We answer the following question: When does a k-uniform family generated by some rank t element in the function lattice have maximum size among all ...
We answer the following question: When does a k-uniform family generated by some rank t element in the function lattice have maximum size among all k-uniform t- ...
Missing: Erdos- | Show results with:Erdos-
Aug 15, 2019 · The Erdős–Ko–Rado Theorem is equivalent to saying that in the subset lattice all levels below n ∕ 2 have the 1 -EKR property. Wilson [13] proved ...
Feb 24, 2016 · The Erd˝os–Ko–Rado (EKR) theorem [19] is one of the most fundamental and famous results in extremal set theory. There are many proofs, ...
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Missing: Erdos- | Show results with:Erdos-
Duration: 59:40
Posted: Jun 30, 2022
Posted: Jun 30, 2022
Missing: Bound Function Lattice.
It is instructive to compare the concept of higher order generalization to other generalizing principles in combinatorics. Gian-Carlo Rota taught us to look for ...
The Erdös Ko Rado Theorem is a central result of combinatorics which opened the way for the rapid development of extremal set theory. Proofs of it are reviewed ...
Missing: Lattice. | Show results with:Lattice.
Apr 2, 2019 · The Erdős-Ko-Rado theorem has been extensively studied and generalized to other objects and lattices. In this paper, we focus on intersecting ...
Missing: Bound Function
The seminal theorem of Erdős, Ko and Rado describes the maximum intersecting P in the lattice of subsets of a finite set with the additional condition that P is ...