Jorge Mújica, Daniela Mariz Silva Vieira
Abstract
Let $E$ be a separable Banach space with the $\lambda$-bounded approximation property. We show that for each $\epsilon >0$ there is a Banach space $F$ with a Schauder basis such that $E$ is isometrically isomorphic to a $1$-complemented subspace of $F$ an
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Let $E$ be a separable Banach space with the $\lambda$-bounded approximation property. We show that for each $\epsilon >0$ there is a Banach space $F$ with a Schauder basis such that $E$ is isometrically isomorphic to a $1$-complemented subspace of $F$ an
Key concepts: Mathematics, Banach space, Schauder basis, Separable space, Approximation property, Bounded function, Subspace topology, Property (philosophy)