diff --git a/README.md b/README.md index 9a3e9a1..bb5609c 100644 --- a/README.md +++ b/README.md @@ -31,33 +31,33 @@ If you're looking for in-depth tutorial-like examples, checkout the [tutorials]( | Example   | Notebook & Scripts   | Read The Blog!       | |-------- | ------------- | ------------- | | | | | -| [Youtube transcript search bot](/examples/Youtube-Search-QA-Bot/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/Youtube-Search-QA-Bot/main.py) [![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/Youtube-Search-QA-Bot/index.js)|| -| [Langchain: Code Docs QA bot](/examples/Code-Documentation-QA-Bot/) | Open In Colab[![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/Code-Documentation-QA-Bot/main.py)[![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/Code-Documentation-QA-Bot/index.js)|| -| [AI Agents: Reducing Hallucination](/examples/reducing_hallucinations_ai_agents/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/reducing_hallucinations_ai_agents/main.py) [![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/reducing_hallucinations_ai_agents/index.js)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/how-to-reduce-hallucinations-from-llm-powered-agents-using-long-term-memory-72f262c3cc1f)| -| [Multimodal CLIP: DiffusionDB](/examples/multimodal_clip/) | Open In Colab[![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_clip/main.py)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939)| -| [Multimodal CLIP: Youtube videos](/examples/multimodal_video_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_video_search/main.py) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939)| -| [Multimodal Image + Text Search](/examples/multimodal_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_search/main.py)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939) | -| [TransformersJS Embedding example](./examples/js-transformers/) |[![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/js-transformers/index.js) | | -| [Movie Recommender](/examples/movie-recommender/) | Open In Colab[![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/movie-recommender/main.py)| | +| [Youtube transcript search bot](/examples/Youtube-Search-QA-Bot/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/Youtube-Search-QA-Bot/main.py) [![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/Youtube-Search-QA-Bot/index.js) [![LLM](https://img.shields.io/badge/openai-api-white)](#)|| +| [Langchain: Code Docs QA bot](/examples/Code-Documentation-QA-Bot/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/Code-Documentation-QA-Bot/main.py) [![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/Code-Documentation-QA-Bot/index.js)[![LLM](https://img.shields.io/badge/openai-api-white)](#)|| +| [AI Agents: Reducing Hallucination](/examples/reducing_hallucinations_ai_agents/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/reducing_hallucinations_ai_agents/main.py) [![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/reducing_hallucinations_ai_agents/index.js)[![LLM](https://img.shields.io/badge/openai-api-white)](#)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/how-to-reduce-hallucinations-from-llm-powered-agents-using-long-term-memory-72f262c3cc1f)| +| [Multimodal CLIP: DiffusionDB](/examples/multimodal_clip_diffusiondb/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_clip_diffusiondb/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939)| +| [Multimodal CLIP: Youtube videos](/examples/multimodal_video_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_video_search/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939)| +| [Multimodal Image + Text Search](/examples/multimodal_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/multimodal_search/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/multi-modal-ai-made-easy-with-lancedb-clip-5aaf8801c939) | +| [TransformersJS Embedding example](./examples/js-transformers/) |[![JS](https://img.shields.io/badge/javascript-%23323330.svg?style=for-the-badge&logo=javascript&logoColor=%23F7DF1E)](./examples/js-transformers/index.js) [![LLM](https://img.shields.io/badge/local-llm-green)](#) | | +| [Movie Recommender](/examples/movie-recommender/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/movie-recommender/main.py)| | | [Product Recommender](./examples/product-recommender/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/product-recommender/main.py) | | -| [Audio Search](./examples/audio_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/audio_search/main.py) | | -| [Arxiv paper recommender](/examples/arxiv-recommender) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/arxiv-recommender/main.py) | | -| [Multi-lingual search](/examples/multi-lingual-wiki-qa) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/multi-lingual-wiki-qa/main.py) | | -| [Instruct-Multitask](./examples/instruct-multitask) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/instruct-multitask/main.py) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/multitask-embedding-with-lancedb-be18ec397543)| -| [Improve RAG with Re-ranking](/examples/RAG_re_ranking/) | Open In Colab |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/simplest-method-to-improve-rag-pipeline-re-ranking-cf6eaec6d544)| -| [Improve RAG with FLARE](/examples/Advanced-RAG-with-FLARE) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/instruct-multitask/main.py) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/better-rag-with-active-retrieval-augmented-generation-flare-3b66646e2a9f)| -| [Improve RAG with HyDE](/examples/Advance-RAG-with-HyDE/) | Open In Colab |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/advanced-rag-precise-zero-shot-dense-retrieval-with-hyde-0946c54dfdcb)| -| [Improve RAG with LOTR ](/examples/Advance_RAG_LOTR/) | Open In Colab |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/better-rag-with-lotr-lord-of-retriever-23c8336b9a35)| -| [Advanced RAG: Parent Document Retriever](/examples/parent_document_retriever/) | Open In Colab |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/modified-rag-parent-document-bigger-chunk-retriever-62b3d1e79bc6)| -| [RAG Fusion](/examples/RAG_Fusion/) | Open In Colab| -| [Hybrid search BM25 & lancedb ](./examples/Hybrid_search_bm25_lancedb/) | Open In Colab |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/hybrid-search-combining-bm25-and-semantic-search-for-better-results-with-lan-1358038fe7e6)| -| [Evaluating Prompts with Prompttools](/examples/prompttools-eval-prompts/) | Open In Colab | | -| [NER powered with Semantic Search](/tutorials/NER-powered-Semantic-Search/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/NER-powered-Semantic-Search/NER_powered_Semantic_Search_with_LanceDB.ipynb) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/ner-powered-semantic-search-using-lancedb-51051dc3e493)| -[Sentiment Analysis : Analysing Hotel Reviews](/examples/Sentiment-Analysis-Analyse-Hotel-Reviews/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/Sentiment-Analysis-Analyse-Hotel-Reviews/Sentiment_Analysis_using_LanceDB.ipynb) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/sentiment-analysis-using-lancedb-2da3cb1e3fa6)| +| [Audio Search](./examples/audio_search/) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/audio_search/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#) | | +| [Arxiv paper recommender](/examples/arxiv-recommender) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](./examples/arxiv-recommender/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#) | | +| [Multi-lingual search](/examples/multi-lingual-wiki-qa) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/multi-lingual-wiki-qa/main.py) [![LLM](https://img.shields.io/badge/cohere-api-pink)](#) | | +| [Instruct-Multitask](./examples/instruct-multitask) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/instruct-multitask/main.py) [![LLM](https://img.shields.io/badge/local-llm-green)](#) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/multitask-embedding-with-lancedb-be18ec397543)| +| [Improve RAG with Re-ranking](/examples/RAG_re_ranking/) | Open In Colab [![LLM](https://img.shields.io/badge/local-llm-green)](#) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/simplest-method-to-improve-rag-pipeline-re-ranking-cf6eaec6d544)| +| [Improve RAG with FLARE](/examples/Advanced-RAG-with-FLARE) | Open In Colab [![Python](https://img.shields.io/badge/python-3670A0?style=for-the-badge&logo=python&logoColor=ffdd54)](.examples/instruct-multitask/main.py) [![LLM](https://img.shields.io/badge/openai-api-white)](#) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/better-rag-with-active-retrieval-augmented-generation-flare-3b66646e2a9f)| +| [Improve RAG with HyDE](/examples/Advance-RAG-with-HyDE/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#)|[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/advanced-rag-precise-zero-shot-dense-retrieval-with-hyde-0946c54dfdcb)| +| [Improve RAG with LOTR ](/examples/Advance_RAG_LOTR/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/better-rag-with-lotr-lord-of-retriever-23c8336b9a35)| +| [Advanced RAG: Parent Document Retriever](/examples/parent_document_retriever/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#)|[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/modified-rag-parent-document-bigger-chunk-retriever-62b3d1e79bc6)| +| [RAG Fusion](/examples/RAG_Fusion/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#)| +| [Hybrid search BM25 & lancedb ](./examples/Hybrid_search_bm25_lancedb/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#)|[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/hybrid-search-combining-bm25-and-semantic-search-for-better-results-with-lan-1358038fe7e6)| +| [Evaluating Prompts with Prompttools](/examples/prompttools-eval-prompts/) | Open In Colab [![LLM](https://img.shields.io/badge/openai-api-white)](#) [![local LLM](https://img.shields.io/badge/local-llm-green)](#)| | +| [NER powered with Semantic Search](/tutorials/NER-powered-Semantic-Search/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/NER-powered-Semantic-Search/NER_powered_Semantic_Search_with_LanceDB.ipynb)[![local LLM](https://img.shields.io/badge/local-llm-green)](#) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/ner-powered-semantic-search-using-lancedb-51051dc3e493)| +[Sentiment Analysis : Analysing Hotel Reviews](/examples/Sentiment-Analysis-Analyse-Hotel-Reviews/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/Sentiment-Analysis-Analyse-Hotel-Reviews/Sentiment_Analysis_using_LanceDB.ipynb) [![local LLM](https://img.shields.io/badge/local-llm-green)](#) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/sentiment-analysis-using-lancedb-2da3cb1e3fa6)| | [Facial Recognition](./examples/facial_recognition) | Open In Colab | -| [Accelerate Vector Search Applications Using OpenVINO](/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/accelerate-vector-search-applications-using-openvino-51366eabf866)| -| [Search Within Images](/examples/Contextual-Compression-with-RAG/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/search-within-images-with-sam-and-clip/main.ipynb) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/search-within-an-image-331b54e4285e)| -| [Contextual-Compression-with-RAG](/examples/Contextual-Compression-with-RAG/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/Contextual-Compression-with-RAG/main.ipynb) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/enhance-rag-integrate-contextual-compression-and-filtering-for-precision-a29d4a810301) +| [Accelerate Vector Search Applications Using OpenVINO](/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb) [![local LLM](https://img.shields.io/badge/local-llm-green)](#)| [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/accelerate-vector-search-applications-using-openvino-51366eabf866)| +| [Search Within Images](/examples/Contextual-Compression-with-RAG/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/search-within-images-with-sam-and-clip/main.ipynb) [![local LLM](https://img.shields.io/badge/local-llm-green)](#) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/search-within-an-image-331b54e4285e)| +| [Contextual-Compression-with-RAG](/examples/Contextual-Compression-with-RAG/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/examples/Contextual-Compression-with-RAG/main.ipynb) [![local LLM](https://img.shields.io/badge/local-llm-green)](#) |[![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/enhance-rag-integrate-contextual-compression-and-filtering-for-precision-a29d4a810301) @@ -73,20 +73,21 @@ These are ready to use applications built using LanceDB serverless vector databa | [Multi-Modal Search Engine](https://github.com/lancedb/vectordb-recipes/tree/rf/applications/multimodal-search) | Create a Multi-modal search engine app, to search images using both images or text | ![Search](https://github.com/lancedb/vectordb-recipes/assets/15766192/9805fec8-da72-44c0-be12-ddbe1c2d6afc)| | [ Chat with multiple URL/website ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/chat_with_anywebsite/) | Conversational AI for Any Website with Mistral,Bge Embedding & LanceDB |![webui_aa](https://github.com/akashAD98/vectordb-recipes/assets/62583018/47a9af87-2d94-4fd8-afa1-373db03bd728) | | [ Hr chatbot ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/HR_chatbot/) | Hr chatbot - ask your personal query using zero-shot React agent & tools |![image](https://github.com/akashAD98/vectordb-recipes/assets/62583018/0ea78428-44be-4bff-874b-79b1fcc3b7d6)| -| [ Talk with Youtube Video using GPT4 Vision API ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-youtube-gpt4-vision-api/) | Talk with Youtube Video using GPT4 Vision API and Langchain |![demo](./assets/talk-using-gpt4v.png) | -| [ Talk with Podcast ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-podcast) | Talk with Youtube Podcast using Ollama and insanely-fast-whisper | ![demo](./assets/talk-with-podcast.png)| -| [ Talk with Wikipedia ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-wikipedia) | Talk with Wikipedia Pages | ![demo](./assets/talk-with-wikipedia.png)| +| [ Talk with Youtube Video using GPT4 Vision API ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-youtube-gpt4-vision-api/) | Talk with Youtube Video using GPT4 Vision API and Langchain |![demo](./assets/talk-using-gpt4v.gif) | +| [ Talk with Podcast ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-podcast) | Talk with Youtube Podcast using Ollama and insanely-fast-whisper | ![demo](./assets/talk-with-podcast.gif)| +| [ Talk with Wikipedia ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-wikipedia) | Talk with Wikipedia Pages | ![demo](./assets/talk-with-wikipedia.gif)| +| [ Talk with Github ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/talk-with-github) | Talk with Github Codespaces using Qwen1.5 | ![demo](./assets/talk-with-github.gif)| | [ Document Chat with Langroid ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/docchat-with-langroid) | Talk with your Documents using Langroid | ![demo](./assets/document-chat-langroid.png)| | [ Fastapi RAG template ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/Chatbot_RAG_with_FASTAPI) | FastAPI based RAG template with Websocket support | ![image](./assets/chatbot_fastapi.png)| | [ GTE MLX RAG ](https://github.com/lancedb/vectordb-recipes/tree/main/applications/GTE_mlx_RAG/CLI_example.ipynb) | mlx based RAG model using lancedb api support | ![image](./assets/apple_mlx.png)| - - +| [Multilingual-RAG](https://github.com/lancedb/vectordb-recipes/tree/main/applications/Multilingual_RAG/) | Multilingual RAG with cohere embedding & support 100+ languages|![image](https://github.com/akashAD98/vectordb-recipes/assets/62583018/be65eb39-25c4-4441-98fc-6ded09689819)| ## Tutorials Looking to get started with LLMs, vectorDBs, and the world of Generative AI? These in-depth tutorials and courses cover these concepts with practical follow along colabs where possible. | Tutorial | Interactive Environment | Blog Link | | --------- | -------------------------- | ----------- | | | | | +| [Corrective RAG with Langgraph](./tutorials/Corrective-RAG-with_Langgraph/) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/Corrective-RAG-with_Langgraph/CRAG_with_Langgraph.ipynb) | | | [Product Quantization: Compress High Dimensional Vectors](https://blog.lancedb.com/product-quantization-compress-high-dimensional-vectors-dfcba98fab47) | | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/product-quantization-compress-high-dimensional-vectors-dfcba98fab47) | | [LLMs, RAG, & the missing storage layer for AI](https://medium.com/etoai/llms-rag-the-missing-storage-layer-for-ai-28ded35fa984) | | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://medium.com/etoai/llms-rag-the-missing-storage-layer-for-ai-28ded35fa984) | | [Fine-Tuning LLM using PEFT & QLoRA](./tutorials/fine-tuning_LLM_with_PEFT_QLoRA) | [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/fine-tuning_LLM_with_PEFT_QLoRA/main.ipynb) | [![Medium](https://img.shields.io/badge/Medium-12100E?style=for-the-badge&logo=medium&logoColor=white)](https://blog.lancedb.com/optimizing-llms-a-step-by-step-guide-to-fine-tuning-with-peft-and-qlora-22eddd13d25b) | diff --git a/applications/Multilingual_RAG/.env-example b/applications/Multilingual_RAG/.env-example new file mode 100644 index 0000000..39553fb --- /dev/null +++ b/applications/Multilingual_RAG/.env-example @@ -0,0 +1 @@ +COHERE_API_KEY = pastyourapikeyhere diff --git a/applications/Multilingual_RAG/README.md b/applications/Multilingual_RAG/README.md new file mode 100644 index 0000000..7f77340 --- /dev/null +++ b/applications/Multilingual_RAG/README.md @@ -0,0 +1,45 @@ +# Multilingual-RAG + +![Multilingual-RAG](https://github.com/akashAD98/Multilingual-RAG/assets/62583018/a84e1839-a311-496c-b545-3533ef348dea.png) + +## Overview +Multilingual-RAG is an innovative question-answering system with multilingual capabilities, capable of understanding and generating responses in multiple languages. It is built upon the powerful architecture of Large Language Models (LLMs) with Retrieve-And-Generate (RAG) capabilities. This application harnesses the capabilities of Cohere's multilingual embeddings, LanceDB vector store, LangChain for question answering, and Argos Translate for seamless translation between languages. The user interface is provided by Gradio, ensuring a smooth and interactive user experience. + +## Supported Languages +Multilingual RAG is designed to support over 100 languages. The specific list of supported languages depends on the capabilities of the Cohere multilingual model and Argos Translate. By default, it includes support for English, Hindi, French, and Turkish languages. Additional languages can be added to suit your use case. + +## Getting Started +Follow these instructions to set up Multilingual-RAG in your local environment. + +### Prerequisites +Ensure you have the following prerequisites installed: +- Python 3.x + +Create a `.env` file and add your Cohere API key: +just rename `.env-example` with `.env` & past your API + + + +## Installation +You can install the required dependencies using the following commands: + +``` +pip install -r requirements.txt +``` +For Argos Translate, you can install it as follows: + +``` +git clone https://github.com/argosopentech/argos-translate.git +cd argos-translate +virtualenv env +source env/bin/activate +pip install -e . +``` + +## Running the App +To run the Multilingual-RAG app, use the following command: +Currently, support text/pdf file - change the file path inside main.py + +``` +python3 main.py +``` diff --git a/applications/Multilingual_RAG/main.py b/applications/Multilingual_RAG/main.py new file mode 100644 index 0000000..269d33b --- /dev/null +++ b/applications/Multilingual_RAG/main.py @@ -0,0 +1,218 @@ +import os +import dotenv +import gradio as gr +import lancedb +import logging +from langchain.embeddings.cohere import CohereEmbeddings +from langchain.llms import Cohere +from langchain.prompts import PromptTemplate +from langchain.chains import RetrievalQA +from langchain.vectorstores import LanceDB +from langchain.document_loaders import TextLoader +from langchain.text_splitter import RecursiveCharacterTextSplitter +from langchain_community.document_loaders import PyPDFLoader +import argostranslate.package +import argostranslate.translate + + +# Configuration Management +dotenv.load_dotenv(".env") +DB_PATH = "/tmp/lancedb" + +COHERE_MODEL_NAME = "multilingual-22-12" +LANGUAGE_ISO_CODES = { + "English": "en", + "Hindi": "hi", + "Turkish": "tr", + "French": "fr", +} + +# Logging Configuration +logging.basicConfig(level=logging.INFO) +logger = logging.getLogger(__name__) + + +def initialize_documents_and_embeddings(input_file_path): + """ + Initialize documents and their embeddings from a given file. + + Parameters: + - input_file_path (str): The path to the input file. Supported formats are .txt and .pdf. + + Returns: + - tuple: A tuple containing a list of texts split from the document and the embeddings object. + """ + file_extension = os.path.splitext(input_file_path)[1] + if file_extension == ".txt": + logger.info("txt file processing") + # Handle text file + loader = TextLoader(input_file_path) + documents = loader.load() + text_splitter = RecursiveCharacterTextSplitter(chunk_size=300, chunk_overlap=50) + texts = text_splitter.split_documents(documents) + elif file_extension == ".pdf": + logger.info("pdf file processing") + # Handle PDF file + loader = PyPDFLoader(input_file_path) + texts = loader.load_and_split() + text_splitter = RecursiveCharacterTextSplitter(chunk_size=300, chunk_overlap=50) + texts = text_splitter.split_documents(texts) + else: + raise ValueError( + "Unsupported file type. Supported files are .txt and .pdf only." + ) + + embeddings = CohereEmbeddings(model=COHERE_MODEL_NAME) + return texts, embeddings + + +# Database Initialization +def initialize_database(texts, embeddings): + """ + Initialize and populate a LanceDB database with documents and their embeddings. + + Parameters: + - texts (list): A list of texts to be stored in the database. + - embeddings (CohereEmbeddings): An embeddings object used to generate vector embeddings for the texts. + + Returns: + - LanceDB: An instance of LanceDB with the documents and their embeddings stored. + """ + db = lancedb.connect(DB_PATH) + table = db.create_table( + "multiling-rag", + data=[ + { + "vector": embeddings.embed_query("Hello World"), + "text": "Hello World", + "id": "1", + } + ], + mode="overwrite", + ) + return LanceDB.from_documents(texts, embeddings, connection=table) + + +# Translation Function +def translate_text(text, from_code, to_code): + """ + Translate a given text from one language to another. + + Parameters: + - text (str): The text to translate. + - from_code (str): The ISO language code of the source language. + - to_code (str): The ISO language code of the target language. + + Returns: + - str: The translated text. + """ + try: + argostranslate.package.update_package_index() + available_packages = argostranslate.package.get_available_packages() + package_to_install = next( + filter( + lambda x: x.from_code == from_code and x.to_code == to_code, + available_packages, + ) + ) + argostranslate.package.install_from_path(package_to_install.download()) + return argostranslate.translate.translate(text, from_code, to_code) + except Exception as e: + logger.error(f"Error in translate_text: {str(e)}") + return "Translation error" + + +prompt_template = """Text: {context} + +Question: {question} + +Answer the question based on the text provided. If the text doesn't contain the answer, reply that the answer is not available.""" +PROMPT = PromptTemplate( + template=prompt_template, input_variables=["context", "question"] +) + + +# Question Answering Function +def answer_question(question, input_language, output_language, db): + """ + Answer a given question by retrieving relevant information from a database, + translating the question and answer if necessary. + Parameters: + - question (str): The question to answer. + - input_language (str): The language of the input question. + - output_language (str): The desired language of the answer. + - db (LanceDB): The LanceDB instance to use for information retrieval. + + Returns: + - str: The answer to the question, in the desired output language + """ + try: + input_lang_code = LANGUAGE_ISO_CODES[input_language] + output_lang_code = LANGUAGE_ISO_CODES[output_language] + + question_in_english = ( + translate_text(question, from_code=input_lang_code, to_code="en") + if input_language != "English" + else question + ) + prompt = PromptTemplate( + template=prompt_template, input_variables=["context", "question"] + ) + qa = RetrievalQA.from_chain_type( + llm=Cohere(model="command", temperature=0), + chain_type="stuff", + retriever=db.as_retriever(), + chain_type_kwargs={"prompt": prompt}, + return_source_documents=True, + ) + + answer = qa({"query": question_in_english}) + result_in_english = answer["result"].replace("\n", "").replace("Answer:", "") + + return ( + translate_text(result_in_english, from_code="en", to_code=output_lang_code) + if output_language != "English" + else result_in_english + ) + except Exception as e: + logger.error(f"Error in answer_question: {str(e)}") + return "An error occurred while processing your question. Please try again." + + +def setup_gradio_interface(db): + """ + Setup a Gradio interface for interacting with the multilingual chatbot. + + Parameters: + - db (LanceDB): The database instance to use for information retrieval. + + Returns: + - gr.Interface: A Gradio interface object for the chatbot. + """ + + return gr.Interface( + fn=lambda question, input_language, output_language: answer_question( + question, input_language, output_language, db + ), + inputs=[ + gr.Textbox(lines=2, placeholder="Type your question here..."), + gr.Dropdown(list(LANGUAGE_ISO_CODES.keys()), label="Input Language"), + gr.Dropdown(list(LANGUAGE_ISO_CODES.keys()), label="Output Language"), + ], + outputs="text", + title="Multilingual Chatbot", + description="Ask any question in your chosen language and get an answer in the language of your choice.", + ) + + +# Main Function +def main(): + INPUT_FILE_PATH = "healthy-diet-fact-sheet-394.pdf" + texts, embeddings = initialize_documents_and_embeddings(INPUT_FILE_PATH) + db = initialize_database(texts, embeddings) + iface = setup_gradio_interface(db) + iface.launch(share=True, debug=True) + + +if __name__ == "__main__": + main() diff --git a/applications/Multilingual_RAG/requirements.txt b/applications/Multilingual_RAG/requirements.txt new file mode 100644 index 0000000..f8e08ae --- /dev/null +++ b/applications/Multilingual_RAG/requirements.txt @@ -0,0 +1,5 @@ +cohere +langchain +lancedb +python-dotenv +gradio diff --git a/applications/chat_with_anywebsite/app.py b/applications/chat_with_anywebsite/app.py index 8b8d076..7c5e746 100644 --- a/applications/chat_with_anywebsite/app.py +++ b/applications/chat_with_anywebsite/app.py @@ -13,7 +13,6 @@ class ChatbotHelper: - def __init__(self): self.chatbot_instance = None self.chat_history = [] @@ -135,7 +134,6 @@ def respond(self, message): return bot_message def run_interface(self): - iface = gr.Interface( fn=self.respond, title="Chatbot with URL or any website ", diff --git a/applications/chat_with_anywebsite/main_app.ipynb b/applications/chat_with_anywebsite/main_app.ipynb index 54226f9..699034a 100644 --- a/applications/chat_with_anywebsite/main_app.ipynb +++ b/applications/chat_with_anywebsite/main_app.ipynb @@ -79,7 +79,6 @@ "\n", "\n", "class ChatbotHelper:\n", - "\n", " def __init__(self):\n", " self.chatbot_instance = None\n", " self.chat_history = []\n", @@ -207,7 +206,6 @@ " return bot_message\n", "\n", " def run_interface(self):\n", - "\n", " iface = gr.Interface(\n", " fn=self.respond,\n", " title=\"Chatbot with URL or any website \",\n", diff --git a/applications/docchat-with-langroid/app.py b/applications/docchat-with-langroid/app.py index d4f4a31..f92949d 100644 --- a/applications/docchat-with-langroid/app.py +++ b/applications/docchat-with-langroid/app.py @@ -11,7 +11,6 @@ uploadedFile = st.file_uploader("Choose a txt file") if uploadedFile is not None: - with open(os.path.join("tempDir", uploadedFile.name), "wb") as f: f.write(uploadedFile.getbuffer()) diff --git a/applications/docchat-with-langroid/utils.py b/applications/docchat-with-langroid/utils.py index ea50cdc..3e7871c 100644 --- a/applications/docchat-with-langroid/utils.py +++ b/applications/docchat-with-langroid/utils.py @@ -41,7 +41,6 @@ def configure(filename): def agent(cfg, prompt): - # Creating DocChatAgent rag_agent = DocChatAgent(cfg) diff --git a/applications/talk-with-github/.gitignore b/applications/talk-with-github/.gitignore new file mode 100644 index 0000000..021c177 --- /dev/null +++ b/applications/talk-with-github/.gitignore @@ -0,0 +1,2 @@ +.lancedb +example_data/ \ No newline at end of file diff --git a/applications/talk-with-github/README.md b/applications/talk-with-github/README.md new file mode 100644 index 0000000..4de5a32 --- /dev/null +++ b/applications/talk-with-github/README.md @@ -0,0 +1,41 @@ +# Talk to Github CodeSpaces using Qwen1.5 + +Using this application, You can talk to Github Repositories. It will clone, embed all the Markdown, Python and Javascript files in the repository. This Application utilizes newly launched Qwen1.5 as a LLM. + +--- +**NOTE**
