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Question about High 1-B+ and math

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So, I was wondering something about how far High 1-B actually extends, so I found a diagram:

http://websupport1.citytech.cuny.edu/faculty/vgitman/images/diagram.jpg

In case any explaination is needed, the diagram starts at Inaccessible.

Inaccessibles are so big that no amount of adding, multiplying, or powersetting or anything else with infinite values even infinite amounts of times will ever reach them.

The same holds true in trying to get from Inaccessibles to Weakly Compacts, from Weakly Compacts to Strongly Unfoldables, and so on, and so forth.

Does the values on this diagram only represent values a High 1-B could attain, or are some or even all of them 1-A exclusive?


tl;dr: Does 1-A only transcend infinities, or does it transcend math altogether?
 
1-A transcend all higher-dimensional infinite values. That is the best help I can give you. Sorry.
 
Pretty sure for baseline 1-A you just have to completely transcend space and time, with evidence that your verse contains higher spatial dimensions, ideally an infinite number of them.

I don't think it has anything to do with "transcending maths".
 
Having a non-finite number of dimensions is already transcending dimensions to some degree, as in no numerical format can serve as a descriptor of your dimensionality. You can be at any level which is finitely or infinitely superior, or even incalculably or indescribably above this stage, and still be High 1-B. 1-A is a whole different thing, which corresponds to a conceptual barrier of dimensionality, basically meaning that to be a 1-A, you must not require any kind of physical dimension in any way, meaning that yes, while you may not necessarily transcend maths, you transcend any kind of measurement that we know of or can validate. Could there be higher "octaves," of complexity that are superior to dimensions? Yes. Can we equate that with any known system? No.
 
So, since the question has been answered, should I close this thread?
 
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