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Can sage determine if a cone is gorenstein?

Let M and N be dual lattices of rank d. A d-dimensional rational finite polyhedral cone C is called a Gorenstein cone if it is generated by finitely many lattice points which are contained in an affine hyperplane ${x in M_RR : <x,n>=1}$ for some n in N.

Does sage have the capibility to determine if a given cone is Gorenstein?