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 May 1 awarded Excavator May 1 revised Expectation of the maximum of i.i.d. geometric random variables Formatting May 1 suggested approved edit on Expectation of the maximum of i.i.d. geometric random variables Apr 22 accepted Dealing with many entities that need a symbol Apr 21 revised Dealing with many entities that need a symbol added 10 characters in body Apr 21 comment Dealing with many entities that need a symbol @AsafKaragila: I remembered seeing someone use Hebrew letters — they definitely have a good contrast against Latin and Greek letters. Apr 21 asked Dealing with many entities that need a symbol Apr 19 comment Manipulating ergodic Markov chains in order to make them non-ergodic @andry: I edited in response. Even a single edge is enough. If the original chain was ergodic, entering the absorbing state is inevitable. Apr 19 revised Manipulating ergodic Markov chains in order to make them non-ergodic emphasizing point in response to edited question Apr 19 answered Manipulating ergodic Markov chains in order to make them non-ergodic Mar 25 comment Prove that there is a number $y \in \mathbb{R}$ in $[0,1]$ st $f(y) = y$ (It wasn't me…) Mar 25 comment Prove that there is a number $y \in \mathbb{R}$ in $[0,1]$ st $f(y) = y$ Is it better to leave Daniel's hint or give the answer? Mar 23 comment Pseudo Proofs that are intuitively reasonable @QiaochuYuan: Yes, it's a nice example of that. Thanks. Mar 23 comment Pseudo Proofs that are intuitively reasonable I'm just curious: isn't it enough to show that the map is injective, and that $[0,1]^2$ is no smaller than $[0,1]$ because $[0,1] \times \{0\}$ is the same size? Feb 27 revised Proof of a simple property of real, constant functions. added 1 characters in body Feb 26 answered Proof of a simple property of real, constant functions. Feb 26 revised Proof of a simple property of real, constant functions. align env. Feb 26 suggested approved edit on Proof of a simple property of real, constant functions. Jan 20 awarded Enthusiast Jan 17 accepted multivariate derivative of integrals