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- Character_variety abstract "In the mathematics of moduli theory, given an algebraic, reductive, Lie group and a finitely generated group , the -character variety of is a space of equivalence classes of group homomorphisms More precisely, acts on by conjugation and two homomorphisms are defined to be equivalent if and only if their orbit closures intersect. This is the weakest equivalence relation on the set of conjugation orbits that yields a Hausdorff space.".
- Character_variety wikiPageID "14688049".
- Character_variety wikiPageRevisionID "597400498".
- Character_variety hasPhotoCollection Character_variety.
- Character_variety subject Category:Group_actions.
- Character_variety subject Category:Moduli_theory.
- Character_variety type Abstraction100002137.
- Character_variety type Act100030358.
- Character_variety type Event100029378.
- Character_variety type GroupAction101080366.
- Character_variety type GroupActions.
- Character_variety type PsychologicalFeature100023100.
- Character_variety type YagoPermanentlyLocatedEntity.
- Character_variety comment "In the mathematics of moduli theory, given an algebraic, reductive, Lie group and a finitely generated group , the -character variety of is a space of equivalence classes of group homomorphisms More precisely, acts on by conjugation and two homomorphisms are defined to be equivalent if and only if their orbit closures intersect. This is the weakest equivalence relation on the set of conjugation orbits that yields a Hausdorff space.".
- Character_variety label "Character variety".
- Character_variety sameAs m.03gt435.
- Character_variety sameAs Q5073753.
- Character_variety sameAs Q5073753.
- Character_variety sameAs Character_variety.
- Character_variety wasDerivedFrom Character_variety?oldid=597400498.
- Character_variety isPrimaryTopicOf Character_variety.