Fermats Last Theorem on Topological Fields

TL;DR

This paper explores how Fermat's Last Theorem's validity is influenced by the topological and field properties of the underlying space, extending its implications beyond traditional number fields.

Contribution

It introduces a novel perspective by analyzing Fermat's Last Theorem within topological fields, highlighting the importance of topological structure in number theoretic results.

Findings

Fermat's Last Theorem depends on topological properties.

Topological fields can alter the theorem's applicability.

The field structure influences number theoretic results.

Abstract

Even though flt is a number theoretic result we prove that the result depends on the topological as well as the field structure of the underlying space.