The abnormal diffusion of misinformation, fake news and conspiracy theories has stuck people into a limbo in which no truth is unquestionable and even scientific theories are denied through vicious cycles of lies. Though the detection of fake news has been widely addressed in literature, the counteractions for combating the spread of misinformation has been less investigated. Previous work on the theme mainly proposes the application of either interventions, that try to directly limit the spread of fake news, or mitigations, counter campaigns of truth to contain the spread and damage of misinformation. However, the two strategies are applied independently. In this work we try to fill this gap and formulate a multi-round decision problem for alternating interventions and mitigations on online social networks, aiming at reducing the spread of misinformed content and increasing that of truth. Moreover, we introduce proneness, a score used as a proxy for quantifying the likelihood of users propagating truthful or false content. The decision problem framework will be that of Multi-Armed Bandits, while the diffusion of contents will be modelled solving problems related to Influence Maximization. Conclusively, we experimentally evaluate the quality of the model, giving directions for further work.
The abnormal diffusion of misinformation, fake news and conspiracy theories has stuck people into a limbo in which no truth is unquestionable and even scientific theories are denied through vicious cycles of lies. Though the detection of fake news has been widely addressed in literature, the counteractions for combating the spread of misinformation has been less investigated. Previous work on the theme mainly proposes the application of either interventions, that try to directly limit the spread of fake news, or mitigations, counter campaigns of truth to contain the spread and damage of misinformation. However, the two strategies are applied independently. In this work we try to fill this gap and formulate a multi-round decision problem for alternating interventions and mitigations on online social networks, aiming at reducing the spread of misinformed content and increasing that of truth. Moreover, we introduce proneness, a score used as a proxy for quantifying the likelihood of users propagating truthful or false content. The decision problem framework will be that of Multi-Armed Bandits, while the diffusion of contents will be modelled solving problems related to Influence Maximization. Conclusively, we experimentally evaluate the quality of the model, giving directions for further work.
Intervene or Mitigate? A Decision Problem for Combating Fake News
BERNARDI, ALBERTO
2021/2022
Abstract
The abnormal diffusion of misinformation, fake news and conspiracy theories has stuck people into a limbo in which no truth is unquestionable and even scientific theories are denied through vicious cycles of lies. Though the detection of fake news has been widely addressed in literature, the counteractions for combating the spread of misinformation has been less investigated. Previous work on the theme mainly proposes the application of either interventions, that try to directly limit the spread of fake news, or mitigations, counter campaigns of truth to contain the spread and damage of misinformation. However, the two strategies are applied independently. In this work we try to fill this gap and formulate a multi-round decision problem for alternating interventions and mitigations on online social networks, aiming at reducing the spread of misinformed content and increasing that of truth. Moreover, we introduce proneness, a score used as a proxy for quantifying the likelihood of users propagating truthful or false content. The decision problem framework will be that of Multi-Armed Bandits, while the diffusion of contents will be modelled solving problems related to Influence Maximization. Conclusively, we experimentally evaluate the quality of the model, giving directions for further work.File | Dimensione | Formato | |
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https://hdl.handle.net/20.500.12608/29702