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Nonlinear sociodynamics of competitive sociotypes of molecular and cosmic human
Author(s) -
Andrey Vitalievich Kolesnikov
Publication year - 2021
Publication title -
proektirovanie buduŝego. problemy cifrovoj realʹnosti
Language(s) - English
Resource type - Conference proceedings
ISSN - 2619-0109
DOI - 10.20948/future-2021-19
Subject(s) - reproduction , nonlinear system , value (mathematics) , cosmic cancer database , population , constant (computer programming) , statistical physics , computer science , sociology , mathematics , ecology , physics , biology , statistics , astrophysics , demography , quantum mechanics , programming language
As one of the most important factors determining the nature of the dynamic behavior of a social system, the article considers the competitive relationship of two alternative sociotypes, conventionally designated as molecular human and cosmic human. The molecular sociotype is understood as the personality of the average consumer, whose behavioral determinants are largely determined by the selfish gene. The cosmic human is a person who has realized the dependence on the selfish gene. Representatives of the cosmic sociotype consider the products of their own mind, their contribution to culture, as a more significant function than gene replication. This explains the different values ​​of the coefficients of reproduction of the total resource of the system by molecular human and cosmic human. Three possible scenarios for the evolution of a social system have been identified for different values ​​of the coefficients of reproduction of the total resource of the system by both sociotypes with a constant share of the population. In this case, the aggregate resource is understood as the entire intellectual, cultural and economic product produced by the social system during a certain conditional cycle of reproduction. The dynamics of a social system with a variable value of the share of a productive comic sociotype is considered in the work on the basis of a nonlinear two-dimensional model. The mathematical model demonstrates complex nonlinear quasicyclic behavior.

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