High 1-A Question

[OGLimitless]

So, quick question, Is High 1-A bounded by dimensionality like 1-A is now?

 

[FinePoint]

High 1-A is inaccessible cardinals.

 

[OGLimitless]

High 1-A is inaccessible cardinals.

High 1-A is a inaccessible cardinal of dimensions, not inaccessible cardinal's themselves.

 

[Isaiah_ZaMangaka]

Wait hold on, so if a character transcended the concept of cardinality (with context ofc) what would that be exactly?

 

[Bernkastelll]

Wait hold on, so if a character transcended the concept of cardinality (with context ofc) what would that be exactly?

Tier 0 by current standards

 

[Isaiah_ZaMangaka]

Interesting... aii thx for the clarification

 

[Swerzye29038]

Yes. Everything is bound to a dimensional axis

 

[OGLimitless]

Tier 0 by current standards

No... The criteria for most of the tiers is transcending high levels of dimensionality, such as the dimensionality being equivalent to aleph 2, aleph 3, inaccessible cardinal's, etc.

 

[Cat275]

High 1-A is a inaccessible cardinal of dimensions, not inaccessible cardinal's themselves.

But isn't infinite cardinals made to create ideas of how big the universe is?
(Something like that.)

Well sure their completely different things
but transcending or extending this should mean you are bigger than the size themselves right?

So even if there is a universe with this big of a space if you transcend the idea of the size itself then it shouldn't matter in my opinion.

 

[Cat275]

So, quick question, Is High 1-A bounded by dimensionality like 1-A is now?

High1a can still be bounded by dimensions depending on context, you just need to have inaccessible cardinal in a scale, so if there is a dimension that scales to inaccessible cardinal then theres that so it really just depends.

 

[Jibz]

By context it'd scale to the highest cardinal mentioned in the verse im presuming?

 

[Kowalski]

So, quick question, Is High 1-A bounded by dimensionality like 1-A is now?

I’d say no. If High 1-A can be mathematically represented by Inaccessible cardinal, then that’d not be the case. Inaccessible cardinal in short, can’t be acquired by small “sum” of smaller cardinals, with any operations that participate with the idea of arithmetic cardinal.

However there is a mathematical operation called “Cartesian product of sets”, in which basically is the operation of listing the all total number of every possible pairs between sets, and it also falls under the concept arithmetic cardinal. The Cartesian product works as a foundation for real coordinate space, as it assigned the multiplications throughout R^n (implies Cartesian product of n-valued set).

Thus, High 1-A entirely transcends a system used to defined n-dimensional space; if the subject’s structure can’t be described by real coordinate space because of the “size” that’s so large it’s unquantifiable by dimensionality, then we can presumably assume that it exceeds dimensionality, and along with existing outside of a logical framework used to defined lower tiers structures in some sense.