For every n, we evaluate the smallest k such that the congruence inclusion α(β∘nγ)⊆αβ∘kαγ holds in a variety of reducts of lattices introduced by K. Baker. We also study varieties with a near-unanimity term and discuss identities dealing with reflexive and admissible relations.

Lipparini, P. (2021). The distributivity spectrum of Baker’s variety. JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 110(1), 119-144 [10.1017/s1446788720000373].

The distributivity spectrum of Baker’s variety

Lipparini, P
2021-01-01

Abstract

For every n, we evaluate the smallest k such that the congruence inclusion α(β∘nγ)⊆αβ∘kαγ holds in a variety of reducts of lattices introduced by K. Baker. We also study varieties with a near-unanimity term and discuss identities dealing with reflexive and admissible relations.
2021
Pubblicato
Rilevanza internazionale
Articolo
Esperti anonimi
Settore MAT/02 - ALGEBRA
English
Baker’s variety; Jónsson distributivity spectrum; congruence identity; relation identity; congruence distributive variety; edge term
https://www.cambridge.org/core/journals/journal-of-the-australian-mathematical-society/article/abs/distributivity-spectrum-of-bakers-variety/6328A76A5E2793361C1E794904E8EB32
Lipparini, P. (2021). The distributivity spectrum of Baker’s variety. JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 110(1), 119-144 [10.1017/s1446788720000373].
Lipparini, P
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2108/260967
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