Difference between revisions of "Interior"

Latest revision as of 20:08, April 15, 2007

The interior of a set A is the union of all open sets contained in A.

Revision as of 19:59, April 15, 2007 (view source) Smedricksman24 (talk \| contribs) ← Older edit		Latest revision as of 20:08, April 15, 2007 (view source) Jaques (talk \| contribs)
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−	~~{{stub}}~~The '''interior''' of a set ''A'' is the union of all [[open set]]s contained in ''A''.	+	The '''interior''' of a set ''A'' is the union of all [[open set]]s contained in ''A''.

	[[Category:Topology]]		[[Category:Topology]]