S-Path-RAG: Semantic-Aware Shortest-Path Retrieval Augmented Generation for Multi-Hop Knowledge Graph Question Answering
📰 ArXiv cs.AI
S-Path-RAG is a semantic-aware framework for multi-hop knowledge graph question answering
Action Steps
- Enumerate bounded-length candidate paths using a hybrid strategy
- Learn a differentiable path scorer with a contrastive path loss function
- Apply the framework to multi-hop question answering tasks over large knowledge graphs
- Evaluate the performance of S-Path-RAG using metrics such as accuracy and F1-score
Who Needs to Know This
AI engineers and researchers on a team can benefit from S-Path-RAG to improve question answering over large knowledge graphs, while data scientists can apply the framework to real-world problems
Key Insight
💡 S-Path-RAG improves multi-hop question answering by enumerating semantically weighted candidate paths
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🤖 S-Path-RAG: semantic-aware shortest-path retrieval for multi-hop question answering
Key Takeaways
S-Path-RAG is a semantic-aware framework for multi-hop knowledge graph question answering
Full Article
Title: S-Path-RAG: Semantic-Aware Shortest-Path Retrieval Augmented Generation for Multi-Hop Knowledge Graph Question Answering
Abstract:
arXiv:2603.23512v1 Announce Type: cross Abstract: We present S-Path-RAG, a semantic-aware shortest-path Retrieval-Augmented Generation framework designed to improve multi-hop question answering over large knowledge graphs. S-Path-RAG departs from one-shot, text-heavy retrieval by enumerating bounded-length, semantically weighted candidate paths using a hybrid weighted $k$-shortest, beam, and constrained random-walk strategy, learning a differentiable path scorer together with a contrastive path
Abstract:
arXiv:2603.23512v1 Announce Type: cross Abstract: We present S-Path-RAG, a semantic-aware shortest-path Retrieval-Augmented Generation framework designed to improve multi-hop question answering over large knowledge graphs. S-Path-RAG departs from one-shot, text-heavy retrieval by enumerating bounded-length, semantically weighted candidate paths using a hybrid weighted $k$-shortest, beam, and constrained random-walk strategy, learning a differentiable path scorer together with a contrastive path
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