In this paper, by considering the concepts of hypersemilattice and superlattice, we prove that any commutative and positive implicative hyper $K$-algebra, is a hypersemilattice. Moreover, we prove that any bounded commutative hyper $K$-algebra with some con
Rezazadeh, A., Radfar, A. (1999). Relation between hyper $K$-algebras with superlattices and hypersemilattices. Journal of Algebraic Hyperstructures and Logical Algebras, 1(4), 95-106. doi: 10.52547/HATEF.JAHLA.1.4.7
MLA
A. Rezazadeh; A. Radfar. "Relation between hyper $K$-algebras with superlattices and hypersemilattices". Journal of Algebraic Hyperstructures and Logical Algebras, 1, 4, 1999, 95-106. doi: 10.52547/HATEF.JAHLA.1.4.7
HARVARD
Rezazadeh, A., Radfar, A. (1999). 'Relation between hyper $K$-algebras with superlattices and hypersemilattices', Journal of Algebraic Hyperstructures and Logical Algebras, 1(4), pp. 95-106. doi: 10.52547/HATEF.JAHLA.1.4.7
VANCOUVER
Rezazadeh, A., Radfar, A. Relation between hyper $K$-algebras with superlattices and hypersemilattices. Journal of Algebraic Hyperstructures and Logical Algebras, 1999; 1(4): 95-106. doi: 10.52547/HATEF.JAHLA.1.4.7
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