Z. Hunter

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20242026

most citedAlmost-full transversals in equi-

n

-squares

1 citations · 1 across the 3 of their papers we have counts for

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math.CO2026

A Halász-type theorem for permutation anticoncentration

Zach Hunter, Cosmin Pohoata, Daniel G. Zhu

Given a set $A = {a_{1}, \dots, a_{n}}$ of real numbers and real coefficients $b_{1}, \dots, b_{n}$ , consider the distribution of the sum obtained by pairing the $a_{i}$ 's with the $b_{i}$ 's acc…

math.CO2024★ 1 cited

Almost-full transversals in equi- $n$ -squares

Debsoumya Chakraborti, Micha Christoph, Zach Hunter +2

In 1975, Stein made a wide generalisation of the Ryser-Brualdi-Stein conjecture on transversals in Latin squares, conjecturing that every equi- $n$ -square (an $n \times n$ array fill…

math.CO2024

New lower bounds for $r_{3} (N)$

Zach Hunter

We develop recent ideas of Elsholtz, Proske, and Sauermann to construct denser subsets of ${1, \dots, N}$ that lack arithmetic progressions of length $3$ . This gives the first quas…

A Halász-type theorem for permutation anticoncentration

Almost-full transversals in equi-n-squares

New lower bounds for r3​(N)

Almost-full transversals in equi- $n$ -squares

New lower bounds for $r_{3} (N)$