Jing Zhang

activity

20172026

most citedA tail cone version of the Halpern-Läuchli theorem at a large cardinal

10 citations · 20 across the 12 of their papers we have counts for

collaborators

Showing 2022Show all

2 papers · 1 filter

math.LO2022

Approximating diamond principles on products at an inaccessible cardinal

Omer Ben-Neria, Jing Zhang

We isolate \emph{the approximating diamond principles}, which are consequences of the diamond principle at an inaccessible cardinal. We use these principles to find new methods for…

math.LO2022

Complicated colorings, revisited

Assaf Rinot, Jing Zhang

In a paper from 1997, Shelah asked whether $P r_{1} (λ^{+}, λ^{+}, λ^{+}, λ)$ holds for every inaccessible cardinal $λ$ . Here, we prove that an affirmative answer follows from $□ (λ^{+})$ . F…