Modelling the interplay between news reporting and user engagement through random effects regressions with AR(1) disturbance.

Results refer to the model , where <i>i</i> is the news source identifier, <i>t</i> is time (days since January 1st, 2016), <i>y</i><sub><i>it</i></sub> is the user engagement on vaccine-related content from source <i>i</i> on day <i>t</i>,<i>x</i><sub><i>i</i></sub> is a vector of time-independent source-related variables (e.g., the factualness classification: Reliable or questionable), <i>z</i><sub><i>it</i></sub> are time-dependent factors (e.g., number, type and topic of news content), and <i>θ</i><sub><i>i</i></sub>,<i>ϵ</i><sub><i>it</i></sub> are error terms with auto-correlated component. Being the panel data unbalanced and <i>T</i>><i>N</i>, we choose a model with autocorrelated disturbances. Robust estimators of variance were also estimated, and the results are confirmed [<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0316258#pone.0316258.ref067" target="_blank">67</a>,<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0316258#pone.0316258.ref068" target="_blank">68</a>]. Model I results show that content conveying pro-vax stance decreases user engagement (elasticity -0.03%) while anti-vax stance increases it (elasticity 0.5%), especially when it is proposed by questionable sources (Model II, coefficient of the interactive variable 1.34%). Conversely, when questionable sources convey pro-vax stance, engagement drops by 0.3%. If we focus on topics (Models III and IV), “safety concerns” is the one that elicits the greatest reactions (0.4%), especially when content comes from questionable sources (maximum elasticity 1.1%). Engagement drops instead when questionable sources cover the topic of effectiveness of vaccination. (DOCX)

Publication Details

Journal
Figshare
Published
2025-01-15
DOI
https://doi.org/10.1371/journal.pone.0316258.s019
Primary Topic
Misinformation and Its Impacts
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article
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Modelling the interplay between news reporting and user engagement through random effects regressions with AR(1) disturbance.

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Misinformation and Its Impacts
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Modelling the interplay between news reporting and user engagement through random effects regressions with AR(1) disturbance.

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Abstract

Results refer to the model , where <i>i</i> is the news source identifier, <i>t</i> is time (days since January 1st, 2016), <i>y</i><sub><i>it</i></sub> is the user engagement on vaccine-related content from source <i>i</i> on day <i>t</i>,<i>x</i><sub><i>i</i></sub> is a vector of time-independent source-related variables (e.g., the factualness classification: Reliable or questionable), <i>z</i><sub><i>it</i></sub> are time-dependent factors (e.g., number, type and topic of news content), and <i>θ</i><sub><i>i</i></sub>,<i>ϵ</i><sub><i>it</i></sub> are error terms with auto-correlated component. Being the panel data unbalanced and <i>T</i>><i>N</i>, we choose a model with autocorrelated disturbances. Robust estimators of variance were also estimated, and the results are confirmed [<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0316258#pone.0316258.ref067" target="_blank">67</a>,<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0316258#pone.0316258.ref068" target="_blank">68</a>]. Model I results show that content conveying pro-vax stance decreases user engagement (elasticity -0.03%) while anti-vax stance increases it (elasticity 0.5%), especially when it is proposed by questionable sources (Model II, coefficient of the interactive variable 1.34%). Conversely, when questionable sources convey pro-vax stance, engagement drops by 0.3%. If we focus on topics (Models III and IV), “safety concerns” is the one that elicits the greatest reactions (0.4%), especially when content comes from questionable sources (maximum elasticity 1.1%). Engagement drops instead when questionable sources cover the topic of effectiveness of vaccination. (DOCX)

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Misinformation and Its Impacts
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Modelling the interplay between news reporting and user engagement through random effects regressions with AR(1) disturbance. · Figshare (2025) | TGRS Research Map | TGRS