Topologically valued transition structures
Matthew Collinson

TL;DR
This paper explores the relationships between categories of transition structures using algebraic and topological methods, establishing a contravariant adjunction under certain restrictions.
Contribution
It introduces a detailed connection between categories of transition structures via a contravariant adjunction, expanding on topological restrictions.
Findings
Established a contravariant adjunction between two categories of transition structures.
Extended the results to a family of similar structures with various topological restrictions.
Provided a detailed analysis of how algebraic and topological methods interact in this context.
Abstract
We investigate several categories related to transition structures, using a mixture of algebraic and topological methods. We show how two such categories are connected by a contravariant adjunction. This is the most detailed of a family of such results depending on topological restrictions on objects and morphisms.
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