The dual of a non-reflexive L-embedded Banach space contains ell^infty isometrically.
classification
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keywords
banachl-embeddedspaceadditivebidualcomplementarycomplementedcontains
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See title. (A Banach space is said to be L-embedded if it is complemented in its bidual such that the norm between the two complementary subspaces is additive.)
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