Hyperboloid Embeddings (HypE) is a novel self-supervised dynamic reasoning framework, that utilizes positive first-order existential queries on a KG to learn representations of its entities and relations as hyperboloids in a Poincaré ball. HypE models the positive first-order queries as geometrical translation (t), intersection ($\cap$), and union ($\cup$). For the problem of KG reasoning in real-world datasets, the proposed HypE model significantly outperforms the state-of-the art results. HypE is also applied to an anomaly detection task on a popular e-commerce website product taxonomy as well as hierarchically organized web articles and demonstrate significant performance improvements compared to existing baseline methods. Finally, HypE embeddings can also be visualized in a Poincaré ball to clearly interpret and comprehend the representation space.
Source: Self-Supervised Hyperboloid Representations from Logical Queries over Knowledge GraphsPaper | Code | Results | Date | Stars |
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Task | Papers | Share |
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Autonomous Driving | 2 | 5.71% |
BIG-bench Machine Learning | 2 | 5.71% |
Information Retrieval | 1 | 2.86% |
Retrieval | 1 | 2.86% |
Question Answering | 1 | 2.86% |
Continual Learning | 1 | 2.86% |
DeepFake Detection | 1 | 2.86% |
Face Swapping | 1 | 2.86% |
Self-Supervised Learning | 1 | 2.86% |