Fairly Sizeable Number (⅋^)

Fairly Sizeable Number (⅋^) is a Tier VI number.

## Logic+

Logic here is defined as a formalised system of reasoning, where things can be described as true, false or some other state based on a set of assumptions. An arbitrary system of logic is shown as Ⓛ. Some systems of reasoning are undefined in some way, these systems of reason may have no definition, they may be undefinable, or they may be based purely on some form of common sense. If we take this idea further we get logic+, we can define this as such:

* A system of logic+ is impossible to reduce to a string of binary or other means of simplification while still preserving the entirety of its intended meaning.
* A system of logic+ is complex enough such that it could not be formalised fully while still preserving the entirety of its intended meaning.
* A system of logic+ intends to describe things as true, false or some other state within which things can exist.

I will show an arbitrary system of logic+ as Ⓛ+.

## Indescribability

Indescribability is the extent to which something is indescribable within some means of communicating some idea. An idea that has no indescribability can be reduced to a point where it can be described in any means of communication, formal or not, while still preserving the entirety of its intended meaning. An object with a slightly higher indescribability would be describable within most means of communication, which is the majority of ideas. On the higher end of indescribability we have things that can't be described within any Ⓛ, going higher we have things that are indescribable within any Ⓛ+, or even things that cannot even be described as having any form of Indescribability (although paradoxically it still can be). I will show an idea A being indescribable within the means of communication B as [A]->∇[B], and i will show an idea A being describable within the means of communication B as [A]->∆[B], and I will show an arbitrary form of communication as ⓒ. It can be said that [Ⓛ+]->∇[Ⓛ].

## Suspension of Disbelief

Suspension of disbelief is where we look at a definition and assume that it must be true because it simply exists, even though it might not seem logical under common sense (or going further, other means of thinking). We can define suspension of disbelief in 2 points:

* Suspension of disbelief is the ignorance of certain contradictions under a given form of ⓒ.
* Suspension of disbelief creates a new form of logic for the contradictions it ignores where the former-contradictions are dealt with in some way.

## Suspendability

Suspendability is the extent to which we must suspend our disbelief to believe a definition. Something that requires no suspension of disbelief is (0)suspendible, something that requires suspension of disbelief as it contradicts all Ⓛ and all Ⓛ+ is (1)suspendible. if definitions contradict even under (1)suspendability, it is a (1)contradiction. From here on, (n)suspendability is suspension of disbelief under (n-1)contradictions.

## Absolute Maximum

The absolute maximum of a given thing is the true limit of that concept, regardless of how high the suspendability must be for the limit to exist. The absolute maximum of a concept N is shown as m->[N].

## Definition

* ⅋^>(m->[Ⓛ+])
* [⅋^]->∇[m->[ⓒ]]
* "⅋^<(m->[Ⓛ+])" cannot be true, even under m->[(n)suspendability]
* "[⅋^]->∆[m->[ⓒ]]" cannot be true, even under m->[(n)suspendability]
* This definition, including this line, true within all Ⓛ+ and Ⓛ.
* It should be noted that m->[m->[...]]<m->[Ⓛ+], as m->[] implies Ⓛ.