Ooh, let’s do this with the Busy Beaver function too. BB(5) is only 12,289 binary digits to say out loud. BB(6) and BB(7) can’t possibly take that much longer to say.
If we think of the nth prime as the output of a Turing machine that computes the prime numbers where n is on the input tape, then if people are saying the output aloud of such a machine, it would make sense to do so similarly here as well.
Ultimately, it doesn’t really matter. All these functions basically grow at the same rate asymptotically.
Anyone know how many digits this is?