New Knowledge Predicates Complex Objects Primary Objects Maximal Discernibleness
Institute of Information Theories and Applications FOI ITHEA
An effective mathematical method of new knowledge obtaining on the structure of complex objects with
required properties is developed. The method comprehensively takes into account information on the properties
and relations of primary objects, composing the complex objects. It is based on measurement of distances
between the predicate groups with some interpretation of them. The optimal measure for measurement of these
distances with the maximal discernibleness of different groups of predicates is constructed. The method is tested
on solution of the problem of obtaining of new compound with electro-optical properties.