A little measure stuff
In case the previous post was too heavy ,this would be a better one to start off :
In a (X,μ) space find a(or all such families) minimal set E with μ(E)>0 ,
that is,any proper μ-measurable subset of E has μ-measure 0 .
So does there exist any in general?
Can you define such (X,μ ) with the desired property ?
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In a (X,μ) space find a(or all such families) minimal set E with μ(E)>0 ,
that is,any proper μ-measurable subset of E has μ-measure 0 .
So does there exist any in general?
Can you define such (X,μ ) with the desired property ?
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