Transformatics for Psychology

A new theory for psychology has been proposed in this work, the core of which is founded on understanding and codifying the material basis of psychology as a behavioral science in the age of both biological and artificial systems that are capable of not just awareness and perception but also learning and behavior/reaction. The purpose was especially to build a foundation via which future work in psychology might take advantage of Transformatics as a coherent body of mathematical ideologies and techniques that are universally applicable in any science. A significant share of this work built upon earlier, and recent results in especially theory, by the author, concerning new mathematical ideas under the umbrella of Transformatics, and how they have been successfully applied to another biological discipline, Genetics, of which, and as we argue in the later sections of this work, likewise serves as a basis for much of the empirical subjects in psychology. Thus, starting from some fundamentals of what defines psychology as a scientific discipline, we steadily build a new approach to some fundamental ideas and concepts in this subject, especially from the point of view of someone already familiar with how transformatics helps establish new foundations for any science, and from which we then demonstrate how to build or evolve new ideas, most of them mathematical, or philosophical, using that method, and which then serves to bring forth a new light to this fundamental science of the mind. As far as results are concerned; we have advanced two working definitions of psychology, one originally by the author; have proposed four important problems for students and readers to use to further the ideas presented in the this work, and have not only presented for the first time, an original mathematical definition of blood, but have also gone ahead, to demonstrate how it could be used to unambiguously specify physiological and psychological pathologies with immediate clinical relevance as laid out in two theorems concluding this present undertaking. We have called out several next/future explorations as well as how other researchers might carry forward the work we have started here.