Abstract:
The paper deals with metamathematical structures based on Malcev's concept of algebraic systems. This approach allows us to extend this concept on systems of physical objects having physical interactions and without such interactions. It is shown, that these extended metamathematical structures can be used in rigorous (scientific) version of metaphysics including its axiomatic, as well as in the theory of evolutionary systems. The formal representation of the latter is differed from that of algebraic systems in mathematics.
Keywords:algebraic structures, algorithms on physical objects, general system theory, general formal technology, object properties, object functionalities, axiomatic of metaphysics, evolutionary systems.
Fulltext:
PDF file (178 kB)
The content is published under the terms of the Creative Commons Attribution 4.0 International License
