  We study the compactification of the $\mathcal{N}=2$ AdS$_5$ consistent
truncation of the conifold, in presence of a Betti vector multiplet, on the
spindle. We derive the BPS equations and solve them at the poles, computing the
central charge for both the twist and the anti-twist class, turning on the
magnetic charge associated to the baryonic symmetry. Then, in the anti-twist
class, where there are choices of the quantized flux that give origin to a
positive central charge, we numerically solve the BPS equations interpolating
between the poles of the spindle. We conclude by comparing our results with the
one obtained from the analysis of the dual field theory, finding an exact
agreement.
