# The united proofs for three $q$-extensions of Dougall's $_2H_2$   summation formula

**Authors:** Chuanan Wei

arXiv: 1903.03250 · 2019-11-04

## TL;DR

This paper provides unified proofs for three $q$-extensions of Dougall's $_2H_2$ summation formula using analytic continuation, and discusses related results in the context of basic hypergeometric series.

## Contribution

It introduces a unified proof approach for multiple $q$-extensions of Dougall's $_2H_2$ summation formula, expanding understanding of basic hypergeometric identities.

## Key findings

- Unified proofs for three $q$-extensions of Dougall's $_2H_2$ formula
- Discussion of related hypergeometric results
- Application of analytic continuation method

## Abstract

In terms of the analytic continuation method, we give the united proofs for three $q$-extensions of Dougall's $_2H_2$ summation formula. Some related results are also discussed in this paper.

## Full text

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## References

24 references — full list in the complete paper: https://tomesphere.com/paper/1903.03250/full.md

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Source: https://tomesphere.com/paper/1903.03250