# On the geometry of full points of abstract unitals

## TL;DR

This paper explores the detailed combinatorial and geometric properties of full points in finite order abstract unitals, enhancing understanding of their structure for projective embedding studies.

## Contribution

It provides a detailed description of the combinatorial and geometric structure of full points in finite order abstract unitals, expanding on previous foundational work.

## Key findings

- Characterization of full points in finite order abstract unitals
- Insights into the geometric structure of full points
- Implications for projective embeddings of abstract unitals

## Abstract

The concept of full points of abstract unitals has been introduced by Korchm\'aros, Siciliano and Sz\H{o}nyi as a tool for the study of projective embeddings of abstract unitals. In this paper we give a more detailed description of the combinatorial and geometric structure of the sets of full points in abstract unitals of finite order.