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Categorical study for algebras of Fitting's lattice-valued logic and lattice-valued modal logic

机译:拟合格子值逻辑与晶格值模态逻辑代数的分类研究

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The paper explores categorical interconnections between lattice-valued relational systems and algebras of Fitting's lattice-valued modal logic. We define lattice-valued Boolean systems, and then we study adjointness and co-adjointness of functors defined on them. As a result, we get a duality for algebras of lattice-valued logic. Following this duality result, we establish a duality for algebras of lattice-valued modal logic.
机译:本文探讨了拟合晶格值模态逻辑的格子值关系系统和代数之间的分类互连。我们定义了格子价值的布尔系统,然后我们研究了对它们定义的函数的伴随和共同伴随。结果,我们为格子值逻辑的代数进行了二元性。在这种二元性结果之后,我们建立了晶格值模态逻辑的代数的二元性。

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