Results 281 to 290 of about 606,802 (315)
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Random Closed Sets

2007
Concepts and results involving random sets appeared in probabilistic and statistical literature long time ago. The origin of the modern concept of a random set goes as far back as the seminal book by A.N. Kolmogorov [22] (first published in 1933) where he laid out the foundations of probability theory. He wrote [22, p.
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Covering analytic sets by families of closed set

Journal of Symbolic Logic, 1994
AbstractWe prove that for every familyIof closed subsets of a Polish space eachset can be covered by countably many members ofIor else contains a nonemptyset which cannot be covered by countably many members ofI. We prove an analogous result forκ-Souslin sets and show that ifA#exists for anyA⊂ωω, then the above result is true forsets.
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Effectively closed sets and enumerations

Archive for Mathematical Logic, 2008
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Paul Brodhead 0001, Douglas A. Cenzer
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On the intersection of closed unbounded sets

Journal of Symbolic Logic, 1986
AbstractForcing extensions yield models of ZFC in which a long sequence of club subsets of ω1, has the following property: every subsequence of size ℵ1, has a finite intersection.
Uri Abraham, Saharon Shelah
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On the Sum of Roots of a Closed Set

Journal of Mathematical Sciences, 2004
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On Ω-closed sets and Ωs-closed sets in topological spaces

Acta Mathematica Hungarica, 2005
New classes of sets called Ω-closed sets and Ωs-closed sets are introduced and studied. Also, we introduce and study Ω-continuous functions and Ωs-continuous functions and prove pasting lemma for these functions. Moreover, we introduce classes of topological spaces Ω-T1/2 and Ω-Ts.
Takashi Noiri, Osama Rashed Sayed
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Adding a closed unbounded set

The Journal of Symbolic Logic, 1976
The extreme interest of set theorists in the notion of “closed unbounded set” is epitomized in the following well-known theorem:Theorem A. For any regular cardinal κ > ω, the intersection of any two closed unbounded subsets of κ is closed and unbounded.The proof of this theorem is easy and in fact yields a stronger result, namely that for any ...
James E. Baumgartner   +2 more
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The Character of Certain Closed Sets

Canadian Journal of Mathematics, 1984
Let X be a topological space and let A ⊂ X. The character of A in X is the minimal cardinal of a base for the neighborhoods of A in X. Previous studies have shown that the character of certain subsets of X (or of X2) is related to compactness conditions on X. For example, in [12], Ginsburg proved that if the diagonalof a space X has countable character
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Forcing closed unbounded sets

Journal of Symbolic Logic, 1983
AbstractWe discuss the problem of finding forcing posets which introduce closed unbounded subsets to a given stationary set.
Uri Abraham, Saharon Shelah
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Closed and convex fuzzy sets

Fuzzy Sets and Systems, 2000
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