How can I apply a non-built in function to an image for quantification?

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THIS ERROR APPEARS : Assignment has more non-singleton rhs dimensions than non-singleton subscripts Error in TP2_script (line 13) I(i,j)=quant;

Answers (2)

Walter Roberson
Walter Roberson on 23 Mar 2022
quant= [I(i,j)*(fmax-fmin)/q]/N-1;
  2 Comments
oumi k
oumi k on 23 Mar 2022
Thank you for your answer. Apparently I now have a new error with this line in the function
Error using Quant_gray --> if I(i,j)~= fmax; %I(i,j) not equal to fmax
Not enough input arguments.
Can you please advise?

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Image Analyst
Image Analyst on 23 Mar 2022
Try this. You might want to reexamine your formula though.
% I=imread('irm2.jpg');
grayImage=imread('cameraman.tif');
[rows, columns, numberOfColorChannels] = size(grayImage);
subplot(1, 2, 1);
imshow(grayImage);
title('Input Image')
impixelinfo
axis('on', 'image')
if numberOfColorChannels == 3
errordlg('Error: program only works for gray scale images, not color images');
return
end
N=16 %niveau de quantification change to 4,8,16...128
fmin=min(min(grayImage)) % for 2D matrix of data (vector utilisation)
fmax=max(max(grayImage))
q=(fmax-fmin)/N % pas de quantification
% Convert to floating point
grayImage = double(grayImage);
for row = 1 : rows
for col = 1 : columns
quant = Quant_gray(grayImage, N, q, fmax, fmin, row, col);
grayImage(row, col) = quant;
end
end
% Show resulting output image.
subplot(1, 2, 2);
imshow(grayImage, []);
title('Output Image')
impixelinfo
%===================================================================================================================
function [quant] = Quant_gray(I, N, q, fmax, fmin, row, col)
if I(row, col) ~= fmax %I(i,j) not equal to fmax
quant= [I(row, col) * (fmax-fmin)/q] / N - 1;
quant= floor(quant);
else
quant = N-1; % I(i,j)=fmax
end
end
  3 Comments
Image Analyst
Image Analyst on 24 Mar 2022
I suspect this
quant= [I(row, col) * (fmax-fmin)/q] / N - 1;
quant= floor(quant);
is always giving 0. Not sure what you're doing but you might try discretize().
oumi k
oumi k on 24 Mar 2022
Yes the problem is here. Thank you for your advice I will work on it.

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