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1)  binary discernibility matrix
二进制可分辨矩阵
1.
Algorithm to compute core based on new binary discernibility matrix
基于新的二进制可分辨矩阵求核算法
2)  Binary discernible matrix
二进制可辨矩阵
1.
A more efficient algorithm for attribute reduction based on the binary discernible matrix;
基于二进制可辨矩阵的属性约简算法的改进
2.
A simpler method,based on binary discernible matrix and binary matrix which is created according to different objects belong to the same decision category,is put forward.
文中基于二进制可辨矩阵和为同一决策类的不同对象建立的二进制矩阵,提出一种简化的属性值分类方法,该方法能实现决策表属性值快速分类。
3.
Then we give a heuristic attribute reduction algorithm based on binary discernible matrix.
最后,给出一种基于二进制可辨矩阵的属性约简启发式算法。
3)  Binary discernibility matrix
二进制可辨矩阵
1.
Reduction approach to detected data of liver function based on binary discernibility matrix;
基于二进制可辨矩阵的肝功能检测数据约简方法
2.
Algorithm for decision rules reduction based on binary discernibility matrix;
基于二进制可辨矩阵的决策规则约简算法
3.
Feature selection combining new document frequency with binary discernibility matrix
结合新型文档频和二进制可辨矩阵的特征选择
4)  binary discernable matrix
二进制可辨矩阵
1.
Research of Attribute Reduction Based on Binary Discernable Matrix;
基于二进制可辨矩阵的属性约简研究
2.
In order to correct some problems of computing the core of a decision table,an improved binary discernable matrix definition based on distribution function for computing the core was put forward in this paper.
针对目前求核方法存在的问题,提出一种基于分布函数的用于计算核属性的改进的二进制可辨矩阵。
3.
This paper introduces calculation and application of knowledge granulation by using binary discernable matrix.
文中利用粗糙集理论中的二进制可辨矩阵讨论知识的粒度计算及其应用,得到了二进制可辨矩阵若干定理及推论,并提出计算知识的分辨度和属性重要度的新方法,利用这些理论和公式,可快速计算出知识的分辨度和属性重要度,相对正域和负域等,为以后的属性约简和规则提取打下基础。
5)  binary discernibility matrix
二进制分辨矩阵
1.
Algorithm for attribute reduction based on improved binary discernibility matrix;
基于改进的二进制分辨矩阵属性约简算法
6)  binary discernibility matrix
二进制可辨识矩阵
1.
First, with a counterexample we point out in this paper an error in reference [4] for calculating the core of a decision table in the context of rough set based on the binary discernibility matrix defined by R.
Felix等人提出的二进制可辨识矩阵来求决策表的相对核的方法是错误的 ,然后给出一个新的二进制可辨识矩阵的定义和求核方法 ,并从理论上证明了方法的正确性 。
补充资料:二进制
一种记数法,采用0和1两个数码,逢二进位。如十进制的2,5在二进制中分别记为10,101。二进制广泛应用在电子计算机的计算中。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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