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- W1979932950 abstract "Let L be the two-arrows space. It is a separable, Hausdorff, compact space. Let (⨁n=2∞C(Ln))c0 be the c0-sum of the sequence of Banach spaces of all continuous scalar (real or complex) functions on n-fold products of L. We show that for every subspace X of the Banach space (⨁n=2∞C(Ln))c0 isomorphic to c0 the quotient space (⨁n=2∞C(Ln))c0/X does not contain any subspace isomorphic to c0(Γ) for any uncountable set Γ. The space (⨁n=2∞C(Ln))c0 contains an uncomplemented subspace isometric to c0." @default.
- W1979932950 created "2016-06-24" @default.
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- W1979932950 date "2016-09-01" @default.
- W1979932950 modified "2023-09-26" @default.
- W1979932950 title "On uncomplemented isometric copies of c0 in spaces of continuous functions on products of the two-arrows space II" @default.
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- W1979932950 doi "https://doi.org/10.1016/j.indag.2016.06.010" @default.
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