Existence Rank

Existence Ranks are a number given to an object to show on what level of existence it is on.

Denoted as existence-n, where n is any real, imaginary, complex, etc, number. However, most objects of significance only require real numbers.

In the dualistic english language, we only have 2 examples to show in words, that being:

Existence-0 = non-existence

Existence-1 = existence

Other ranks aren't accurately describable in the english language. This, however, doesn't stop them in any way from being real, it only stops us from being able to visualize it easily. Here are three more popular examples:

Existence-0.5 = being somewhere in the middle, half existent, half not.

Existence-2 = an entire rank of existence beyond existence itself

Existence-(-1) = an entire rank of nonexistence below nonexistence itself

The Box and the Omniverse
The Omniverse contains everything exists. This may seem like a lot for a single verse, but the amount of objects with the existence rank of exactly 1, is $$\omega$$, all of whom are finite, making the Omniverse's size equal to $$\omega$$ as well. Everything outside of the Omniverse doesn't exist. The Box is a similar matter, containing everything that exists and doesn't exist, aka, existence 1 and existence 0 objects. The amount of existence-0 objects turned out to be much, much larger than  $$\omega$$ itself, The Box thus stands with a size of $$\omega^\omega$$units. Everything outside of The Box, has non-0 and non-1 existence ranks.

Existence-1
Objects under the title of "existence-1" exist. Generally, it is said that things exist or don't exist, instead of saying whether something is real or not, since for us humans, there is no difference. Existence ranks start to matter as soon as a civilization exits their Universe, examples including Terminal Spheres and all Universes, and things they contain, being existence-1. Existence-1 is the focus point of 1-finality, with finality being an important property of our Reality, and bodies which exist and fairly easily pass into non-existence, unlike with other existence ranks.

Existence-0
Objects which are existence-0 hold the title of being non-existant. Most beings which exist can't interact with non-existing things naturally, requiring artificial and advanced upgrades. When something or someone breaks the laws of the Archverse they are in, one of the common methods that Archverses deploy to circumnavigate the law-breaking is to turn the existing object into a non-existing one. However, for Universes in which no new energy can be added or removed, an existing body becoming non-existant still means that they are under the influence of that Universe's more basic laws.

A great example of this is dark matter. Doesn't interact with electromagnetism or any matter, but still influences the way galactic-scale structures behave, thanks to their forces, which are a direct byproduct of the laws of our Universe and therefore do not violate any law, meaning they never became non-existant.

Superexistence (existence-2)
Superexistence objects are of an entire existence rank above existence itself. Objects of existence-2 are perfectly capable of interacting with simple existing objects, however, existing and superexisting objects are never created from the same source. The definition of "source" here is very specific, but in a broad example, one will never find two objects birthed from the same Universe of existence-1 and 2. Existing and superexisting objects don't have any patterns which could discern them only through visuals, just like any other existence ranks, but it's their properties which set them apart.

Subexistence (existence-(-1))
Subexistence is the existence rank of a whole rank below non-existence. Non-existant and subexistant objects do not interact, much like existence-0 and 1's can't. Subexistant objects appear to be much more abstract than things we humans know of. Subexistant objects have slightly similar visual properties to second Realmly structures. However, they are in no way correlated, and so, it is meerly a coincidence and perfectly logical and symmetrical objects are allowed without error.

Semiexistence (existence-0.5 | existence-1/2)
The first fractional existence rank described in any detail on this page. Semiexistence is the strongest fractional existence singularity (FES, described below in the article) and a sort of mid-point between existing and non-existing objects. To existing beings, semiexisting objects are closer to non-existing objects than something of their existence rank. In most cases, existing objects are unable to interact with semiexisting objects, however, the ratio between can and can't is higher than that of interactibility between existing and non-existing.

Existence-4 and existence-5
Existence-4 and existence-5 objects have a very special property, which is that they attract each other. Similar to magnets, but the if the magnetic force was as weak as gravitiy. Existence-4 and existece-5 objects are infamous for causing the creation of the Omniverse.

Other types of Existence ranks

 * (a, b, c, d ... n)-existence: partitions, even overlapping ones, of one object have a, b, c, d ... n-existence ranks
 * Forcibly existence-n: object is existence-n and only n, because laws guide it as such
 * Naturally existence-n: object is existence-n because of something that naturally occured, but can be changed to other possible existence ranks within the containing system
 * Artifically existence-n: object is existence-n because it was artificially altered as so

Fractional Existence Singularity (FES)
Objects whose existence ranks change naturally often do so by bouncing back between an infinite amount of them, converging onto one in a finite amount of time. This converging point, called a singularity, is always a fraction, and the fraction can always be written in the form of $$\frac{1}{n}$$(in our mathematical system. In others, the value is always between whatever represents existence and non-existence). This is because objects which go through this bouncing phenomenon always bounce away from >1 fractional existence ranks, they are too weak for any attraction. Some FESs are weaker and stronger, the strongest of which, as mentioned above, is semiexistence, attracting most existence rank varying objects (depends heavily on the variables).

The degree of an FES, shown as FES(n), describes how strong or weak an FES is, with higher = weaker. Here is a quick step by step method to find the degree of any fraction:


 * 1) Begin at f = 0.5, n = 2, your desired fraction = m
 * 2) $$(f\neq m)\rightarrow (f=f\pm\frac{1}{2^n}\and n=n+1)$$. If you still haven't reached your desired fraction, repeat this step
 * 3) The degree is now equal to FES(n - 2)

For any n, the attractivity will be the same, but depending on whether a bouncing object will actually converge onto it is another thing, best described with many other parameters. An interesting property of this rule of degrees, is that many seemingly common fractions are actually infinitely weak. For example: $$\frac{1}{3}$$or $$\frac{1}{5}$$. In fact, the only FESs that aren't infinitely weak are in the form of $$\frac{n}{2^m}$$, which still leaves an $$\omega$$amount of strong FESs.