Steinberg symbol: Difference between revisions

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In algebra, the '''Hausdorff completion''' <math>\widehat{G}</math> of a [[group (mathematics)|group]] ''G'' with [[filtration (mathematics)|filtration]] <math>G_n</math> is the [[inverse limit]] <math>\varprojlim G/G_n</math> of the [[discrete group]] <math>G/G_n</math>.  A basic example is a [[profinite group|profinite completion]].  The image of the canonical map <math>G \to \widehat{G}</math> is a [[Hausdorff space|Hausdorff]] [[topological group]] and its [[kernel (algebra)|kernel]] is the intersection of all <math>G_n</math>: i.e., the [[closure (topology)|closure]] of the identity element.  The canonical [[homomorphism]] <math>\operatorname{gr}(G) \to \operatorname{gr}(\widehat{G})</math> is an [[isomorphism]].


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The concept is named after [[Felix Hausdorff]].
 
== References ==
*[[Nicolas Bourbaki]], ''Commutative algebra''
 
 
 
[[Category:Commutative algebra]]
 
 
{{algebra-stub}}

Latest revision as of 05:50, 27 December 2013