Group

A group is a fundamental algebraic Set equipped with a Binary Operation that combines any two elements to form a third, adhering to precise axioms. These rules — closure, associativity, identity, and invertibility — define its elegant structure.

See also

Linked from: Abelian Group, Algebraic Structure, Alkaline Earth, B3b, Band, Binary Operation, Blackball, Class, Cluster, Cohort, Collective, Commission, Communal Ritual, Community, Coset, Crowd, Cult, Cultural Norm, Cyclic Group, Disloyalty, Distinct, Evolution, Exclusion, Faction, Factions, Finite Group, Flocks, Group Cohesion, Human Societies, Identity Element, Inverse Element, Keiretsu, Lagranges Theorem, Leader, Leaders, Legacy, Meeting, Membership, Minority, Monoid, Neutral Element, Normal, Normal Subgroup, Octet, Organization, Organizations, Pack, Permutation Group, Power Structure, Quintet, Quotient Group, Religious Minority, Representative, Semigroup, Social, Social Gathering, Social Identity, Social Interaction, Social Norms, Social Organization, Social Power, Socialization, Society, Speaker, Squad, Subgroup, Symmetry Operations, Team, Third, Trio, Union, Universal Algebra

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