A symmetric Banach space of functions, not containing \(\ell _ p\) \((1\leq p<\infty)\) and \(c_ 0\) (Q2266414)

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A symmetric Banach space of functions, not containing \(\ell _ p\) \((1\leq p<\infty)\) and \(c_ 0\)
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    A symmetric Banach space of functions, not containing \(\ell _ p\) \((1\leq p<\infty)\) and \(c_ 0\) (English)
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    1984
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    It is constructed a separable and reflexive symmetric space of measurable functions, containing no subspace isomorphic to \(\ell_ p\), \(1<p<\infty\).
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    separable and reflexive symmetric space of measurable functions, containing no subspace isomorphic to \(\ell _ p\)
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