How I equate the arrangement of elements two matrices???

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Immanuel Saragih
Immanuel Saragih el 24 de Jun. de 2018
Comentada: Walter Roberson el 24 de Jun. de 2018
I have two matrices with the same size 5x5, the element of the two matrices is 0 and 1 but arrange of the element is different, and now i want to equate the element of the two matrices, arrangement of elements in matrices B must same with arrangement of elements in matrices A , without eliminate the elements in matrices B
If you know the way please help me....
  2 comentarios
Walter Roberson
Walter Roberson el 24 de Jun. de 2018
What would the expected answer be?
At first I thought perhaps you were asking for the permutation matrix between the two, but we can see that B is not a permutation of A, because A has both rows and columns that are all 1's but B has no rows or columns that are all 1's.
Immanuel Saragih
Immanuel Saragih el 24 de Jun. de 2018
Yes, A and B is not related matrix, it is different, i just want the position of 0 and 1 in matrix B same with matrix A eventhough not all element

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Respuestas (2)

Walter Roberson
Walter Roberson el 24 de Jun. de 2018
[R, C] = find(A == B);
  5 comentarios
Image Analyst
Image Analyst el 24 de Jun. de 2018
"i expected B same with A eventhough not all it's element....." I hope you can see that this makes no sense whatsoever. If it's the same, all elements match. If all elements don't match, it's not the same.
Immanuel Saragih
Immanuel Saragih el 24 de Jun. de 2018
So how if the number of each element 0 and 1 is same in A and B.... could you told me the way??

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Image Analyst
Image Analyst el 24 de Jun. de 2018
Why can't you simply do
B = A;
This will make the "arrangement of elements in matrices B must same with arrangement of elements in matrices A" just like you asked for.
  5 comentarios
Walter Roberson
Walter Roberson el 24 de Jun. de 2018
Editada: Walter Roberson el 24 de Jun. de 2018
More likely
B(A==1) = 1;
Walter Roberson
Walter Roberson el 24 de Jun. de 2018
The Crystal Ball Toolbox is saying, "Concentrate and ask again."

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