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Zach Norwood

Visiting Assistant Professor

Zach Norwood

Educational Background

Ph.D. (2018) University of California, Los Angeles


  • Mathematics


Mathematical Logic & Set Theory

My research centers around the definability and combinatorics of sets of real numbers, especially how they are influenced by forcing or large-cardinal assumptions. Many questions in my work are motivated by Ramsey Theory or topology, and maximal almost-disjoint families on the integers have provided an important test case.


  • Coding along trees and generic absoluteness (with Itay Neeman), to appear.
  • Happy and mad families in L(R) (with Itay Neeman), J. Symbolic Logic, to appear.