Paracompact space - Revision history

DavidB4-bot: /* top */clean up & uniformity

2016-07-13T17:12:51Z

‎top: clean up & uniformity

NathanG: bold

2008-05-21T23:17:04Z

bold

Aschlafly: Reverted edits by Rinse repeat (Talk); changed back to last version by Jaques

2007-05-06T16:35:28Z

Reverted edits by Rinse repeat (Talk); changed back to last version by Jaques

Rinse repeat at 16:34, May 6, 2007

2007-05-06T16:34:32Z

Jaques at 16:54, April 1, 2007

2007-04-01T16:54:27Z

Pixologic at 18:53, March 15, 2007

2007-03-15T18:53:23Z

Pixologic at 18:51, March 15, 2007

2007-03-15T18:51:24Z

Pixologic at 18:51, March 15, 2007

2007-03-15T18:51:10Z

New page

A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open locally finite refinement.
[[Category:Mathematics]]

← Older revision		Revision as of 17:12, July 13, 2016
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	A '''paracompact space''' is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.		A '''paracompact space''' is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.

−	[[~~category~~: Topology]]	+	[[Category:Topology]]

← Older revision		Revision as of 23:17, May 21, 2008
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−	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.	+	A '''paracompact space''' is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.
		+
	[[category: Topology]]		[[category: Topology]]

← Older revision		Revision as of 16:35, May 6, 2007
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−	~~This article was blanked by icewedge for no reason~~.	+	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.
		+	[[category: Topology]]

← Older revision		Revision as of 16:34, May 6, 2007
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−	~~A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement~~. ~~Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.~~	+	This article was blanked by icewedge for no reason.
−	~~[[category: Topology]]~~	+

← Older revision		Revision as of 16:54, April 1, 2007
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	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.		A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.
−	[[~~Category~~:~~Mathematics~~]]	+	[[category: Topology]]

← Older revision		Revision as of 18:53, March 15, 2007
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−	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement.	+	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement. Example of paracompact space include [[metric space]], locally compact second-countable space, and regular Lindelöf space.
	[[Category:Mathematics]]		[[Category:Mathematics]]

← Older revision		Revision as of 18:51, March 15, 2007
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−	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open locally finite refinement.	+	A paracompact space is a Hausdorff [[topological space]] in which every [[open cover]] admits an open, locally finite refinement.
	[[Category:Mathematics]]		[[Category:Mathematics]]