The Optimal Majority Threshold as a Function of the Variation Coefficient of the Environment
- Авторлар: Chebotarev P.Y.1,2,3, Malyshev V.A.1,2,3, Tsodikova Y.Y.1, Loginov A.K.1, Lezina Z.M.1, Afonkin V.A.1,2
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Мекемелер:
- Trapeznikov Institute of Control Sciences
- Moscow Institute of Physics and Technology
- Kotelnikov Institute of Radioengineering and Electronics
- Шығарылым: Том 79, № 4 (2018)
- Беттер: 725-736
- Бөлім: Large Scale Systems Control
- URL: https://ogarev-online.ru/0005-1179/article/view/150875
- DOI: https://doi.org/10.1134/S0005117918040136
- ID: 150875
Дәйексөз келтіру
Аннотация
Within the model of social dynamics determined by collective decisions in a stochastic environment (ViSE model), we consider the case of a homogeneous society consisting of classically rational economic agents (or homines economici, or egoists). We present expressions for the optimal majority threshold and the maximum expected capital increment as functions of the parameters of the environment. An estimate of the rate of change of the optimal threshold at zero is given, which is an absolute constant: \(\left( {\sqrt {2/\pi } - \sqrt {\pi /2} } \right)/2\).
Авторлар туралы
P. Chebotarev
Trapeznikov Institute of Control Sciences; Moscow Institute of Physics and Technology; Kotelnikov Institute of Radioengineering and Electronics
Хат алмасуға жауапты Автор.
Email: pavel4e@gmail.com
Ресей, Moscow; Moscow; Moscow
V. Malyshev
Trapeznikov Institute of Control Sciences; Moscow Institute of Physics and Technology; Kotelnikov Institute of Radioengineering and Electronics
Email: pavel4e@gmail.com
Ресей, Moscow; Moscow; Moscow
Ya. Tsodikova
Trapeznikov Institute of Control Sciences
Email: pavel4e@gmail.com
Ресей, Moscow
A. Loginov
Trapeznikov Institute of Control Sciences
Email: pavel4e@gmail.com
Ресей, Moscow
Z. Lezina
Trapeznikov Institute of Control Sciences
Email: pavel4e@gmail.com
Ресей, Moscow
V. Afonkin
Trapeznikov Institute of Control Sciences; Moscow Institute of Physics and Technology
Email: pavel4e@gmail.com
Ресей, Moscow; Moscow
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