Our Lemma 1 states that in any large enough collection of distinct sets, one can find an “increasing” or a “decreasing” sequence, in a weak sense described ...

Aug 27, 2013 · Ramsey-type results on singletons, co-singletons and monotone sequences in large collections of sets. Authors:Sylvain Gravier, Frédéric Maffray, ...

Ramsey-type results on singletons, co-singletons and monotone sequences in large collections of sets. Gravier, Sylvain; ;; Maffray, Frédéric; ;; Renault, Jérôme ...

We prove the following Ramsey-type result: for every n ∈ N, there exists a number S(n) such that in any collection of at least S(n) sets, one can find either ...

Semantic Scholar extracted view of "Ramsey-type results on singletons, co-singletons and monotone sequences in large collections of sets" by Sylvain Gravier ...

Aug 27, 2013 · Our Lemma 1 states that in any large enough collection of distinct sets, one can find an “increasing” or a “decreasing” sequence, in a weak.

Ramsey-Type Results on Singletons, Co-Singletons and Monotone Sequences in Large Collections of Sets. Philippe Gravier, Frédéric Maffray, Jérôme Renault, and ...

Missing: monotone | Show results with:monotone

Trotignon, Nicolas (2004) Ramsey-Type Results on Singletons, Co-Singletons and Monotone Sequences in Large Collections of Sets. European Journal of ...

Ramsey-type results on singletons, co-singletons and monotone sequences in large collections of sets (avec S. Gravier, F.Maffray et N. Trotignon), European ...