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- Hausdorff_completion abstract "In algebra, the Hausdorff completion of a group G with filtration is the inverse limit of the discrete group . A basic example is a profinite completion. The image of the canonical map is a Hausdorff topological group and its kernel is the intersection of all i.e., the closure of the identity element. The canonical homomorphism is an isomorphism.The concept is named after Felix Hausdorff.".
- Hausdorff_completion wikiPageID "35953535".
- Hausdorff_completion wikiPageRevisionID "532071372".
- Hausdorff_completion hasPhotoCollection Hausdorff_completion.
- Hausdorff_completion subject Category:Commutative_algebra.
- Hausdorff_completion comment "In algebra, the Hausdorff completion of a group G with filtration is the inverse limit of the discrete group . A basic example is a profinite completion. The image of the canonical map is a Hausdorff topological group and its kernel is the intersection of all i.e., the closure of the identity element. The canonical homomorphism is an isomorphism.The concept is named after Felix Hausdorff.".
- Hausdorff_completion label "Hausdorff completion".
- Hausdorff_completion sameAs m.0jwr5w0.
- Hausdorff_completion sameAs Q5682818.
- Hausdorff_completion sameAs Q5682818.
- Hausdorff_completion wasDerivedFrom Hausdorff_completion?oldid=532071372.
- Hausdorff_completion isPrimaryTopicOf Hausdorff_completion.