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I am trying to use mean integrated squared error (MISE) to determine the optimal parameters for constructing a histogram. For now I construct histograms from samples of data and then...
Asked on 12/18/2021 by Metioche
0 answerSuppose $M$ is a manifold of class $C^2$ and I have a function $f:Mtimes M to M$ which lies in $C^2$. I can define a partial...
Asked on 12/18/2021 by laura_b
0 answerFind all the ideals and prime ideals of $F[x]times F[x]$ where $F$ is algebraically closed. So I am not sure what answer is expected in this question. ...
Asked on 12/18/2021
1 answerSuppose I have a symmetric PSD matrix $P$ and another square matrix $A$. What conditions on $A$ are necessary to ensure that $PA$ is symmetric PSD?...
Asked on 12/18/2021
1 answerIf $S$ and $T$ are commuting operators on an infinite dimensional vector space $V$, it is in general true that $$ker S + ker T subseteq...
Asked on 12/18/2021 by Max K
1 answerLet $$f(x_1, ..., x_n) = x_1 + frac{x_2}{x_1} + frac{x_3}{x_2} + ...+frac{x_n}{x_{n-1}} + frac{1}{x_n}$$where $x_1, ..., x_n>0$. I thought that maybe I should cast what above as...
Asked on 12/18/2021 by Naah
3 answerLet $Cin mathbb{R}^3$ be a cone. Specifically, assume that $C$ is given bybegin{align}C={(x_1,x_2,x_3): x_1 le x_2 le x_3 }.end{align} I am interested...
Asked on 12/18/2021
1 answerI am looking for a book or a reliable reference that I can site in a research paper or thesis that shows that Bayes' theorem/rule holds for both probability measures...
Asked on 12/18/2021 by nbro
2 answerI would like to know what does $P$-point stand for. What it is an abbreviation of in the context of forcing ? ...
Asked on 12/18/2021 by user122424
0 answerSuppose that$f(z) = frac{1}{(q(z))^2}$ where the function $q$ is analytic at $z_0$, $q(z_0) = 0$, and $q'(z_0)neq 0$. Show the residue is $c_{-1}=-frac{q''(z_0)}{(q'(z_0))^3}$....
Asked on 12/18/2021
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