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Jun 21, 2016 at 16:18 vote accept Xiaosheng Mu
Jun 21, 2016 at 16:18 vote accept Xiaosheng Mu
Jun 21, 2016 at 16:18
Jun 21, 2016 at 15:14 vote accept Xiaosheng Mu
Jun 21, 2016 at 16:18
Jun 20, 2016 at 19:46 answer added David E Speyer timeline score: 6
Jun 20, 2016 at 18:47 answer added Fedor Petrov timeline score: 6
Jun 20, 2016 at 18:11 history edited Mikhail Katz CC BY-SA 3.0
added 2 characters in body
Jun 20, 2016 at 17:19 history edited Arturo Magidin CC BY-SA 3.0
fix mod latex
Jun 20, 2016 at 17:03 comment added Emil Jeřábek There is a nontrivial solution by the Chinese Remainder Theorem. Moreover, each solution $x$ is paired with another solution $1-x$, that is, $n+1-x$, so one of those satisfies $1<x<n+1-x$, i.e., $x\le n/2$.
Jun 20, 2016 at 16:55 comment added Kimball Based on a small amount of numerical calculations, this may indeed be possible. What is your argument to get $x \le \frac n2$ when $n$ has at least 2 prime factors?
Jun 20, 2016 at 15:59 answer added David E Speyer timeline score: 6
Jun 20, 2016 at 14:22 comment added Emil Jeřábek On the other hand, for arbitrary $n$ we have the lower bound $x\ge1/2+\sqrt{n+1/4}$.
Jun 20, 2016 at 14:06 comment added Karl Fabian For $n=k(k+1)$ one evidently has $x\leq 1/2+\sqrt{n+1/4}$ for $x=k+1$.
Jun 20, 2016 at 12:31 answer added Mikhail Katz timeline score: 3
Jun 20, 2016 at 2:24 history asked Xiaosheng Mu CC BY-SA 3.0