2008
DOI: 10.1016/j.topol.2007.07.009
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Universal dendrites for some families of dendrites with a countable set of end points

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Cited by 3 publications
(2 citation statements)
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“…The set of end points of this universal dendrite is homeomorphic to a Cantor ternary set. Some results concerning the existence of universal elements in the families of dendrites with a closed countable set of end points are in [7]. In particular, it is shown that in the family of all dendrites with a closed countable set of end points there is no universal element.…”
Section: (13) If a Space E Is Compact And Type(e) = α Then The Ordimentioning
confidence: 99%
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“…The set of end points of this universal dendrite is homeomorphic to a Cantor ternary set. Some results concerning the existence of universal elements in the families of dendrites with a closed countable set of end points are in [7]. In particular, it is shown that in the family of all dendrites with a closed countable set of end points there is no universal element.…”
Section: (13) If a Space E Is Compact And Type(e) = α Then The Ordimentioning
confidence: 99%
“…We begin with construction, for a fixed integer κ 3, of a tree X κ m of order κ that contains a copy of any tree of order κ with at most m ramification points (see [7]). For any integer κ 1 by κ-od with center p, we refer to any union of κ arcs having p as one end point and disjoint out of p.…”
Section: Basic Constructionsmentioning
confidence: 99%