H-closed space - definitie. Wat is H-closed space
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Wat (wie) is H-closed space - definitie


H-closed space         
In mathematics, a Hausdorff space is said to be H-closed, or Hausdorff closed, or absolutely closed if it is closed in every Hausdorff space containing it as a subspace. This property is a generalization of compactness, since a compact subset of a Hausdorff space is closed.
Closed city         
  • An aerial view of [[Baikonur]], [[Kazakhstan]]
  • Zheleznogorsk]], in [[Krasnoyarsk Krai]], Russia
  • Zvyozdny]], Russia
  • A signboard for the Frontier Closed Area in Hong Kong
  • Map indicating federal subjects containing closed cities used for nuclear research and development
  • Washington]], US
  • [[Sarov Monastery]] in [[Sarov]], Russia (1904)
  • A view of [[Severomorsk]], [[Murmansk Oblast]], Russia, which is home to the [[Northern Fleet]].
  • A view of [[Seversk]], Russia
  • A street in [[Snezhinsk]], Russia
  • Snezhnogorsk]], Russia
SETTLEMENT WHERE SPECIFIC AUTHORIZATION IS REQUIRED TO VISIT
ZATO; Closed cities; Closed town; Closed administrative-territorial formation; Atomgrad; Atomgrads; Atomograd; Закрытые административно-территориальные образования; Zakrytye administrativno-territorial'nye obrazovaniya; Closed administrative-territorial formations; ЗАТО; List of closed cities; Russian closed city; Closed secret city
A closed city or closed town, not to be confused with a gated community, is a settlement where travel or residency restrictions are applied so that specific authorization is required to visit or remain overnight. Such places may be sensitive military establishments or secret research installations that require much more space or internal freedom than is available in a conventional military base.
Closed set         
SET WHOSE COMPLEMENT IS AN OPEN SET
Closed subset; Closed (topology); Closed sets; Closed (mathematics)
In geometry, topology, and related branches of mathematics, a closed set is a set whose complement is an open set. In a topological space, a closed set can be defined as a set which contains all its limit points.