Control through banning: mathematical modeling of the impact of censorship restrictions on the spread of information
https://doi.org/10.31249/poln/2025.01.06
Abstract
Censorship in various forms is a widespread method of controlling the information space. Two different censorship strategies are possible. The first of them focuses on preventing criticism of the authorities, the second one allows criticism, but prevents content that promotes collective protest actions. Recent studies show that the first strategy is ineffective, since content distributors, on the one hand, and its consumers, on the other, find ways to circumvent censorship restrictions. In the absence of direct assessments of the efficiency of the second strategy, the question is: Can it be more effective? In other words, if censorship is ineffective in combating criticism of the government and its policies, is it capable of preventing content that promotes collective actions? For what reason can censorship strategies have different effectiveness despite the fact that circumvention methods are universal? In order to study this issue, mathematical modeling is used in this article. A dynamic model is constructed in the form of a system of four equations with discrete time. Numerical experiments were conducted with it, which showed that the use of censorship slows down the distribution of content. In the case of criticism of the authorities, this slowdown does not play a significant role, since public interest in topics such as corruption or economic inequality is permanent. In contrast, content such as, for example, a call to participate in a collective action is relevant only for a short time. Therefore, slowing down the distribution of this kind of content is critical. Thus, the simulation shows that the use of censorship in relation to content that promotes collective actions is more effective than the use of censorship in relation to criticism of the government.
About the Author
A. P. PetrovInstitute of control sciences of the Russian Academy of Sciences
Russian Federation
Petrov Alexander
Moscow
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