Prove that no even cycle can be sequentially cohen–macaulay

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If G is a chordal graph, then the ideal (G)∨ has linear quotients ? [149] Prove that a bipartite graph G is Cohen-Macaulay if and only if ΔG is pure shellable ? Prove that no even cycle can be sequentially Cohen-Macaulay.

Reference no: EM131239486

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Prove that no even cycle can be sequentially cohen–macaulay : If G is a chordal graph, then the ideal (G)∨ has linear quotients ? [149] Prove that a bipartite graph G is Cohen-Macaulay if and only if ΔG is pure shellable ? Prove that no even cycle can be sequentially Cohen-Macaulay.
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