A new (?) continued fraction expansion for the reciprocal of a $q$-series

TL;DR

This paper presents a continued fraction expansion for the reciprocal of a specific q-series, contributing a potentially novel mathematical representation in the field of q-series analysis.

Contribution

It introduces a new continued fraction expansion for the reciprocal of a certain q-series, with the novelty of its derivation being uncertain and open to expert verification.

Findings

Provides a continued fraction expansion for the reciprocal of a specific q-series.

The novelty of the expansion is uncertain and subject to expert verification.

Stimulates further investigation into the uniqueness of the expansion.

Abstract

We prove a continued fraction expansion for the reciprocal of a certain $q$-series. All the specialists in the world are asked whether it is new or not.