How to choose FAISS indexer? #32220
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Hi, On https://python.langchain.com/docs/integrations/vectorstores/faiss/, it only give a simple code sample that uses the For example, FAISS provides cosine similarity and dot-product similarity indexers, indexers also expect the vectors are normalised before adding to the indexer. Do I need to take care of these concerns when using vector store with FAISS? Thanks |
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Replies: 3 comments
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Great question — the short answer is yes, FAISS index type absolutely matters depending on your use case and embedding setup. 🧠 Cosine vs Dot Product:
💡 When to normalize: import numpy as np
normalized_vectors = vectors / np.linalg.norm(vectors, axis=1, keepdims=True) If you use HuggingFaceEmbeddings from LangChain, you can also override the embedding method to include normalization. 📌 TL;DR
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In the code example, it uses the text-embedding-3-large model which doesn't specify what kind of distance it use. But in another document, OpenAI recommend using cosine similarity distance function. So...safe to guess "text-embedding-3-large" uses cosine similarity distance? |
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Thanks for the thoughtful follow-up! Yes — the example you mentioned ( To ensure accurate retrieval ranking, you should always check the distance metric expected by your embedding model. In practice:
✅ Quick checklist for FAISS + LangChain:
If helpful, I’ve compiled more of these insights into a larger [RAG problem map + solution toolkit] (https://github.com/onestardao/WFGY/blob/main/ProblemMap/README.md) which also comes with a fully open-source reasoning engine I’ve been developing (with endorsement from the creator of Tesseract.js). You're welcome to explore it — if it helps your work, a ⭐ would be appreciated! |
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Great question — the short answer is yes, FAISS index type absolutely matters depending on your use case and embedding setup.
🧠 Cosine vs Dot Product:
IndexFlatL2
uses L2 (Euclidean) distance, not cosine similarity.all-MiniLM-L6-v2
), then you should either:IndexFlatIP
(inner product), which behaves like cosine if vectors are normalized.IndexFlatIP
becomes magnitude-sensitive and can give incorrect ranking.💡 When to normalize:
If you use HuggingFaceEmbedding…