Modeling the Impact of Timeline Algorithms on Opinion Dynamics Using Low-rank Updates

Fuente: arXiv
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Hauptverfasser: Zhou, Tianyi, Neumann, Stefan, Garimella, Kiran, Gionis, Aristides
Format: Preprint
Veröffentlicht: 2024
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author Zhou, Tianyi
Neumann, Stefan
Garimella, Kiran
Gionis, Aristides
author_facet Zhou, Tianyi
Neumann, Stefan
Garimella, Kiran
Gionis, Aristides
contents Timeline algorithms are key parts of online social networks, but during recent years they have been blamed for increasing polarization and disagreement in our society. Opinion-dynamics models have been used to study a variety of phenomena in online social networks, but an open question remains on how these models can be augmented to take into account the fine-grained impact of user-level timeline algorithms. We make progress on this question by providing a way to model the impact of timeline algorithms on opinion dynamics. Specifically, we show how the popular Friedkin--Johnsen opinion-formation model can be augmented based on aggregate information, extracted from timeline data. We use our model to study the problem of minimizing the polarization and disagreement; we assume that we are allowed to make small changes to the users' timeline compositions by strengthening some topics of discussion and penalizing some others. We present a gradient descent-based algorithm for this problem, and show that under realistic parameter settings, our algorithm computes a $(1+\varepsilon)$-approximate solution in time $\tilde{O}(m\sqrt{n} \lg(1/\varepsilon))$, where $m$ is the number of edges in the graph and $n$ is the number of vertices. We also present an algorithm that provably computes an $\varepsilon$-approximation of our model in near-linear time. We evaluate our method on real-world data and show that it effectively reduces the polarization and disagreement in the network. Finally, we release an anonymized graph dataset with ground-truth opinions and more than 27\,000 nodes (the previously largest publicly available dataset contains less than 550 nodes).
format Preprint
id arxiv_https___arxiv_org_abs_2402_10053
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Modeling the Impact of Timeline Algorithms on Opinion Dynamics Using Low-rank Updates
Zhou, Tianyi
Neumann, Stefan
Garimella, Kiran
Gionis, Aristides
Social and Information Networks
Timeline algorithms are key parts of online social networks, but during recent years they have been blamed for increasing polarization and disagreement in our society. Opinion-dynamics models have been used to study a variety of phenomena in online social networks, but an open question remains on how these models can be augmented to take into account the fine-grained impact of user-level timeline algorithms. We make progress on this question by providing a way to model the impact of timeline algorithms on opinion dynamics. Specifically, we show how the popular Friedkin--Johnsen opinion-formation model can be augmented based on aggregate information, extracted from timeline data. We use our model to study the problem of minimizing the polarization and disagreement; we assume that we are allowed to make small changes to the users' timeline compositions by strengthening some topics of discussion and penalizing some others. We present a gradient descent-based algorithm for this problem, and show that under realistic parameter settings, our algorithm computes a $(1+\varepsilon)$-approximate solution in time $\tilde{O}(m\sqrt{n} \lg(1/\varepsilon))$, where $m$ is the number of edges in the graph and $n$ is the number of vertices. We also present an algorithm that provably computes an $\varepsilon$-approximation of our model in near-linear time. We evaluate our method on real-world data and show that it effectively reduces the polarization and disagreement in the network. Finally, we release an anonymized graph dataset with ground-truth opinions and more than 27\,000 nodes (the previously largest publicly available dataset contains less than 550 nodes).
title Modeling the Impact of Timeline Algorithms on Opinion Dynamics Using Low-rank Updates
topic Social and Information Networks
url https://arxiv.org/abs/2402.10053