p-Adic Heisenberg Cantor sets, 2

TL;DR

This paper explores p-adic analogs of Heisenberg groups and their associated Cantor sets, extending the understanding of their structure in a mathematical framework.

Contribution

It introduces new p-adic versions of Heisenberg groups and analyzes the structure of their Cantor sets, providing insights into their properties.

Findings

Characterization of p-adic Heisenberg groups

Analysis of the structure of p-adic Cantor sets

Extension of classical Heisenberg group concepts to p-adic settings

Abstract

In these informal notes, we continue to explore p-adic versions of Heisenberg groups and some of their variants, including the structure of the corresponding Cantor sets.