• The set of idempotents in a semigroup is a biordered set and every biordered set is the set of idempotents of some semigroup. A regular biordered set is...
    13 KB (1,186 words) - 00:29, 25 February 2025
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    pressed. Which is not idempotent, because each press adds further delay. Biordered set Closure operator Fixed point (mathematics) Idempotent of a code Idempotent...
    22 KB (2,939 words) - 09:59, 21 February 2025
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    have sometimes been considered by various authors. Absorbing element Biordered set Compact semigroup Empty semigroup Generalized inverse Identity element...
    37 KB (4,714 words) - 00:02, 25 February 2025
  • : 81  Semiautomaton Krohn–Rhodes theory Symmetric inverse semigroup Biordered set Special classes of semigroups Composition ring Dominique Perrin; Jean...
    8 KB (1,052 words) - 16:04, 11 December 2024
  • hold. eventually regular semigroup E-dense (aka E-inversive) semigroup Biordered set Special classes of semigroups Nambooripad order Generalized inverse...
    11 KB (1,381 words) - 15:30, 16 April 2025
  • various applications in theoretical computer science. Orthodox semigroup Biordered set Pseudogroup Partial symmetries Regular semigroup Semilattice Green's...
    28 KB (3,739 words) - 15:04, 23 March 2025
  • Thumbnail for K. S. S. Nambooripad
    of the set of idempotents in a regular semigroup. He called a set having this structure a biordered set. "The axioms defining a biordered set are quite...
    9 KB (890 words) - 07:49, 26 April 2024