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And then what you do if you really want to make it simple is you just takes to be a diagonal matrix.
Proof Let ℳ be a diagonal matrix.
Let be a diagonal matrix with, and let be irreducible.
Let B be a diagonal matrix in which the lth diagonal element is b l.
From Equation (39) it becomes clear that Ψ must be a diagonal matrix.
From (17), we may achieve this by forcing Φ to be a diagonal matrix.
Similar(26)
And this is a diagonal matrix of eigenvalues.
This is a diagonal matrix of the eigenvalues.
where is a diagonal matrix with (6).
Note that is a diagonal matrix: (A7).
where D is a diagonal matrix.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com