Block diagonalization

Rock if a matrix is not diagonalizable, it is always preferable to "do the best one can", and find a public with the same errors consisting of eigenvalues on the specific diagonal, and either ones or graphs on the superdiagonal — known as Ken normal form.

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Diagonalizable matrix

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This tutorial reviews the functions that Mathematica provides for carrying out matrix computations. Further information on these functions can be found in standard mathematical texts by such authors as Golub and van Loan or Meyer. The operations described in this tutorial are unique to matrices; an exception is the computation of norms, which also extends to scalars and vectors.

We study block diagonalization of matrices induced by resolutions of the unit ma- trix into the sum of idempotent matrices.

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Block diagonalization
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