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This is a consequence of my theory about the Continuum Hypothesis, I think. In fact, I think it allows a proof that 2 to the power of aleph-zero = aleph-aleph-zero, like a proof-from-assumption-by-contradiction or something. There's more but the idea is that aleph-zero with an infinite number of aleph-glyphs, is equivalent to the first aleph-number on the first list succeeding all the lists of aleph-numbers from aleph-zero to aleph-aleph-aleph-aleph-...-aleph-n. And that is supposed to be equivalent to 2 to the power of aleph-aleph-zero.
But so what happens when we take 2 to the power of [aleph-zero]-aleph-zero? Well, that shoots us all the way past all the lists considered just as lists geometrically distinguished. I mean 2 to each successive n number of aleph-glyphs, gives another dimension of an infinite-dimensional procession of aleph-numbers. So once we transit outside of those, we would map to infinite copies of the infinite-dimensional processions, and then infinite differences of copies of these processions, and so on and on. So 2 to the power of [aleph-zero]-aleph-one, as the first infinity succeeding the sum of the primordial geometrical interval [so to speak], opens the door to the index of sound and the chromatic index, maybe...

