ONTOLOGICAL SUBSTANTIATION OF MATHEMATICS: THE CORRELATIVE APPROACH
Bukin Dmitriy Nikolaevich
Candidate of Philosophical Sciences, Doctoral candidate, Department of Philosophy, Volgograd State University
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Abstract: The author proves the application of a correlative approach in modern ontology for the study of mathematical bases. It is shown that the being of a mathematical object must be considered as a correlation and the basis of mathematics has the absolute representations reflecting universal requirements to object from the viewpoint of human activity.
Key words: mathematical object, ontological categories, subject, relation, structure.
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