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Dec
14
reviewed Approve suggested edit on Most effective way to solve system of non-linear equations with unique set of roots
Dec
14
accepted Estimate variance given a sample of size one (7th Kolmogorov Student Olympiad)
Dec
14
comment Estimate variance given a sample of size one (7th Kolmogorov Student Olympiad)
@JonathanChristensen Thanks, it didn't occur to me to search stat.SE, too, before posting. (It's telling that we chose the same question among them all to post, though :-) )
Dec
13
reviewed Approve suggested edit on how prove $f\equiv 0$ if $\int_0^1 f(xt)dt=0$
Dec
13
accepted When do Pell equation results imply applicability of the “Vieta jumping”-method to a given conic?
Dec
13
answered Translations of Kolmogorov Student Olympiads in Probability Theory
Dec
13
asked Estimate variance given a sample of size one (7th Kolmogorov Student Olympiad)
Dec
13
revised History of imperative in hypotheses
deleted 1 characters in body; edited title
Dec
13
comment History of imperative in hypotheses
@ZhenLin You are right, I will edit my question.
Dec
13
revised History of imperative in hypotheses
added 22 characters in body
Dec
13
revised History of imperative in hypotheses
added 155 characters in body
Dec
13
asked History of imperative in hypotheses
Dec
13
answered Simplifying a polynomial by a nice recursive formula
Dec
12
comment convergence of $L^p $ norm
Oh, you absolutely can prove that the sup is the right definition to fit in the framework of the $L_p$s.
Dec
12
reviewed Approve suggested edit on Change of variable in an integral
Dec
11
reviewed Close Proof that an analytic function that takes on real values on the boundary of a circle is a real
Dec
11
reviewed Approve suggested edit on How to find $\sum_{n=1}^{\infty } n^{2} \frac{a^n}{(1+a)^{n+1}}$
Dec
10
reviewed Approve suggested edit on Prove there exists no uniform distribution on a countable and infinite set.
Dec
10
reviewed Looks Good Combinatoric Selection of Passwords
Dec
10
reviewed Looks Good $S$ and $G$ are positive integers. Prove there exist integers $x$ and $y$ such that $x+y=S$ and $(x,y)=G$ if and only if $G\mid S$