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Re: looking for example of closed set that is *not* complete in a
metric space
Posted:
Feb 1, 2013 5:34 PM
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On Feb 1, 4:25 pm, Tonic...@yahoo.com wrote:
>
> Perhaps what you want, if I understand you correctly, is within reach in a very familiar space: take the reals R with the usual, euclidean topology (or look at R as the euclidean metric space we all know: it's the same). This is a complete space, yet the CLOSED subset [0,+oo) isn't complete...
The hell it isn't. Are you trying to confuse the OP?
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