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content/linear-algebra.rst

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@@ -216,7 +216,7 @@ it down to a smaller dimensional space.
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principal components which are ordered in terms of imporance: the first
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principal component, the second principal component and so on.
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It turns out the the principal components are eigenvectors of the so-called
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It turns out the principal components are eigenvectors of the so-called
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covaraince matrix of the data. The corresponding eigenvalues rank the principal
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components in importance, where the biggest eigenvalue marks the first principal
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component.

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