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A Topological Duality for k × j -rough Heyting Algebras

机译:K×J-ROUGH Heyting代数的拓扑二元性

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k-rough Heyting algebras were introduced by Eric San Juan as an algebraic formalism for reasoning on finite increasing sequences over Boolean algebras in general and on generalizations of rough set concepts in particular. In this paper, k x j-rough Heyting algebras are defined and investigated. These algebras constitute an extension of Heyting algebras and in j = 2 case they coincide with k-rough Heyting algebras. The aim of this paper is to give a topological study for these new class of algebras.
机译:Eric San Juan作为代数形式主义推理K-粗糙的嘿,尤其是粗糙集概念的有限增加序列的代数形式主义。在本文中,定义和研究了K X粗良好的代数。这些代数构成了Heyting代数的延伸,在J = 2例中,它们与K粗糙的Heyting代数一致。本文的目的是为这些新的代数提供拓扑研究。

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