an introduction to Principal Component Analysis (PCA)
an introduction to Principal Component Analysis (PCA)
an introduction to Principal Component Analysis (PCA)
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usage of <strong>PCA</strong>: Probability distribution for sample PCs<br />
If (i) the n observations of in the sample are independent &<br />
(ii)<br />
is drawn from <strong>an</strong> underlying population that<br />
follows a p-variate normal (Gaussi<strong>an</strong>) distribution<br />
with known covari<strong>an</strong>ce matrix<br />
then<br />
where<br />
is the Wishart distribution<br />
else<br />
utilize a bootstrap approximation