Let’s touch briefly on metaphysics, shall we? Try to imagine everything that exists. If you’re anything like me, you do this systemically – beginning with your own home, then extending outward to larger and larger spheres.
You may have more or less circles. You might include more details – your apartment, your apartment complex, your street, your block, your neighborhood…and so on. Eventually, however, you come up against the largest distinction that you can make, the distinction between “everything (that exists)” and “nothing.” And it is this distinction which I’d like to examine more fully.
Everything bounds nothing; nothing bounds everything. It is common to draw a distinction between these two things, to say that they are fundamentally opposed. The diagrams I have provided also model them as being opposed. But what if we considered them equal? We cannot say that everything is greater than, or less than, nothing. (Space, by the way, is not “nothing,” even though some think that way. “Nothing” would be beyond the edges of the known universe – but it may be that there is something else way out there, in which case, nothing is beyond that.)
As I stated when discussing the Theory of Three, one can use a line to represent an idea; indeed, one can use a line to represent any idea. Lines, after all, are just symbols. Therefore, a single line can represent the idea of anything, everything, or nothing. A line is equal to infinity, as it could represent an infinite number of ideas. If this is so, designing a system that could process infinite detail would be beneficial.This system for grouping ideas can scale infinitely; it allows for infinite progression and infinite regression. I’ll demonstrate this concept using the Marine Corps in a future post.
With shapes, we can give lines a greater purpose. However, the most basic shape (as in, the one with the least number of sides) happens to be the most preferable. I’ll elaborate on that in future posts. The key concept to remember here is what I call the Rule of 0. The Rule of 0 is pretty simple – just remember 0. Why would we want to do that? Well, normally, people say “1 + 2 = 3” and we all assume that we are starting from a point of nothing. But we could be starting from somewhere else, say, 45, in which case (45 +) 1 + 2 = 48. This is obviously unconventional, but when using the Theory of Three, it is extremely helpful to remember 0, or you could get lost: