# Automorphism groups of Moishezon threefolds

## TL;DR

This paper proves that the automorphism groups of Moishezon threefolds are always Jordan, contributing to the understanding of symmetry groups in complex geometry.

## Contribution

It establishes that automorphism groups of Moishezon threefolds are always Jordan, a property previously studied in other classes of complex manifolds.

## Key findings

- Automorphism groups of Moishezon threefolds are always Jordan.
- Provides a new class of complex manifolds with Jordan automorphism groups.

## Abstract

We show that automorphism groups of Moishezon threefolds are always Jordan.