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seen 49 mins ago

As somebody used to say:

Does research. Smokes. Battles administration. Smokes. Wishes he could stop battling administration so that he could have more time to do research. Smokes some more.

The same. Except I do not smoke.


How to ask a good question?

This paragraph is for my personal use but freely available:

Welcome to Math.SE! Please, consider updating your question to include what you have tried and where you are getting stuck. That way, people on this site will know exactly what help you need.


55m
revised The probability of having a disease, conditional on the presence of a symptom
edited title
7h
revised Determine the distribution of $\int_0^t (W_s-\frac{s}{t}W_t) ds$, where $(W_s)_{s\geq 0}$ is a brownian motion
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8h
revised Determine the distribution of $\int_0^t (W_s-\frac{s}{t}W_t) ds$, where $(W_s)_{s\geq 0}$ is a brownian motion
edited title
8h
revised Evaluation of the series $S(\omega)=\sum\limits_{k=0}^\infty (-1)^k {\alpha \choose k}\cos(k\omega)$
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8h
revised Evaluation of the series $S(\omega)=\sum\limits_{k=0}^\infty (-1)^k {\alpha \choose k}\cos(k\omega)$
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10h
revised Is the sequence $(a_n)$ defined by $a_n=\tan{a_{n-1}}$, $a_0=1$, dense in $\Bbb{R}$?
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10h
revised Evaluation of the series $S(\omega)=\sum\limits_{k=0}^\infty (-1)^k {\alpha \choose k}\cos(k\omega)$
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20h
revised Expectation of uniform distribution with unknown parameter, given maximal (minimal) observation.
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1d
revised How to use the Lambert W function instead of iterating
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1d
revised How to use the Lambert W function instead of iterating
added 1455 characters in body
1d
revised Showing that $\sum\limits_{k=2}^n {k\choose2} = {{n+1}\choose 3}$ for integers $n\geq 2$
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1d
revised Mathematics - The big picture
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1d
revised How to use the Lambert W function instead of iterating
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1d
revised Height of Recursion Tree for $T(n, k) = T(n/2, k) + T(n, k/4) + kn$
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2d
revised The system $\dot{x}=x^2$, $\dot y=-y$, has infinitely many (local) center manifolds
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2d
revised The system $\dot{x}=x^2$, $\dot y=-y$, has infinitely many (local) center manifolds
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2d
revised The system $\dot{x}=x^2$, $\dot y=-y$, has infinitely many (local) center manifolds
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2d
revised Prove that the series $\sum\limits_{n=0}^{\infty}X_n$ converges almost surely
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2d
revised Prove that the series $\sum\limits_{n=0}^{\infty}X_n$ converges almost surely
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2d
revised Disk of convergence of the series $ \sum\limits_{n=1}^\infty n!\,(z-i)^{n!} $
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