In this note, we address a variant of this conjecture. In particular, we show that for any Steiner triple system S on [ k ] , there exist a family F of k-sets ...
Nov 16, 2005 · Note. A note on a conjecture by Füredi. V. Rödl1, E. Tengan2. Department of Mathematics and Computer Science, Emory University, Atlanta, GA ...
Füredi conjectured that the Boolean lattice can be partitioned into chains such that the size of any two differs in at most one.
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Vojtech Rödl, Eduardo Tengan: A note on a conjecture by Füredi. J. Comb. Theory A 113(6): 1214-1218 (2006). a service of Schloss Dagstuhl - Leibniz Center ...
Semantic Scholar extracted view of "On a conjecture of Füredi" by István Tomon.
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Nov 8, 2010 · Frankl and Füredi [7] verified Conjecture ... 2) < (m. 2 ) if m>k(k − 1) + 1. We note that Conjecture 1.1 is equivalent to the seemingly stronger ...
Jun 9, 2024 · We confirmed the following special case of Füredi's conjecture along with some more results of similar flavor.
Füredi conjectured that the Boolean lattice 2[n] can be partitioned into (n⌊n/2⌋) chains such that the size of any two differs in at most one.
Nov 8, 2010 · 1) + 1. We note that Conjecture 1.1 is equivalent to the seemingly st. ronger statement that if. F⊂. 2. X. is a. λ. -intersecting family of size.
Abstract. We show that the Stanley–Wilf enumerative conjecture on permutations follows easily from the Füredi–Hajnal extremal conjecture on 0-1 matrices.