  We prove that any d-dimensional zonotope obtained from permutahedron by
deleting zone vectors has belt diameter at most 3. Moreover if d is not greater
than 6 then its belt diameter is bounded from above by 2. Also we show that
these bounds are sharp. As a consequence we show that diameter of the edge
graph of dual polytope for such zonotopes is not greater then 4 and 3
respectively.
