I'm a Ph.D. student, working on limit theorems of probability theory.

  1. When I edit a post, I suggest the owner to check whether I didn't change the meaning.

  2. The less detailed is the OP (attempts, etc...), the less my answer will be.

My activity on math.stackexchange consists in:


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8h
comment Lévy's upward theorem and $\mathcal{L}^p$ convergence.
I'v edited in order to clarify the notations.
8h
revised Lévy's upward theorem and $\mathcal{L}^p$ convergence.
added 155 characters in body
8h
reviewed Edit suggested edit on Counterexample for "if every continuous function on $E$ is bounded, then $E$ is compact"
8h
revised Counterexample for "if every continuous function on $E$ is bounded, then $E$ is compact"
improved title
8h
reviewed Leave Open Normal subgroup in 36-element group.
8h
answered Lévy's upward theorem and $\mathcal{L}^p$ convergence.
8h
reviewed Leave Open Counterexample for "if every continuous function on $E$ is bounded, then $E$ is compact"
8h
reviewed No Action Needed Can we tell if a number is prime by the number of its partition ?
9h
reviewed Looks Good Find the remainder of the division of $P(x)$ with $(x-3)$ if $P(x+2)=2x^3-4x^2+2x+3$
9h
reviewed Leave Open Is there any non-Eigen function?
9h
reviewed Leave Open necessary and sufficient conditions in ODE theory
9h
revised Product of two positive compact, self adjoint operators
edited tags
9h
revised If $X_1,X_2,X$ are iid random variables with $X_1+X_2$ has the distribution of $aX$, find all characteristic functions of $X$.
edited body; edited tags
9h
reviewed Close T - Distribution
9h
reviewed Close To understand mathematics
9h
reviewed Leave Open How to calculate the infimum and supremum of a sequence
9h
revised Conditions for open interval continuity
deleted 6 characters in body; edited tags
9h
reviewed Edit Conditions for open interval continuity
9h
reviewed Close Path connectedness of the set of points $(x,y)$ where $x$ is rational or $y$ is rational
12h
reviewed Close Let A and B be countable sets. Is there any function f such that a certain condition holds for an uncountable number of functions g?
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