| Literature DB >> 33130402 |
Ritwik Banerjee1, Joydeep Bhattacharya2, Priyama Majumdar3.
Abstract
OBJECTIVE: We define prediction bias as the systematic error arising from an incorrect prediction of the number of positive COVID cases x-weeks hence when presented with y-weeks of prior, actual data on the same. Our objective is to investigate the importance of an exponential-growth prediction bias (EGPB) in understanding why the COVID-19 outbreak has exploded. To that end, our goal is to document EGPB in the comprehension of disease data, study how it evolves as the epidemic progresses, and connect it with compliance of personal safety guidelines such as the use of face coverings and social distancing. We also investigate whether a behavioral nudge, cost less to implement, can significantly reduce EGPB. RATIONALE: The scientific basis for our inquiry is the received wisdom that infectious disease spread, especially in the initial stages, follows an exponential function meaning few positive cases can explode into a widespread pandemic if the disease is sufficiently transmittable. If people suffer from EGPB, they will likely make incorrect judgments about their infection risk, which in turn, may lead to reduced compliance of safety protocols.Entities:
Keywords: COVID; Exponential growth bias; Graphical communication; Health communication; Nudges; WHO safety Measures
Year: 2020 PMID: 33130402 PMCID: PMC7591871 DOI: 10.1016/j.socscimed.2020.113473
Source DB: PubMed Journal: Soc Sci Med ISSN: 0277-9536 Impact factor: 4.634
Summary statistics.
| Variable | Definition | Median | Mean Absolute |
|---|---|---|---|
| Bias43 | Difference between the log of actual and predicted number in Week 4, relative to the change in log of actual number of COVID-19 cases between Week 3 and 4 | 0.42 | 0.35 |
| Bias53 | Difference between the log of actual and predicted number in Week 5, relative to the change in log of actual number of COVID-19 cases between Week 4 and Week 5 | 0.46 | 0.29 |
| AverageBias | Average of Bias43 and Bias53 | 0.43 | 0.31 |
| OwnBias | Difference between the log of actual and predicted number of COVID-19 cases one week later in one's own country | ||
| Own Country Information Bias | Difference between the log of actual and perceived number of COVID-19 cases on the day of response in one's own country | 0.001 | 0.1 |
| Actual Realized Compliance | First Principal Component of Questions 1a-1g in Screen 13 | 0.12 | 1.68 |
| Appropriateness of violation of safety norms | First Principal Component of Questions 2a-2d in Screen 14 | −0.14 | 1.53 |
| Agreeableness with government performance | First Principal Component of Questions 3a-3b in Screen 14 | −0.05 | 1.35 |
| Female | = 1, if gender is Female | 0.27 | 0.44 |
| Age | age in years | 34.19 | 9.15 |
| Education | = 0, if highest educational level is up to class 12 | 1.12 | 0.65 |
| = 1, if highest education level is bachelor's degree | |||
| = 2, if highest education level is master's degree or above | |||
| Income | Log of monthly family income (PPP USD) | 8.39 | 1.79 |
| Health | Health condition on a scale of 0–5 | 4.12 | 0.75 |
| [0 if very poor health, 5 if very good health] | |||
| Health Insurance | = 1, if the person has health insurance | 0.71 | 0.45 |
| Perceived effectiveness | Perceived effectiveness of the safety measures being proposed to counter the spread of COVID-19 | 4.3 | 0.92 |
| Sample Size | 334 | ||
| Sample size from countries with COVID-19 cases less than 100, as on 21st March | 121 | ||
| Sample size from countries with COVID-19 cases between 100 and 999, both numbers included, as on March 21 | 108 | ||
| Sample size from countries with COVID-19 cases more than 999, as on 21st March | 105 | ||
| Countries | Number of countries represented in our sample | 43 | |
Fig. 1Actual and predicted number of COVID-19 cases pooled across four countries. Note. Panel A above plots the actual number and the predictions of COVID-19 cases in the linear scale, while Panel B plots the same data on a logarithmic scale. Both the panels use data pooled across the four countries. The predictions for early (later) phase cases are given on the left (right). Each graph presents participants' 25th percentile, mean, median, and 75th percentile prediction of the number of COVID-19 cases on Week 4 and Week 5.
Fig. 2Prediction bias. Note. The figure reports the median values of different measures of biases. The error bars represent the 95% confidence intervals from Kendall's τ test for the hypothesis that the median is zero.
Fig. 3Variation of prediction bias between countries at different stages of COVID-19 spread. Note. This figure plots differences in median EGPB across countries in Stages 1, 2, and 3 of COVID-19 spread for each of the four measures of bias. Model 1 (Model 2) shows the pairwise differences in EGPB between the three stages estimated from a median regression without (with) controls. The control variables include age, gender, health, health insurance, education level, income, treatment and log of reported COVID-19 cases as on March 21 (fixed for each country). The specification in Model 2 for OwnBias in (iv), additionally controls for an individual's information bias. The error bars show 95% confidence interval. *p < 0.10, **p < 0.05, ***p < 0.01.
Fig. 4EGPB and COVID-19 compliance. Note. This figure plots the coefficients estimated from OLS regressions between EGPB and compliance, measured via three indices: Actual realized compliance, Appropriateness of violation of safety norms, and Agreeableness with government performance. Model 1 (Model 2) shows the estimates from specification without (with) controls. The control variables include age, gender, health, health insurance, education level, income, perceived effectiveness of the safety measures, treatment, and log of reported COVID-19 cases as on March 21 (fixed for each country). The specification in Model 2 for OwnBias in (iv), additionally controls for an individual's information bias. p = 0.11, *p < 0.10, **p < 0.05, ***p < 0.01.
Fig. 5Prediction bias across treatments. Note. Participants are randomized into graphical and numerical treatments, where they are shown the data from Weeks 1, 2, and 3 in the form of raw numbers and graphs, respectively. The figure plots the median prediction biases for the graphical and numerical treatments. The error bars represent the 95% confidence intervals from a Kendall's Tau test for the hypothesis that the median is zero. *p < 0.10, **p < 0.05, ***p < 0.01.