matrices multiplication , the description below
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% W,H values is for example .. They can be with any dimension but always the number of rows of H is equal to the number of columns of W and the matrices are not squared .
% when i=1 ... Alfa_1 is the multiplication between the first row of H and the first column of W and Alfa _2 is the sum of multiplying the other rows and columns except for the multiplication between the first row of H and the first column of W
% when i=2 ... Alfa_1 is the between the second row of H and the second column of W and Alfa _2 is the sum of multiplying the other rows and columns except for the multiplication between the second row of H and the second column of W.
And goes like this to the end of iterations, also (k) is equal to the number of rows of H and the number of columns of W
H=[1 2 2 1 ; 3 1 1 2;1 3 2 4]
W=[4 1 2 ;1 3 2 ;2 1 3;2 1 4]
for i=1:k
Alfa_1 = H(i,:)*W(:,i);
Alfa_2 = ........
end
3 Comments
Walter Roberson
on 27 Jun 2021
Rik
on 15 Dec 2021
matrices multiplication , the description below
% W,H values is for example .. They can be with any dimension but always the number of rows of H is equal to the number of columns of W and the matrices are not squared .
% when i=1 ... Alfa_1 is the multiplication between the first row of H and the first column of W and Alfa _2 is the sum of multiplying the other rows and columns except for the multiplication between the first row of H and the first column of W
% when i=2 ... Alfa_1 is the between the second row of H and the second column of W and Alfa _2 is the sum of multiplying the other rows and columns except for the multiplication between the second row of H and the second column of W.
And goes like this to the end of iterations, also (k) is equal to the number of rows of H and the number of columns of W
H=[1 2 2 1 ; 3 1 1 2;1 3 2 4]
W=[4 1 2 ;1 3 2 ;2 1 3;2 1 4]
for i=1:k
Alfa_1 = H(i,:)*W(:,i);
Alfa_2 = ........
end
Rena Berman
on 16 Dec 2021
(Answers Dev) Restored edit
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