  Resource theories constitute a powerful theoretical framework and a tool that
captures, in an abstract structure, pragmatic aspects of the most varied
theories and processes. For physical theories, while this framework deals
directly with questions about the concrete possibilities of carrying out tasks
and processes, resource theories also make it possible to recast these already
established theories on a new language, providing not only new perspectives on
the potential of physical phenomena as valuable resources for technological
development, for example, but they also provide insights into the very
foundations of these theories. In this work, we will investigate some
properties of a resource theory for quantum contextuality, an essential
characteristic of quantum phenomena that ensures the impossibility of
interpreting the results of quantum measurements as revealing properties that
are independent of the set of measurements being made. We will present the
resource theory to be studied and investigate certain global properties of this
theory using tools and methods that, although already developed and studied by
the community in other resource theories, had not yet been used to characterize
resource theories of contextuality. In particular, we will use the so called
cost and yield monotones, extending the results of reference Quantum 4, 280
(2020) to general contextuality scenarios.
