If you put matrix B over (or under) the Result matrix, the relationship between rows in A, columns in B, and elements in Result would be even more directly visualized.
You could even show the intermediate products to be summed as a diagonal between matrices A and B as you step through them. Also with direct visual alignment.
> If you put matrix B over (or under) the Result matrix, the relationship between rows in A, columns in B, and elements in Result would be even more directly visualized.
This is the way I multiply matrices on paper - it's a lot easier to keep track of the current row and column that way.
If you put matrix B over (or under) the Result matrix, the relationship between rows in A, columns in B, and elements in Result would be even more directly visualized.
You could even show the intermediate products to be summed as a diagonal between matrices A and B as you step through them. Also with direct visual alignment.