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Transfinite cardinals

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I just read something that is probably not that important and wont result in anything, but got me extremely curious. Where would transfinite cardinal place in our Tiering System?
Also, a structure described to be "infinite in scale in a transfinite sense", where would that place?
Just to be clear, that's just out of pure curiousity and not for an upgrade.
 
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anything beyond Aleph 2 (which is the lowtest transfinite cardinals except Aleph 1 and Aleph0 )is enough to reach 1A,and absolute infinite =high 1A
the first inaccessible cardinal and aleph-2 (Which defines 1-A) is greater than cardinals such as aleph-0, aleph-1, aleph-2, aleph-3,
see the qoute directly from ourTiering System
aleph-2=1A
 
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Absolute infinity can't be h-1a without zfc axioms and I think it takes axioms that can prove cardinals larger and inaccessible than zfc =h1a
Abstract absolute infinity strives away from formal language though.

I say V + there exists an inaccessible cardinal = High 1-A.
 
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