+For this application `OPENAI API KEY` is not required + +--- + + +1. Install Dependencies +``` +pip install -r requirements.txt +``` +2. Ollama Installation +``` +curl https://ollama.ai/install.sh | sh +ollama pull qwen +``` +for Mac: +``` +brew install qwen + +``` +On a separate terminal, run the following command: +``` +ollama pull qwen +``` + +### Youtube Demo +![demo_img](../../assets/talk-with-github.jpg) + +You are ready to start + +## Run Streamlit App + + Run Application +``` +streamlit run app.py +``` diff --git a/applications/talk-with-github/app.py b/applications/talk-with-github/app.py new file mode 100644 index 0000000..d83ea1f --- /dev/null +++ b/applications/talk-with-github/app.py @@ -0,0 +1,42 @@ +from chat_retreival import retrieverSetup, chat + +import streamlit as st + + +@st.cache_resource +def loading_urls(query): + # Setting Up Reteriver + qa = retrieverSetup(query) + return qa + + +st.header("Talk with Github Codespaces", divider="green") + +query_wiki = st.text_input("Enter Topic") +if query_wiki: + # Chat Agent getting ready + qa = loading_urls(query_wiki) + +# Initialize chat history +if "messages" not in st.session_state: + st.session_state.messages = [] + +# Display chat messages from history on app rerun +for message in st.session_state.messages: + with st.chat_message(message["role"]): + st.markdown(message["content"]) + +# Accept user input +if prompt := st.chat_input("Enter Prompt"): + # Add user message to chat history + st.session_state.messages.append({"role": "user", "content": prompt}) + # Display user message in chat message container + with st.chat_message("user"): + st.markdown(prompt) + # Display assistant response in chat message container + response = chat(qa, prompt) + # Display assistant response in chat message container + with st.chat_message("assistant"): + st.markdown(response) + # Add assistant response to chat history + st.session_state.messages.append({"role": "assistant", "content": response}) diff --git a/applications/talk-with-github/chat_retreival.py b/applications/talk-with-github/chat_retreival.py new file mode 100644 index 0000000..9562ca1 --- /dev/null +++ b/applications/talk-with-github/chat_retreival.py @@ -0,0 +1,79 @@ +""" +Chatbot for talking to Github Codespaces using Langchain, Qwen and LanceDB +""" + +import os +import shutil +import lancedb + +from langchain.memory import ConversationSummaryMemory +from langchain_community.document_loaders import GitLoader +from langchain.vectorstores import LanceDB +from langchain.embeddings import HuggingFaceEmbeddings +from langchain.text_splitter import CharacterTextSplitter +from langchain.chat_models import ChatOllama +from langchain.chains import ConversationalRetrievalChain + + +def lanceDBConnection(embed): + db = lancedb.connect("/tmp/lancedb") + table = db.create_table( + "github_repo", + data=[{"vector": embed.embed_query("Hello World"), "text": "Hello World"}], + mode="overwrite", + ) + + return table + + +def vectorStoreSetup(query_path): + temp_repo_dir = "./example_data/test_repo1/" + if os.path.exists(temp_repo_dir): + shutil.rmtree(temp_repo_dir) + docs = GitLoader( + clone_url=query_path, + repo_path=temp_repo_dir, + file_filter=lambda file_path: file_path.endswith(".py") + or file_path.endswith(".md") + or file_path.endswith(".js"), + ) + docs = docs.load() + + # chunking + text_splitter = CharacterTextSplitter(chunk_size=100, chunk_overlap=0) + all_splits = text_splitter.split_documents(docs) + + # Huggingface embeddings + embed = HuggingFaceEmbeddings(model_name="sentence-transformers/all-MiniLM-L6-v2") + + # LanceDB as vector store + table = lanceDBConnection(embed) + vectorstore = LanceDB.from_documents( + documents=all_splits, + embedding=HuggingFaceEmbeddings( + model_name="sentence-transformers/all-MiniLM-L6-v2" + ), + connection=table, + ) + + return vectorstore + + +def retrieverSetup(text): + vectorstore = vectorStoreSetup(text) + # define ChatOllama: using Qwen model for LLM + llm = ChatOllama(model="qwen") + memory = ConversationSummaryMemory( + llm=llm, memory_key="chat_history", return_messages=True + ) + retriever = vectorstore.as_retriever() + + # define Retrieval Chain for retriver + qa = ConversationalRetrievalChain.from_llm(llm, retriever=retriever, memory=memory) + return qa + + +def chat(qa, question): + # chat query + r = qa.run({"question": question}) + return r diff --git a/applications/talk-with-github/requirements.txt b/applications/talk-with-github/requirements.txt new file mode 100644 index 0000000..f6d9cc4 --- /dev/null +++ b/applications/talk-with-github/requirements.txt @@ -0,0 +1,6 @@ +openai==0.28.1 +tiktoken +streamlit +langchain +lancedb +GitPython \ No newline at end of file diff --git a/applications/talk-with-podcast/langroid_utils.py b/applications/talk-with-podcast/langroid_utils.py index 0112811..28b8732 100644 --- a/applications/talk-with-podcast/langroid_utils.py +++ b/applications/talk-with-podcast/langroid_utils.py @@ -41,7 +41,6 @@ def configure(filename): def agent(cfg, prompt): - # Creating DocChatAgent rag_agent = DocChatAgent(cfg) diff --git a/applications/talk-with-wikipedia/.gitignore b/applications/talk-with-wikipedia/.gitignore index b2ff509..9eb58d6 100644 --- a/applications/talk-with-wikipedia/.gitignore +++ b/applications/talk-with-wikipedia/.gitignore @@ -1 +1,2 @@ -.lancedb \ No newline at end of file +.lancedb +__pycache__ \ No newline at end of file diff --git a/assets/arxiv_recommender.gif b/assets/arxiv_recommender.gif new file mode 100644 index 0000000..192695d Binary files /dev/null and b/assets/arxiv_recommender.gif differ diff --git a/assets/clip_diffusiondb_notebook.gif b/assets/clip_diffusiondb_notebook.gif new file mode 100644 index 0000000..8e68ac8 Binary files /dev/null and b/assets/clip_diffusiondb_notebook.gif differ diff --git a/assets/clip_video_search_notebook.gif b/assets/clip_video_search_notebook.gif new file mode 100644 index 0000000..843687e Binary files /dev/null and b/assets/clip_video_search_notebook.gif differ diff --git a/assets/crag.png b/assets/crag.png new file mode 100644 index 0000000..fe09d73 Binary files /dev/null and b/assets/crag.png differ diff --git a/assets/gradio_clip_diffusiondb.gif b/assets/gradio_clip_diffusiondb.gif new file mode 100644 index 0000000..72ddb51 Binary files /dev/null and b/assets/gradio_clip_diffusiondb.gif differ diff --git a/assets/multimodal_search.gif b/assets/multimodal_search.gif new file mode 100644 index 0000000..370c77d Binary files /dev/null and b/assets/multimodal_search.gif differ diff --git a/assets/multimodal_video_search.gif b/assets/multimodal_video_search.gif new file mode 100644 index 0000000..8855792 Binary files /dev/null and b/assets/multimodal_video_search.gif differ diff --git a/assets/talk-using-gpt4v.gif b/assets/talk-using-gpt4v.gif new file mode 100644 index 0000000..035770e Binary files /dev/null and b/assets/talk-using-gpt4v.gif differ diff --git a/assets/talk-with-github.gif b/assets/talk-with-github.gif new file mode 100644 index 0000000..e1d86ad Binary files /dev/null and b/assets/talk-with-github.gif differ diff --git a/assets/talk-with-github.jpg b/assets/talk-with-github.jpg new file mode 100644 index 0000000..3b00d0a Binary files /dev/null and b/assets/talk-with-github.jpg differ diff --git a/assets/talk-with-podcast.gif b/assets/talk-with-podcast.gif new file mode 100644 index 0000000..177ad7a Binary files /dev/null and b/assets/talk-with-podcast.gif differ diff --git a/assets/talk-with-wikipedia.gif b/assets/talk-with-wikipedia.gif new file mode 100644 index 0000000..6b10262 Binary files /dev/null and b/assets/talk-with-wikipedia.gif differ diff --git a/examples/RAG_Fusion/main.ipynb b/examples/RAG_Fusion/main.ipynb index 03a60e2..fd9e80d 100644 --- a/examples/RAG_Fusion/main.ipynb +++ b/examples/RAG_Fusion/main.ipynb @@ -556,7 +556,6 @@ "outputs": [], "source": [ "def generate_queries_chatgpt(original_query):\n", - "\n", " response = openai.chat.completions.create(\n", " model=\"gpt-3.5-turbo\",\n", " messages=[\n", diff --git a/examples/arxiv-recommender/main.ipynb b/examples/arxiv-recommender/main.ipynb index eb3e7be..7f8b6fd 100644 --- a/examples/arxiv-recommender/main.ipynb +++ b/examples/arxiv-recommender/main.ipynb @@ -1,788 +1,1266 @@ { - "cells": [ - { - "attachments": {}, - "cell_type": "markdown", - "id": "c94724aa", - "metadata": {}, - "source": [ - "# Arixiv Search with OpenCLIP and LanceDB\n", - "\n", - "In this example we'll build a Arxiv Search or a recommender based on semantic search using LanceDB. We'll also compare the results with keyword based saerch on Nomic's atlast\n", - "\n", - "\n", - "## OpenCLIP\n", - "\n", - "![CLIP (1)](https://github.com/lancedb/vectordb-recipes/assets/15766192/11b3b900-0bcb-4a4a-8fd4-804611c85972)\n", - "\n", - "\n", - "OpenCLIP an open source implementation of OpenAI's CLIP (Contrastive Language-Image Pre-training) as is available with various backends" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "id": "7d29cbe5", - "metadata": {}, - "outputs": [], - "source": [ - "# SETUP\n", - "!pip install lancedb open_clip_torch arxiv --q" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "id": "82cf5c34-7f41-4860-844c-c5aa2cd578de", - "metadata": {}, - "outputs": [ + "cells": [ { - "name": "stdout", - "output_type": "stream", - "text": [ - "Requirement already satisfied: pandas in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (2.1.1)\n", - "Requirement already satisfied: numpy>=1.23.2 in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (from pandas) (1.26.0)\n", - "Requirement already satisfied: python-dateutil>=2.8.2 in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (from pandas) (2.8.2)\n", - "Requirement already satisfied: pytz>=2020.1 in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (from pandas) (2023.3.post1)\n", - "Requirement already satisfied: tzdata>=2022.1 in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (from pandas) (2023.3)\n", - "Requirement already satisfied: six>=1.5 in c:\\users\\kaush\\documents\\dbenv\\lib\\site-packages (from python-dateutil>=2.8.2->pandas) (1.16.0)\n" - ] - } - ], - "source": [ - "!pip install pandas" - ] - }, - { - "cell_type": "markdown", - "id": "78088422", - "metadata": {}, - "source": [ - "## Creating table from arxiv API" - ] - }, - { - "cell_type": "markdown", - "id": "88cba25e", - "metadata": {}, - "source": [ - "### Embedding Paper Summary using CLIP\n" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "id": "fba615af", - "metadata": {}, - "outputs": [], - "source": [ - "import torch\n", - "import open_clip\n", - "import pandas as pd\n", - "from open_clip import tokenizer\n", - "from tqdm import tqdm\n", - "from collections import defaultdict\n", - "import arxiv\n", - "import lancedb\n", - "\n", - "\n", - "def embed_func_clip(text):\n", - " model, _, preprocess = open_clip.create_model_and_transforms(\n", - " \"ViT-B-32\", pretrained=\"laion2b_s34b_b79k\"\n", - " )\n", - " tokenizer = open_clip.get_tokenizer(\"ViT-B-32\")\n", - " with torch.no_grad():\n", - " text_features = model.encode_text(tokenizer(text))\n", - " return text_features" - ] - }, - { - "cell_type": "markdown", - "id": "e5802574", - "metadata": {}, - "source": [ - "### Create a DataFrame of the desired length\n", - "\n", - "Here we'll use arxiv python utility to interact with arxiv api and get the document data" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "eb8afe10", - "metadata": {}, - "outputs": [], - "source": [ - "def get_arxiv_df(embed_func, length=100):\n", - " results = arxiv.Search(\n", - " query=\"cat:cs.AI OR cat:cs.CV OR cat:stat.ML\",\n", - " max_results=length,\n", - " sort_by=arxiv.SortCriterion.Relevance,\n", - " sort_order=arxiv.SortOrder.Descending,\n", - " ).results()\n", - " df = defaultdict(list)\n", - " for result in tqdm(results, total=length):\n", - " try:\n", - " df[\"title\"].append(result.title)\n", - " df[\"summary\"].append(result.summary)\n", - " df[\"authors\"].append(str(result.authors))\n", - " df[\"url\"].append(result.entry_id)\n", - " df[\"vector\"].append(embed_func(result.summary).tolist()[0])\n", - "\n", - " except Exception as e:\n", - " print(\"error: \", e)\n", - "\n", - " return pd.DataFrame(df)" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "id": "aa2edccf", - "metadata": {}, - "outputs": [], - "source": [ - "LENGTH = 100 # Reduce the size for demo\n", - "\n", - "\n", - "def create_table():\n", - " db = lancedb.connect(\"db\")\n", - " df = get_arxiv_df(embed_func_clip, LENGTH)\n", - "\n", - " tbl = db.create_table(\"arxiv\", data=df, mode=\"overwrite\")\n", - "\n", - " return tbl" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "id": "760efa67-8742-4087-91c8-49465b4843b0", - "metadata": {}, - "outputs": [ + "cell_type": "markdown", + "id": "c94724aa", + "metadata": { + "id": "c94724aa" + }, + "source": [ + "# Arxiv Search with OpenCLIP and LanceDB\n", + "\n", + "In this example we'll build a Arxiv Search or a recommender based on semantic search using LanceDB. We'll also compare the results with keyword based search on Nomic's atlast\n", + "\n", + "\n", + "## OpenCLIP\n", + "\n", + "![CLIP (1)](https://github.com/lancedb/vectordb-recipes/assets/15766192/11b3b900-0bcb-4a4a-8fd4-804611c85972)\n", + "\n", + "\n", + "OpenCLIP an open source implementation of OpenAI's CLIP (Contrastive Language-Image Pre-training) as is available with various backends" + ] + }, { - "name": "stderr", - "output_type": "stream", - "text": [ - "100%|████████████████████████████████████████████████████████████████████████████████| 100/100 [07:42<00:00, 4.62s/it]\n" - ] - } - ], - "source": [ - "tbl = create_table()" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "id": "e9c04cb6", - "metadata": {}, - "outputs": [], - "source": [ - "import lancedb\n", - "\n", - "db = lancedb.connect(\"db\")\n", - "\n", - "if \"arxiv\" not in db.table_names():\n", - " tbl = create_table()\n", - "else:\n", - " tbl = db.open_table(\"arxiv\")" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "id": "d51fadf3-3f98-44fa-9ecd-0dbdfb2f9eb7", - "metadata": {}, - "outputs": [ + "cell_type": "code", + "execution_count": 1, + "id": "7d29cbe5", + "metadata": { + "id": "7d29cbe5", + "outputId": "20ee70d4-cde1-4440-e09f-bda2920acff3", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m115.1/115.1 kB\u001b[0m \u001b[31m1.6 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m1.5/1.5 MB\u001b[0m \u001b[31m12.9 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m21.6/21.6 MB\u001b[0m \u001b[31m45.5 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m53.4/53.4 kB\u001b[0m \u001b[31m7.0 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m2.2/2.2 MB\u001b[0m \u001b[31m107.3 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m81.1/81.1 kB\u001b[0m \u001b[31m13.0 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[?25h Preparing metadata (setup.py) ... \u001b[?25l\u001b[?25hdone\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m98.7/98.7 kB\u001b[0m \u001b[31m9.2 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[?25h Building wheel for sgmllib3k (setup.py) ... \u001b[?25l\u001b[?25hdone\n" + ] + } + ], + "source": [ + "# SETUP\n", + "!pip install lancedb open_clip_torch arxiv --q" + ] + }, { - "data": { - "text/plain": [ - "100" + "cell_type": "code", + "execution_count": 2, + "id": "82cf5c34-7f41-4860-844c-c5aa2cd578de", + "metadata": { + "id": "82cf5c34-7f41-4860-844c-c5aa2cd578de", + "outputId": "e2036273-2cd7-4ba9-98f0-64d2a4b61441", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Requirement already satisfied: pandas in /usr/local/lib/python3.10/dist-packages (1.5.3)\n", + "Requirement already satisfied: python-dateutil>=2.8.1 in /usr/local/lib/python3.10/dist-packages (from pandas) (2.8.2)\n", + "Requirement already satisfied: pytz>=2020.1 in /usr/local/lib/python3.10/dist-packages (from pandas) (2023.4)\n", + "Requirement already satisfied: numpy>=1.21.0 in /usr/local/lib/python3.10/dist-packages (from pandas) (1.25.2)\n", + "Requirement already satisfied: six>=1.5 in /usr/local/lib/python3.10/dist-packages (from python-dateutil>=2.8.1->pandas) (1.16.0)\n" + ] + } + ], + "source": [ + "!pip install pandas" ] - }, - "execution_count": 7, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "len(tbl)" - ] - }, - { - "cell_type": "markdown", - "id": "09adb9d3", - "metadata": {}, - "source": [ - "## Semantic Search by concepts or summary" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "id": "acc38daa", - "metadata": {}, - "outputs": [], - "source": [ - "from IPython.display import display, HTML\n", - "\n", - "\n", - "def search_table(query, embed_func=embed_func_clip, lim=3):\n", - " db = lancedb.connect(\"db\")\n", - " tbl = db.open_table(\"arxiv\")\n", - "\n", - " embs = embed_func(query)\n", - "\n", - " return tbl.search(embs.tolist()[0]).limit(3).to_pandas()" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "id": "27391ad7-433e-4b32-8215-534d47de08d8", - "metadata": {}, - "outputs": [ + }, { - "data": { - "text/plain": [ - "100" + "cell_type": "markdown", + "id": "78088422", + "metadata": { + "id": "78088422" + }, + "source": [ + "## Creating table from arxiv API" ] - }, - "execution_count": 9, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "len(tbl)" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "id": "971be6ef", - "metadata": {}, - "outputs": [ + }, { - "data": { - "application/vnd.jupyter.widget-view+json": { - "model_id": "5a8aed07644342b0afee3f8b8e741cde", - "version_major": 2, - "version_minor": 0 + "cell_type": "markdown", + "id": "88cba25e", + "metadata": { + "id": "88cba25e" }, - "text/plain": [ - "open_clip_pytorch_model.bin: 0%| | 0.00/605M [00:00\n", - " \n", - " \n", - " \n", - " title\n", - " summary\n", - " authors\n", - " url\n", - " _distance\n", - " \n", - " \n", - " \n", - " \n", - " 0\n", - " Twin-GAN -- Unpaired Cross-Domain Image Translation with Weight-Sharing GANs\n", - " We present a framework for translating unlabeled images from one domain into\\nanalog images in another domain. We employ a progressively growing\\nskip-connected encoder-generator structure and train it with a GAN loss for\\nrealistic output, a cycle consistency loss for maintaining same-domain\\ntranslation identity, and a semantic consistency loss that encourages the\\nnetwork to keep the input semantic features in the output. We apply our\\nframework on the task of translating face images, and show that it is capable\\nof learning semantic mappings for face images with no supervised one-to-one\\nimage mapping.\n", - " [arxiv.Result.Author('Jerry Li')]\n", - " http://arxiv.org/abs/1809.00946v1\n", - " 37.476677\n", - " \n", - " \n", - " 1\n", - " TADAM: Task dependent adaptive metric for improved few-shot learning\n", - " Few-shot learning has become essential for producing models that generalize\\nfrom few examples. In this work, we identify that metric scaling and metric\\ntask conditioning are important to improve the performance of few-shot\\nalgorithms. Our analysis reveals that simple metric scaling completely changes\\nthe nature of few-shot algorithm parameter updates. Metric scaling provides\\nimprovements up to 14% in accuracy for certain metrics on the mini-Imagenet\\n5-way 5-shot classification task. We further propose a simple and effective way\\nof conditioning a learner on the task sample set, resulting in learning a\\ntask-dependent metric space. Moreover, we propose and empirically test a\\npractical end-to-end optimization procedure based on auxiliary task co-training\\nto learn a task-dependent metric space. The resulting few-shot learning model\\nbased on the task-dependent scaled metric achieves state of the art on\\nmini-Imagenet. We confirm these results on another few-shot dataset that we\\nintroduce in this paper based on CIFAR100. Our code is publicly available at\\nhttps://github.com/ElementAI/TADAM.\n", - " [arxiv.Result.Author('Boris N. Oreshkin'), arxiv.Result.Author('Pau Rodriguez'), arxiv.Result.Author('Alexandre Lacoste')]\n", - " http://arxiv.org/abs/1805.10123v4\n", - " 40.610191\n", - " \n", - " \n", - " 2\n", - " Exploring the Limits of Large Scale Pre-training\n", - " Recent developments in large-scale machine learning suggest that by scaling\\nup data, model size and training time properly, one might observe that\\nimprovements in pre-training would transfer favorably to most downstream tasks.\\nIn this work, we systematically study this phenomena and establish that, as we\\nincrease the upstream accuracy, the performance of downstream tasks saturates.\\nIn particular, we investigate more than 4800 experiments on Vision\\nTransformers, MLP-Mixers and ResNets with number of parameters ranging from ten\\nmillion to ten billion, trained on the largest scale of available image data\\n(JFT, ImageNet21K) and evaluated on more than 20 downstream image recognition\\ntasks. We propose a model for downstream performance that reflects the\\nsaturation phenomena and captures the nonlinear relationship in performance of\\nupstream and downstream tasks. Delving deeper to understand the reasons that\\ngive rise to these phenomena, we show that the saturation behavior we observe\\nis closely related to the way that representations evolve through the layers of\\nthe models. We showcase an even more extreme scenario where performance on\\nupstream and downstream are at odds with each other. That is, to have a better\\ndownstream performance, we need to hurt upstream accuracy.\n", - " [arxiv.Result.Author('Samira Abnar'), arxiv.Result.Author('Mostafa Dehghani'), arxiv.Result.Author('Behnam Neyshabur'), arxiv.Result.Author('Hanie Sedghi')]\n", - " http://arxiv.org/abs/2110.02095v1\n", - " 40.749702\n", - " \n", - " \n", - "" + "cell_type": "markdown", + "id": "e5802574", + "metadata": { + "id": "e5802574" + }, + "source": [ + "### Create a DataFrame of the desired length\n", + "\n", + "Here we'll use arxiv python utility to interact with arxiv api and get the document data" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "eb8afe10", + "metadata": { + "id": "eb8afe10" + }, + "outputs": [], + "source": [ + "def get_arxiv_df(embed_func, length=100):\n", + " results = arxiv.Search(\n", + " query=\"cat:cs.AI OR cat:cs.CV OR cat:stat.ML\",\n", + " max_results=length,\n", + " sort_by=arxiv.SortCriterion.Relevance,\n", + " sort_order=arxiv.SortOrder.Descending,\n", + " ).results()\n", + " df = defaultdict(list)\n", + " for result in tqdm(results, total=length):\n", + " try:\n", + " df[\"title\"].append(result.title)\n", + " df[\"summary\"].append(result.summary)\n", + " df[\"authors\"].append(str(result.authors))\n", + " df[\"url\"].append(result.entry_id)\n", + " df[\"vector\"].append(embed_func(result.summary).tolist()[0])\n", + "\n", + " except Exception as e:\n", + " print(\"error: \", e)\n", + "\n", + " return pd.DataFrame(df)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "aa2edccf", + "metadata": { + "id": "aa2edccf" + }, + "outputs": [], + "source": [ + "LENGTH = 100 # Reduce the size for demo\n", + "\n", + "\n", + "def create_table():\n", + " db = lancedb.connect(\"db\")\n", + " df = get_arxiv_df(embed_func_clip, LENGTH)\n", + "\n", + " tbl = db.create_table(\"arxiv\", data=df, mode=\"overwrite\")\n", + "\n", + " return tbl" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "760efa67-8742-4087-91c8-49465b4843b0", + "metadata": { + "id": "760efa67-8742-4087-91c8-49465b4843b0", + "outputId": "ea067d70-1168-4d2f-daf9-e9a7e08af58b", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 213, + "referenced_widgets": [ + "cc0868346dd946a6bd15c95859bbeed0", + "72c68a5aa5b047a281c7801c365844c0", + "bc68fb9820154bbaae3bb09fd05bd0bc", + "2f28629727b54c48955215485757d7d8", + "8b9b5405fd60414d9d6cc4d4af611b0c", + "6373e2b3100346d9adf4825b518efcba", + "25c0946ae6d04f33b60eceaefb7d87e4", + "d1de9b1b3ccd49a89a316cda336c8a91", + "e9927513616a4bd391ff97c6ff3b2f29", + "821875e1743c4609b1678418af9c526e", + "e60575abd83742e6ad1ab90071eaf7cf" + ] + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stderr", + "text": [ + ":7: DeprecationWarning: The 'Search.results' method is deprecated, use 'Client.results' instead\n", + " ).results()\n", + " 0%| | 0/100 [00:00" + "source": [ + "tbl = create_table()" ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "# MobileSAM paper abstract 2nd half\n", - "query = \"\"\"\n", - "Many of such applications need to be run on resource-constraint edge devices,\n", - "like mobile phones. In this work, we aim to make SAM mobile-friendly by replacing the heavyweight\n", - "image encoder with a lightweight one. A naive way to train such a new SAM as in the original SAM\n", - "paper leads to unsatisfactory performance, especially when limited training sources are available. We\n", - "find that this is mainly caused by the coupled optimization of the image encoder and mask decoder,\n", - "motivated by which we propose decoupled distillation. Concretely, we distill the knowledge from\n", - "the heavy image encoder (ViT-H in the original SAM) to a lightweight image encoder, which can be\n", - "automatically compatible with the mask decoder in the original SAM. The training can be completed\n", - "on a single GPU within less than one day, and the resulting lightweight SAM is termed MobileSAM\n", - "which is more than 60 times smaller yet performs on par with the original SAM. For inference speed,\n", - "With a single GPU, MobileSAM runs around 10ms per image: 8ms on the image encoder and 4ms\n", - "on the mask decoder. With superior performance, our MobileSAM is around 5 times faster than the\n", - "concurrent FastSAM and 7 times smaller, making it more suitable for mobile applications. Moreover,\n", - "we show that MobileSAM can run relatively smoothly on CPU\n", - "\"\"\"\n", - "\n", - "result = search_table(query)\n", - "\n", - "result.pop(\"vector\")\n", - "display(HTML(result.to_html()))" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "id": "f4ccd273", - "metadata": {}, - "outputs": [ + }, { - "name": "stderr", - "output_type": "stream", - "text": [ - "C:\\Users\\FISCLOUDS\\AppData\\Local\\Temp\\ipykernel_26876\\404315364.py:9: DeprecatedWarning: to_df is deprecated as of 0.3.1 and will be removed in 0.4.0. Use the bar function instead\n", - " return tbl.search(embs.tolist()[0]).limit(3).to_df()\n" - ] + "cell_type": "code", + "execution_count": 7, + "id": "e9c04cb6", + "metadata": { + "id": "e9c04cb6" + }, + "outputs": [], + "source": [ + "import lancedb\n", + "\n", + "db = lancedb.connect(\"db\")\n", + "\n", + "if \"arxiv\" not in db.table_names():\n", + " tbl = create_table()\n", + "else:\n", + " tbl = db.open_table(\"arxiv\")" + ] }, { - "data": { - "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
titlesummaryauthorsurl_distance
0Unsupervised Learning via Meta-LearningA central goal of unsupervised learning is to acquire representations from\\nunlabeled data or experience that can be used for more effective learning of\\ndownstream tasks from modest amounts of labeled data. Many prior unsupervised\\nlearning works aim to do so by developing proxy objectives based on\\nreconstruction, disentanglement, prediction, and other metrics. Instead, we\\ndevelop an unsupervised meta-learning method that explicitly optimizes for the\\nability to learn a variety of tasks from small amounts of data. To do so, we\\nconstruct tasks from unlabeled data in an automatic way and run meta-learning\\nover the constructed tasks. Surprisingly, we find that, when integrated with\\nmeta-learning, relatively simple task construction mechanisms, such as\\nclustering embeddings, lead to good performance on a variety of downstream,\\nhuman-specified tasks. Our experiments across four image datasets indicate that\\nour unsupervised meta-learning approach acquires a learning algorithm without\\nany labeled data that is applicable to a wide range of downstream\\nclassification tasks, improving upon the embedding learned by four prior\\nunsupervised learning methods.[arxiv.Result.Author('Kyle Hsu'), arxiv.Result.Author('Sergey Levine'), arxiv.Result.Author('Chelsea Finn')]http://arxiv.org/abs/1810.02334v634.913574
1Local contrastive loss with pseudo-label based self-training for semi-supervised medical image segmentationSupervised deep learning-based methods yield accurate results for medical\\nimage segmentation. However, they require large labeled datasets for this, and\\nobtaining them is a laborious task that requires clinical expertise.\\nSemi/self-supervised learning-based approaches address this limitation by\\nexploiting unlabeled data along with limited annotated data. Recent\\nself-supervised learning methods use contrastive loss to learn good global\\nlevel representations from unlabeled images and achieve high performance in\\nclassification tasks on popular natural image datasets like ImageNet. In\\npixel-level prediction tasks such as segmentation, it is crucial to also learn\\ngood local level representations along with global representations to achieve\\nbetter accuracy. However, the impact of the existing local contrastive\\nloss-based methods remains limited for learning good local representations\\nbecause similar and dissimilar local regions are defined based on random\\naugmentations and spatial proximity; not based on the semantic label of local\\nregions due to lack of large-scale expert annotations in the\\nsemi/self-supervised setting. In this paper, we propose a local contrastive\\nloss to learn good pixel level features useful for segmentation by exploiting\\nsemantic label information obtained from pseudo-labels of unlabeled images\\nalongside limited annotated images. In particular, we define the proposed loss\\nto encourage similar representations for the pixels that have the same\\npseudo-label/ label while being dissimilar to the representation of pixels with\\ndifferent pseudo-label/label in the dataset. We perform pseudo-label based\\nself-training and train the network by jointly optimizing the proposed\\ncontrastive loss on both labeled and unlabeled sets and segmentation loss on\\nonly the limited labeled set. We evaluated on three public cardiac and prostate\\ndatasets, and obtain high segmentation performance.[arxiv.Result.Author('Krishna Chaitanya'), arxiv.Result.Author('Ertunc Erdil'), arxiv.Result.Author('Neerav Karani'), arxiv.Result.Author('Ender Konukoglu')]http://arxiv.org/abs/2112.09645v135.332321
2Universum GANs: Improving GANs through contradictionsLimited availability of labeled-data makes any supervised learning problem\\nchallenging. Alternative learning settings like semi-supervised and universum\\nlearning alleviate the dependency on labeled data, but still require a large\\namount of unlabeled data, which may be unavailable or expensive to acquire.\\nGAN-based data generation methods have recently shown promise by generating\\nsynthetic samples to improve learning. However, most existing GAN based\\napproaches either provide poor discriminator performance under limited labeled\\ndata settings; or results in low quality generated data. In this paper, we\\npropose a Universum GAN game which provides improved discriminator accuracy\\nunder limited data settings, while generating high quality realistic data. We\\nfurther propose an evolving discriminator loss which improves its convergence\\nand generalization performance. We derive the theoretical guarantees and\\nprovide empirical results in support of our approach.[arxiv.Result.Author('Sauptik Dhar'), arxiv.Result.Author('Javad Heydari'), arxiv.Result.Author('Samarth Tripathi'), arxiv.Result.Author('Unmesh Kurup'), arxiv.Result.Author('Mohak Shah')]http://arxiv.org/abs/2106.09946v236.214127
