Oh right, I forgot that real numbers could be individually non-computable in the first place.
This is true, but not, I think, the corect point to focus on.
The big obstacle is that the real numbers are uncountable. Of course, their uncountability is also why there exist uncomputable reals, but let's put that aside for now, because the computability of individual reals is not the point.
The point is that computers operate on finite strings over finite alphabets, and there are only countably many of these. In order to do anything with a computer, you must first translate it into a problem about finite strings over a finite alphabet. (And the encodin...
From Costanza's original thread (entire text):
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