Difference between revisions of "Template:Topology navbox"

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(Adding hausdorff property, adding local/global property list.)
m (Added path connectedness)
 
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|list1=[[Topological space|topological space]], [[open set]], [[neighbourhood]]
 
|list1=[[Topological space|topological space]], [[open set]], [[neighbourhood]]
 
|group2=[[Global properties of topological spaces]]
 
|group2=[[Global properties of topological spaces]]
|list2=[[Compactness]], [[Connectedness]], [[Hausdorff space|Hausdorff-ness]]
+
|list2=[[Compactness]], [[connected (topology)|Connectedness]] ([[Path connected (topology)|Path-Connectedness]]), [[Hausdorff space|Hausdorff-ness]]
 
|group3=[[Local properties of topological spaces]]
 
|group3=[[Local properties of topological spaces]]
 
|list3=<nowiki/>
 
|list3=<nowiki/>
 
|group4=Constructs
 
|group4=Constructs
|list4=[[Product topology|product]] (see also [[box topology|box]], [[difference between product and box topologies|difference between]]), [[subspace topology|subspace]] ({{AKA}}: ''induced''), [[quotient topology|quotient]]
+
|list4=[[Product topology|product]] (see also [[box topology|box]], [[difference between product and box topologies|difference between]]), [[subspace topology|subspace]] ({{AKA}}: ''induced''), [[quotient topology|quotient]], [[disjoint union topology|disjoint union]], [[adjunction topology|adjunction]], [[Cone (topology)|cone over a topological space]]
 
|group5=[[Subtypes of topological spaces]]
 
|group5=[[Subtypes of topological spaces]]
 
|list5=[[inner product space|inner product spaces]] {{M|\subset}} [[normed space|normed spaces]] {{M|\subset}} [[metric space|metric spaces]] {{M|\subset}} [[Topological space|topological spaces]]
 
|list5=[[inner product space|inner product spaces]] {{M|\subset}} [[normed space|normed spaces]] {{M|\subset}} [[metric space|metric spaces]] {{M|\subset}} [[Topological space|topological spaces]]

Latest revision as of 23:07, 22 February 2017


TODO: AKAs for quotient topology




TODO: Order topology




TODO: Complete versions




TODO: Sequences




TODO: Limits