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20182021
most citedA note on some conjectures about combinatorial models for RNA secondary structures

2 citations · 2 across the 2 of their papers we have counts for

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math.CO2021

Constructions in combinatorics via neural networks

Adam Zsolt Wagner

We demonstrate how by using a reinforcement learning algorithm, the deep cross-entropy method, one can find explicit constructions and counterexamples to several open conjectures i…

math.CO2020

Infinite Sperner's theorem

Benny Sudakov, István Tomon, Adam Zsolt Wagner

One of the most classical results in extremal set theory is Sperner's theorem, which says that the largest antichain in the Boolean lattice has size $Θ\big(\frac{2^n}{\sq…

math.CO2019

Uniform chain decompositions and applications

Benny Sudakov, Istvan Tomon, Adam Zsolt Wagner

The Boolean lattice is the family of all subsets of ordered by inclusion, and a chain is a family of pairwise comparable elements of . Let $s…

math.CO2019

The extremal number of Venn diagrams

Peter Keevash, Imre Leader, Jason Long +1

We show that there exists an absolute constant such that any family of size at least has dual VC-dimension at least 3. Equivalently, eve…

math.CO2019

Bounded Degree Spanners of the Hypercube

Rajko Nenadov, Mehtaab Sawhney, Benny Sudakov +1

In this short note we study two questions about the existence of subgraphs of the hypercube with certain properties. The first question, due to Erdős--Hamburger--Pippert--Wea…

math.CO2019

The performance guarantee of randomized perfect voting trees

Jason Long, Adam Zsolt Wagner

In this note we study randomized voting trees, previously introduced by Fisher, Procaccia and Samorodnitsky. They speculate that a non-trivial performance guarantee may be achievab…