" + "cell_type": "code", + "execution_count": 8, + "id": "d51fadf3-3f98-44fa-9ecd-0dbdfb2f9eb7", + "metadata": { + "id": "d51fadf3-3f98-44fa-9ecd-0dbdfb2f9eb7", + "outputId": "bff0649e-2da6-4362-e8e2-f92713ef9132", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "100" + ] + }, + "metadata": {}, + "execution_count": 8 + } ], - "text/plain": [ - "" + "source": [ + "len(tbl)" ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "# Exmaple 2: Search via a concept you're reading\n", - "query = \"\"\"\n", - "What is the general idea behind self-supervised learning.\n", - "\"\"\"\n", - "\n", - "result = search_table(query)\n", - "\n", - "result.pop(\"vector\")\n", - "display(HTML(result.to_html()))" - ] - }, - { - "cell_type": "markdown", - "id": "5f471b55", - "metadata": {}, - "source": [ - "# Full Text Search\n", - "In text retrieval, full-text search refers to techniques for searching a single computer-stored document or a collection in a full-text database. Full-text search is distinguished from searches based on metadata or on parts of the original texts represented in databases\n", - "\n", - "LanceDB now provides **experimental** support for full text search. This is currently Python only. We plan to push the integration down to Rust in the future to make this available for JS as well.\n" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "id": "72f9fcda", - "metadata": {}, - "outputs": [ + }, { - "name": "stdout", - "output_type": "stream", - "text": [ - "Collecting tantivy@ git+https://github.com/quickwit-oss/tantivy-py#164adc87e1a033117001cf70e38c82a53014d985\n", - " Cloning https://github.com/quickwit-oss/tantivy-py to c:\\users\\fisclouds\\appdata\\local\\temp\\pip-install-40gpfser\\tantivy_a0964f9b15de4b8a97fef4cabf7501ac\n", - " Resolved https://github.com/quickwit-oss/tantivy-py to commit a47fcfb3a6ad3fa2fca76513bd52d840ff15c596\n", - " Installing build dependencies: started\n", - " Installing build dependencies: finished with status 'done'\n", - " Getting requirements to build wheel: started\n", - " Getting requirements to build wheel: finished with status 'done'\n", - " Preparing metadata (pyproject.toml): started\n", - " Preparing metadata (pyproject.toml): finished with status 'done'\n", - "Building wheels for collected packages: tantivy\n", - " Building wheel for tantivy (pyproject.toml): started\n", - " Building wheel for tantivy (pyproject.toml): still running...\n", - " Building wheel for tantivy (pyproject.toml): still running...\n", - " Building wheel for tantivy (pyproject.toml): finished with status 'done'\n", - " Created wheel for tantivy: filename=tantivy-0.20.1-cp311-none-win_amd64.whl size=2220637 sha256=9f6c3de0440792ff51dd28c43fda6c9c677eca40aa52d9abfe8adbfc85f7ba5f\n", - " Stored in directory: C:\\Users\\FISCLOUDS\\AppData\\Local\\Temp\\pip-ephem-wheel-cache-jq0gtsdx\\wheels\\a0\\4b\\51\\01cf34433cfc7c7d14540fad11482f0d06b197c895eb874a83\n", - "Successfully built tantivy\n", - "Installing collected packages: tantivy\n", - "Successfully installed tantivy-0.20.1\n" - ] + "cell_type": "markdown", + "id": "09adb9d3", + "metadata": { + "id": "09adb9d3" + }, + "source": [ + "## Semantic Search by concepts or summary" + ] }, { - "name": "stderr", - "output_type": "stream", - "text": [ - " Running command git clone --filter=blob:none --quiet https://github.com/quickwit-oss/tantivy-py 'C:\\Users\\FISCLOUDS\\AppData\\Local\\Temp\\pip-install-40gpfser\\tantivy_a0964f9b15de4b8a97fef4cabf7501ac'\n" - ] - } - ], - "source": [ - "!pip install tantivy@git+https://github.com/quickwit-oss/tantivy-py#164adc87e1a033117001cf70e38c82a53014d985" - ] - }, - { - "cell_type": "markdown", - "id": "b2d693cf", - "metadata": {}, - "source": [ - "### Build FTS index for the summary\n", - "Here, we're building the FTS index using python bindings for tantivy. You can also build the index for any other text column. A full-text index stores information about significant words and their location within one or more columns of a database table" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "id": "5c383b22", - "metadata": {}, - "outputs": [], - "source": [ - "# This cell might take a few mins\n", - "tbl.create_fts_index(\"summary\")" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "id": "f4116b06", - "metadata": {}, - "outputs": [ + "cell_type": "code", + "execution_count": 9, + "id": "acc38daa", + "metadata": { + "id": "acc38daa" + }, + "outputs": [], + "source": [ + "from IPython.display import display, HTML\n", + "\n", + "\n", + "def search_table(query, embed_func=embed_func_clip, lim=3):\n", + " db = lancedb.connect(\"db\")\n", + " tbl = db.open_table(\"arxiv\")\n", + "\n", + " embs = embed_func(query)\n", + "\n", + " return tbl.search(embs.tolist()[0]).limit(3).to_pandas()" + ] + }, { - "name": "stderr", - "output_type": "stream", - "text": [ - "C:\\Users\\FISCLOUDS\\AppData\\Local\\Temp\\ipykernel_26876\\943706364.py:2: DeprecatedWarning: to_df is deprecated as of 0.3.1 and will be removed in 0.4.0. Use the bar function instead\n", - " result = tbl.search(\"What is the general idea behind self-supervised learning.\").limit(10).to_df()\n" - ] + "cell_type": "code", + "execution_count": 10, + "id": "27391ad7-433e-4b32-8215-534d47de08d8", + "metadata": { + "id": "27391ad7-433e-4b32-8215-534d47de08d8", + "outputId": "afe51537-e90f-4b4b-a086-9db324d49125", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "execute_result", + "data": { + "text/plain": [ + "100" + ] + }, + "metadata": {}, + "execution_count": 10 + } + ], + "source": [ + "len(tbl)" + ] }, { - "data": { - "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
titlesummaryauthorsurlscore
0Local contrastive loss with pseudo-label based self-training for semi-supervised medical image segmentationSupervised deep learning-based methods yield accurate results for medical\\nimage segmentation. However, they require large labeled datasets for this, and\\nobtaining them is a laborious task that requires clinical expertise.\\nSemi/self-supervised learning-based approaches address this limitation by\\nexploiting unlabeled data along with limited annotated data. Recent\\nself-supervised learning methods use contrastive loss to learn good global\\nlevel representations from unlabeled images and achieve high performance in\\nclassification tasks on popular natural image datasets like ImageNet. In\\npixel-level prediction tasks such as segmentation, it is crucial to also learn\\ngood local level representations along with global representations to achieve\\nbetter accuracy. However, the impact of the existing local contrastive\\nloss-based methods remains limited for learning good local representations\\nbecause similar and dissimilar local regions are defined based on random\\naugmentations and spatial proximity; not based on the semantic label of local\\nregions due to lack of large-scale expert annotations in the\\nsemi/self-supervised setting. In this paper, we propose a local contrastive\\nloss to learn good pixel level features useful for segmentation by exploiting\\nsemantic label information obtained from pseudo-labels of unlabeled images\\nalongside limited annotated images. In particular, we define the proposed loss\\nto encourage similar representations for the pixels that have the same\\npseudo-label/ label while being dissimilar to the representation of pixels with\\ndifferent pseudo-label/label in the dataset. We perform pseudo-label based\\nself-training and train the network by jointly optimizing the proposed\\ncontrastive loss on both labeled and unlabeled sets and segmentation loss on\\nonly the limited labeled set. We evaluated on three public cardiac and prostate\\ndatasets, and obtain high segmentation performance.[arxiv.Result.Author('Krishna Chaitanya'), arxiv.Result.Author('Ertunc Erdil'), arxiv.Result.Author('Neerav Karani'), arxiv.Result.Author('Ender Konukoglu')]http://arxiv.org/abs/2112.09645v17.476211
1Multi-Scale Representation Learning for Spatial Feature Distributions using Grid CellsUnsupervised text encoding models have recently fueled substantial progress\\nin NLP. The key idea is to use neural networks to convert words in texts to\\nvector space representations based on word positions in a sentence and their\\ncontexts, which are suitable for end-to-end training of downstream tasks. We\\nsee a strikingly similar situation in spatial analysis, which focuses on\\nincorporating both absolute positions and spatial contexts of geographic\\nobjects such as POIs into models. A general-purpose representation model for\\nspace is valuable for a multitude of tasks. However, no such general model\\nexists to date beyond simply applying discretization or feed-forward nets to\\ncoordinates, and little effort has been put into jointly modeling distributions\\nwith vastly different characteristics, which commonly emerges from GIS data.\\nMeanwhile, Nobel Prize-winning Neuroscience research shows that grid cells in\\nmammals provide a multi-scale periodic representation that functions as a\\nmetric for location encoding and is critical for recognizing places and for\\npath-integration. Therefore, we propose a representation learning model called\\nSpace2Vec to encode the absolute positions and spatial relationships of places.\\nWe conduct experiments on two real-world geographic data for two different\\ntasks: 1) predicting types of POIs given their positions and context, 2) image\\nclassification leveraging their geo-locations. Results show that because of its\\nmulti-scale representations, Space2Vec outperforms well-established ML\\napproaches such as RBF kernels, multi-layer feed-forward nets, and tile\\nembedding approaches for location modeling and image classification tasks.\\nDetailed analysis shows that all baselines can at most well handle distribution\\nat one scale but show poor performances in other scales. In contrast,\\nSpace2Vec's multi-scale representation can handle distributions at different\\nscales.[arxiv.Result.Author('Gengchen Mai'), arxiv.Result.Author('Krzysztof Janowicz'), arxiv.Result.Author('Bo Yan'), arxiv.Result.Author('Rui Zhu'), arxiv.Result.Author('Ling Cai'), arxiv.Result.Author('Ni Lao')]http://arxiv.org/abs/2003.00824v15.525813
2Extending the WILDS Benchmark for Unsupervised AdaptationMachine learning systems deployed in the wild are often trained on a source\\ndistribution but deployed on a different target distribution. Unlabeled data\\ncan be a powerful point of leverage for mitigating these distribution shifts,\\nas it is frequently much more available than labeled data and can often be\\nobtained from distributions beyond the source distribution as well. However,\\nexisting distribution shift benchmarks with unlabeled data do not reflect the\\nbreadth of scenarios that arise in real-world applications. In this work, we\\npresent the WILDS 2.0 update, which extends 8 of the 10 datasets in the WILDS\\nbenchmark of distribution shifts to include curated unlabeled data that would\\nbe realistically obtainable in deployment. These datasets span a wide range of\\napplications (from histology to wildlife conservation), tasks (classification,\\nregression, and detection), and modalities (photos, satellite images,\\nmicroscope slides, text, molecular graphs). The update maintains consistency\\nwith the original WILDS benchmark by using identical labeled training,\\nvalidation, and test sets, as well as the evaluation metrics. On these\\ndatasets, we systematically benchmark state-of-the-art methods that leverage\\nunlabeled data, including domain-invariant, self-training, and self-supervised\\nmethods, and show that their success on WILDS is limited. To facilitate method\\ndevelopment and evaluation, we provide an open-source package that automates\\ndata loading and contains all of the model architectures and methods used in\\nthis paper. Code and leaderboards are available at https://wilds.stanford.edu.[arxiv.Result.Author('Shiori Sagawa'), arxiv.Result.Author('Pang Wei Koh'), arxiv.Result.Author('Tony Lee'), arxiv.Result.Author('Irena Gao'), arxiv.Result.Author('Sang Michael Xie'), arxiv.Result.Author('Kendrick Shen'), arxiv.Result.Author('Ananya Kumar'), arxiv.Result.Author('Weihua Hu'), arxiv.Result.Author('Michihiro Yasunaga'), arxiv.Result.Author('Henrik Marklund'), arxiv.Result.Author('Sara Beery'), arxiv.Result.Author('Etienne David'), arxiv.Result.Author('Ian Stavness'), arxiv.Result.Author('Wei Guo'), arxiv.Result.Author('Jure Leskovec'), arxiv.Result.Author('Kate Saenko'), arxiv.Result.Author('Tatsunori Hashimoto'), arxiv.Result.Author('Sergey Levine'), arxiv.Result.Author('Chelsea Finn'), arxiv.Result.Author('Percy Liang')]http://arxiv.org/abs/2112.05090v24.826763
3Explainable Artificial Intelligence and Machine Learning: A reality rooted perspectiveWe are used to the availability of big data generated in nearly all fields of\\nscience as a consequence of technological progress. However, the analysis of\\nsuch data possess vast challenges. One of these relates to the explainability\\nof artificial intelligence (AI) or machine learning methods. Currently, many of\\nsuch methods are non-transparent with respect to their working mechanism and\\nfor this reason are called black box models, most notably deep learning\\nmethods. However, it has been realized that this constitutes severe problems\\nfor a number of fields including the health sciences and criminal justice and\\narguments have been brought forward in favor of an explainable AI. In this\\npaper, we do not assume the usual perspective presenting explainable AI as it\\nshould be, but rather we provide a discussion what explainable AI can be. The\\ndifference is that we do not present wishful thinking but reality grounded\\nproperties in relation to a scientific theory beyond physics.[arxiv.Result.Author('Frank Emmert-Streib'), arxiv.Result.Author('Olli Yli-Harja'), arxiv.Result.Author('Matthias Dehmer')]http://arxiv.org/abs/2001.09464v14.770155
4Robustness of Generalized Learning Vector Quantization Models against Adversarial AttacksAdversarial attacks and the development of (deep) neural networks robust\\nagainst them are currently two widely researched topics. The robustness of\\nLearning Vector Quantization (LVQ) models against adversarial attacks has\\nhowever not yet been studied to the same extent. We therefore present an\\nextensive evaluation of three LVQ models: Generalized LVQ, Generalized Matrix\\nLVQ and Generalized Tangent LVQ. The evaluation suggests that both Generalized\\nLVQ and Generalized Tangent LVQ have a high base robustness, on par with the\\ncurrent state-of-the-art in robust neural network methods. In contrast to this,\\nGeneralized Matrix LVQ shows a high susceptibility to adversarial attacks,\\nscoring consistently behind all other models. Additionally, our numerical\\nevaluation indicates that increasing the number of prototypes per class\\nimproves the robustness of the models.[arxiv.Result.Author('Sascha Saralajew'), arxiv.Result.Author('Lars Holdijk'), arxiv.Result.Author('Maike Rees'), arxiv.Result.Author('Thomas Villmann')]http://arxiv.org/abs/1902.00577v24.715786
