Developing a mathematical theory of computability which speaks the language of levels (Q1388954)

The authors use modern systems theory to retrace the history of some important and interesting philosophical problems. Namely, they introduce a mathematical theory of multilevels and apply this theory to study two problems of modern physics: The hypothesis on the rest mass of the photon and a new look at Dirac's \(\delta\) function. Their idea of a multilevel structure of nature and the definition of a non-archimedean number field (called general number system) are two theoretical goals of the paper.