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The domains of points as vertexes of systems are tetrahedra, octahedra, or triangulated cubes. Or they could be the A and B Modules formed around the respective polyhedra.
The most complete description of the domain of a point is not a vector equilibrium but a rhombic dodecahedron, because it would have to be allspace filling and because it has the most omnidirectional symmetry. The nearest thing you can get to a sphere in relation to a point, and which would fill all space, is the rhombid dodecahedron.
A bubble is only a spherical bubble by itself. The minute you get two bubbles together, they develop a plane between them.
