How to achieve zero mean and unit variance
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I have a matrix 50x3000. How do I achieve zero mean and unit variance
Also How would i normalize the same after applying zero mean and unit variance?
3 Kommentare
Image Analyst
am 13 Apr. 2014
You do it on the shifted version of X. Subtracting the mean merely shifts X without narrowing its distribution. So then you divide to narrow or widen the distribution (X) without shifting it (because it's already shifted).
Antworten (2)
Nils
am 27 Nov. 2015
You can use the zscore function to zero mean / unit variance any array of data.
For a given matrix A,
A = reshape(zscore(A(:)),size(A,1),size(A,2));
will return the matrix A where all elements now follow a zero mean / unit variance distribution.
It is important to linearize A as the input to zscore, then reshape the output, because zscore will operate differently if you feed it an N-D array rather than a vector.
4 Kommentare
sahana kp
am 30 Jan. 2017
@Walter Roberson Now getting the answer like this >> mean(cA3)
ans =
Columns 1 through 5
-2.72183709262942e-16 -2.72183709262942e-16 -2.72183709262942e-16 -2.72183709262942e-16 -2.72183709262942e-16
Column 6
-2.72183709262942e-16
>> var(cA3)
ans =
Columns 1 through 5
1.02777777777778 1.02777777777778 1.02777777777778 1.02777777777778 1.02777777777778
Column 6
1.02777777777778
is this nomalized ?
Walter Roberson
am 30 Jan. 2017
Might be normalized. The 1e-16 means are round off error that are impossible to avoid in floating point
Walter Roberson
am 13 Apr. 2014
3 Kommentare
Image Analyst
am 13 Apr. 2014
Of course some X will be negative. I'd say about half of them will be . Why are you expecting something else ?
John D'Errico
am 27 Nov. 2015
How would you have a mean of zero (and a non-zero variance) if some of the elements were not negative?
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