  It is well-known that six-dimensional superconformal field theories can be
exploited to unravel interesting features of lower-dimensional theories
obtained via compactifications. In this short note we discuss a new application
of 6d (2,0) theories in constructing 4d theories with Kramers-Wannier-like
non-invertible symmetries. Our methods allow to recover previously known
results, as well as to exhibit infinitely many new examples of four dimensional
theories with "M-ality" defects (arising from operations of order $M$
generalizing dualities). In particular, we obtain examples of order $M=p^k$,
where $p>1$ is a prime number and $k$ is a positive integer.
