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E W H Lee
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A variety of algebras of a fixed type (e.g. groups, rings, Lie algebras, semigroups) that contains only finitely based subvarieties is called a Specht variety. MaximalIt is known, as early as the 1980s, that maximal Specht varieties of monoidssemigroups do not exist, but. But some maximal Specht varieties of monoids were recently discovered; this is quite surprising given how close semigroups do notand monoids are.

A variety of algebras of a fixed type (e.g. groups, rings, semigroups) that contains only finitely based subvarieties is called a Specht variety. Maximal Specht varieties of monoids exist, but maximal Specht varieties of semigroups do not.

A variety of algebras of a fixed type (e.g. groups, rings, Lie algebras, semigroups) that contains only finitely based subvarieties is called a Specht variety. It is known, as early as the 1980s, that maximal Specht varieties of semigroups do not exist. But some maximal Specht varieties of monoids were recently discovered; this is quite surprising given how close semigroups and monoids are.

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E W H Lee
  • 563
  • 1
  • 5
  • 13

A variety of algebras of a fixed type (e.g. groups, rings, semigroups) that contains only finitely based subvarieties is called a Specht variety. Maximal Specht varieties of monoids exist, but maximal Specht varieties of semigroups do not.

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