Covering all but the low weight vertices of the unit cube
arXiv:2303.18218 · doi:10.1016/j.jcta.2022.105671
Abstract
In this paper we discuss a result similar to the polynomial version of the Alon-Füredi theorem. We prove that if you want to cover the vertices of the -dimensional unit cube, except those of weight at most then you need an algebraic surface of degree at least .
5 pages, published