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 Apr 19 accepted What does the notation $d|x \sim N(0,14^2)$ stand for? Apr 19 reviewed Approve 8 character password Apr 19 reviewed Approve Trying to prove that $\lim_{N \rightarrow \infty} \frac{1}{N} \Sigma_{n=1}^N f(n\alpha) = \int_0^1 f(x) dx$ Apr 19 comment What does the notation $d|x \sim N(0,14^2)$ stand for? Thank you, appreciate it :) Apr 19 revised What does the notation $d|x \sim N(0,14^2)$ stand for? added 260 characters in body Apr 19 asked What does the notation $d|x \sim N(0,14^2)$ stand for? Apr 19 comment Intuitive explanation of entropy? Thank you for your help! =) Apr 5 comment Calculating $f(x), f(x\mid y), f(y\mid x)$ from $f(x,y)\propto \left(\begin{array}n n\\ x\end{array}\right)y^{x+\alpha-1}(1-y)^{n-x+\beta-1}$ Thank you again for your explanation! =) helped me a lot. Apr 4 accepted Calculating $f(x), f(x\mid y), f(y\mid x)$ from $f(x,y)\propto \left(\begin{array}n n\\ x\end{array}\right)y^{x+\alpha-1}(1-y)^{n-x+\beta-1}$ Apr 4 comment Calculating $f(x), f(x\mid y), f(y\mid x)$ from $f(x,y)\propto \left(\begin{array}n n\\ x\end{array}\right)y^{x+\alpha-1}(1-y)^{n-x+\beta-1}$ Thank you for your help, appreciate it. The example in the paper was supposed to be simple, but as a newcomer this was not obvious to me at all. Apr 4 comment Calculating $f(x), f(x\mid y), f(y\mid x)$ from $f(x,y)\propto \left(\begin{array}n n\\ x\end{array}\right)y^{x+\alpha-1}(1-y)^{n-x+\beta-1}$ Thank you for your help! Appreciate it :) Apr 4 asked Calculating $f(x), f(x\mid y), f(y\mid x)$ from $f(x,y)\propto \left(\begin{array}n n\\ x\end{array}\right)y^{x+\alpha-1}(1-y)^{n-x+\beta-1}$ Apr 4 comment Distance of a test point from the center of an ellipsoid Thank you for your help! =) Mar 29 awarded Famous Question Mar 16 awarded Notable Question Mar 15 awarded Notable Question Mar 15 awarded Popular Question Feb 16 comment For what values of $a\in \mathbb{C}$, matrix $A$ is positive definite? Thank you for the explanation! :) Feb 16 comment For what values of $a\in \mathbb{C}$, matrix $A$ is positive definite? One question. How did you solve the eigenvalues? :) Did you simply calculate the characteristic polynomial and solve the root values or did you use some other technique here? :) Feb 16 comment For what values of $a\in \mathbb{C}$, matrix $A$ is positive definite? appreciate your help!