The insights gained from the analysis of separable signed graphs can be extended to provide a more general classification of complexity for irreflexive signed graphs. By understanding the structural properties and characteristics of separable signed graphs, we can identify key patterns and relationships that may apply to a broader range of irreflexive signed graphs. For example, the identification of special cases where list homomorphisms are polynomial-time solvable in separable signed graphs can serve as a foundation for developing similar classifications for other types of irreflexive signed graphs. By examining the complexities of different subclasses of signed graphs, we can potentially establish a more comprehensive framework for understanding the computational challenges and solutions in this area.