Indexing with conditions for certain columns
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Yaser Khojah
il 22 Mar 2019
Commentato: Walter Roberson
il 25 Mar 2019
I have a huge matrix where I want to find the indexes that meet each column median only and the rest of the column median should not be included. A manual way to do it is written as below but I need an easier way since my matrix is huge. Thank you so much in advanced.
Matrix_All = rand(1000,3) * 100;
Median_All = median(Matrix_All);
idx_1 = find( Matrix_All(:,1) == Median_All(1) & Matrix_All(:,2) ~= Median_All(2) & Matrix_All(:,3) ~= Median_All(3));
idx_2 = find( Matrix_All(:,1) ~= Median_All(1) & Matrix_All(:,2) == Median_All(2) & Matrix_All(:,3) ~= Median_All(3));
idx_3 = find( Matrix_All(:,1) ~= Median_All(1) & Matrix_All(:,2) ~= Median_All(2) & Matrix_All(:,3) == Median_All(3));
Mat_1 = Matrix_All(idx_1,:);
Mat_2 = Matrix_All(idx_2,:);
Mat_3 = Matrix_All(idx_3,:);
7 Commenti
Guillaume
il 22 Mar 2019
There are no limitation based on the number of columns to doing what you want... whatever that is...
You haven't answered Walter's questions, so we're in the dark about what exactly you're trying to do:
- what if the median is not found anywhere? e.g. median([1 2 3 4]) is 2.5.
- what if the median is found multiple time? e,.g median([1 1 2 2 3 3]) is 2
Perhaps, you should explain what the purpose of all this is. Maybe it's not the median that you actually need.
Note that find was completely unnecessary in your code so far.
idx = Matrix_All(:,1) == Median_All(1) & Matrix_All(:,2) ~= Median_All(2) & Matrix_All(:,3) ~= Median_All(3)
Mat_1 = Matrix_All(idx_1,:);
would have produced the same result (or error).
Risposta accettata
Walter Roberson
il 22 Mar 2019
matches_median = bsxfun(@eq, MaT_All, Median_All);
matches_one = find(sum(matches_median,2) == 1);
matches_which = 1 + sum( cumprod(~matches_median(matches_one,:), 2), 2 );
Mat = cell(8,1);
for G = 1 : 8
Mat{G} = MaT_All(matches_one(matches_which==G),:);
end
2 Commenti
Walter Roberson
il 25 Mar 2019
The data you have provided us only has 10 columns, so looking at column 18 vs column 17 does not make any sense to us.
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