wok

833 reputation

518

bio	website	stackoverflow.com/users/…
	location	France
	age	26
visits	member for	2 years, 9 months
	seen	20 hours ago
stats	profile views	210

That is not dead which can eternal lie.

And with strange aeons even death may die.

	833 reputation	bio	website	stackoverflow.com/users/…	visits	member for	2 years, 9 months
518 badges		location	France		seen	20 hours ago

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May 7	awarded	Caucus
Apr 30	comment	Uniform distribution on a simplex via i.i.d. random variables Related.
Jan 25	awarded	Popular Question
Nov 24	awarded	Nice Answer
Nov 23	revised	Taking the limit under the integral sign. Help! Clearer title
Nov 23	suggested	suggested edit on Taking the limit under the integral sign. Help!
Nov 19	revised	Math every mathematician should know typography
Nov 12	comment	Numbers to the Power of Zero I agree with most of your answer, except the definition we choose is not $x^0$ in this case, it is another definition which implies the value of $x^0$. See math.stackexchange.com/a/11211/2380
Nov 11	comment	Numbers to the Power of Zero Duplicate of math.stackexchange.com/questions/11150
Nov 9	accepted	Expression of the projection onto a given closed convex set of $\mathbb{R}^N$
Nov 9	answered	Expression of the projection onto a given closed convex set of $\mathbb{R}^N$
Nov 2	awarded	Nice Answer
Oct 30	comment	How to find a matrix to multiply in order to get the eigenvalues? Do you want to solve the system by hand? What is k? Give us B.
Oct 30	comment	How to find a matrix to multiply in order to get the eigenvalues? You don't need to open old books to find this result.
Oct 30	comment	How can I infer a result using primal feasibility, dual feasibility, and complementary slackness? Please consider accepting the answer after satisfaction is provided.
Oct 30	revised	How to describe following set $\{ 1 \leq n \leq N: \alpha_n \in]a,b[\}$? edited tags
Oct 30	comment	How to describe following set $\{ 1 \leq n \leq N: \alpha_n \in]a,b[\}$? #A is at most N. Moreover, you can always find counter-examples since not every sequence is equidistributed. Let us consider for instance $a=\frac{1}{3}$ and $b=\frac{2}{3}$, and the sequence $\alpha$ such that $\forall n, \alpha_n=0$. Then the limit is 0, not $b-a$, which means the sequence is not equidistributed.
Oct 29	comment	How to describe following set $\{ 1 \leq n \leq N: \alpha_n \in]a,b[\}$? Please consider accepting the answer after satisfaction is provided.
Oct 29	revised	How to describe following set $\{ 1 \leq n \leq N: \alpha_n \in]a,b[\}$? added 32 characters in body
Oct 29	comment	How to describe following set $\{ 1 \leq n \leq N: \alpha_n \in]a,b[\}$? No. Have a look at my answer.