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      <text>22.3.1.4 Final key point</text>
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<h4>Key Point</h4>
<p>An \(n\times n\) matrix with repeated eigenvalues can be diagonalized provided we can obtain \(n\) linearly independent eigenvectors for it. This will be the case if, for each repeated eigenvalue \(\lambda_i\), of multiplicity \(m_i&gt;1\), we can obtain \(m_i\) linearly independent eigenvectors.</p>
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