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Replaced "comfort me" by "confirm it".
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Thierry Zell
Thierry Zell
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I have a personal example, with by Matrices; Theory and Applications (GTM 216, Springer-Verlag, 2000). A couple of years ago, I found a proof of almost sure convergence of the Jacobi method for computing the spectrum of a Hermitian matrix, when one uses the random strategy. I was not sure of the novelty of it (could anyone comfort me confirm it?), and I just included it in the second edition, which is going to appear in a month or two.

I have a personal example, with by Matrices; Theory and Applications (GTM 216, Springer-Verlag, 2000). A couple of years ago, I found a proof of almost sure convergence of the Jacobi method for computing the spectrum of a Hermitian matrix, when one uses the random strategy. I was not sure of the novelty of it (could anyone comfort me ?), and I just included it in the second edition, which is going to appear in a month or two.

I have a personal example, with by Matrices; Theory and Applications (GTM 216, Springer-Verlag, 2000). A couple of years ago, I found a proof of almost sure convergence of the Jacobi method for computing the spectrum of a Hermitian matrix, when one uses the random strategy. I was not sure of the novelty of it (could anyone confirm it?), and I just included it in the second edition, which is going to appear in a month or two.

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Denis Serre
Denis Serre
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I have a personal example, with by Matrices; Theory and Applications (GTM 216, Springer-Verlag, 2000). A couple of years ago, I found a proof of almost sure convergence of the Jacobi method for computing the spectrum of a Hermitian matrix, when one uses the random strategy. I was not sure of the novelty of it (could anyone comfort me ?), and I just included it in the second edition, which is going to appear in a month or two.