activity
20152022
most citedThe Cohomology of the Ordinals I: Basic Theory and Consistency Results

4 citations · 7 across the 7 of their papers we have counts for

collaborators

14 papers

math.LO2022

Polish space partition principles and the Halpern-Läuchli theorem

Chris Lambie-Hanson, Andy Zucker

The Halpern-Läuchli theorem, a combinatorial result about trees, admits an elegant proof due to Harrington using ideas from forcing. In an attempt to distill the combinatorial esse…

math.LO2021

Knaster and friends III: Subadditive colorings

Chris Lambie-Hanson, Assaf Rinot

We continue our study of strongly unbounded colorings, this time focusing on subadditive maps. In Part I of this series, we showed that, for many pairs of infinite cardinals ,…

math.LO20212 cited

Simutaneously vanishing higher derived limits without large cardinals

Jeffrey Bergfalk, Michael Hrušák, Chris Lambie-Hanson

A question dating to Sibe Mardešić and Andrei Prasolov's 1988 work Strong homology is not additive, and motivating a considerable amount of set theoretic work in the ensuing years,…

math.LO20201 cited

Disjoint type graphs with no short odd cycles

Chris Lambie-Hanson

In this note, we provide a proof of a technical result of Erdős and Hajnal about the existence of disjoint type graphs with no odd cycles. We also prove that this result is sharp i…

math.LO2020

Extremal triangle-free and odd-cycle-free colourings of uncountable graphs

Chris Lambie-Hanson, Dániel T. Soukup

The optimality of the Erdős-Rado theorem for pairs is witnessed by the colouring recording the least point of disagreement between two functions. This…

math.LO2019

Knaster and friends II: The C-sequence number

Chris Lambie-Hanson, Assaf Rinot

Motivated by a characterization of weakly compact cardinals due to Todorcevic, we introduce a new cardinal characteristic, the C-sequence number, which can be seen as a measure of…