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Relating generalized concept lattices and concept lattices for non-commutative conjunctors

机译:将非交换性连词的广义概念格和概念格联系起来

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摘要

Generalized concept lattices have been recently proposed for dealing with uncertainty or incomplete information as a non-symmetric generalization of the theory of fuzzy formal concept analysis. On the other hand, concept lattices have been defined as well in the framework of fuzzy logics with non-commutative conjunctors. The contribution of this work is to prove that any concept lattice for non-commutative fuzzy logic can be interpreted inside the framework of generalized concept lattices; specifically, it is isomorphic to a sublattice of the cartesian product of two generalized concept lattices. (C) 2008 Elsevier Ltd. All rights reserved.
机译:最近,作为模糊形式概念分析理论的非对称概括,提出了广义概念格来处理不确定性或不完全信息。另一方面,在具有非交换性连词的模糊逻辑框架中,也定义了概念格。这项工作的目的是证明非交换模糊逻辑的任何概念格都可以在广义概念格的框架内解释。具体来说,它与两个广义概念格的笛卡尔积的亚格同构。 (C)2008 Elsevier Ltd.保留所有权利。

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