1) closed nowhere dense
闭无处稠
1.
By applying the corresponding relation of the monotonic nets of the continuous function space C(X) on a compact Hausdorff space X and the closed nowhere dense subsets of X, it was obtained in this note a characterization of normal measures.
利用紧Ｈａｕｓｄｏｒｆ空间Ｘ中闭无处稠子集与连续函数空间Ｃ（Ｘ）中单调网之间的对应关系，得到正规测度的一个特征：定理设Ｘ是紧Ｈａｕｓｄｏｒｆ空间，则０≤μ∈Ｍ（Ｘ）是正规的当且仅当对Ｘ中的每一闭无处稠子集Ｇ，有μ（Ｇ）＝０
2) nowhere dense
无处稠密
1.
The authors have,on the basis of interpretation of equivalent property study on nowhere dense set,made a complementary study to it and put forward two new conclusions of nowhere dense equivalent property,which establish an equivalent property relation between nowhere dense set and dense set.
对已有的无处稠密等价性质进行阐述和补充性研究,得出与无处稠密等价的两个新的结论,使无处稠密集与稠密集之间建立起了等价关系。
3) nowhere dense
无处稠密的
4) S-set of Second programme
S-无处稠密集
5) nowhere dense set
无处稠密点集
6) nowhere dense subset
无处稠密子集
补充资料：无处
1.无所处。谓没有处置的理由。 2.犹无为，无常。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条