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Apr 25, 2022 at 16:27 comment added Roland Bacher I got a bit confused by the notations $\mathbb Z/n$ and $\mathbb Z/(n)$. Perhaps better: Given two strictly positive integers $n,k$, find the smallest integer $N\geq n$ such that every set of $N$ elements in $\mathbb Z^k$ contains a subset of $n$ elements with sum in $n\mathbb Z^k$.
Dec 3, 2016 at 9:04 review Suggested edits
Dec 3, 2016 at 9:30
Oct 19, 2013 at 0:27 history edited S. Carnahan CC BY-SA 3.0
appended answer 7893 as supplemental
Jan 26, 2010 at 7:38 answer added Douglas Zare timeline score: 6
Dec 5, 2009 at 23:54 comment added Ilya Nikokoshev Indeed, the same example has no size n-1 subsets summing to 0 vector, which explains why the problem is about size n subsets.
Dec 5, 2009 at 20:16 vote accept Hailong Dao
Dec 5, 2009 at 20:03 answer added Ricky Liu timeline score: 11
Dec 5, 2009 at 19:52 answer added Gil Kalai timeline score: 3
Dec 5, 2009 at 19:51 answer added Kevin O'Bryant timeline score: 3
Dec 5, 2009 at 19:32 answer added Kristal Cantwell timeline score: 1
Dec 5, 2009 at 18:31 answer added Reid Barton timeline score: 7
Dec 5, 2009 at 18:29 comment added Anton Geraschenko @José: I think the lowercase n is correct. It's slightly long, but a good title would be, "Minimum N st any size N set in (Z/n)^k has a size n subset summing to 0."
Dec 5, 2009 at 18:18 comment added José Figueroa-O'Farrill In the title of the question, don't you mean the sum of $N$ (not $n$) vectors?
Dec 5, 2009 at 18:14 history asked Hailong Dao CC BY-SA 2.5