The aim of this article is to represent the general description of an entity
by means of its states, contexts and properties. The entity that we want to
describe does not necessarily have to be a physical entity, but can also be an
entity of a more abstract nature, for example a concept, or a cultural
artifact, or the mind of a person, etc..., which means that we aim at very
general description. The effect that a context has on the state of the entity
plays a fundamental role, which means that our approach is intrinsically
contextual. The approach is inspired by the mathematical formalisms that have
been developed in axiomatic quantum mechanics, where a specific type of quantum
contextuality is modelled. However, because in general states also influence
context -- which is not the case in quantum mechanics -- we need a more general
setting than the one used there. Our focus on context as a fundamental concept
makes it possible to unify `dynamical change' and `change under influence of
measurement', which makes our approach also more general and more powerful than
the traditional quantum axiomatic approaches. For this reason an experiment (or
measurement) is introduced as a specific kind of context. Mathematically we
introduce a state context property system as the structure to describe an
entity by means of its states, contexts and properties. We also strive from the
start to a categorical setting and derive the morphisms between state context
property systems from a merological covariance principle. We introduce the
category SCOP with as elements the state context property systems and as
morphisms the ones that we derived from this merological covariance principle.
We introduce property completeness and state completeness and study the
operational foundation of the formalismComment: 44 page