# K\"ahler packings of projective complex manifolds

## TL;DR

This paper establishes a relationship between the multipoint Seshadri constant and the maximum radii of K"ahler ball embeddings in projective complex manifolds, linking algebraic and symplectic geometry concepts.

## Contribution

It demonstrates a bidirectional correspondence between Seshadri constants and K"ahler ball embedding radii, providing new insights into geometric embedding constraints.

## Key findings

- Seshadri constants determine K"ahler ball embedding sizes
- Maximum radii of embeddings are characterized by algebraic invariants
- The work bridges algebraic and symplectic geometry concepts

## Abstract

In this note we show that the multipoint Seshadri constant determines the maximum possible radii of embeddings of K\"ahler balls and vice versa.