我有一系列元素E = [1 2 3 4 5 10]
和一对元素矩阵A
A=[ 1 2;
2 3;
3 1;
4 1;
4 3;
5 1]
您可以将此矩阵读作
1 is similar (with a certain probability) to 2
2 is similar (with a certain probability) to 3
3 is similar (with a certain probability) to 1 etc...
我想知道给定矩阵A的数组E中有多少个不同的元素组 在这种情况下,我有
1 group = 1 2 3
2 group = 1 3 4
3 group = 1 5
4 group = 10
所以E
中有4
个不同的元素组
注:
if 1 is similar to 2 (first row)
and if 5 is similar to 1 (sixth row)
5 is not similar to 2!!! (if it is not written anywhere)
所以1 2 5不属于同一组
另一方面
1 is similar to 2 (first row),
2 is similar to 3 (second row)
and 3 is similar to 1 (third row)
所以1 2 3属于同一组