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This comment is done with permission from LordGriffin1000In my mind regarding this, I'm probably for an edited version of two.
Currently to my understanding with the wiki, any 2-C or greater space is assumed to have a 5D axis. So we already accept that they have two different 4th dimensional axis with some minor compacted 5th Dimension that's separating them. As noted in the various Tier 2 sections, having an infinite multiplier wouldn't bridge the gap between a 2-C Space with 2 universes and one with 3 universes, due to the difference in that 5th Dimension. In my mind, unless you can prove without a doubt that the 5th Dimensional space is holding an infinite number of smaller spaces, it shouldn't be rated as 2-A but however many universes have been shown to exist within that cosmology.
Given your comment on the 5th dimensional axis I would like to address the fact that an assumed minor compactified 5th dimension separating 4th dimensional constructs (like time-space continuums) would make the size of said 5D axis pretty much irrelevant between universes since the whole basis of compactification with regard to dimensions is folding said infinite dimension until it's finite or entirely too small to be observed. As a result, this distance of a compactified 5th dimensional axis between universes (space-time continuums) should logically be irrelevant meaning you should be able to use an infinite multiplier on the number of universes and it still apply to tier 2-A in my opinion. Additionally, since every Low 2-C or greater space is assumed to have a 5D axis surrounding and permeating around it wouldn't this attribute of being a 5D axis apply to an empty space that is given the acclaim of being able to fit an endless/infinite amount of space-times with the evidence found in how it already encompasses some or all of that number of continuums outright? Afterall, the space surrounding any continuum is automatically 5D according to you either way meaning it should be assumed for empty space surrounding any amount of Low 2-C continuums at all. In short I feel in such a case we either end up with the space surrounding/separating any amount of continuums to either be Low 1-C outright if we ignore compactification or 2-A if we consider compactification.
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