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In this paper we prove that every square matrix with complex coefficients has an eigenvector .
Eigenvalues and eigenvectors were computed by Jacobi rotation.
In a very natural way, concepts of linear algebra, including eigenvalues and eigenvectors , appear.
From the calculated eigenfrequencies and eigenvectors , statistical measures of motion can be derived.
Then they sorted the eigenvectors according to the eigenvalues and divided them into three subsets.
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