latticePoints D
On a complete normal toric variety, the polyhedron associated to a Cartier divisor is a lattice polytope. Given a torus-invariant Cartier divisor on a normal toric variety, this method returns an integer matrix whose columns correspond to the lattices points contained in the associated polytope. For a non-effective Cartier divisor, this method returns null.
On the projective plane, the associate polytope is either empty, a point, or a triangle.
|
|
|
|
|
|
|
|
|
|
|
In this singular example, we see that all the lattice points in the polytope arising from a divisor $2D$ do not come from the lattice points in the polytope arising from $D$.
|
|
|
|