Orchid Win7 v1 <voi### [at] dev null> wrote:
> I was under the impression that if you allow infinitely long decimal
> expansions then all reals are representable.
The question would thus be: Can the set of real numbers be represented
with digits chosen from a finite set?
Or even: Does an infinite amount of digits (chosen from a finite set)
become uncountably infinite? Doesn't that go contrary to the notion of
countable sets?
--
- Warp
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