countability axioms

countability axioms的基本解释

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可数性公理

与countability axioms相关的网络例句 [注：此内容来源于网络，仅供参考]

The author uses I-fuzzy quasi-coincident neighborhood system to introduce the concepts of I-fuzzy first countability and I-fuzzy second countability, and proves the degree to second countability in each of I-fuzzy topological space must be less than that to first countability, and gives the equivalent characterations about the continuity of function by convergence of sequences in first countable I-fuzzy topological spaces.

作者利用方进明在[4]中提出的I-fuzzy重域系引入了I-fuzzy拓扑空间的第一可数性和第二可数性的概念，证明了一个I-fuzzy拓扑空间空间是第二可数的I-fuzzy拓扑空间的程度一定小于它是第一可数的I-fuzzy拓扑空间的程度，并且在第一可数的I-fuzzy拓扑空间中对映射的连续性进行了等价刻画。

Under the instruction of the schur axioms, many reasoning concerning schur axiomses produced then, and became a theories system of the schur axioms of integrity, coming up the certificate that the schur axioms and many of its reasonings expanded the likeness of the matrix and the characteristic of the matrix to be worth.

在 定理的指导下，许多关于定理的推论便产生了，并且形成了一个完整的定理理论体系，把定理和它的许多推论推广到了酉矩阵的相似和矩阵的特征值的证明上来。

The third section is the research about I-fuzzy first countability and I-fuzzy second countability in I-fuzzy topological spaces.

第三部分是关于I-fuzzy拓扑空间中I-fuzzy第一可数性和I-fuzzy第二可数性的研究。

与countability axioms相关的网络解释 [注：此内容来源于网络，仅供参考]

countability axioms：可数性公理

countability 可数性 | countability axioms 可数性公理 | countable additivity 可列可加性

axioms of countability：可数[性]公理

可数[的]|countable, denumerable | 可数[性]公理|axioms of countability | 可数赋范空间|countably normed space