Finality Index

The finality index, written as n-finality, is a rank asigned to specific, very large verses, containers, etc...

A verse with an n-finality rank contains all things under a specific label, with the labels being more broad, as n gets larger. An n-finality object also contains everything below it, for example, The Box contains everything that doesn't exist (2-finality), but also everything that exists, aka, the Omniverse (1-finality). There is no limit to how larger the n in n-finality can be, as there are an unending amount of labels, which then logically brings about the existence of an unending ascending hierarchy of broader labels, despite what our limited human languages can comprehend and describe.

Two containers can have the same finality rank, but are expected to be different in size or contain more. An example of this is The Box and The Complex Box

Rules:

For $\alpha = n + 1, \beta = n - 1, n \in \mathbb{N}$

• 1-finality = Existence-1
• The property that $n+1$-finality works over must be inaccessible to $n$-finality
• $n$-finality also contains $n-1$-finality. This property halts at 1-finality, as there is no 0-finality

How finality functions

Finality is an inherent property which is built into everything via information. This splits everything in our Reality into two groups, that being finality based containers, which have actual finality indexes, and everything else, which simply abides by the rules of finality. Finality containers usually have their own unique method of not allowing their objects to escape. This property of inability to wander outside of a container is similar to a law, except it physically can not be broken and applies the same everywhere, equally, in our Reality. Here are two good examples:

Omniverse: doesn't allow the object to travel at infinite speeds. Any object outside of the Omniverse will physically be unable to exist.

The Box: it is made out of an endless array of layers and is itself a Berryverse of space inverted upon itself. Therefore, any attempt at traveling or teleportation will simply loop back upon itself through The Box's infinite layers.

Examples

1-finality (Omniverse) contains everything that exists. This is the base of the finality function.

2-finality (The Box) contains everything that exists and doesn't exist.

3-finality (The Clock) based container, it is likely, that 3-finality is existence, non-existence and describability (decided upon by the community).

4-finality (The Flower) thus contains everything that isn't describable.

5-finality (The Soul) may be the barrier of the English (or even human) language, and is such, unknown in detail.

Specific finality indexes

3/4-finality concerns describability and indescribability. This does not cover objects who's information is unreadeable in any way or totally readable. This simply involves objects which can not be 100% constructed through a finite amount of properties and characteristics. Of course, if one were to somehow clone all of the information which makes up an object located in The Flower, one would see an exact replica of said object appear in front of them. However, this is physically impossible in anything above The Clock, thanks to how finality imposes itself.

5-finality and above is, as of right now, sadly inaccessible using the English language, or any out there, made for linguistic purposes. However, it is theoretically possible, that if someone combined complex logic and a human language (preferably English?), through some weird and impractically difficult method, 5-finality and above could be talked about and even imagined. This has not happened yet, and is unlikely to happened, but is however possible.

Subfinality Index

The Subfinality Index works the same way as the finality index, however, it is much weaker and allows more wiggle room.

A container which is n-subfinality contains all objects which follow n amount of properties. Unlike finality, however, they don't have to be in any specific order.

Objects which are strictly n-finality are also n-subfinality.

If container X contains all objects of property A and B, but the property B falls under the property A, then B is ignored when counting.

(This is just a modified version of the end-all-be-all index.)