  We study the spindle compactification of families of AdS$_5$ consistent
truncations corresponding to M5 branes wrapped on complex curves in Calabi-Yau
three-folds. From the AdS/CFT correspondence these models are dual to
$\mathcal{N}=1$ SCFTs obtained by gluing of $T_N$ blocks. The truncations
considered here have both vector and hyper multiplets and the analysis of the
BPS equations on the spindle allows to extract the central charges. Such
analysis gives also consistency conditions for the existence of the solutions.
The solutions are then found both analytically and numerically for opportune
choices of the charges for some sub-families of truncations. We then compare
our results with the one expected from the field theory side, by integrating
the anomaly polynomial.
