Weakly measurable function: Difference between revisions

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Created page with 'In mathematics — specifically, in functional analysis — a '''weakly measurable function''' taking values in a Banach space is a [[function (...'
 
m ==See also== * Vector-valued measure, a measure taking values in a Banach space
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In the case that ''B'' is separable, one can take ''N'' to be the [[empty set]], ∅. Hence, since any subset of a separable Banach space is itself separable, it follows that the notions of weak and strong measurability agree when ''B'' is separable.
 
==See also==
* [[Vector-valued measure]]
 
==References==