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Quasi Right Factorization Structures as Presheaves

机译:拟权因子分解结构

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摘要

In this article the notion of quasi right factorization structure in a category Xcal{X} is given. The main result is a one to one correspondence between certain classes of quasi right factorization structures and 2-reflective subobjects of a predefined object in Lax(PrOrdXop) bf{it{L}}it{ax}({it{PrOrd}}^{bf{cal{X}}^{op}}). Also a characterization of quasi right factorization structures in terms of images is given. As an application, the closure operators are discussed and it is shown that quasi closed members of certain collections are quasi right factorization structures. Finally several examples are furnished.
机译:在本文中,给出了类别Xcal {X}中的拟右因子分解结构的概念。主要结果是某些类的准右因分解结构与Lax(PrOrd X op )bf {it中预定义对象的2反射子对象之间的一对一对应关系{L}} it {ax}({it {PrOrd}} ^ {bf {cal {X}} ^ {op}})。还给出了关于图像的准右因子分解结构的表征。作为一个应用,讨论了闭包运算符,并且证明了某些集合的准闭包成员是准右因子分解结构。最后提供了几个示例。

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