CLAIApr 14

Learning Chain Of Thoughts Prompts for Predicting Entities, Relations, and even Literals on Knowledge Graphs

arXiv:2604.1265193.5h-index: 10Has Code
Predicted impact top 13% in CL · last 90 daysOriginality Incremental advance
AI Analysis

For knowledge graph completion tasks, RALP offers a flexible, prompt-based alternative to embedding methods that generalizes to unseen entities, relations, and literals.

RALP reformulates link prediction as a prompt learning problem, using chain-of-thought prompts optimized via Bayesian Optimization to predict entities, relations, and literals on knowledge graphs. It improves state-of-the-art KGE models by over 5% MRR across datasets and achieves over 88% Jaccard similarity on OWL reasoning tasks.

Knowledge graph embedding (KGE) models perform well on link prediction but struggle with unseen entities, relations, and especially literals, limiting their use in dynamic, heterogeneous graphs. In contrast, pretrained large language models (LLMs) generalize effectively through prompting. We reformulate link prediction as a prompt learning problem and introduce RALP, which learns string-based chain-of-thought (CoT) prompts as scoring functions for triples. Using Bayesian Optimization through MIPRO algorithm, RALP identifies effective prompts from fewer than 30 training examples without gradient access. At inference, RALP predicts missing entities, relations or whole triples and assigns confidence scores based on the learned prompt. We evaluate on transductive, numerical, and OWL instance retrieval benchmarks. RALP improves state-of-the-art KGE models by over 5% MRR across datasets and enhances generalization via high-quality inferred triples. On OWL reasoning tasks with complex class expressions (e.g., $\exists hasChild.Female$, $\geq 5 \; hasChild.Female$), it achieves over 88% Jaccard similarity. These results highlight prompt-based LLM reasoning as a flexible alternative to embedding-based methods. We release our implementation, training, and evaluation pipeline as open source: https://github.com/dice-group/RALP .

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