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reasonabledeviations.com
| | destevez.net
4.8 parsecs away

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| | nhigham.com
7.8 parsecs away

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| | The Cayley-Hamilton Theorem says that a square matrix $LATEX A$ satisfies its characteristic equation, that is $latex p(A) = 0$ where $latex p(t) = \det(tI-A)$ is the characteristic polynomial. This statement is not simply the substitution ``$latex p(A) = \det(A - A) = 0$'', which is not valid since $latex t$ must remain a scalar...
| | www.jeremykun.com
5.4 parsecs away

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| | In our last primer we saw the Fourier series, which flushed out the notion that a periodic function can be represented as an infinite series of sines and cosines. While this is fine and dandy, and quite a powerful tool, it does not suffice for the real world. In the real world, very little is truly periodic, especially since human measurements can only record a finite period of time. Even things we wish to explore on this blog are hardly periodic (for instance, image analysis).
| | errorstatistics.com
32.3 parsecs away

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| Some have asked me why I haven't blogged on the recent follow-up to the ASA Statement on P-Values and Statistical Significance (Wasserstein and Lazar 2016)-hereafter, ASA I. They're referring to the editorial by Wasserstein, R., Schirm, A. and Lazar, N. (2019)-hereafter, ASA II(note)-opening a special on-line issue of over 40 contributions responding to the call...