5Concept Whitening for Interpretable Image RecognitionWhat does a neural network encode about a concept as we traverse through the\\nlayers? Interpretability in machine learning is undoubtedly important, but the\\ncalculations of neural networks are very challenging to understand. Attempts to\\nsee inside their hidden layers can either be misleading, unusable, or rely on\\nthe latent space to possess properties that it may not have. In this work,\\nrather than attempting to analyze a neural network posthoc, we introduce a\\nmechanism, called concept whitening (CW), to alter a given layer of the network\\nto allow us to better understand the computation leading up to that layer. When\\na concept whitening module is added to a CNN, the axes of the latent space are\\naligned with known concepts of interest. By experiment, we show that CW can\\nprovide us a much clearer understanding for how the network gradually learns\\nconcepts over layers. CW is an alternative to a batch normalization layer in\\nthat it normalizes, and also decorrelates (whitens) the latent space. CW can be\\nused in any layer of the network without hurting predictive performance.[arxiv.Result.Author('Zhi Chen'), arxiv.Result.Author('Yijie Bei'), arxiv.Result.Author('Cynthia Rudin')]http://arxiv.org/abs/2002.01650v54.590379
6General Cyclical Training of Neural NetworksThis paper describes the principle of \"General Cyclical Training\" in machine\\nlearning, where training starts and ends with \"easy training\" and the \"hard\\ntraining\" happens during the middle epochs. We propose several manifestations\\nfor training neural networks, including algorithmic examples (via\\nhyper-parameters and loss functions), data-based examples, and model-based\\nexamples. Specifically, we introduce several novel techniques: cyclical weight\\ndecay, cyclical batch size, cyclical focal loss, cyclical softmax temperature,\\ncyclical data augmentation, cyclical gradient clipping, and cyclical\\nsemi-supervised learning. In addition, we demonstrate that cyclical weight\\ndecay, cyclical softmax temperature, and cyclical gradient clipping (as three\\nexamples of this principle) are beneficial in the test accuracy performance of\\na trained model. Furthermore, we discuss model-based examples (such as\\npretraining and knowledge distillation) from the perspective of general\\ncyclical training and recommend some changes to the typical training\\nmethodology. In summary, this paper defines the general cyclical training\\nconcept and discusses several specific ways in which this concept can be\\napplied to training neural networks. In the spirit of reproducibility, the code\\nused in our experiments is available at \\url{https://github.com/lnsmith54/CFL}.[arxiv.Result.Author('Leslie N. Smith')]http://arxiv.org/abs/2202.08835v24.346595
7Explaining Aviation Safety Incidents Using Deep Temporal Multiple Instance LearningAlthough aviation accidents are rare, safety incidents occur more frequently\\nand require a careful analysis to detect and mitigate risks in a timely manner.\\nAnalyzing safety incidents using operational data and producing event-based\\nexplanations is invaluable to airline companies as well as to governing\\norganizations such as the Federal Aviation Administration (FAA) in the United\\nStates. However, this task is challenging because of the complexity involved in\\nmining multi-dimensional heterogeneous time series data, the lack of\\ntime-step-wise annotation of events in a flight, and the lack of scalable tools\\nto perform analysis over a large number of events. In this work, we propose a\\nprecursor mining algorithm that identifies events in the multidimensional time\\nseries that are correlated with the safety incident. Precursors are valuable to\\nsystems health and safety monitoring and in explaining and forecasting safety\\nincidents. Current methods suffer from poor scalability to high dimensional\\ntime series data and are inefficient in capturing temporal behavior. We propose\\nan approach by combining multiple-instance learning (MIL) and deep recurrent\\nneural networks (DRNN) to take advantage of MIL's ability to learn using weakly\\nsupervised data and DRNN's ability to model temporal behavior. We describe the\\nalgorithm, the data, the intuition behind taking a MIL approach, and a\\ncomparative analysis of the proposed algorithm with baseline models. We also\\ndiscuss the application to a real-world aviation safety problem using data from\\na commercial airline company and discuss the model's abilities and\\nshortcomings, with some final remarks about possible deployment directions.[arxiv.Result.Author('Vijay Manikandan Janakiraman')]http://arxiv.org/abs/1710.04749v23.825403
8Continual Unsupervised Representation LearningContinual learning aims to improve the ability of modern learning systems to\\ndeal with non-stationary distributions, typically by attempting to learn a\\nseries of tasks sequentially. Prior art in the field has largely considered\\nsupervised or reinforcement learning tasks, and often assumes full knowledge of\\ntask labels and boundaries. In this work, we propose an approach (CURL) to\\ntackle a more general problem that we will refer to as unsupervised continual\\nlearning. The focus is on learning representations without any knowledge about\\ntask identity, and we explore scenarios when there are abrupt changes between\\ntasks, smooth transitions from one task to another, or even when the data is\\nshuffled. The proposed approach performs task inference directly within the\\nmodel, is able to dynamically expand to capture new concepts over its lifetime,\\nand incorporates additional rehearsal-based techniques to deal with\\ncatastrophic forgetting. We demonstrate the efficacy of CURL in an unsupervised\\nlearning setting with MNIST and Omniglot, where the lack of labels ensures no\\ninformation is leaked about the task. Further, we demonstrate strong\\nperformance compared to prior art in an i.i.d setting, or when adapting the\\ntechnique to supervised tasks such as incremental class learning.[arxiv.Result.Author('Dushyant Rao'), arxiv.Result.Author('Francesco Visin'), arxiv.Result.Author('Andrei A. Rusu'), arxiv.Result.Author('Yee Whye Teh'), arxiv.Result.Author('Razvan Pascanu'), arxiv.Result.Author('Raia Hadsell')]http://arxiv.org/abs/1910.14481v13.443345
9Analysis of Generalizability of Deep Neural Networks Based on the Complexity of Decision BoundaryFor supervised learning models, the analysis of generalization ability\\n(generalizability) is vital because the generalizability expresses how well a\\nmodel will perform on unseen data. Traditional generalization methods, such as\\nthe VC dimension, do not apply to deep neural network (DNN) models. Thus, new\\ntheories to explain the generalizability of DNNs are required. In this study,\\nwe hypothesize that the DNN with a simpler decision boundary has better\\ngeneralizability by the law of parsimony (Occam's Razor). We create the\\ndecision boundary complexity (DBC) score to define and measure the complexity\\nof decision boundary of DNNs. The idea of the DBC score is to generate data\\npoints (called adversarial examples) on or near the decision boundary. Our new\\napproach then measures the complexity of the boundary using the entropy of\\neigenvalues of these data. The method works equally well for high-dimensional\\ndata. We use training data and the trained model to compute the DBC score. And,\\nthe ground truth for model's generalizability is its test accuracy. Experiments\\nbased on the DBC score have verified our hypothesis. The DBC is shown to\\nprovide an effective method to measure the complexity of a decision boundary\\nand gives a quantitative measure of the generalizability of DNNs.[arxiv.Result.Author('Shuyue Guan'), arxiv.Result.Author('Murray Loew')]http://arxiv.org/abs/2009.07974v13.419930
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titlesummaryauthorsurl_distance
0XFlow: Cross-modal Deep Neural Networks for Audiovisual ClassificationIn recent years, there have been numerous developments towards solving\\nmultimodal tasks, aiming to learn a stronger representation than through a\\nsingle modality. Certain aspects of the data can be particularly useful in this\\ncase - for example, correlations in the space or time domain across modalities\\n- but should be wisely exploited in order to benefit from their full predictive\\npotential. We propose two deep learning architectures with multimodal\\ncross-connections that allow for dataflow between several feature extractors\\n(XFlow). Our models derive more interpretable features and achieve better\\nperformances than models which do not exchange representations, usefully\\nexploiting correlations between audio and visual data, which have a different\\ndimensionality and are nontrivially exchangeable. Our work improves on existing\\nmultimodal deep learning algorithms in two essential ways: (1) it presents a\\nnovel method for performing cross-modality (before features are learned from\\nindividual modalities) and (2) extends the previously proposed\\ncross-connections which only transfer information between streams that process\\ncompatible data. Illustrating some of the representations learned by the\\nconnections, we analyse their contribution to the increase in discrimination\\nability and reveal their compatibility with a lip-reading network intermediate\\nrepresentation. We provide the research community with Digits, a new dataset\\nconsisting of three data types extracted from videos of people saying the\\ndigits 0-9. Results show that both cross-modal architectures outperform their\\nbaselines (by up to 11.5%) when evaluated on the AVletters, CUAVE and Digits\\ndatasets, achieving state-of-the-art results.[arxiv.Result.Author('Cătălina Cangea'), arxiv.Result.Author('Petar Veličković'), arxiv.Result.Author('Pietro Liò')]http://arxiv.org/abs/1709.00572v240.346901
1Dualing GANsGenerative adversarial nets (GANs) are a promising technique for modeling a\\ndistribution from samples. It is however well known that GAN training suffers\\nfrom instability due to the nature of its maximin formulation. In this paper,\\nwe explore ways to tackle the instability problem by dualizing the\\ndiscriminator. We start from linear discriminators in which case conjugate\\nduality provides a mechanism to reformulate the saddle point objective into a\\nmaximization problem, such that both the generator and the discriminator of\\nthis 'dualing GAN' act in concert. We then demonstrate how to extend this\\nintuition to non-linear formulations. For GANs with linear discriminators our\\napproach is able to remove the instability in training, while for GANs with\\nnonlinear discriminators our approach provides an alternative to the commonly\\nused GAN training algorithm.[arxiv.Result.Author('Yujia Li'), arxiv.Result.Author('Alexander Schwing'), arxiv.Result.Author('Kuan-Chieh Wang'), arxiv.Result.Author('Richard Zemel')]http://arxiv.org/abs/1706.06216v140.449284
2Domain Generalization for Object Recognition with Multi-task AutoencodersThe problem of domain generalization is to take knowledge acquired from a\\nnumber of related domains where training data is available, and to then\\nsuccessfully apply it to previously unseen domains. We propose a new feature\\nlearning algorithm, Multi-Task Autoencoder (MTAE), that provides good\\ngeneralization performance for cross-domain object recognition.\\n Our algorithm extends the standard denoising autoencoder framework by\\nsubstituting artificially induced corruption with naturally occurring\\ninter-domain variability in the appearance of objects. Instead of\\nreconstructing images from noisy versions, MTAE learns to transform the\\noriginal image into analogs in multiple related domains. It thereby learns\\nfeatures that are robust to variations across domains. The learnt features are\\nthen used as inputs to a classifier.\\n We evaluated the performance of the algorithm on benchmark image recognition\\ndatasets, where the task is to learn features from multiple datasets and to\\nthen predict the image label from unseen datasets. We found that (denoising)\\nMTAE outperforms alternative autoencoder-based models as well as the current\\nstate-of-the-art algorithms for domain generalization.[arxiv.Result.Author('Muhammad Ghifary'), arxiv.Result.Author('W. Bastiaan Kleijn'), arxiv.Result.Author('Mengjie Zhang'), arxiv.Result.Author('David Balduzzi')]http://arxiv.org/abs/1508.07680v141.127644
" + ] + }, + "metadata": {} + } ], - "text/plain": [ - "" + "source": [ + "# MobileSAM paper abstract 2nd half\n", + "query = \"\"\"\n", + "Many of such applications need to be run on resource-constraint edge devices,\n", + "like mobile phones. In this work, we aim to make SAM mobile-friendly by replacing the heavyweight\n", + "image encoder with a lightweight one. A naive way to train such a new SAM as in the original SAM\n", + "paper leads to unsatisfactory performance, especially when limited training sources are available. We\n", + "find that this is mainly caused by the coupled optimization of the image encoder and mask decoder,\n", + "motivated by which we propose decoupled distillation. Concretely, we distill the knowledge from\n", + "the heavy image encoder (ViT-H in the original SAM) to a lightweight image encoder, which can be\n", + "automatically compatible with the mask decoder in the original SAM. The training can be completed\n", + "on a single GPU within less than one day, and the resulting lightweight SAM is termed MobileSAM\n", + "which is more than 60 times smaller yet performs on par with the original SAM. For inference speed,\n", + "With a single GPU, MobileSAM runs around 10ms per image: 8ms on the image encoder and 4ms\n", + "on the mask decoder. With superior performance, our MobileSAM is around 5 times faster than the\n", + "concurrent FastSAM and 7 times smaller, making it more suitable for mobile applications. Moreover,\n", + "we show that MobileSAM can run relatively smoothly on CPU\n", + "\"\"\"\n", + "\n", + "result = search_table(query)\n", + "\n", + "result.pop(\"vector\")\n", + "display(HTML(result.to_html()))" ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "## FTS via title\n", - "result = (\n", - " tbl.search(\"What is the general idea behind self-supervised learning.\")\n", - " .limit(10)\n", - " .to_pandas()\n", - ")\n", - "\n", - "result.pop(\"vector\")\n", - "\n", - "display(HTML(result.to_html()))" - ] - }, - { - "cell_type": "markdown", - "id": "06850511", - "metadata": {}, - "source": [ - "### Analysing OpenCLIP embeddings on Nomic\n", - "Atlas is a platform for interacting with both small and internet scale unstructured datasets.\n", - "\n", - "Atlas enables you to:\n", - "* Store, update and organize multi-million point datasets of unstructured text, images and embeddings.\n", - "* Visually interact with embeddings of your data from a web browser.\n", - "* Operate over unstructured data and embeddings with topic modeling, semantic duplicate clustering and semantic search.\n", - "* Generate high dimensional and two-dimensional embeddings of your data." - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "id": "e94d1855", - "metadata": {}, - "outputs": [], - "source": [ - "!pip install nomic --q" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "id": "3f5b3933", - "metadata": {}, - "outputs": [ + }, { - "name": "stdout", - "output_type": "stream", - "text": [ - " Authenticate with the Nomic API \n", - " https://atlas.nomic.ai/cli-login \n", - " Click the above link to retrieve your access token and then run `nomic login \n", - " [token]` \n" - ] - } - ], - "source": [ - "!nomic login" - ] - }, - { - "cell_type": "code", - "execution_count": 21, - "id": "50e63ef8", - "metadata": {}, - "outputs": [], - "source": [ - "!nomic login #Paste your token from Nomic Ai cli login -- here" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "id": "ea123fc4", - "metadata": {}, - "outputs": [ + "cell_type": "code", + "execution_count": 12, + "id": "f4ccd273", + "metadata": { + "id": "f4ccd273", + "outputId": "e0afdb9b-2578-418a-e37f-1fd19fb44251", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 577 + } + }, + "outputs": [ + { + "output_type": "display_data", + "data": { + "text/plain": [ + "" + ], + "text/html": [ + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
