Corollary of Leibniz rule for Lie bracket
type: Ontology
creation date: 2026-08-08T13:06:13+00:00
imports: http://semantic-mediawiki.org/swivt/1.0

Corollary of Leibniz rule for Lie bracket
type: Subject
page: https://diffgeom.subwiki.org/wiki/Corollary_of_Leibniz_rule_for_Lie_bracket
wiki namespace: 0
wiki page content language: en
wiki page modification date: 2009-07-24T18:42:46Z
modification date#aux: 2455037.2796991
wiki page sort key: Corollary of Leibniz rule for Lie bracket

Torsion is tensorial
type: Subject
page: https://diffgeom.subwiki.org/wiki/Torsion_is_tensorial
wiki namespace: 0
wiki page content language: en
uses: Corollary of Leibniz rule for Lie bracket
wiki page sort key: Torsion is tensorial

Levi-Civita connection exists and is unique
type: Subject
page: https://diffgeom.subwiki.org/wiki/Levi-2DCivita_connection_exists_and_is_unique
wiki namespace: 0
wiki page content language: en
uses: Corollary of Leibniz rule for Lie bracket
wiki page sort key: Levi-Civita connection exists and is unique

Curvature is tensorial
type: Subject
page: https://diffgeom.subwiki.org/wiki/Curvature_is_tensorial
wiki namespace: 0
wiki page content language: en
uses: Corollary of Leibniz rule for Lie bracket
wiki page sort key: Curvature is tensorial

Uses
type: ObjectProperty
page: https://diffgeom.subwiki.org/wiki/Property-3AUses
wiki namespace: 132
wiki page content language: en
wiki page sort key: Uses