Description
The
directProduct of
X and
Y is the polyhedron
{(x,y) | x in X, y in Y} in the direct product of the ambient spaces. If
X and
Y are both cones, then the direct product is again a cone and the output is then also given as a
Cone, otherwise as a
Polyhedron.
i1 : P = hypercube 1
o1 = P
o1 : Polyhedron
|
i2 : Q = hypercube 2
o2 = Q
o2 : Polyhedron
|
i3 : directProduct(P,Q) == hypercube 3
o3 = true
|
See also
Cone * Cone,
Cone * Polyhedron,
Polyhedron * Cone, and
Polyhedron * Polyhedron.