On saturated k-Sperner systems
Given a set X, a collection F ⊆ P(X) is said to be k-Sperner if it does not contain a chain of length k + 1 under set inclusion and it is saturated if it is maximal with respect to this property. Gerbner et al. [11] conjectured that, if |X| is sufficiently large with respect to k, then the minimum s...
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| Formáid: | Journal article |
| Foilsithe / Cruthaithe: |
Electronic Journal of Combinatorics
2014
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