How to scale/normalize values in a matrix to be between -1 and 1
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I found the script that scale/normalize values in a matrix to be between 0 and 1
I = [ 1 2 3; 4 5 6]; % Some n x m matrix I that contains unscaled values.
scaledI = (I-min(I(:))) ./ (max(I(:)-min(I(:))));
min(scaledI(:)) % the min is 0
max(scaledI(:)) % the max 1
Was wondering if anyone could help me normalize values in matrix between -1 and +1 Thanks
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채택된 답변
José-Luis
2014년 9월 8일
편집: José-Luis
2014년 9월 8일
Once you have your result:
scaledl = scaledl.*2 - 1;
Or directly:
result = -1 + 2.*(data - min(data))./(max(data) - min(data));
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Robert Hus
2017년 4월 13일
편집: Robert Hus
2017년 4월 13일
if you have an unequal spread of your data between positive and negative numbers, than the above solution may revert the sign of your array mean. To honour the original spread of positive and negative values (e.g if your smallest negative number is -20 and your largest positive number is +40) you can use the following function. Using this function the -20 will become -0.5 and the +40 will be +1. The solution above has the -20 equates to -1 and +40 to +1.
function norm_value = normalised_diff( data )
% Normalise values of an array to be between -1 and 1
% original sign of the array values is maintained.
if abs(min(data)) > max(data)
max_range_value = abs(min(data));
min_range_value = min(data);
else
max_range_value = max(data);
min_range_value = -max(data);
end
norm_value = 2 .* data ./ (max_range_value - min_range_value);
end
추가 답변 (2개)
Steven Lord
2019년 8월 1일
If you're using release R2018a or later, use the normalize function. Specify 'range' as the method and the range to which you want the data normalized (in this case [-1, 1]) as the methodtype.
x = 5*rand(1, 10)
n = normalize(x, 'range', [-1 1])
[minValue, maxValue] = bounds(n) % Should return -1 and 1
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JAY R
2015년 5월 3일
편집: JAY R
2015년 5월 3일
function data = normalize(d)
% the data is normalized so that max is 1, and min is 0
data = (d -repmat(min(d,[],1),size(d,1),1))*spdiags(1./(max(d,[],1)-min(d,[],1))’,0,size(d,2),size(d,2));
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Steven Lord
2023년 6월 1일
Suppose I told you that I had a normalized data set. Here it is.
x = [0 1];
What was the un-normalized data that was used to generate x? Any of these sets could have resulted in this normalized data.
y1 = [0 1];
y2 = [-1 1];
y3 = [42 1e6];
normalize(y1, 'range', [0 1])
normalize(y2, 'range', [0 1])
normalize(y3, 'range', [0 1])
So what additional information do you have that would let you "denormalize" x to generate a specific one of y1, y2, or y3?
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