| Literature DB >> 35948617 |
Alexander J Pritchard1, Matthew J Silk1, Simon Carrignon2, R Alexander Bentley2, Nina H Fefferman3.
Abstract
Agencies reporting on disease outbreaks face many choices about what to report and the scale of its dissemination. Reporting impacts an epidemic by influencing individual decisions directly, and the social network in which they are made. We simulated a dynamic multiplex network model-with coupled infection and communication layers-to examine behavioral impacts from the nature and scale of epidemiological information reporting. We explored how adherence to protective behaviors (social distancing) can be facilitated through epidemiological reporting, social construction of perceived risk, and local monitoring of direct connections, but eroded via social reassurance. We varied reported information (total active cases, daily new cases, hospitalizations, hospital capacity exceeded, or deaths) at one of two scales (population level or community level). Total active and new case reporting at the population level were the most effective approaches, relative to the other reporting approaches. Case reporting, which synergizes with test-trace-and-isolate and vaccination policies, should remain a priority throughout an epidemic.Entities:
Keywords: Adherence; Behavior change; Beliefs; Community mobilization; Risk perceptions; Surveillance
Year: 2022 PMID: 35948617 PMCID: PMC9365202 DOI: 10.1057/s41271-022-00357-7
Source DB: PubMed Journal: J Public Health Policy ISSN: 0197-5897 Impact factor: 3.526
Parameters altered in the model
| Scale | 2 levels: Population, Community | ||||||
| Awareness and social construction | 2 levels: 0.1, 0.4 | ||||||
| Reassurance | 2 levels: −0.075, −0.025 | ||||||
| Networks | 9 levels: 3 levels of modularity × 3 levels of homophily—see text | ||||||
| Delay | 3 levels: 1, 4, 7 | ||||||
| Type of Reporting | 2 levels: Active Case, New Cases | 1 level: Deaths | 1 level: Hospital Capacity | 1 level: Hospitalized | |||
| Probability of Recorded Death | – | 2 levels: 0.75, 1.00 | – | – | |||
| Replications | 20 levels | 10 levels | 20 levels | 20 levels | |||
| Probability of Positive Test for Symptomatic | 7 levels: 0.02, 0.05, 0.10, 0.25, 0.50, 0.75, 1.00 | 1 level: 0.25 | 4 levels: 0.25, 0.50, 0.75, 1.00 | 1 level: 0.25 | 4 levels: 0.25, 0.50, 0.75, 1.00 | 1 level: 0.25 | 4 levels: 0.25, 0.50, 0.75, 1.00 |
| Strength of Response | 8 levels: 0.001, 0.005, 0.010, 0.025, 0.05, 0.10, 0.20, 0.50 | 3 levels: 0.75, 1.00, 1.50 | 3 levels: 0.50, 1.0, 2.0 | 2 levels: 5.0, 10.0 | 3 levels: 0.50, 1.0, 2.0 | 2 levels: 5.0, 10.0 | 8 levels: 0.001, 0.005, 0.010, 0.025, 0.05, 0.10, 0.20, 0.50 |
| Runs | 483,840 | 25,920 | 51,840 | 8640 | 51,840 | 8640 | 138,240 |
Parameters are identified in the first column. For each parameter, the number of different values (levels) we used is in bold and the relevant values are then listed (for reassurance, there were two levels with the values: − 0.075 and − 0.025). We altered the strength of response and probability of testing contingent on the type of reporting to effectively and efficiently explore the parameter space. The final row shows the number of runs, contingent upon the factor combinations of the parameter levels in the previous rows
Fig. 1Visual summary of the model’s procedure. We simplified the network layers to 2 communities (400 nodes). The disease model [left] and reporting output [lower-right] show the results from a single exemplar run, averaged across communities. The concern plot [right] shows concern generation from a single run, averaged by community per time-step
As the parameter values were of relative, rather than absolute, importance, we used categorical descriptors throughout the results
| Awareness and social constr | Categories: | Weak | Strong | |||
|---|---|---|---|---|---|---|
| Values: | 0.1 | 0.4 | ||||
| Reassurance | Categories: | Weak | Strong | |||
| Values: | − 0.025 | − 0.075 | ||||
| Probability of positive symptomatic | Categories | Negligible | Low | Moderate | High | |
| Values | 0.02 | 0.05 | 0.1 | ≥ 0.25 | ||
| Strength of response | Categories | Negligible | Low | Moderate | High | Very high |
| Values | ||||||
| Cases—new and active | ≤ 0.01 | 0.025–0.20 | 0.50–0.75 | ≥ 1.00 | ||
| Deaths and hospital capacity | ≤ 2.0 | ≥ 5.0 | ||||
| Hospitalized | ≤ 0.05 | 0.10–0.20 | 0.50 | |||
Labels were associated with parameter values in the following ways
Fig. 2Influence of reporting scale and type. We organize plots by row as the strength of response (strong [top], weak [bottom]). The x-axis shows a subset of strength of response values as a factor, while the y-axis is the peak infections per run. The boxes are filled according to type of reporting, while the outline corresponds to the scale of reporting. Delay and probability of testing are not fixed; awareness and social construction are fixed at 0.1
Fig. 3Impact of the reporting of total active cases relative to new cases. Active case reporting (both population and community level) is simplified as horizontal bars (median) and shading (interquartile range) for a low strength of response (0.05 top [orange online]) or moderate strength of response (0.20 bottom [red online]). We represent new case reporting by points at the median with whiskers for interquartile range. Points are colored by population- and community-level reporting. The x-axis shows strength of response as a factor. Awareness and social construction are set to 0.10; reassurance is set to strong; probability of testing was fixed at 0.25; delay was not fixed. See Supplementary 4 for weak reassurance
Fig. 4Changes in severity of epidemic peaks across time over the ten communities. Reporting scale is indicated by the outline color (population-level = gray outline; community-level = black outline). Probability of testing is indicated by shading (light = 0.02, dark = 0.25). Each box shows coefficients of linear regressions for each run with a model of when peak infections occur, as predicted by the infection peaks. Thus, positive y-values indicate lower infection peaks in early-hit communities, while negative values indicate lower infection peaks in late-hit communities. The top row of plots illustrates strong reassurance, the bottom row weak reassurance. Left plots are for a negligible strength of response (0.01), the middle plots are for a low strength of response (0.10), the right plots show a moderate strength of response (0.50). Awareness and social construction are set to 0.10; delay was not fixed
Fig. 5Influence of awareness, social construction, and reassurance relative to active case reporting. Plots are organized by row as the level of reporting (community [top], population [bottom]), while columns as the value of awareness and social construction (0.1 [left], 0.4 [right]). The x-axis treats strength of response as a factor, while the y-axis is the peak infections per run. The boxes are colored according to Reassurance (strong [gray or blue online], weak [black or navy online]); delay was not fixed. Boxes with a strength of response < 0.75 show the results of 3780 runs, while the box with 0.75 shows 540 runs