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强单调t
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  “强单调t2”译为未确定词的双语例句
     We proved that if a strongly monotonically T_2 space X is compact, then there is a function that assigns to each closed subset K and each n>n_0(n_0∈ω) a closed set δ(K,n) such that: (i)K=∩n≥n_0δ(K,n);
     证明了若拓扑空间X是强单调T2紧的,则对X中的任意闭集K和任意的n>n0(n0∈ω)存在一个闭集δ(K,n)满足:(i)K=∩n≥n0δ(K,n);
短句来源
     By comparing the monotonically T_2 space and strongly monotonically T_2 space,the nested T_2 space is inlroduced,it is proved that the regular m_2 space is equivalent to nested T_2 property,this is an improvement of Buck's result on m_2 space.
     通过对单调T2空间和强单调T2空间的比较和分析,引入了嵌套T2空间的定义,证明了正则m2空间等价于嵌套T2空间,从而改进了Buck关于m2空间的一个结果.
短句来源
     We prove if the space X has cushioned pair base, then X is a strong monotone T_2 space.
     证明了具有垫状对基的拓朴空间是强单调T2.
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  相似匹配句对
     2. powerful amalgamation:
     2融合:
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     (2) It抯 more comparative.
     (2)可比性
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     A Class of Strong Monotone T_2 Spaces
     一类单调T_2空间
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     2) Three kinds of lawn in the hilly area of the central Sichuan Basin ;
     m~(-2).
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     m-2.d-1 and doubled CO2 to combine.
     m~(-2).
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  strongly monotonically t_2
Some properties of strongly monotonically T2 spaces
      
This paper investigates Buck's question about which class of spaces is strongly monotonically T2, and if other properties are combined with strongly monotonically T2, which class of spaces could be got.
      
Based on having a cushioned pair-base space and compact strongly monotonically T2 space, some results (Theorems 1-3) are obtained.
      


We prove if the space X has cushioned pair base, then X is a strong monotone T_2 space.

证明了具有垫状对基的拓朴空间是强单调T2.

We proved that if a strongly monotonically T_2 space X is compact, then there is a function that assigns to each closed subset K and each n>n_0(n_0∈ω) a closed set δ(K,n) such that: (i)K=∩n≥n_0δ(K,n); (ii) for every n≥n_0,δ(K,n+1)δ(K,n);(iii) if KH, then for every n>n_0,δ(K,n)δ(H,n).

证明了若拓扑空间X是强单调T2紧的,则对X中的任意闭集K和任意的n>n0(n0∈ω)存在一个闭集δ(K,n)满足:(i)K=∩n≥n0δ(K,n);(ii)对任意n≥n0,δ(K,n+1) δ(K,n);(iii)如果K,H均是闭的且K H,则有δ(K,n) δ(H,n).

By comparing the monotonically T_2 space and strongly monotonically T_2 space,the nested T_2 space is inlroduced,it is proved that the regular m_2 space is equivalent to nested T_2 property,this is an improvement of Buck's result on m_2 space.

通过对单调T2空间和强单调T2空间的比较和分析,引入了嵌套T2空间的定义,证明了正则m2空间等价于嵌套T2空间,从而改进了Buck关于m2空间的一个结果.

 
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