If I have a 4x1 Cell structure with that represents a=[A1 A2 A3 A4]
:
a=cell(4,1)
a{1}=[1 3 1 0]
a{2}=[3 3 3 3]
a{3}=[3 2 3 2]
a{4}=[3 3 3 2]
This may not be an elegant answer, but it is effective:
%The input cell array.
a = cell(4,1);
a{1} = [1 3 1 0];
a{2} = [3 3 3 3];
a{3} = [3 2 3 2];
a{4} = [3 3 3 2];
%The input priority array.
B = [1 1 1 2];
%The output cell array: preallocated for efficiency.
c = cell(size(a));
j = 1;
for i = 1:size(a,1)
%For each i
if(all(((cell2mat(a(i))==3)&(B==1))==(B==1)))
%"cell2mat" converts the cell arrays into easily comparable number arrays.
%"X==Y" for matrices of the same size, will give you a result matrix of the same size with 1 where the values are equal and 0 elsewhere.
%Thus, "cell2mat(a(i))==3" would compare the number matrices represented by "a{i}" with "3".
%"(cell2mat(a(i))==3)&(B==1)" would do a logical AND operation with "B==1", that is, "[1 1 1 0]".
%In short, since you want whereever "a{i}" is 3 when "B" is 1, we want those "a{i}" where the comparison stated above is the same as "B==1".
%If the result array is the same as "B=1", we get "[1 1 1 1]" as the result of the comparison "((cell2mat(a(i))==3)&(B==1))==(B==1)".
%The function "all" checks whether the input to it is completely non-zero: here if we get a "[1 1 1 1]" "all" will give us 1, else 0.
c{j} = a{i};
%Insert result array into "c" when condition is satisfied.
j = j + 1;
%Increment the index of "c".
end
end
c = c(1:j-1);
%Truncate unused rows of "c".
cell2mat(c)
%Displays the value of "c" as computed.