An inequality for Kruskal-Macaulay functions

Details An inequality for Kruskal-Macaulay functions An inequality for Kruskal-Macaulay functions

2008-09-21

arxiv.org/abs/0809.3549v2

Mathematics

Combinatorics

February 9th, 2009 version. The introduction was improved. Theorem 1 now establishes equality for some $n$. Corollary 2 (Bj\"{

Scientific paper

Given integers $k\geq1$ and $n\geq0$, there is a unique way of writing $n$ as $n=\binom{n_{k}}{k}+\binom{n_{k-1}}{k-1}+...+\binom{n_{1}}{1}$ so that $0\leq n_{1}<...

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