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Digests
Davide Giraudo
Strasbourg, France
https://sites.google.com/site/davidegiraudomathematics/home
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Top Questions
66
votes
Approximating a $\sigma$-algebra by a generating algebra
measure-theory
asked Nov 4, 2012 at 17:27
math.stackexchange.com
61
votes
"It looks straightforward, but actually it isn't"
soft-question
big-list
asked Jun 9, 2013 at 10:42
math.stackexchange.com
35
votes
"Too simple to be true"
proof-strategy
big-list
fake-proofs
asked Dec 27, 2012 at 10:58
math.stackexchange.com
25
votes
Collection of standard facts about convergence of random variables
sequences-and-series
probability-theory
convergence
random-variables
big-list
asked Jun 17, 2018 at 9:45
math.stackexchange.com
19
votes
Closure of the invertible operators on a Banach space
functional-analysis
banach-spaces
operator-theory
banach-algebras
asked Dec 16, 2011 at 18:12
math.stackexchange.com
17
votes
Playing Risk in an arbitrary graph
game-design
risk
game-development
asked Nov 30, 2011 at 19:44
boardgames.stackexchange.com
16
votes
How to efficiently proofread a mathematical paper?
publications
mathematics
productivity
proofreading
asked Mar 15, 2017 at 14:30
academia.stackexchange.com
14
votes
Is the conditional expectation a contraction in weak $\mathbb L^p$ spaces?
pr.probability
fa.functional-analysis
inequalities
asked Jan 27, 2015 at 14:50
mathoverflow.net
10
votes
Openings in King of the Hill
opening
chess-variants
king-of-the-hill
asked May 31, 2019 at 14:03
chess.stackexchange.com
9
votes
Rosenthal like inequality for weak $\mathbb L^p$-norms
pr.probability
fa.functional-analysis
banach-spaces
inequalities
martingales
asked Jan 25, 2014 at 20:46
mathoverflow.net
1
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Top Answers
246
Compute $\int \frac{\sin(x)}{\sin(x)+\cos(x)}\mathrm dx$
math.stackexchange.com
206
Limit of $L^p$ norm
math.stackexchange.com
84
Monotone Convergence Theorem for non-negative decreasing sequence of measurable functions
math.stackexchange.com
79
Proof of Frullani's theorem
math.stackexchange.com
76
Is there a bijective map from $(0,1)$ to $\mathbb{R}$?
math.stackexchange.com
73
$L^p$ and $L^q$ space inclusion
math.stackexchange.com
73
Does $ \int_0^{\infty}\frac{\sin x}{x}dx $ have an improper Riemann integral or a Lebesgue integral?
math.stackexchange.com
61
Find the limit $\lim \limits_{n\to \infty }\cos \left(\pi\sqrt{n^{2}-n} \right)$
math.stackexchange.com
60
Is the product of two Gaussian random variables also a Gaussian?
math.stackexchange.com
58
Bounded variation, difference of two increasing functions
math.stackexchange.com
57
Steinhaus theorem (sums version)
math.stackexchange.com
53
"Every linear mapping on a finite dimensional space is continuous"
math.stackexchange.com
46
Convergence of random variables in probability but not almost surely.
math.stackexchange.com
45
How to show path-connectedness of $GL(n,\mathbb{C})$
math.stackexchange.com
45
Prove the map has a fixed point
math.stackexchange.com
45
Approximating a $\sigma$-algebra by a generating algebra
math.stackexchange.com
44
Prove: $\int_0^\infty \sin (x^2) \, dx$ converges.
math.stackexchange.com
43
Showing the inequality $|\alpha + \beta|^p \leq 2^{p-1}(|\alpha|^p + |\beta|^p)$
math.stackexchange.com
35
Is the function $e^{x^2/2} \Phi(x)$ monotone increasing?
mathoverflow.net
34
Derivative of convolution
math.stackexchange.com
33
Max dimension of a subspace of singular $n\times n$ matrices
math.stackexchange.com
33
Strong and weak convergence in $\ell^1$
math.stackexchange.com
30
Matrix exponential convergence
math.stackexchange.com
29
Continuous functions on $[0,1]$ is dense in $L^p[0,1]$ for $1\leq p< \infty$
math.stackexchange.com
29
Does $\sum\limits_{n=1}^\infty\frac{1}{\sqrt{n}+\sqrt{n+1}}$ converge?
math.stackexchange.com
29
Convergence in measure of products
math.stackexchange.com
29
Showing $\left|\frac{a+b}{2}\right|^p+\left|\frac{a-b}{2}\right|^p\leq\frac{1}{2}|a|^p+\frac{1}{2}|b|^p$
math.stackexchange.com
28
I screwed up a talk - how to move on
academia.stackexchange.com
28
Number of $\sigma$ -Algebra on the finite set
math.stackexchange.com
27
How to prove that an operator is compact?
math.stackexchange.com
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