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- Mackey_topology abstract "In functional analysis and related areas of mathematics, the Mackey topology, named after George Mackey, is the finest topology for a topological vector space which still preserves the continuous dual. In other words the Mackey topology does not make linear functions continuous which were discontinuous in the default topology. The Mackey topology is the opposite of the weak topology, which is the coarsest topology on a topological vector space which preserves the continuity of all linear functions in the continuous dual.The Mackey–Arens theorem states that all possible dual topologies are finer than the weak topology and coarser than the Mackey topology.".
- Mackey_topology wikiPageID "1790627".
- Mackey_topology wikiPageRevisionID "554261188".
- Mackey_topology author "A.I. Shtern".
- Mackey_topology hasPhotoCollection Mackey_topology.
- Mackey_topology id "M/m062080".
- Mackey_topology title "Mackey topology".
- Mackey_topology subject Category:Topological_vector_spaces.
- Mackey_topology type Abstraction100002137.
- Mackey_topology type Attribute100024264.
- Mackey_topology type Space100028651.
- Mackey_topology type TopologicalVectorSpaces.
- Mackey_topology comment "In functional analysis and related areas of mathematics, the Mackey topology, named after George Mackey, is the finest topology for a topological vector space which still preserves the continuous dual. In other words the Mackey topology does not make linear functions continuous which were discontinuous in the default topology.".
- Mackey_topology label "Mackey topology".
- Mackey_topology label "Satz von Mackey-Arens".
- Mackey_topology label "Topologia di Mackey".
- Mackey_topology sameAs Satz_von_Mackey-Arens.
- Mackey_topology sameAs Topologia_di_Mackey.
- Mackey_topology sameAs m.05x67h.
- Mackey_topology sameAs Q2226748.
- Mackey_topology sameAs Q2226748.
- Mackey_topology sameAs Mackey_topology.
- Mackey_topology wasDerivedFrom Mackey_topology?oldid=554261188.
- Mackey_topology isPrimaryTopicOf Mackey_topology.