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Apr 22, 2014 at 20:42 comment added Per Alexandersson Related: math.stackexchange.com/questions/221018/…
Apr 22, 2014 at 16:20 answer added Joël timeline score: 7
Nov 10, 2013 at 4:35 comment added Gerry Myerson This question was closed because it asks about a well-known open question. Why has it been reopened? Has someone solved it?
Nov 10, 2013 at 4:08 history reopened Stefan Kohl
Andrey Rekalo
Joël
François G. Dorais
Nov 9, 2013 at 18:20 history edited Stefan Kohl CC BY-SA 3.0
Copied the actual question from the title into the body of the text, and improved the formulation of the question.
Nov 5, 2013 at 20:51 review Reopen votes
Nov 6, 2013 at 5:42
Oct 6, 2013 at 17:53 review Reopen votes
Oct 7, 2013 at 17:58
Oct 6, 2013 at 15:59 history edited Ricardo Andrade
added tag 'open-problem'
Oct 6, 2013 at 15:17 comment added Terry Tao math.niu.edu/~rusin/known-math/99/dense_sine
Oct 6, 2013 at 15:00 history edited Andrés E. Caicedo
edited tags
Oct 6, 2013 at 14:55 history edited Ricardo Andrade
replaced deprecated tag 'analysis'
Oct 6, 2013 at 6:55 history closed Will Jagy
Andrés E. Caicedo
Michael Renardy
Gerry Myerson
Alain Valette
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Oct 6, 2013 at 6:41 comment added Gerry Myerson This question appears to be off-topic because it is about a well-known open question.
Oct 6, 2013 at 5:55 comment added Noam D. Elkies That's equivalent to asking whether $n\pi$ comes within $o(1/n)$ of an integer, which is a well-known open problem; it's expected to be true (if $\pi$ is replaced by a random number then it's true with probability $1$) but well beyond what can be proved by known methods. (The Dirichlet result you quote gives $O(1/n)$ in place of the desired $o(1/n)$.)
Oct 6, 2013 at 5:35 review Close votes
Oct 6, 2013 at 7:00
Oct 6, 2013 at 5:25 review First posts
Oct 6, 2013 at 5:59
Oct 6, 2013 at 5:08 history asked Y.X CC BY-SA 3.0