Independence of axiom system of basic algebras
Soft Computing - A Fusion of Foundations, Methodologies and Applications
Are basic algebras residuated structures?
Soft Computing - A Fusion of Foundations, Methodologies and Applications
Information Sciences: an International Journal
Generalized continuous and left-continuous t-norms arising from algebraic semantics for fuzzy logics
Information Sciences: an International Journal
The pasting constructions of lattice ordered effect algebras
Information Sciences: an International Journal
On filter theory of residuated lattices
Information Sciences: an International Journal
Pseudo-BCK algebras as partial algebras
Information Sciences: an International Journal
States on finite monoidal t-norm based algebras
Information Sciences: an International Journal
A non-associative generalization of Hájek's BL-algebras
Fuzzy Sets and Systems
The standard completeness of interval-valued monoidal t-norm based logic
Information Sciences: an International Journal
Observables on quantum structures
Information Sciences: an International Journal
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Basic algebras (or lattices with section antitone involutions) turned out to be appropriate structures when axiomatizing both many-valued and quantum logics, see e.g. [11]. The aim of the present paper is to describe the variety of basic algebras generated by MV-chains and horizontal sums of three-element chain basic algebras.