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Closure operators and their middle-interchange law

机译:封闭运营商及其中间交换法

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The paper presents a new definition of closure operator which encompasses the standard Dikranjan-Giuli notion, as well as the Bourn-Gran notion of normal closure operator. As is well known, any two closure operators C, D in a category may be composed in, within order, two different ways. For a subobject M→X one may consider D_x(C_xM) or D_(cx)(M)(M) as the value at M of a new closure operator D · C or D * C, respectively. The two binary operations are linked by a lax middle-interchange law. This paper explores situations in which the law holds strictly.
机译:本文提出了闭包运算符的新定义,其中包括标准的Dikranjan-Giuli概念以及普通闭包运算符的Bourn-Gran概念。众所周知,一个类别中的任何两个闭合运算符C,D可以按顺序以两种不同的方式组成。对于子对象M→X,可以将D_x(C_xM)或D_(cx)(M)(M)分别视为新的闭包运算符D·C或D * C的M值。这两个二进制运算通过松散的中间交换法则链接在一起。本文探讨了法律严格适用的情况。

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