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On some categorical-algebraic conditions in S-protomodular categories

机译:关于S-原模范畴中的某些分类代数条件

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In the context of protomodular categories, several additional conditions havebeen considered in order to obtain a closer group-like behavior. Among them arelocally algebraic cartesian closedness and algebraic coherence. The recentnotion of S-protomodular category, whose main examples are the category ofmonoids and, more generally, categories of monoids with operations andJo'{o}nsson-Tarski varieties, raises a similar question: how to get adescription of S-protomodular categories with a strong monoid-like behavior. Inthis paper we consider relative versions of the conditions mentioned above, inorder to exhibit the parallelism with the "absolute" protomodular context andto obtain a hierarchy among S-protomodular categories.
机译:在原模块类别的上下文中,已经考虑了几个其他条件,以便获得更接近的类组行为。其中包括局部代数笛卡尔封闭性和代数连贯性。 S-protomodular类别的最新概念(主要例子是monoids的类别,更一般地讲,是带有操作和Jo 'nson-Tarski变体的monooids的类别)提出了一个类似的问题:如何获得S-protomodular类别的归属具有强烈的类人猿行为。在本文中,我们考虑上述条件的相对版本,以便展现与“绝对”原始模块化上下文的并行性,并获得S-原始模块化类别之间的层次结构。

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