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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4h
revised How to prove that an integral converges
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4h
revised Check work for finding Max log-Likelihood of a geometric Distribution
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4h
revised Is Inverse Standard Normal Distribution $\Phi^{-1}(x)$ related to $erf^{-1}(x)$?
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4h
revised Is Inverse Standard Normal Distribution $\Phi^{-1}(x)$ related to $erf^{-1}(x)$?
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4h
revised Approximate non-Lipschitz (but continuous) functions by Lipschitz functions
edited tags; edited title
4h
revised Fitzpatrick's proof of Darboux sum comparison lemma
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4h
revised Distribution of a quadratic form
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4h
revised Inverting the infinite matrix with entries $\mathbf{P}_{ij}={i-1\choose j-1}$
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4h
reviewed Looks Good Solving a recurrence relation with square root
4h
revised Maximal tori in $SO(n,\mathbb{C})$
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4h
revised Obtaining Picard Iteratives in a coupled system
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4h
reviewed No Action Needed What's wrong with solving absolute value equations in this way?
4h
reviewed Leave Closed The number of solutions of $z^5+2z^3-z^2+z=a$ for $a\in \mathbb{R}$
4h
reviewed No Action Needed twin prime conjecture
9h
reviewed No Action Needed Farthest vector direction relative to other vectors
9h
reviewed Edit Calculate the area of the ellipsoid that rotates around the $x$-axis
9h
revised Calculate the area of the ellipsoid that rotates around the $x$-axis
added 13 characters in body
9h
comment Radius of convergence of powerseries containing $(\log n)^n$
Yes it does: if we had $n$ instead of $n^2$ in the power of $(z+1)$, then the radius of convergence would be $0$.
9h
revised Weak convergence of scaled elements implies norm convergence
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9h
revised The image of non-reflexive Banach space in its bidual is at large distance from some unit vector in the bidual
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