集范畴
- 网络Set category;category of sets
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格上的CF集范畴
The investigation of CF set categories and CF group categories on lattice
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给出了连通代数Domain上相容紧元的等价刻画,证明了连通代数Domain范畴与偏序集范畴等价。
At the same time we give that some equivalent propositions on consistently compact elements of connected algebraic domain and prove that the category of connected algebraic domains is equivalent to the category of posets .
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建立了随机集的范畴RAN(Ω),并证明了RAN(Ω)是一个Topes。
Category RAN (Ω) of random sets is built and we prove that RAN (Ω) is a topes .
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模糊集的范畴与弱topos
The Category of Fuzzy Sets and Weak Topos
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第二部分研究的是合意集的范畴。
The second part is about category of Consensus Set .
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一类局部定向完备集及其范畴的性质
A Kind of Local Directed Complete Sets and Properties of the Categories
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直觉模糊集的范畴(续)
Category of the intuitionistic fuzzy sets ( continuation )
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直觉模糊集的范畴
Categories of the intuitionistic fuzzy sets
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与上下文无关文法相比较,我们讨论具有不同的约简规则集的范畴文法接受语言的能力。
Compared with context-free grammars , the capability of categorical grammars with different sets of reduction rules in accepting languages is discussed .
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它集哲学范畴、审美理想和伦理学目标于一体,从而构成其丰富的人学内涵。
It contains certain dialectical spirit and humanistic flavor and it combines the goals of philosophy , aesthetics and ethics , hence it has rich humanistic connotation .
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本文用ψ极小集和范畴论的方法讨论了完备格中ψ连续元的性质,给出了完备格范畴中自由ψ连续格存在性的构造性证明。
In this paper , we discuss the properties of ψ - continuous elements of complete lattices by the methods of - minimal sets and category , give the constructive proof for the existence of free continuous lattices in complete lattice category .
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有限集素分类范畴与其伴随群的Hall函子和内自然同构
Relation of the Prime Partition Categories of a Finite Set to Hall Functors and Inner Natural Isomorphisms of Their Companion Groups
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Z-连通集系统及其范畴特征
Z - Connected Set System and Its Category Character
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Z-连通集系统的一些范畴性质
Some Category Properties of Z-Connected Set System
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考察了相容连续偏序集的定向完备化的范畴意义,得到相容连续偏序集范畴以连续偏序集范畴作为满的反射子范畴。
With the directed completion , it is also showed that the category of continuous posets is a full reflective subcategory of consistently continuous posets .
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我们研究了复形拓扑空间的一类特殊的子集合,称为支撑有界可构集,它是普通模簇上可构集在导出范畴上的类比并且是导出不变的。
We focus on a particular class of subsets in the above topological space which is named support-bounded constructible subset as an analogue of constructible subsets in module variety and is invariant under derived equivalence .
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本文讨论了Z-连续偏序集的一系列性质,主要证明了Z-连续偏序集范畴对偶等价于完全分配格范畴的一个满子范畴。
In this paper , we mainly prove that the category Of z-continuous posets is dually equivalent to a full subcategory of the category of all completely distributive lattices . Some other new properties of z-continuous posets are also investigated .