An interval in the subgroup lattice of a finite group which is isomorphic to \(M_ 7\)

DOI10.1007/BF01194532zbMath0651.20027MaRDI QIDQ1106323

Walter Feit

Publication date: 1983

Published in: Algebra Universalis (Search for Journal in Brave)

zbMATH Keywords

intervalalternating grouplattice of subgroupslattice of length two

Mathematics Subject Classification ID

Series and lattices of subgroups (20D30) Representation theory of lattices (06B15) Subalgebras, congruence relations (08A30) Subgroups of symmetric groups (20B35)

Related Items (15)

Finite Substructure Lattices of Models of Peano Arithmetic ⋮ Intervals in subgroup lattices of finite groups ⋮ On Feit's examples of intervals in subgroup lattices ⋮ On representing finite lattices as intervals in subgroup lattices of finite groups ⋮ Congruence lattices of finite algebras and factorizations of groups ⋮ GENERATION OF SECOND MAXIMAL SUBGROUPS AND THE EXISTENCE OF SPECIAL PRIMES ⋮ On intermediate subfactors of Goodman-de la Harpe-Jones subfactors ⋮ On a problem about tensor products of subfactors ⋮ On imprimitive groups with small degree ⋮ On critical conditions of overgroups of weak second maximal subgroups ⋮ On representing some lattices as lattices of intermediate subfactors of finite index ⋮ Overgroups of second maximal subgroups ⋮ 2-minimal subgroups of monomial, linear and unitary groups ⋮ Unary polynomials in algebras. I ⋮ A property of finite algebras having \(M_ n's\) as congruence lattices

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