The left P'-invariant closed subsets
of G/P are described in the following Hasse diagram.
Let X, Y be real Banach spaces and V be a nonempty closed subset
of X such that RV [subset or equal to] V.
Given a pretopological space (E, a), call the closure of A, when it exists, the smallest closed subset
of (E, a) which contains A.
b) f(X) is a closed subset
of X and F(X x X) [subset or equal to] g(X).
2 Let W be a closed subset
of a smooth manifold M which has been decomposed into a finite union of locally closed subsets
Assume that T is a nonempty closed subset
of R and E is an equivalence relation on T.
A filter on X is said to be closed if it has a base consisting of closed subsets
0] are equal to the nonempty irreducible Zariski closed subset
T of [Mathematical Expression Omitted].
the direct image of a weak* closed subset
of K is weak* closed in [l.
Let F be a neutrosophic closed subset
0]) is nonempty, closed subset
of X, and for each open set U of X containing F([x.
r]) [intersection] m(X) is a closed subset