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There are an infinite amount of 1-C layers.
Now normally, 1-C x ∞ 1-C layers is still baseline 1-C (or at least from what I read, it is).
But what if a verse treats it differently? Where they make a very clear distinction that affecting more than one layer is considerably higher than affecting just one (more than infinitely so in fact).
Where one who can only affect one layer is next to powerless in comparison to one who can affect two or more?
Would that be above "baseline" 1-C? If the former 1-C weaker in comparison to the latter by a more than infinite difference?
And how would this relate to threads?
As if the two fought in a thread, the latter would win due to sheer power difference that is explicitly established, but what if the latter was faced with someone else in a difference verse that barely reached 1-C?
Would the latter still have an AP advantage as they are clearly stronger (and explicitly described as being so) than the former who just reached 1-C from their verse?
Or would they still be considered "equal" despite the explicit power difference described above?
Now normally, 1-C x ∞ 1-C layers is still baseline 1-C (or at least from what I read, it is).
But what if a verse treats it differently? Where they make a very clear distinction that affecting more than one layer is considerably higher than affecting just one (more than infinitely so in fact).
Where one who can only affect one layer is next to powerless in comparison to one who can affect two or more?
Would that be above "baseline" 1-C? If the former 1-C weaker in comparison to the latter by a more than infinite difference?
And how would this relate to threads?
As if the two fought in a thread, the latter would win due to sheer power difference that is explicitly established, but what if the latter was faced with someone else in a difference verse that barely reached 1-C?
Would the latter still have an AP advantage as they are clearly stronger (and explicitly described as being so) than the former who just reached 1-C from their verse?
Or would they still be considered "equal" despite the explicit power difference described above?
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