  We propose that the definition of holographic subregion complexity (HSC)
needs a slight modification for supergravity solutions with warped anti-de
Sitter (AdS) factors. Such warp factors can arise due to the nontrivial dilaton
profile, for example, in $AdS_6$ solutions of type IIA supergravity. This
modified definition ensures that the universal piece of the HSC is proportional
to that of the holographic entanglement entropy, as is the case for
supergravity solutions without warp factors. This also means that the leading
behaviour at large $N$ is the same for both these quantities, as we show for
some well-known supergravity solutions (with and without warp factors) in
various dimensions. We also show that this relation between the universal
pieces suggests "universal" relations between field theoretical analogue of HSC
and the sphere partition function or Weyl $a$-anomaly in odd or even
dimensions, respectively.
