On 18 Oct 2003 at 15:47, psu wrote:

Talking of Borel sets of the real line, you need to be quiet 
mathematically sophisticated to be able to write down 
a subset of the real line which is not a Borel set. I don't know of 
any such subset occuring naturally in aplications which is not a 
Borel set. 

Every Open (and closed) set is Borel, every countable intersection of 
opens is Borel (G-deltas), every countable union of Gdeltas is Borel, 
GSigmaDeltas, and so on without stop.

Kjetil Halvorsen

> Can anyone explain, in non-technical jargon, what is meant by the
> concept of a Borel set? I am looking for an intuitive way of recognizing
> a Borel set when I see one. Perhaps my question is naive, but maybe
> someone can understand what i'm asking nevertheless.
> 
> Thanks!
> 
> .
> .
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