  Exploiting the symmetry topological field theory/topological order
correspondence (SymTFT/TO), together with the higher-categorical structure of
6D N =(2,0) SCFTs, we prove that the total quantum dimension of the relative
condensation algebra leading to intrinsic non-invertible symmetries between
class ${\cal S}$ theories is greater with respect to the non-intrinsic case.
From a higher-categorical perspective, this supports the idea that multiplicity
is allowed to exceed unity in some superselection sectors.
