Atoms fall naturally into groups. Slivers too may be classified into groups, or subsets. Atoms react to one another and form bonds. What then would be the bonds between slivers?
The first thing that to realize is that, whereas there are only about 100 different atoms, there are umpteen different slivers. In fact, every sliver is unique, so how could they be grouped? That would seem to be an impossible task.
Well, we may form sets of slivers, and then explore the relationships between those sets. We'll look at order, proximity, adjacency, entropy, encompassment, game theory, and directionality.
To begin, most slivers consist of nonsense, of course. Byt that, I mean that there's no order to them. They consist of a random arrangement of black-white-and-greys like the TV screen static you used to get in the day that programming was not 24/7.
Only an infinitesimal subset of slivers obtained by randomly filling every possible location in a 3-D universe results in something stable and functional. Obviously, therefore, the largest group of slivers might well be named 'White noise': WN.
Even though the remaining slivers constitute an infinitesimal group, it is important to realize that they are still infinite in number. Inconceivably so. And it is this set - the complement of that we are interested in: WN'.
That is the set of slivers which we need to subdivide and think about.