# Whitney theorem for complex polynomial mappings

## TL;DR

This paper explores the topological properties of general polynomial mappings from complex planes or spheres to erences, providing insights into their structure and behavior.

## Contribution

It extends the Whitney theorem to complex polynomial mappings, offering a new understanding of their topological characteristics.

## Key findings

- Topology of polynomial mappings characterized
- Extension of Whitney theorem to complex case
- Insights into polynomial mapping structures

## Abstract

We describe the topology of a general polynomial mapping $F=(f, g):X\to\Bbb C^2$, where $X$ is a complex plane or a complex sphere.