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Now that's the fun part coz even if such a structure were to extend at even planck lengths into a higher dimension, it's hypervolume should logically be infiniteYeah, that's what I mean, and its the only reason why you can't reach higher into tier 2 with multipliers, but it doesn't change the fact that the hypervolume in question is literally so small that an infinite n-1D space with infinitesimal nD length would be greater than it in scope, literally so small it doesn't matter
Just imagine a cuboid that extends infinitely in x-axis, it's volume would be infinite even if y and z axes are finite
Same for a structure that extends into a higher spatial dimension at mere microscopic scales since other axes would extend infinitely