Double redirects
This page lists pages that redirect to other redirect pages.
Each row contains links to the first and second redirect, as well as the target of the second redirect, which is usually the "real" target page to which the first redirect should point.
Crossed out entries have been solved.
Showing below up to 50 results in range #1 to #50.
- Z3 in SL(2,3) → 3-Sylow subgroup of special linear group:SL(2,3) → Z3 in SL(2,3)
- Abelian-forcing number → Abelian number → Abelianness-forcing number
- Strong Lagrange property → Algebra loop satisfying the strong Lagrange property → Loop satisfying the strong Lagrange property
- Algebra loop satisfying Lagrange's property → Algebra loop satisfying the weak Lagrange property → Loop satisfying the weak Lagrange property
- Weak Lagrange property → Algebra loop satisfying the weak Lagrange property → Loop satisfying the weak Lagrange property
- Locally free abelian group → Aperiodic abelian group → Torsion-free abelian group
- Abelian aperiodic group → Aperiodic abelian group → Torsion-free abelian group
- Abelian torsion-free group → Aperiodic abelian group → Torsion-free abelian group
- Associative quasigroup implies group → Associative quasigroup equals group → Nonempty associative quasigroup equals group
- Automorphism groups → Automorphism group → Automorphism group of a group
- Automorphism group of cyclic group of prime order → Automorphism group of Zp for p prime is Z(p-1) → Automorphism group of Zp for p prime is isomorphic to Z(p-1)
- Baer correspondence between U(3,p) and u(3,p) → Baer correspondence between u(3,p) and U(3,p) → Baer correspondence between NT(3,p) and UT(3,p)
- Book:AlperinBell → Booktemp:AlperinBell → Book:AlperinBell
- Book:DummitFoote → Booktemp:DummitFoote → Book:DummitFoote
- Book:FGTAsch → Booktemp:FGTAsch → Book:FGTAsch
- Book:Gorenstein → Booktemp:Gorenstein → Book:Gorenstein
- Book:Herstein → Booktemp:Herstein → Book:Herstein
- Book:Hungerford → Booktemp:Hungerford → Book:Hungerford
- Book:Lang → Booktemp:Lang → Book:Lang
- Book:MSYComb → Booktemp:MSYComb → Book:MSYComb
- Book:Munkres → Booktemp:Munkres → Book:Munkres
- Book:RobinsonAA → Booktemp:RobinsonAA → Book:RobinsonAA
- Book:RobinsonGT → Booktemp:RobinsonGT → Book:RobinsonGT
- Book:Schmidt → Booktemp:Schmidt → Book:Schmidt
- K-loop → Bruck loop → Left Bruck loop
- Transfer theorem → Burnside's transfer theorem → Burnside's normal p-complement theorem
- Center not is local divisibility-invariant → Center not is divisibility-invariant → Center not is divisibility-closed
- Center is not fully characteristic → Center not is fully characteristic → Center not is fully invariant
- Center of uniquely 2-divisible Lie ring is uniquely 2-divisible → Center of uniquely p-divisible Lie ring is uniquely p-divisible → Center is local powering-invariant in Lie ring
- Center of uniquely 2-divisible group is uniquely 2-divisible → Center of uniquely p-divisible group is uniquely p-divisible → Center is local powering-invariant
- Centraliser of commutator subgroup → Centralizer of commutator subgroup → Centralizer of derived subgroup
- Centraliser of derived subgroup → Centralizer of commutator subgroup → Centralizer of derived subgroup
- Centralizer of commutator subgroup has class two → Centralizer of commutator subgroup has class at most two → Centralizer of derived subgroup has class at most two
- Self-bicentralizer subgroup → Centralizer subgroup → C-closed subgroup
- Self-bicommutant subgroup → Centralizer subgroup → C-closed subgroup
- Characteristic not implies fully characteristic in finite Abelian group → Characteristic not implies fully characteristic in finite abelian group → Characteristic not implies fully invariant in finite abelian group
- Characteristic not implies fully characteristic in finitely generated Abelian group → Characteristic not implies fully characteristic in finitely generated abelian group → Characteristic not implies fully invariant in finitely generated abelian group
- Characteristic not implies normal for algebra loops → Characteristic not implies normal in algebra loops → Characteristic not implies normal in loops
- Simple and non-Abelian implies automorphism group is complete → Characteristically simple and non-Abelian implies automorphism group is complete → Characteristically simple and non-abelian implies automorphism group is complete
- Groups of order n are abelian if and only if n is cube free and no prime power dividing n is congruent to 1 mod a prime dividing n → Classification of abelian numbers → Classification of abelianness-forcing numbers
- Groups of order n are all abelian if and only if n is cube free and no prime power dividing n is congruent to 1 mod a prime dividing n → Classification of abelian numbers → Classification of abelianness-forcing numbers
- All groups of order n are abelian if and only if n is cube free and no prime power dividing n is congruent to 1 mod a prime dividing n → Classification of abelian numbers → Classification of abelianness-forcing numbers
- Classification of finite groups in which every proper subgroup is Abelian → Classification of finite non-Abelian groups in which every proper subgroup is Abelian → Classification of finite non-abelian groups in which every proper subgroup is abelian
- Order 20 classification → Classification of groups of order 20 → Classification of groups of order four times a prime congruent to 1 modulo 4
- Cyclic normal subgroup is contained in centralizer of commutator subgroup → Commutator subgroup centralizes cyclic normal subgroup → Derived subgroup centralizes cyclic normal subgroup
- Commutator subgroup is not purely definable → Commutator subgroup not is purely definable → Derived subgroup not is purely definable
- Permutable complement to normal subgroup is isomorphic to quotient → Complement to normal subgroup is isomorphic to quotient → Complement to normal subgroup is isomorphic to quotient group
- Congruence condition on number of subloops of given prime power order in nilpotent Moufang loop → Congruence condition on number of subloops of given prime power order in nilpotent loop → Congruence condition on number of subloops of given prime power order in nilpotent loop of prime power order
- Cube map is endomorphism implies class four for 3-group → Cube map is endomorphism implies class four for 2-divisible group → Cube map is endomorphism implies class three
- 3-abelian implies class four for 2-divisible group → Cube map is endomorphism implies class four for 2-divisible group → Cube map is endomorphism implies class three