  We construct a family of supersymmetric AdS$_3\times Y_7$ solutions of type
IIB string theory, where $Y_7$ is the total space of an $S^5$ fibration over a
two-dimensional orbifold $\Sigma$ known as a spindle. We interpret these as the
near horizon limit of $N$ D3-branes wrapped on $\Sigma$, where two integer
parameters $p,q$ determine the twisting. The solutions are holographically dual
to $d=2$, $(0,2)$ SCFTs, and we show that the central charge and superconformal
R-symmetry of the gravity solutions agree with a field theory calculation for a
twisted compactification of $\mathcal{N}=4$ SYM on $\Sigma$.
