New method to evaluate divergent series via the Wigner function

TL;DR

This paper proposes a novel approach that uses the measurable Wigner function to evaluate divergent series, bridging quantum physics and mathematical analysis.

Contribution

It introduces a new method leveraging the Wigner function to assign values to divergent series, a novel intersection of physics and mathematics.

Findings

Demonstrates the feasibility of using the Wigner function for divergent series evaluation

Provides a theoretical framework linking quantum measurements to mathematical series summation

Suggests potential applications in quantum physics and mathematical analysis

Abstract

It is shown how a physical function, namely the Wigner function, that in principle may be measured, can be used to evaluate divergent series.