Will every rational number eventually be in this set? – math.stackexchange.com 21:33 Posted by Unknown No Comments Let $A_0=\{0\}$. For every $n\ge 0$, let $B_n=\bigcup_{k\ge 0}A_n+k$, and let $A_{n+1}=f(B_n)$, where $f:[0,\infty)\to[0,1):x\mapsto\frac{x}{x+1}$. Let $q\in\Bbb Q\cap [0,1)$. Can we prove that $q\in ... from Hot Questions - Stack Exchange OnStackOverflow via Blogspot Share this Google Facebook Twitter More Digg Linkedin Stumbleupon Delicious Tumblr BufferApp Pocket Evernote Unknown Artikel TerkaitMissing $ inserted \end{frame} – tex.stackexchange.comHow to find jobs that are as corporate as possible? – workplace.stackexchange.comAre there any spells or any other way for Druids to create a focus out of a tree? – rpg.stackexchange.comsize of content database does not decrease after deleting content – sharepoint.stackexchange.comTrim the array! – codegolf.stackexchange.comChair does not allow use of commercial software for student project against student's interests – academia.stackexchange.com
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