Replacing elements of multilevel cell arrays
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Hello, I have an multilevel cell arrays of meancalc. For example: To reach any of them, I have to write meancalc{1,1}{:,:}, meancalc{1,2}{:,:},meancalc{1,3}{:,:}. I want to reach the Inf values and change them with epsilon. But I couldn't reach them out with meancalc(meancalc{:,:}==Inf) = eps; Thanks in advance.
3 个评论
Guillaume
2018-4-10
编辑:Guillaume
2018-4-10
Well, you of course do whatever you want, but replacing an easily spotted erroneous value (maybe?) by an arbitrary constant value does not sound logical to me. Why eps(1) instead of exp(1) or sqrt(2) or eps(1e-10) or any other random arbitrary value that has no more significance than eps(1) to your algorithm?
采纳的回答
Guillaume
2018-4-10
Assuming that all meancalc{t,u}{v,w} contain matrices, you'll have to use a double for loop:
for outer = 1:numel(meancalc)
for inner = 1:numel(meancalc{outer})
innermat = meancalc{outer}{inner};
innermat(isinf(innermat)) = eps(1);
meancalc{outer}{inner} = innermat;
end
end
Note: acellarray{:} will return a comma separated list, so your meancalc{:,:}==Inf would never work.
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Birdman
2018-4-10
编辑:Birdman
2018-4-10
Usage of cellfun might help:
idx=cellfun(@(x) isinf(x),meancalc)
This will output logical array. Then,
meancalc(idx)={234};%Inf's are replaced with a random value, change this with eps
8 个评论
Birdman
2018-4-10
编辑:Birdman
2018-4-10
Let me share the code that I worked so that we can clear the confusion:
%demo data
A(:,:,1)=[1 2;3 Inf];
A(:,:,2)=[Inf 2;5 6];
A(:,:,3)=[3 Inf;Inf 3];
meancalc=num2cell(A);
% what I understood by multilevel cell was each element was contained as a cell
meancalc=num2cell(meancalc)
%this found the indexes of Inf's
idx=cellfun(@(x) isinf(x{:}),meancalc)
Guillaume
2018-4-10
编辑:Guillaume
2018-4-10
I don't think that's what Sukry has (and a cell array where each element is a scalar would be a big waste of memory). A representative example would be
A{1} = {[1 2; 3 Inf], [1 2 3]; [Inf; -1; NaN], [3 Inf; Inf 3]}
A{2} = {[], [Inf 2; 5 6], magic(3)}
That is you have matrices inside cell arrays themselves inside a cell array. This would be consistent with the notation A{i}{j}
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