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- Cartan–Brauer–Hua_theorem abstract "In abstract algebra, the Cartan–Brauer–Hua theorem (named after Richard Brauer, Élie Cartan, and Hua Luogeng) is a theorem pertaining to division rings. It says that given two division rings K ⊆ D such that xKx−1 is contained in K for every x not equal to 0 in D, either K is contained in the center of D, or K = D. In other words, if the unit group of K is a normal subgroup of the unit group of D, then either K = D or K is central (Lam 2001, p. 211).".
- Cartan–Brauer–Hua_theorem wikiPageID "21911246".
- Cartan–Brauer–Hua_theorem wikiPageRevisionID "596867412".
- Cartan–Brauer–Hua_theorem subject Category:Ring_theory.
- Cartan–Brauer–Hua_theorem subject Category:Theorems_in_algebra.
- Cartan–Brauer–Hua_theorem comment "In abstract algebra, the Cartan–Brauer–Hua theorem (named after Richard Brauer, Élie Cartan, and Hua Luogeng) is a theorem pertaining to division rings. It says that given two division rings K ⊆ D such that xKx−1 is contained in K for every x not equal to 0 in D, either K is contained in the center of D, or K = D. In other words, if the unit group of K is a normal subgroup of the unit group of D, then either K = D or K is central (Lam 2001, p. 211).".
- Cartan–Brauer–Hua_theorem label "Cartan–Brauer–Hua theorem".
- Cartan–Brauer–Hua_theorem sameAs Cartan%E2%80%93Brauer%E2%80%93Hua_theorem.
- Cartan–Brauer–Hua_theorem sameAs Q5047046.
- Cartan–Brauer–Hua_theorem sameAs Q5047046.
- Cartan–Brauer–Hua_theorem wasDerivedFrom Cartan–Brauer–Hua_theorem?oldid=596867412.