Reducing Controversy by Connecting Opposing Views

TL;DR

This paper introduces a novel algorithmic approach to connect opposing views on social media, aiming to reduce controversy by recommending edges in endorsement graphs that bridge echo chambers efficiently.

Contribution

It presents a new edge-recommendation algorithm that reduces controversy in endorsement graphs while considering acceptance probabilities, outperforming simple heuristics.

Findings

The proposed algorithm effectively reduces controversy scores.

It is more efficient than greedy heuristics.

The problem differs from existing edge-addition studies.

Abstract

Society is often polarized by controversial issues, that split the population into groups of opposing views. When such issues emerge on social media, we often observe the creation of 'echo chambers', i.e., situations where like-minded people reinforce each other's opinion, but do not get exposed to the views of the opposing side. In this paper we study algorithmic techniques for bridging these chambers, and thus, reducing controversy. Specifically, we represent the discussion on a controversial issue with an endorsement graph, and cast our problem as an edge-recommendation problem on this graph. The goal of the recommendation is to reduce the controversy score of the graph, which is measured by a recently-developed metric based on random walks. At the same time, we take into account the acceptance probability of the recommended edge, which represents how likely the edge is to materialize in the endorsement graph. We propose a simple model based on a recently-developed user-level controversy score, that is competitive with state-of- the-art link-prediction algorithms. We thus aim at finding the edges that produce the largest reduction in the controversy score, in expectation. To solve this problem, we propose an efficient algorithm, which considers only a fraction of all the combinations of possible edges. Experimental results show that our algorithm is more efficient than a simple greedy heuristic, while producing comparable score reduction. Finally, a comparison with other state-of-the-art edge-addition algorithms shows that this problem is fundamentally different from what has been studied in the literature.