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Cantor tree

In mathematical set theory, the Cantor tree is either the full binary tree of height ω + 1, or a topological space related to this by joining its… 
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Tree (set theory)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
Moving Off Collections and Their Applications, in Particular to Function Spaces
The main focus of this paper is the concept of a moving off collection of sets. We will be looking at how this relatively lesser… 
2018
2018
On Infinitely generated Fuchsian groups of some infinite genus surfaces
In this paper, for a non compact and orientable surface $S$ been either: the Infinite Loch Ness monster, the Cantor tree and the… 
2014
2014
Problems in the Theory of Convergence Spaces
We investigate several problems in the theory of convergence spaces: generalization of Kolmogorov separation from topological… 
2010
2010
THE CANTOR TREE, THE y-PROPERTY, AND BAIRE FUNCTION SPACES
Let X C 2°> and TuX be the Cantor tree over X . We show that Q(ru^) is a Baire space if and only if X is a y-set. We obtain from… 
Review
2009
Review
2009
Progress toward a complete metrology set for the International X-ray Observatory (IXO) soft x-ray mirrors
We present an overview update of the metrologic approach to be employed for the segmented mirror fabrication for the IXO soft x… 
2008
2008
Gregory trees, the continuum, and Martin's axiom
Abstract We continue the investigation of Gregory trees and the Cantor Tree Property carried out by Hart and Kunen. We produce… 
1992
1992
On embeddings into $C_p(X)$ where $X$ is Lindelöf
A.V. Arkhangel'skii asked that, is it true that every space $Y$ of countable tightness is homeomorphic to a subspace (to a closed… 
1978
1978
Some “almost-Dowker” spaces
Call X an AD-space (for "almost-Dowker") if it is T3 but not countably metacompact. We construct, without set-theoretic… 
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