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SY.Xu
  • Member for 2 years, 11 months
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The size of maximal antichain for a given partial order
Thank you for all your comments sincerely! I think my problems are solved.
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The size of maximal antichain for a given partial order
Thanks for comments. I think the poset $M(n)$ in Stanley's article "Some applications of algebra to combinatorics" is exactly what I described above. However I have a pool knowledge about the rank generating function, is there any way to get the maximal rank size from this function? There are only some conclusions about $M(n)$ in this article, is there any reference books which can help me understand better?
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