# Davide Giraudo

Rouen, France

lmrs.univ-rouen.fr/Persopage/Giraudo/index_en.html

Age: 26

 7h comment Question about the proof of Central Limit Theorem@Mathaholic Yes. See edit. 7h revised Question about the proof of Central Limit Theoremadded 762 characters in body 7h reviewed Close Substituting $t=\tan(\theta)$ to $\int_0^{\infty} \frac{\cosh[(1+t^2)]^{-1/2}]}{1+t^2} dt$ 8h answered Question about the proof of Central Limit Theorem 8h answered $X_n\to 0$ in probability implies $E[f(X_n)]\to f(0)$ for $f$ uniformly cts and bounded 2d reviewed Approve suggested edit on A question about the dispersion points of connected metric spaces Apr 30 reviewed Looks Good What is $\lim_{p \to 0} \left(\int_0^1 (1+x)^p \, dx\right)^{1/p}$? Apr 30 reviewed Close Show $\delta_{KL}$ is a Cartesian tensor Apr 29 revised Martingale convergence for UI martingalesadded 33 characters in body Apr 29 reviewed Reviewed Efficiently solving many sets of linear equations without inversion or factorization Apr 29 reviewed Looks Good How to calculate the total number of dissimilar terms (terms having different powers in x)..... Apr 27 comment find $\text{limsup} \dfrac{X_n}{\ln{n}}$? how can i apply Borel-Cantelli here?1. There is a typo in your density. 2. Somehow, you have to work with the series $\sum P(X_n \gt a_n)$ for a well chosen sequence and deduce something from its divergence. Apr 26 reviewed No Action Needed finding the invariant measure of the map:$f(x)=\frac {1}{1+x}$ Apr 26 reviewed No Action Needed simple roots in folded dynkin diagrams Apr 26 reviewed Leave Closed Finite Messy Trigonometric Sum Apr 26 revised transformation of uniform distribution variableImproved formatting. Apr 25 awarded Nice Answer Apr 25 revised Law of Large Numbers for Martingalesedited tags Apr 22 comment Does $\displaystyle\lim_{n\to \infty} \int^{\infty}_{-\infty} f_n(x) dx\, = \int^{\infty}_{-\infty} f(x) dx\,$?@Quintic The function $f_n$ is non-negative; bound the integral by that on $(0,n)$. Apr 21 reviewed Reopen Does differentiabilty at a point imply differentiability in an open set around point?