Banach spaces which are -ideals in their bidual have property
We show that every Banach space which is an -ideal in its bidual has the property of Pelczynski. Several consequences are mentioned.
We show that every Banach space which is an -ideal in its bidual has the property of Pelczynski. Several consequences are mentioned.
We produce several situations where some natural subspaces of classical Banach spaces of functions over a compact abelian group contain the space c₀.
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