotic quantum systems provides insight both into the process of thermalization, and through the gauge/gravity duality into black holes in quantum gravity. Most conventional methods are not applicable to this problem. In this talk, I present an effective theory for entanglement dynamics akin to hydrodynamics. I derive this theory in the special case of chaotic gauge theories dual to gravity in AdS spacetime, and present strong evidence that is valid for any chaotic system. I discuss the interplay between the effective theory and chaotic operator growth. I conclude with some outstanding problems this new theory may help to solve.