"4"^^ . "We prove that there exists a weakly closed and bounded subset E of c_0 which is not remotal from 0, and such that the closed convex hull of E is remotal from 0. This answers a question of M. Martin and T.S.S.R.K. Rao. We also present a simple proof of the fact that in every non-reflexive Banach space there exists a closed convex bounded set which is not remotal." . . "Two remarks on remotality"@en . "11320" . . . "Kraus, Michal" . . "236348" . . . "1"^^ . . "RIV/00216208:11320/11:10105543!RIV12-GA0-11320___" . "163" . "RIV/00216208:11320/11:10105543" . "Two remarks on remotality" . . "3" . "US - Spojen\u00E9 st\u00E1ty americk\u00E9" . "remotal sets"@en . . "Journal of Approximation Theory" . . "10.1016/j.jat.2010.10.004" . . "P(GA201/07/0388)" . "Two remarks on remotality" . . . "Two remarks on remotality"@en . "1"^^ . "[BDD507AD0BCB]" . "We prove that there exists a weakly closed and bounded subset E of c_0 which is not remotal from 0, and such that the closed convex hull of E is remotal from 0. This answers a question of M. Martin and T.S.S.R.K. Rao. We also present a simple proof of the fact that in every non-reflexive Banach space there exists a closed convex bounded set which is not remotal."@en . "0021-9045" . . "000287910600001" .