The classical form contains neither reflectional nor rotational symmetry. The "p1" and "p2" groups, with no reflectional symmetry, are repeated in all classes. The reflectional symmetry is the affine Coxeter group [4,3,4]. These symmetries double to 24, 48, 120 respectively for the full reflectional groups. The graph drawing on the right highlights this, in that it lacks reflectional symmetry. These vertex-transitive figures have (*n32) reflectional symmetry. These face-transitive figures have (*n32) reflectional symmetry. These vertex-transitive figures have (*"n"32) reflectional symmetry. These face-transitive figures have (*"n"32) reflectional symmetry. The related pure reflectional Coxeter group are given with all classes except oblique. These face-transitive figures have (*"n"42) reflectional symmetry. In contrast, the reflectional symmetry is not a precise symmetry law of nature. That is, a figure which does not change upon undergoing a reflection has reflectional symmetry.