L. Carlucci

most citedRamsey-like theorems for the Schreier barrier

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

collaborators

2 papers

math.LO2026★ 1 cited

Ramsey-like theorems for the Schreier barrier

Lorenzo Carlucci, Oriola Gjetaj, Quentin Le HouÃ©rou +1

The family of finite subsets $s$ of the natural numbers such that $∣ s ∣ = 1 + min s$ is known as the Schreier barrier in combinatorics and Banach Space theory, and as the family of exa…

math.LO2025

Weihrauch reducibility between Ramsey-type theorems and well-ordering principles at the level of $I^£_{2}^{0}$ -induction: A pilot study

Lorenzo Carlucci, Giordano Celli

We study the relations under Weihrauch reducibility of the well-ordering preservation principle for the operator $X \mapsto X^{I ¨} $ and the Ordered Ramsey Theorem. Both principles ar…

Ramsey-like theorems for the Schreier barrier

Weihrauch reducibility between Ramsey-type theorems and well-ordering principles at the level of I^£20​-induction: A pilot study

Weihrauch reducibility between Ramsey-type theorems and well-ordering principles at the level of $I^£_{2}^{0}$ -induction: A pilot study