  We obtain generating functions associated to the abelian superconformal
indices for 6d $(1,0)$ tensor and hypermultiplets on $S^1\times (S^5/Z_p)$. We
extract the superconformal indices and their high and low temperature
behaviors. We consider round and generically squashed $S^5$ in turn. We show
that the unsquashed limit of the superconformal indices is smooth. We examine
S-duality in the large $p$ limit that acts by exchanging the Hopf circle with
the temporal circle.