titlesummaryauthorsurl_distance
0A General Theory for Training Learning MachineThough the deep learning is pushing the machine learning to a new stage,\\nbasic theories of machine learning are still limited. The principle of\\nlearning, the role of the a prior knowledge, the role of neuron bias, and the\\nbasis for choosing neural transfer function and cost function, etc., are still\\nfar from clear. In this paper, we present a general theoretical framework for\\nmachine learning. We classify the prior knowledge into common and\\nproblem-dependent parts, and consider that the aim of learning is to maximally\\nincorporate them. The principle we suggested for maximizing the former is the\\ndesign risk minimization principle, while the neural transfer function, the\\ncost function, as well as pretreatment of samples, are endowed with the role\\nfor maximizing the latter. The role of the neuron bias is explained from a\\ndifferent angle. We develop a Monte Carlo algorithm to establish the\\ninput-output responses, and we control the input-output sensitivity of a\\nlearning machine by controlling that of individual neurons. Applications of\\nfunction approaching and smoothing, pattern recognition and classification, are\\nprovided to illustrate how to train general learning machines based on our\\ntheory and algorithm. Our method may in addition induce new applications, such\\nas the transductive inference.[arxiv.Result.Author('Hong Zhao')]http://arxiv.org/abs/1704.06885v133.708359
1Learning Visual Reasoning Without Strong PriorsAchieving artificial visual reasoning - the ability to answer image-related\\nquestions which require a multi-step, high-level process - is an important step\\ntowards artificial general intelligence. This multi-modal task requires\\nlearning a question-dependent, structured reasoning process over images from\\nlanguage. Standard deep learning approaches tend to exploit biases in the data\\nrather than learn this underlying structure, while leading methods learn to\\nvisually reason successfully but are hand-crafted for reasoning. We show that a\\ngeneral-purpose, Conditional Batch Normalization approach achieves\\nstate-of-the-art results on the CLEVR Visual Reasoning benchmark with a 2.4%\\nerror rate. We outperform the next best end-to-end method (4.5%) and even\\nmethods that use extra supervision (3.1%). We probe our model to shed light on\\nhow it reasons, showing it has learned a question-dependent, multi-step\\nprocess. Previous work has operated under the assumption that visual reasoning\\ncalls for a specialized architecture, but we show that a general architecture\\nwith proper conditioning can learn to visually reason effectively.[arxiv.Result.Author('Ethan Perez'), arxiv.Result.Author('Harm de Vries'), arxiv.Result.Author('Florian Strub'), arxiv.Result.Author('Vincent Dumoulin'), arxiv.Result.Author('Aaron Courville')]http://arxiv.org/abs/1707.03017v536.282284
2Encoder Based Lifelong LearningThis paper introduces a new lifelong learning solution where a single model\\nis trained for a sequence of tasks. The main challenge that vision systems face\\nin this context is catastrophic forgetting: as they tend to adapt to the most\\nrecently seen task, they lose performance on the tasks that were learned\\npreviously. Our method aims at preserving the knowledge of the previous tasks\\nwhile learning a new one by using autoencoders. For each task, an\\nunder-complete autoencoder is learned, capturing the features that are crucial\\nfor its achievement. When a new task is presented to the system, we prevent the\\nreconstructions of the features with these autoencoders from changing, which\\nhas the effect of preserving the information on which the previous tasks are\\nmainly relying. At the same time, the features are given space to adjust to the\\nmost recent environment as only their projection into a low dimension\\nsubmanifold is controlled. The proposed system is evaluated on image\\nclassification tasks and shows a reduction of forgetting over the\\nstate-of-the-art[arxiv.Result.Author('Amal Rannen Triki'), arxiv.Result.Author('Rahaf Aljundi'), arxiv.Result.Author('Mathew B. Blaschko'), arxiv.Result.Author('Tinne Tuytelaars')]http://arxiv.org/abs/1704.01920v137.254250
" + ] + }, + "metadata": {} + } + ], + "source": [ + "# Exmaple 2: Search via a concept you're reading\n", + "query = \"\"\"\n", + "What is the general idea behind self-supervised learning.\n", + "\"\"\"\n", + "\n", + "result = search_table(query)\n", + "\n", + "result.pop(\"vector\")\n", + "display(HTML(result.to_html()))" + ] + }, + { + "cell_type": "markdown", + "id": "5f471b55", + "metadata": { + "id": "5f471b55" + }, + "source": [ + "# Full Text Search\n", + "In text retrieval, full-text search refers to techniques for searching a single computer-stored document or a collection in a full-text database. Full-text search is distinguished from searches based on metadata or on parts of the original texts represented in databases\n", + "\n", + "LanceDB now provides **experimental** support for full text search. This is currently Python only. We plan to push the integration down to Rust in the future to make this available for JS as well.\n" + ] + }, + { + "cell_type": "code", + "source": [ + "!pip install tantivy" + ], + "metadata": { + "id": "FKPSsbpq5Weq", + "outputId": "3d61b95d-5ca3-47c5-f9b3-a7dd9f91b9ab", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "id": "FKPSsbpq5Weq", + "execution_count": 16, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Collecting tantivy\n", + " Downloading tantivy-0.21.0-cp310-cp310-manylinux_2_17_x86_64.manylinux2014_x86_64.whl (4.2 MB)\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m4.2/4.2 MB\u001b[0m \u001b[31m17.2 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[?25hInstalling collected packages: tantivy\n", + "Successfully installed tantivy-0.21.0\n" + ] + } + ] + }, + { + "cell_type": "markdown", + "id": "b2d693cf", + "metadata": { + "id": "b2d693cf" + }, + "source": [ + "### Build FTS index for the summary\n", + "Here, we're building the FTS index using python bindings for tantivy. You can also build the index for any other text column. A full-text index stores information about significant words and their location within one or more columns of a database table" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "id": "5c383b22", + "metadata": { + "id": "5c383b22" + }, + "outputs": [], + "source": [ + "# This cell might take a few mins\n", + "tbl.create_fts_index(\"summary\")" + ] + }, { - "name": "stderr", - "output_type": "stream", - "text": [ - "\u001b[32m2023-10-15 12:45:42.522\u001b[0m | \u001b[33m\u001b[1mWARNING \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_embeddings\u001b[0m:\u001b[36m95\u001b[0m - \u001b[33m\u001b[1mAn ID field was not specified in your data so one was generated for you in insertion order.\u001b[0m\n", - "\u001b[32m2023-10-15 12:45:49.237\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.project\u001b[0m:\u001b[36m_create_project\u001b[0m:\u001b[36m790\u001b[0m - \u001b[1mCreating project `voracious-remark` in organization `kaushalc64`\u001b[0m\n", - "\u001b[32m2023-10-15 12:45:51.920\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_embeddings\u001b[0m:\u001b[36m111\u001b[0m - \u001b[1mUploading embeddings to Atlas.\u001b[0m\n", - "1it [00:01, 1.88s/it]\n", - "\u001b[32m2023-10-15 12:45:53.844\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.project\u001b[0m:\u001b[36m_add_data\u001b[0m:\u001b[36m1422\u001b[0m - \u001b[1mUpload succeeded.\u001b[0m\n", - "\u001b[32m2023-10-15 12:45:53.849\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_embeddings\u001b[0m:\u001b[36m130\u001b[0m - \u001b[1mEmbedding upload succeeded.\u001b[0m\n", - "\u001b[32m2023-10-15 12:45:57.000\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.project\u001b[0m:\u001b[36mcreate_index\u001b[0m:\u001b[36m1132\u001b[0m - \u001b[1mCreated map `voracious-remark` in project `voracious-remark`: https://atlas.nomic.ai/map/9e13dcd5-15e1-4449-9005-93292f739c2c/aa195bbd-11f6-4813-8435-6468192274cc\u001b[0m\n", - "\u001b[32m2023-10-15 12:45:57.000\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_embeddings\u001b[0m:\u001b[36m143\u001b[0m - \u001b[1mvoracious-remark: https://atlas.nomic.ai/map/9e13dcd5-15e1-4449-9005-93292f739c2c/aa195bbd-11f6-4813-8435-6468192274cc\u001b[0m\n" - ] + "cell_type": "code", + "execution_count": 18, + "id": "f4116b06", + "metadata": { + "id": "f4116b06", + "outputId": "37a78abd-514f-48b3-9aab-9f4c01f91d38", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 1000 + } + }, + "outputs": [ + { + "output_type": "display_data", + "data": { + "text/plain": [ + "" + ], + "text/html": [ + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
titlesummaryauthorsurlscore
0Expert Gate: Lifelong Learning with a Network of ExpertsIn this paper we introduce a model of lifelong learning, based on a Network\\nof Experts. New tasks / experts are learned and added to the model\\nsequentially, building on what was learned before. To ensure scalability of\\nthis process,data from previous tasks cannot be stored and hence is not\\navailable when learning a new task. A critical issue in such context, not\\naddressed in the literature so far, relates to the decision which expert to\\ndeploy at test time. We introduce a set of gating autoencoders that learn a\\nrepresentation for the task at hand, and, at test time, automatically forward\\nthe test sample to the relevant expert. This also brings memory efficiency as\\nonly one expert network has to be loaded into memory at any given time.\\nFurther, the autoencoders inherently capture the relatedness of one task to\\nanother, based on which the most relevant prior model to be used for training a\\nnew expert, with finetuning or learning without-forgetting, can be selected. We\\nevaluate our method on image classification and video prediction problems.[arxiv.Result.Author('Rahaf Aljundi'), arxiv.Result.Author('Punarjay Chakravarty'), arxiv.Result.Author('Tinne Tuytelaars')]http://arxiv.org/abs/1611.06194v24.703215
1Approximate Bayesian Image Interpretation using Generative Probabilistic Graphics ProgramsThe idea of computer vision as the Bayesian inverse problem to computer\\ngraphics has a long history and an appealing elegance, but it has proved\\ndifficult to directly implement. Instead, most vision tasks are approached via\\ncomplex bottom-up processing pipelines. Here we show that it is possible to\\nwrite short, simple probabilistic graphics programs that define flexible\\ngenerative models and to automatically invert them to interpret real-world\\nimages. Generative probabilistic graphics programs consist of a stochastic\\nscene generator, a renderer based on graphics software, a stochastic likelihood\\nmodel linking the renderer's output and the data, and latent variables that\\nadjust the fidelity of the renderer and the tolerance of the likelihood model.\\nRepresentations and algorithms from computer graphics, originally designed to\\nproduce high-quality images, are instead used as the deterministic backbone for\\nhighly approximate and stochastic generative models. This formulation combines\\nprobabilistic programming, computer graphics, and approximate Bayesian\\ncomputation, and depends only on general-purpose, automatic inference\\ntechniques. We describe two applications: reading sequences of degraded and\\nadversarially obscured alphanumeric characters, and inferring 3D road models\\nfrom vehicle-mounted camera images. Each of the probabilistic graphics programs\\nwe present relies on under 20 lines of probabilistic code, and supports\\naccurate, approximately Bayesian inferences about ambiguous real-world images.[arxiv.Result.Author('Vikash K. Mansinghka'), arxiv.Result.Author('Tejas D. Kulkarni'), arxiv.Result.Author('Yura N. Perov'), arxiv.Result.Author('Joshua B. Tenenbaum')]http://arxiv.org/abs/1307.0060v14.515473
2Learning Visual Reasoning Without Strong PriorsAchieving artificial visual reasoning - the ability to answer image-related\\nquestions which require a multi-step, high-level process - is an important step\\ntowards artificial general intelligence. This multi-modal task requires\\nlearning a question-dependent, structured reasoning process over images from\\nlanguage. Standard deep learning approaches tend to exploit biases in the data\\nrather than learn this underlying structure, while leading methods learn to\\nvisually reason successfully but are hand-crafted for reasoning. We show that a\\ngeneral-purpose, Conditional Batch Normalization approach achieves\\nstate-of-the-art results on the CLEVR Visual Reasoning benchmark with a 2.4%\\nerror rate. We outperform the next best end-to-end method (4.5%) and even\\nmethods that use extra supervision (3.1%). We probe our model to shed light on\\nhow it reasons, showing it has learned a question-dependent, multi-step\\nprocess. Previous work has operated under the assumption that visual reasoning\\ncalls for a specialized architecture, but we show that a general architecture\\nwith proper conditioning can learn to visually reason effectively.[arxiv.Result.Author('Ethan Perez'), arxiv.Result.Author('Harm de Vries'), arxiv.Result.Author('Florian Strub'), arxiv.Result.Author('Vincent Dumoulin'), arxiv.Result.Author('Aaron Courville')]http://arxiv.org/abs/1707.03017v54.332870
3Memory Aware Synapses: Learning what (not) to forgetHumans can learn in a continuous manner. Old rarely utilized knowledge can be\\noverwritten by new incoming information while important, frequently used\\nknowledge is prevented from being erased. In artificial learning systems,\\nlifelong learning so far has focused mainly on accumulating knowledge over\\ntasks and overcoming catastrophic forgetting. In this paper, we argue that,\\ngiven the limited model capacity and the unlimited new information to be\\nlearned, knowledge has to be preserved or erased selectively. Inspired by\\nneuroplasticity, we propose a novel approach for lifelong learning, coined\\nMemory Aware Synapses (MAS). It computes the importance of the parameters of a\\nneural network in an unsupervised and online manner. Given a new sample which\\nis fed to the network, MAS accumulates an importance measure for each parameter\\nof the network, based on how sensitive the predicted output function is to a\\nchange in this parameter. When learning a new task, changes to important\\nparameters can then be penalized, effectively preventing important knowledge\\nrelated to previous tasks from being overwritten. Further, we show an\\ninteresting connection between a local version of our method and Hebb's\\nrule,which is a model for the learning process in the brain. We test our method\\non a sequence of object recognition tasks and on the challenging problem of\\nlearning an embedding for predicting $<$subject, predicate, object$>$ triplets.\\nWe show state-of-the-art performance and, for the first time, the ability to\\nadapt the importance of the parameters based on unlabeled data towards what the\\nnetwork needs (not) to forget, which may vary depending on test conditions.[arxiv.Result.Author('Rahaf Aljundi'), arxiv.Result.Author('Francesca Babiloni'), arxiv.Result.Author('Mohamed Elhoseiny'), arxiv.Result.Author('Marcus Rohrbach'), arxiv.Result.Author('Tinne Tuytelaars')]http://arxiv.org/abs/1711.09601v44.307245
