# subset

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Related to subset: Proper subset
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• noun

## Words related to subset

### a set whose members are members of another set

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References in periodicals archive ?
ii) If A is a neutrosophic subset of a neutrosophic topological space (U,T), then SNint(Ncl(A)) = Ncl(Nint(Ncl(A))).
Levine (1963), defined a subset A of (X,[tau]) is semi-open if A [subset] Cl(Int(A)) and its complement is called semi-closed set.
In addition, the rules will provide a safe harbor that applies to dual-function software if a third-party subset cannot be identified, or to the remaining subset of dual-function computer software after the third-party subset has been identified (dual-function subset).
Let Q be a nonempty, closed, convex subset of a metrizable locally convex linear topological space E and let [x.
This concatenation product extends in an obvious way to subsets W [subset or equal to] [X.
A subset A of a poset (S, [less than or equal to]) is said to be a down-set if s [member of] A whenever s [less than or equal to] a for s [member of] S, a [member of] A.
Let (X, [tau], I) be an ideal space and let A be a subset of X.
A subset A of a space (X, [lambda]) is said to be gJ[lambda]-closed if [c.
It is easily shown that the semi-open subsets of Fare the open subsets of Y along with {0,1} and {0,2}.
DF2 For t, t' [member of] T and s [member of] S, f [not subset or equal to] [bar.
We want to determine whether there exists a subset of {[s.
P] B if B [subset or equal to] A + P; this defines a partial order on subsets of [R.
A subset A of a space (X, [tau]) is called semi-open [5] if A [subset] Cl(Int(A)).
9, CD25 expression was lower in CD+ than CD4+ subset, the latter included TEffs and Tregs.
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