Trinitarian systems

The article explores the trinitarian systems used in the natural and technical sciences. Various types of trinitarian systems are considered. A systematic analysis of trinitarian systems was carried out. The article proves that the trinitarian system is the simplest complex system. The paper examines the relationship of trinitarian systems with the theory of categories. It is shown that the trinitarian system serves as the basis for categorical analysis. The paper proves that the trinitarian system is the simplest multigraph. The trinitarian system allows transforming spaces of different curvature into each other. The trinitarian system in linear systems defines a cyclicity, which can entail: development, degradation or bifurcation. Triangulation essentially develops a trinitarian approach and can be considered as the use of a trinitarian system to solve theoretical or technical problems in areas such as, for example, psychology, social sciences, politics, geometry, and ground surveying. The general conclusion is that the Trinitarian system is a universal instrument of cognition.