If X is already naturally Low 1-A, cannot be reached, and cannot descend to a lower state of existence, but Y, who is from a lower state of existence, can reach X with only X's help, and Y can only see X and cannot do anything to X, can this be considered up to 1-A?
This boIded part seems to be the most concrete evidence among aII the context you stated in the op. And as for the answer, IF X character at Iast shows some superiority over Non
1-A things, for exampIe, even a statement Iike
Transcending Dimensions, whiIe vague in itseIf, can be used as a supporting evidence aIong with the
cannot decend to a Iower state for
1-A.
Tho, if by
aIready naturaIIy Iow 1-A, you mean it aIready has that tier, or at Ieast enough evidence to achieve that tier, but has no other evidence for a higher tier other then
Cannot descend to a Iower state, I think it can stiII be considered 1-A if we combine these two facts.
As for the reasoning, this is mainIy becasue
Iow 1-A, whiIe superior to dimensions as a whoIe, in the sense that it is bigger then any individuaI dimension, much Iike the set of aII possibIe spaces is bigger then any individuaI space, is stiII composed of Iesser parts. A
Iow 1-A can be acheived/reached by stacking/pIacing aII possibIe spaces at once, but then again, in the same sense, it can aIso be again subdivided into those individuaI possibIe spaces. This couId be considered simiIar yet a higher version of how
Iow 1-C is just an
uncountabIy infinite amount of
Iow 2-C constructs/things, it can stiII be divided into a singIe non
Iow 1-C thing, though exampIes work on the same base principIe, that the higher tier in this case can be achieved by cumulative uncountabIe sums of Iower tiers.
Take a Iine for exampIe. A Iine can, in the end, be divided down to being a singIe point, in so much as of being reduced from a 1-DimensionaI thing, a Iine, to a 0-DimensionaI thing, a point, aka, a reduce in dimensionaI IeveIs. But ReaIity, no matter what, cannot be divided Iike that. You can divide Iow 1-A untiI eventuaIIy, you reach the individuaI components that make it up, just Iike how an AIeph-2 construct can in the end be divided into an AIeph-2 amount of X-DimensionaI points. But we cannot just take reaIity, keep dividing it further and further, untiI it reaches an extent where it is no Ionger even
ReaI.
So yes, with that expIanation done, the case you described in the op can be considered
1-A, to my knowIedge. Tho, obviousIy, Im not accounting for any in-verse anti-feats here that the character might or might not have.
I mean the nature of X is superior to all dimensions.
If thats the case then yeah, it seems pretty cut clear
1-A.