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May 9, 2014 at 10:29 comment added user45183 Thank you very much for your efforts. I am now going through your proof. I am wondering whether the computation of the set $S$ can be made efficient, e.g. by giving an "easier" proof for the multiset-case only. To this end, mathoverflow.net/questions/165534/… might also be interesting to you. Thank you very much again.
May 9, 2014 at 10:23 vote accept CommunityBot
May 8, 2014 at 15:35 comment added Liviu Nicolaescu I've updated my answer and I explain how to deal with multisets.
May 8, 2014 at 15:35 history edited Liviu Nicolaescu CC BY-SA 3.0
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May 8, 2014 at 13:51 comment added Liviu Nicolaescu Yes, it makes the problem easier. If you know $L(S)$ aa multi-set, then you know a collection of points with some multiplicities. In my proof I do not assume that these multiplicities are known, i.e., I assume a lot less. The method I described can also be used when the set $S$ itself is a multiset. In a few hours will add an update to my answer.
May 8, 2014 at 12:41 comment added user45183 Dear Prof. Nicolaescu, thank you very much for your answer. It seems that there was a slight misunderstanding in my question. You wrote that in B that $L(S)$ has $m \le N$ elements. Actually I want to also take into account multiplicities, i.e. view $L(S)$ not as a set but as a multiset. Does this make the problem easier? Can your solution still be applied?
May 8, 2014 at 12:18 vote accept CommunityBot
May 8, 2014 at 12:42
Apr 17, 2014 at 13:18 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 17, 2014 at 12:33 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 16, 2014 at 19:05 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 16, 2014 at 19:00 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 16, 2014 at 18:37 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 16, 2014 at 17:34 history edited Liviu Nicolaescu CC BY-SA 3.0
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Apr 16, 2014 at 17:28 history answered Liviu Nicolaescu CC BY-SA 3.0