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Would a hierarchy of infinite amounts of high 1-B's be low 1-a?
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I think so.Would a hierarchy of infinite amounts of high 1-B's be low 1-a?
Is exactly what I think it would be so isn't it Aleph-Null^Aleph-Null?Probably, since it's an endless recursion of High 1-B's which iirc under continuum hypothesis could likely get low 1-A.
Well it's 2^Aleph null (correct term don't worry you still have the right general idea.) So yeah that's what the continuum hypothesis is phrased as.Aleph-Null^Aleph-Null?
Yeah, by the logic of the continuum hypothesis, it is 2 ^ Aleph-Null; however, Aleph-Null ^ Is Aleph-Nullo a system thing or is the mathematical relationship wrong?Well it's 2^Aleph null (correct term don't worry you still have the right general idea.) So yeah that's what the continuum hypothesis is phrased as.
I think you have serious reason infinity^2 I think it would only be a power if it were infinite amounts of infinity 1-B High generating other infinite amounts of 1-B High?Don't think so since unless I misunderstood it seems to be infinity*infinity rather than infinity^infinity so still aleph null
YesWould a hierarchy of infinite amounts of high 1-B's be low 1-a?
what verse is it from¿Sería una jerarquía de cantidades infinitas de 1-B altos un 1-a bajo?