Collective cognitive epidemiology: Introducing subjective parameters into disease spread models

Electrical and Computer Engineering Department,Systems Engineering Track, University of Texas, El Paso, El Paso, Texas, United States
Industrial Manufacturing and Systems Engineering Department, University of Texas, El Paso, El Paso, Texas, United States
DOI
10.7287/peerj.preprints.49v1
Subject Areas
Epidemiology
Keywords
Epidemiology, cognitive, heuristics, prospect, objective, subjective, probability, contagion, infection, prevention
Copyright
© 2013 Akundi et al.
Licence
This is an open access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
Cite this article
Akundi A, Zarei M, Smith ED. 2013. Collective cognitive epidemiology: Introducing subjective parameters into disease spread models. PeerJ PrePrints 1:e49v1

Abstract

Modern instances of disease emergence have shown that human subjective reactions to a novel disease can be as important as the objective reality of the disease spread. Therefore, this work introduces human cognitive heuristics and biases into epidemiological modeling. Human subjective perception and reaction to the presence of the disease is represented in the difference between the objective and subjective probability of contagion. It is assumed that humans within a disease spread situation will have either limited or full information about the objective probability of contagion. From this information, humans subjectively react, forming a subjective assessment of probability of contagion. Although the translation from the objective to subjective probability of contagion is rooted in a biological basis, the translation has been adequately determined by previous research in Prospect theory as developed by Daniel Kahneman and Amos Tversky. The formulation of Lotka-Volterra epidemiology models with parameters for perceived probability of contagion was followed by numerical experimentation and sensitivity analysis that determined values of parameters that create cyclic population behavior, whether growing or dampened, as well as acyclic behavior. The results show that the model is capable of capturing stable as well as unstable behavior, and is able to model key epidemiological disease behaviors and states, such as epidemic and endemic conditions.