# On the multipliers of repelling periodic points of entire functions

## TL;DR

This paper establishes a lower bound for the multipliers of repelling periodic points in entire functions, derived from bounds on fixed points of composite entire functions, advancing understanding of their dynamical behavior.

## Contribution

It introduces a novel lower bound for multipliers of repelling periodic points of entire functions based on fixed point bounds of composite functions.

## Key findings

- Lower bound for multipliers of repelling periodic points
- Bound derived from fixed points of composite entire functions
- Enhanced understanding of entire function dynamics

## Abstract

We give a lower bound for the multipliers of repelling periodic points of entire functions. The bound is deduced from a bound for the multipliers of fixed points of composite entire functions.