Information Evaluation Of Chemical Structures By Modeling Arithmetic Graphs

The article is devoted to the investigation of correlative properties of different discrete objects including arithmetic graphs, polyhedrons, chemical graphs, information amounts and different properties of other structures. The main difficulty of this problem is the efficient separation of equivalence classes into elements in the discrete structure. One of such methods of classification is to encode the discrete object through the properties of an arithmetic graph. The theory of arithmetic graphs is taken as a basis for encoding. Encoded polyhedral arithmetic graphs with their equivalence classes are introduced in the given examples, for which an information amount is calculated by Shannons classical formula. The results of the research reveals the correlation/interrelation between materia, energy and information.