Today, almost all spheres of human existence are interpreted – directly or indirectly – as permanently becoming, interpreted from a processing point of view realities that do not imply either final fixation or predetermined ultimate goals or states. The world appears not so much in the form of difficult composite dynamic formation in mechanistic sense, but in the form of mobile, continuously becoming environment, which presupposes special technical researches and ways of staying in it. Such techniques and methods lead to the formation of a non-trivial vision of the universe. And such a vision, aimed at comprehending of emerging realities, presupposing conceptual shifts in modern natural science, technology, humanitarian activity, and more broadly in the very perception of nature and society, V.I. Arshinov endows with the epithet “complexity”. In the proposed text, a small fragment from the creative heritage of one of the most influential philosophers J. Simondon will be considered, allowing to partially reveal the features of such complexitly oriented thinking. The central theme of Simondon's philosophical strategy is the conceptualization of how the becomings of beings are realized, or how beings (inanimate, living, technical, mental, social) are individuated. Simondon begins the discussion of this plot with criticism of the hylemorphic scheme, which posits the genetic principle of existence in the form-matter dichotomy and, above all, in the interpretation and theoretical use of such a dichotomy by Aristotle, since, according to Simondon, it was this pair that contributed to the formation of a static view on the world, man and society. In different performances, the form-matter dichotomy can be interpreted in the form of mind-body dichotomies, artificial-natural, living-nonliving, etc. Note that Simondon begins his criticism with the technological substantiation of the hylemorphic scheme, referring to the operation of making a parallelepiped brick from clay
Signal Processing for Nondifferentiable Data Defined on Cantor Sets: A Local Fractional Fourier Series Approach
