Similarity (linear algebra)
In linear algebra, two square matrices are similar if there exists an unitary matrix such that .
If has distinct eigenvalues, then it has a basis of eigenvectors and will be similar to a diagonal matrix.
In linear algebra, two square matrices are similar if there exists an unitary matrix such that .
If has distinct eigenvalues, then it has a basis of eigenvectors and will be similar to a diagonal matrix.
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