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Creators/Authors contains: "Kilbane, James"

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  1. ; (, Houston journal of mathematics)
    null (Ed.)
    We prove that for every p in (1, infinity) different from 2, there exist a Banach space X isomorphic to l_p and a fin ite subset U in l_p, such that U is not isometric to a subset of X. This result shows that the fi nite isometric version of the Krivine theorem (which would be a strengthening of the Krivine theorem (1976)) does not hold. 
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