# Lowest-degree triple Massey products in moment-angle complexes

## TL;DR

This paper provides a combinatorial classification of non-trivial triple Massey products in the cohomology of moment-angle complexes, advancing previous results by including cases with non-trivial indeterminacy.

## Contribution

It extends prior work by Denham and Suciu to classify triple Massey products with non-trivial indeterminacy in moment-angle complexes.

## Key findings

- Classified non-trivial triple Massey products combinatorially
- Improved understanding of Massey products with indeterminacy
- Enhanced the theoretical framework for cohomology of moment-angle complexes

## Abstract

We give a combinatorial classification of non-trivial triple Massey products of three dimensional classes in the cohomology of a moment-angle complex. This work improves on a result by Denham and Suciu (2007) by considering triple Massey products with non-trivial indeterminacy.