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Page title matches

• Compact (topology)
  27 bytes (3 words) - 10:57, 25 May 2010
• Neighborhood (topology)
  #REDIRECT [[Neighbourhood (topology)]]
  38 bytes (3 words) - 04:58, 27 May 2009
• End (topology)
  In [[general topology]], an '''end''' of a [[topological space]] generalises the notion of "point
  1 KB (250 words) - 01:07, 19 February 2009
• Interior (topology)
  ...ed as the set of all points in ''A'' for which ''A'' is a [[neighbourhood (topology)|neighbourhood]]. * The complement of the [[closure (topology)|closure]] of a set in ''X'' is the interior of the complement of that set;
  1 KB (172 words) - 15:44, 7 February 2009
• Topology correction
  ...to procedures that correct inconsistencies in the [[topology (mathematics)|topology]] of a surface [[mesh]] that has been obtained from noisy imaging data.
  228 bytes (29 words) - 05:45, 8 September 2009
• Product topology
  In [[general topology]], the '''product topology''' is an assignment of open sets to the [[Cartesian product]] of a family o ...(that is, ''H'' is an element of ''U''). So a set is open in the product topology if is a union of products of open sets.
  2 KB (345 words) - 16:47, 6 February 2010
• Net (topology)
  ...quence]]. Convergence of a net may be used to completely characterise the topology. ...cite book | author=J.L. Kelley | authorlink=John L. Kelley | title=General topology | publisher=van Nostrand | year= 1955 | pages=62-83 }}
  1,002 bytes (167 words) - 17:12, 7 February 2009
• Cocountable topology/Bibliography
  ...| first=John L. | last=Kelley | authorlink=John L. Kelley | title=General topology | publisher=van Nostrand | year= 1955 | series=The University Series in Hig ...rthur Steen | coauthors= J. Arthur Seebach jr | title=[[Counterexamples in Topology]] | edition=2nd edition | year=1978 | publisher=[[Springer-Verlag]] | locat
  501 bytes (61 words) - 12:59, 6 January 2013
• Neighbourhood (topology)/Bibliography
  ...ic notion of topology, are treated in any textbook on general or point set topology. See [[Topology/Bibliography]] for recommandations.
  738 bytes (95 words) - 04:56, 2 June 2009
• Topology (mathematics)/Definition
  136 bytes (15 words) - 05:38, 5 February 2010
• Spherical topology/Definition
  ...n applications to describe [[surface (topology)|surfaces]] that have the [[topology of the sphere]], i.e., roughly spoken, they are closed, have two sides, no
  231 bytes (35 words) - 12:51, 8 February 2010
• Grothendieck topology/Approval
  12 bytes (1 word) - 04:48, 26 December 2007
• Quotient topology/Definition
  The finest topology on the image set that makes a surjective map from a topological space conti
  137 bytes (20 words) - 11:53, 31 December 2008
• Cocountable topology/Definition
  The topology on a space in which the open sets are those with countable complements, or
  138 bytes (22 words) - 17:28, 28 December 2008
• Network topology/Definition
  262 bytes (37 words) - 00:06, 15 January 2009
• Cofinite topology/Definition
  The topology on a space in which the open sets are those with finite complement, or the
  134 bytes (22 words) - 17:29, 28 December 2008
• Closure (topology)/Definition
  77 bytes (11 words) - 15:20, 6 January 2009
• Grothendieck topology/Definition
  138 bytes (23 words) - 08:20, 4 September 2009
• End (topology)/Definition
  137 bytes (21 words) - 01:09, 19 February 2009
• Net (topology)/Definition
  130 bytes (18 words) - 10:10, 4 September 2009

Page text matches

• Topological
  #REDIRECT [[Topology]]
  22 bytes (2 words) - 07:50, 22 January 2010
• Weil-étale cohomology
  ...d. Its construction bears the same relation to the [[Étale morphism|étale topology]] as the [[Weil group]] does to the [[Galois group]]. * Lichtenbaum, Stephen. (date) ''The Weil-Étale Topology'', (preprint?).
  809 bytes (109 words) - 12:00, 1 January 2008
• Closure (topology)/Related Articles
  {{r|Topology}} {{r|Interior (topology)}}
  288 bytes (41 words) - 15:20, 6 January 2009
• Noetherian space
  In [[topology]], a '''Noetherian space''' is a [[topological space]] satisfying the [[des ...et in a Noetherian space is again Noetherian with respect to the [[induced topology]].
  574 bytes (88 words) - 17:18, 7 February 2009
• Topology correction/Related Articles
  {{r|Topology (mathematics)}} {{r|Hole (topology)}}
  1 KB (181 words) - 06:14, 5 February 2010
• Compactness axioms/Bibliography
  ...cite book | author=J.L. Kelley | authorlink=John L. Kelley | title=General topology | publisher=van Nostrand | year= 1955 }} ...Arthur Steen | coauthors=J. Arthur Seebach jr | title=[[Counterexamples in Topology]] | year=1978 | publisher=[[Springer-Verlag]] | location=Berlin, New York }
  361 bytes (44 words) - 16:09, 2 November 2008
• Network Topology
  #REDIRECT [[Network topology]]
  30 bytes (3 words) - 02:42, 1 April 2007
• Closure (mathematics)
  #REDIRECT [[Closure (topology)]]
  32 bytes (3 words) - 15:20, 6 January 2009
• Neighborhood (topology)
  #REDIRECT [[Neighbourhood (topology)]]
  38 bytes (3 words) - 04:58, 27 May 2009
• Network topologies
  #REDIRECT [[Network topology]]
  30 bytes (3 words) - 00:16, 8 September 2008
• Closure mathematical
  #REDIRECT [[Closure (topology)]]
  32 bytes (3 words) - 08:34, 2 March 2024
• Grothendieck Topology
  #REDIRECT [[Grothendieck topology]]
  35 bytes (3 words) - 12:52, 4 December 2007
• Topological genus
  #REDIRECT [[Genus (topology)]]
  30 bytes (3 words) - 18:54, 27 February 2010
• Topological noise
  #REDIRECT [[Topology correction]]
  33 bytes (3 words) - 02:48, 9 September 2009
• Filter (mathematics)/Bibliography
  ...cite book | author=J.L. Kelley | authorlink=John L. Kelley | title=General topology | publisher=van Nostrand | year= 1955 }} ...rthur Steen | coauthors= J. Arthur Seebach jr | title=[[Counterexamples in Topology]] | year=1978 | publisher=[[Springer-Verlag]] | location=Berlin, New York |
  383 bytes (48 words) - 02:19, 28 November 2008
• Interior (disambiguation)
  {{r|Interior (topology)}}
  39 bytes (4 words) - 11:08, 31 May 2009
• Topology/External Links
  * [http://www.dmoz.org/Science/Math/Topology/ Open Directory - Topology]
  85 bytes (12 words) - 14:25, 29 December 2008
• Product topology
  In [[general topology]], the '''product topology''' is an assignment of open sets to the [[Cartesian product]] of a family o ...(that is, ''H'' is an element of ''U''). So a set is open in the product topology if is a union of products of open sets.
  2 KB (345 words) - 16:47, 6 February 2010
• Separable space
  #REDIRECT [[Countability axioms in topology]]
  45 bytes (5 words) - 17:49, 1 December 2008
• First countable space
  #REDIRECT [[Countability axioms in topology]]
  45 bytes (5 words) - 17:49, 1 December 2008