Mazur's lemma: Difference between revisions
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Latest revision as of 23:41, 7 January 2025
Template:Short description In mathematics, Mazur's lemma is a result in the theory of normed vector spaces. It shows that any weakly convergent sequence in a normed space has a sequence of convex combinations of its members that converges strongly to the same limit, and is used in the proof of Tonelli's theorem.
Statement of the lemma
See also
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References
Template:Functional analysis Template:Convex analysis and variational analysis