The $\theta$ invariant recovers the Rozansky-Overbay invariant

TL;DR

This paper demonstrates that the $ heta$ invariant extends the Rozansky-Overbay invariant, providing a broader mathematical framework.

Contribution

It introduces a generalization of the Rozansky-Overbay invariant through the $ heta$ invariant, expanding its applicability.

Findings

$ heta$ invariant recovers the Rozansky-Overbay invariant

The generalization offers new insights into knot invariants

Abstract

In this paper we show that the $\theta$ invariant generalizes the Rozansky-Overbay invariant.