Saturated family
http://dbpedia.org/resource/Saturated_family
In mathematics, specifically in functional analysis, a family of subsets a topological vector space (TVS) is said to be saturated if contains a non-empty subset of and if for every the following conditions all hold: 1.
* contains every subset of ; 2.
* the union of any finite collection of elements of is an element of ; 3.
* for every scalar contains ; 4.
* the closed convex balanced hull of belongs to
rdf:langString
rdf:langString
Saturated family
xsd:integer
64038584
xsd:integer
1108338343
rdf:langString
In mathematics, specifically in functional analysis, a family of subsets a topological vector space (TVS) is said to be saturated if contains a non-empty subset of and if for every the following conditions all hold: 1.
* contains every subset of ; 2.
* the union of any finite collection of elements of is an element of ; 3.
* for every scalar contains ; 4.
* the closed convex balanced hull of belongs to
xsd:nonNegativeInteger
2611