  We identify a family of torus representations such that the corresponding
singular symplectic quotients at the $0$-level of the moment map are graded
regularly symplectomorphic to symplectic quotients associated to
representations of the circle. For a subfamily of these torus representations,
we give an explicit description of each symplectic quotient as a Poisson
differential space with global chart as well as a complete classification of
the graded regular diffeomorphism and symplectomorphism classes. Finally, we
give explicit examples to indicate that symplectic quotients in this class may
have graded isomorphic algebras of real regular functions and graded Poisson
isomorphic complex symplectic quotients yet not be graded regularly
diffeomorphic nor graded regularly symplectomorphic.
