Blaschke [2] proved that every infinite sequence {[A.sub.n]g with [A.sub.n] [member of] K where K is an h-bounded and h-closed
subset of the hyperspace (CC ([R.sup.n]); h) contains a convergent subsequence [mathematical expression not reproducible] (i:e:, there exists a subsequence [mathematical expression not reproducible] [subset.bar] K and [A.sub.0] [member of] K such that [mathematical expression not reproducible].
When D [subset] E, a
subset X of E is said to be [GAMMA]-convex if [co.sub.[GAMMA]](X [intersection] D) [subset] X; in other words, X is [GAMMA]-convex relative to D' := X [intersection] D.
The rules 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).
Prices of meat; and milk, cheese and eggs
subsets rose by 0.15% and 0.08% respectively in February, 2016 compared with January 2016 prices.
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).
The closure (smallest closed set containing F) of a
subset F [subset or equal to] [X.sup.[omega]], C(F), is described as C(F) := {[xi] : pref ({[xi]}) [subset or equal to] pref (F)}.
(iii) [X.sup.*.sub.N] = Ncl([X.sup.*.sub.N]) [subset or equal to] Ncl(X) ([X.sup.*.sub.N] is a neutrosophic nano closed
subset of Ncl(X)),
Let C be a totally ordered
subset of [C.sub.[phi]].
Then, each pattern [w.sub.i] [member of] W, where 1 [less than or equal to] i [less than or equal to] [absolute value of (W)], is assigned to a certain label
subset [[lambda].sub.i] [subset or equal to] L in which L = {[l.sub.1], [l.sub.2], [l.sub.3], ..., [l.sub.[absolute value of (L)]]} and represents a finite set of labels.
A
subset [PHI] of the space M(X) is called tight if for every [epsilon] > 0 there exists a compact
subset [K.sub.[epsilon]] [subset] X such that [mu](X \ [K.sub.[epsilon]]) < [epsilon] for each [mu] [member of] [PHI] space X is a Prohorov space if any compact
subset of [M.sub.r](X) is tight.
(2) s(VM) = V{sm|m [member of] M} and (VM)s = V{ms|m [member of] M} for each
subset M of S and each s [member of] S.
