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I think circular and cylindrical symmetry are different animals.
Cylindrical symmetry entails also an ignorable *z-coordinate*. There
are quantum mechanical *solutions* to cylindrically symmetrical
physical systems which do have circular symmetry except only in the
sense that the phase of the wave function in the azimuthal direction
is arbitrary unless it is split by some externally applied term. m=0
corresponds to circular symmetry. Circular symmetry is a subgroup of
cylindrical symmetry. I is also called "azimuthal symmetry".
I think the terminology is important.
Leigh