On idempotent algebras with \(p_ n({\mathfrak A})=2n\)

DOI10.1007/BF01230624zbMath0621.08002OpenAlexW2043541185MaRDI QIDQ1090353

Andrzej P. Kisielewicz

Publication date: 1986

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

Full work available at URL: https://doi.org/10.1007/bf01230624

zbMATH Keywords

idempotent algebraessentially n-ary polynomials

Mathematics Subject Classification ID

Operations and polynomials in algebraic structures, primal algebras (08A40)

Related Items (4)

Minimal extensions of minimal representable sequences ⋮ The minimal extension of the sequence \(<0,0,3>\) ⋮ Finite semigroups with few term operations ⋮ Small idempotent clones I

Cites Work

• A remark on diagonal algebras
• The \(p_ n-\)sequences of idempotent algebras are strictly increasing
• On the number of polynomials of an idempotent algebra. I
• On algebras with \(n\) distinct essentially \(n\)-ary operations
• Note on idempotent semigroups, II
• Diagonal algebras
• Number of algebraic operations in idempotent groupoids

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