Benchmark evaluation demonstrates effective early rumor detection on social media platforms, indicating the high discriminatory value of engineered propagation features.
It is important to identify which propagation characteristics help distinguish rumors from verified or non-rumor information when developing transparent detection systems. We introduce MSTRD, an explainable multi-scale temporal-structural feature framework for rumor detection on social media. MSTRD represents each propagation tree using a 78-dimensional feature vector organized into structural topology (35 features), temporal dynamics (28 features), and cascade shape features (15 features). Classification is performed using a soft-voting ensemble of HistGradientBoosting, ExtraTrees, and a multi-layer perceptron. Experiments on three standard benchmarks yield four principal findings: (i) MSTRD achieves 93.5 ± 0.4% accuracy on Weibo binary classification, a value that falls within the range reported in the literature for end-to-end graph models on this benchmark (PAGCN 93.9% [1]; RvNN 90.8% [2]); because those models learn their own node representations while MSTRD applies fixed hand-designed descriptors, these published figures are cited as reference points rather than as a controlled head-to-head comparison, and the result is offered only as evidence that engineered propagation features retain measurable discriminatory value for binary rumor detection; (ii) temporal features are the most informative feature group, with a 2.4%-point accuracy drop when removed; (iii) false rumors are consistently easier to identify than true rumors, with precision of 0.901 on Twitter15 and 0.926 on Twitter16; and (iv) the framework achieves 91.4% early detection accuracy on Weibo within 1 h of the initial post. Feature-importance analysis indicates that mean tree depth (28.9%) and Wiener index approximation (26.9%) jointly account for 55.8% of measured importance, providing hypothesis-generating design guidance for future depth-aware GNN architectures, subject to direct validation.
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Nan Dai (2026) studied this question.
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