论文标题
在无界分配晶格上背负
Piggybacking over unbounded distributive lattices
论文作者
论文摘要
本文填补了关于自然二元理论文献的空白。它涉及基于分布晶格的代数类别的双重表示，其中不假定晶格还原具有界限。理论的发展与详尽的有界案例相似的理论最初是由需求驱动的。这与对Sugihara代数和Sugihara Monoids的重大研究有关。本文中的定理以系统的方式适用于一系列示例：Sugihara类型的各种；其他类别的代数先前处理过的临时；并根据需要进行更多课程。
This paper fills a gap in the literature on natural duality theory. It concerns dual representations of categories of distributive-lattice-based algebras in which the lattice reducts are not assumed to have bounds. The development of theory to parallel what is known for the exhaustively-studied bounded case was initially driven by need. This arose in connection with a major investigation of Sugihara algebras and Sugihara monoids. The theorems in this paper apply in a systematic way to a range of examples:varieties of Sugihara type; other classes of algebras previously treated ad hoc; and further classes as required.
