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For extremal black holes the fuzzball conjecture says that the throat of the
geometry ends in a quantum fuzz', instead of being infinite in length with a horizon at the end. For the D1-D5 system we consider a family of sub-ensembles of states, and find that in each case the boundary area of the fuzzball satisfies a Bekenstein type relation with the entropy enclosed. We suggest a relation between the capped throat’ structure of microstate geometries and the
fact that the extremal hole was found to have zero entropy in some gravity
computations. We examine quantum corrections including string 1-loop effects
and check that they do not affect our leading order computations.

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