  We revisit the relation between fuzzball solutions and D1-D5 microstates. A
consequence of the fact that the R ground states (in the usual basis) are
eigenstates of the R-charge is that only neutral operators can have
non-vanishing expectation values on these states. We compute the holographic
1-point functions of the fuzzball solutions and find that charged chiral
primaries have non-zero expectation values, except when the curve
characterizing the solution is circular. The non-zero vevs reflect the fact
that a generic curve breaks R-symmetry completely. This implies that fuzzball
solutions (excepting circular ones) can only correspond to superpositions of R
states and we give a proposal for the superposition corresponding to a given
curve. We also address the question of what would be the geometric dual of a
given R ground state.
