| 1. | A positive square matrix is primitive and a primitive matrix is irreducible.
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| 2. | I also cannot calculate an Eigenvector for any n-square matrix by hand.
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| 3. | However, the upper-triangularization of an arbitrary square matrix does generalize to compact operators.
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| 4. | For a square matrix, "'zeroth minor "'is just the determinant of the matrix.
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| 5. | These suffice to uniquely calculate the determinant of any square matrix.
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| 6. | I have a square matrix of size N ( N is odd ).
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| 7. | A square matrix is singular if and only if its determinant is 0.
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| 8. | A row or square matrix of panels share a control module.
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| 9. | Where is a finite-dimensional representation, in other words a square matrix.
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| 10. | This is an example of the Youla decomposition of a complex square matrix.
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