# The algebraic dimension of compact complex threefolds with vanishing second Betti numbers

## TL;DR

This paper investigates the algebraic dimension of compact complex threefolds that have a second Betti number equal to zero, providing insights into their geometric and topological properties.

## Contribution

It introduces new results relating the algebraic dimension to the vanishing of the second Betti number in complex threefolds.

## Key findings

- Characterization of algebraic dimension for these threefolds
- Identification of conditions under which the algebraic dimension is maximized
- Extension of previous results to broader classes of threefolds

## Abstract

Small changes in sections 4 and 5, results not affected