4Explaining Aviation Safety Incidents Using Deep Temporal Multiple Instance LearningAlthough aviation accidents are rare, safety incidents occur more frequently\\nand require a careful analysis to detect and mitigate risks in a timely manner.\\nAnalyzing safety incidents using operational data and producing event-based\\nexplanations is invaluable to airline companies as well as to governing\\norganizations such as the Federal Aviation Administration (FAA) in the United\\nStates. However, this task is challenging because of the complexity involved in\\nmining multi-dimensional heterogeneous time series data, the lack of\\ntime-step-wise annotation of events in a flight, and the lack of scalable tools\\nto perform analysis over a large number of events. In this work, we propose a\\nprecursor mining algorithm that identifies events in the multidimensional time\\nseries that are correlated with the safety incident. Precursors are valuable to\\nsystems health and safety monitoring and in explaining and forecasting safety\\nincidents. Current methods suffer from poor scalability to high dimensional\\ntime series data and are inefficient in capturing temporal behavior. We propose\\nan approach by combining multiple-instance learning (MIL) and deep recurrent\\nneural networks (DRNN) to take advantage of MIL's ability to learn using weakly\\nsupervised data and DRNN's ability to model temporal behavior. We describe the\\nalgorithm, the data, the intuition behind taking a MIL approach, and a\\ncomparative analysis of the proposed algorithm with baseline models. We also\\ndiscuss the application to a real-world aviation safety problem using data from\\na commercial airline company and discuss the model's abilities and\\nshortcomings, with some final remarks about possible deployment directions.[arxiv.Result.Author('Vijay Manikandan Janakiraman')]http://arxiv.org/abs/1710.04749v24.206257
5A General Theory for Training Learning MachineThough the deep learning is pushing the machine learning to a new stage,\\nbasic theories of machine learning are still limited. The principle of\\nlearning, the role of the a prior knowledge, the role of neuron bias, and the\\nbasis for choosing neural transfer function and cost function, etc., are still\\nfar from clear. In this paper, we present a general theoretical framework for\\nmachine learning. We classify the prior knowledge into common and\\nproblem-dependent parts, and consider that the aim of learning is to maximally\\nincorporate them. The principle we suggested for maximizing the former is the\\ndesign risk minimization principle, while the neural transfer function, the\\ncost function, as well as pretreatment of samples, are endowed with the role\\nfor maximizing the latter. The role of the neuron bias is explained from a\\ndifferent angle. We develop a Monte Carlo algorithm to establish the\\ninput-output responses, and we control the input-output sensitivity of a\\nlearning machine by controlling that of individual neurons. Applications of\\nfunction approaching and smoothing, pattern recognition and classification, are\\nprovided to illustrate how to train general learning machines based on our\\ntheory and algorithm. Our method may in addition induce new applications, such\\nas the transductive inference.[arxiv.Result.Author('Hong Zhao')]http://arxiv.org/abs/1704.06885v14.150894
6A Brief Survey of Deep Reinforcement LearningDeep reinforcement learning is poised to revolutionise the field of AI and\\nrepresents a step towards building autonomous systems with a higher level\\nunderstanding of the visual world. Currently, deep learning is enabling\\nreinforcement learning to scale to problems that were previously intractable,\\nsuch as learning to play video games directly from pixels. Deep reinforcement\\nlearning algorithms are also applied to robotics, allowing control policies for\\nrobots to be learned directly from camera inputs in the real world. In this\\nsurvey, we begin with an introduction to the general field of reinforcement\\nlearning, then progress to the main streams of value-based and policy-based\\nmethods. Our survey will cover central algorithms in deep reinforcement\\nlearning, including the deep $Q$-network, trust region policy optimisation, and\\nasynchronous advantage actor-critic. In parallel, we highlight the unique\\nadvantages of deep neural networks, focusing on visual understanding via\\nreinforcement learning. To conclude, we describe several current areas of\\nresearch within the field.[arxiv.Result.Author('Kai Arulkumaran'), arxiv.Result.Author('Marc Peter Deisenroth'), arxiv.Result.Author('Miles Brundage'), arxiv.Result.Author('Anil Anthony Bharath')]http://arxiv.org/abs/1708.05866v23.549962
7Interpretable Explanations of Black Boxes by Meaningful PerturbationAs machine learning algorithms are increasingly applied to high impact yet\\nhigh risk tasks, such as medical diagnosis or autonomous driving, it is\\ncritical that researchers can explain how such algorithms arrived at their\\npredictions. In recent years, a number of image saliency methods have been\\ndeveloped to summarize where highly complex neural networks \"look\" in an image\\nfor evidence for their predictions. However, these techniques are limited by\\ntheir heuristic nature and architectural constraints. In this paper, we make\\ntwo main contributions: First, we propose a general framework for learning\\ndifferent kinds of explanations for any black box algorithm. Second, we\\nspecialise the framework to find the part of an image most responsible for a\\nclassifier decision. Unlike previous works, our method is model-agnostic and\\ntestable because it is grounded in explicit and interpretable image\\nperturbations.[arxiv.Result.Author('Ruth Fong'), arxiv.Result.Author('Andrea Vedaldi')]http://arxiv.org/abs/1704.03296v43.451381
8Self corrective Perturbations for Semantic Segmentation and ClassificationConvolutional Neural Networks have been a subject of great importance over\\nthe past decade and great strides have been made in their utility for producing\\nstate of the art performance in many computer vision problems. However, the\\nbehavior of deep networks is yet to be fully understood and is still an active\\narea of research. In this work, we present an intriguing behavior: pre-trained\\nCNNs can be made to improve their predictions by structurally perturbing the\\ninput. We observe that these perturbations - referred as Guided Perturbations -\\nenable a trained network to improve its prediction performance without any\\nlearning or change in network weights. We perform various ablative experiments\\nto understand how these perturbations affect the local context and feature\\nrepresentations. Furthermore, we demonstrate that this idea can improve\\nperformance of several existing approaches on semantic segmentation and scene\\nlabeling tasks on the PASCAL VOC dataset and supervised classification tasks on\\nMNIST and CIFAR10 datasets.[arxiv.Result.Author('Swami Sankaranarayanan'), arxiv.Result.Author('Arpit Jain'), arxiv.Result.Author('Ser Nam Lim')]http://arxiv.org/abs/1703.07928v23.417501
9Graph Approximation and Clustering on a BudgetWe consider the problem of learning from a similarity matrix (such as\\nspectral clustering and lowd imensional embedding), when computing pairwise\\nsimilarities are costly, and only a limited number of entries can be observed.\\nWe provide a theoretical analysis using standard notions of graph\\napproximation, significantly generalizing previous results (which focused on\\nspectral clustering with two clusters). We also propose a new algorithmic\\napproach based on adaptive sampling, which experimentally matches or improves\\non previous methods, while being considerably more general and computationally\\ncheaper.[arxiv.Result.Author('Ethan Fetaya'), arxiv.Result.Author('Ohad Shamir'), arxiv.Result.Author('Shimon Ullman')]http://arxiv.org/abs/1406.2602v13.358721
" + ] + }, + "metadata": {} + } + ], + "source": [ + "## FTS via title\n", + "result = (\n", + " tbl.search(\"What is the general idea behind self-supervised learning.\")\n", + " .limit(10)\n", + " .to_pandas()\n", + ")\n", + "\n", + "result.pop(\"vector\")\n", + "\n", + "display(HTML(result.to_html()))" + ] }, { - "name": "stdout", - "output_type": "stream", - "text": [ - "\n" - ] + "cell_type": "markdown", + "id": "06850511", + "metadata": { + "id": "06850511" + }, + "source": [ + "### Analysing OpenCLIP embeddings on Nomic\n", + "Atlas is a platform for interacting with both small and internet scale unstructured datasets.\n", + "\n", + "Atlas enables you to:\n", + "* Store, update and organize multi-million point datasets of unstructured text, images and embeddings.\n", + "* Visually interact with embeddings of your data from a web browser.\n", + "* Operate over unstructured data and embeddings with topic modeling, semantic duplicate clustering and semantic search.\n", + "* Generate high dimensional and two-dimensional embeddings of your data." + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "id": "e94d1855", + "metadata": { + "id": "e94d1855", + "outputId": "acf94cfb-a582-4df3-8e8b-889707dcd068", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "\u001b[?25l \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m0.0/41.2 kB\u001b[0m \u001b[31m?\u001b[0m eta \u001b[36m-:--:--\u001b[0m\r\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m41.2/41.2 kB\u001b[0m \u001b[31m1.5 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[?25h Preparing metadata (setup.py) ... \u001b[?25l\u001b[?25hdone\n", + "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m62.5/62.5 kB\u001b[0m \u001b[31m3.1 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", + "\u001b[?25h Building wheel for nomic (setup.py) ... \u001b[?25l\u001b[?25hdone\n" + ] + } + ], + "source": [ + "!pip install nomic --q" + ] + }, + { + "cell_type": "markdown", + "source": [ + "### Nomic Login\n", + "\n", + "We are using Nomic to use Atlas for visualizing dataset in clusters" + ], + "metadata": { + "id": "8U9G-B-Z5yPF" + }, + "id": "8U9G-B-Z5yPF" + }, + { + "cell_type": "code", + "execution_count": 20, + "id": "3f5b3933", + "metadata": { + "id": "3f5b3933", + "outputId": "bfeda0f4-9a33-45f0-8dc3-6fbf90de7f9b", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "\u001b[1m \u001b[0m\u001b[1mAuthenticate with the Nomic API\u001b[0m\u001b[1m \u001b[0m\n", + "\u001b[1m \u001b[0m\u001b[4;94mhttps://atlas.nomic.ai/cli-login\u001b[0m\u001b[1m \u001b[0m\n", + "\u001b[1m \u001b[0m\u001b[1mClick the above link to retrieve your access token and then run `nomic login \u001b[0m\u001b[1m[\u001b[0m\u001b[1mtoken\u001b[0m\u001b[1m]\u001b[0m\u001b[1m`\u001b[0m\u001b[1m \u001b[0m\n" + ] + } + ], + "source": [ + "!nomic login" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "id": "50e63ef8", + "metadata": { + "id": "50e63ef8" + }, + "outputs": [], + "source": [ + "!nomic login [token] # Paste your token from Nomic Ai cli login -- here" + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "id": "ea123fc4", + "metadata": { + "id": "ea123fc4", + "outputId": "05a672a9-0c00-4f92-9bb5-c4254eb7ad3b", + "colab": { + "base_uri": "https://localhost:8080/" + } + }, + "outputs": [ + { + "output_type": "stream", + "name": "stderr", + "text": [ + "\u001b[32m2024-02-25 06:18:17.433\u001b[0m | \u001b[33m\u001b[1mWARNING \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_data\u001b[0m:\u001b[36m96\u001b[0m - \u001b[33m\u001b[1mAn ID field was not specified in your data so one was generated for you in insertion order.\u001b[0m\n", + "\u001b[32m2024-02-25 06:18:19.434\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.dataset\u001b[0m:\u001b[36m_create_project\u001b[0m:\u001b[36m868\u001b[0m - \u001b[1mCreating dataset `inquisitive-jaynes`\u001b[0m\n", + "\u001b[32m2024-02-25 06:18:19.719\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_data\u001b[0m:\u001b[36m108\u001b[0m - \u001b[1mUploading data to Atlas.\u001b[0m\n", + "1it [00:00, 1.62it/s]\n", + "\u001b[32m2024-02-25 06:18:20.370\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.dataset\u001b[0m:\u001b[36m_add_data\u001b[0m:\u001b[36m1536\u001b[0m - \u001b[1mUpload succeeded.\u001b[0m\n", + "\u001b[32m2024-02-25 06:18:20.374\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.atlas\u001b[0m:\u001b[36mmap_data\u001b[0m:\u001b[36m123\u001b[0m - \u001b[1m`prasantdixit9876/inquisitive-jaynes`: Data upload succeeded to dataset`\u001b[0m\n", + "\u001b[32m2024-02-25 06:18:20.655\u001b[0m | \u001b[33m\u001b[1mWARNING \u001b[0m | \u001b[36mnomic.dataset\u001b[0m:\u001b[36mcreate_index\u001b[0m:\u001b[36m1121\u001b[0m - \u001b[33m\u001b[1mYou did not specify the `topic_label_field` option in your topic_model, your dataset will not contain auto-labeled topics.\u001b[0m\n", + "\u001b[32m2024-02-25 06:18:21.396\u001b[0m | \u001b[1mINFO \u001b[0m | \u001b[36mnomic.dataset\u001b[0m:\u001b[36mcreate_index\u001b[0m:\u001b[36m1245\u001b[0m - \u001b[1mCreated map `inquisitive-jaynes` in dataset `prasantdixit9876/inquisitive-jaynes`: https://atlas.nomic.ai/data/prasantdixit9876/inquisitive-jaynes/map\u001b[0m\n" + ] + }, + { + "output_type": "stream", + "name": "stdout", + "text": [ + "\n" + ] + } + ], + "source": [ + "from nomic import atlas\n", + "import numpy as np\n", + "\n", + "# Get pandas dataframe from lancedb table\n", + "df = tbl.to_pandas()\n", + "\n", + "# get embeddings from df\n", + "embs = np.array(df.pop(\"vector\").to_list())\n", + "\n", + "project = atlas.map_data(embeddings=embs, data=df.to_dict(\"records\"))\n", + "print()" + ] + }, + { + "cell_type": "markdown", + "id": "a17553eb", + "metadata": { + "id": "a17553eb" + }, + "source": [ + "The visualizations are very interesting and is worth exploring more. In preliminary analysis, you can see that it succesfully creates clusters of similar types of papers. There are a few things that can be done next like comparing embeddings on various openclip models sizes and datasets.\n", + "\"Screenshot" + ] + }, + { + "cell_type": "code", + "source": [], + "metadata": { + "id": "ch9UlF3E6BCE" + }, + "id": "ch9UlF3E6BCE", + "execution_count": null, + "outputs": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.1" + }, + "vscode": { + "interpreter": { + "hash": "511a7c77cb034b09af5465c01316a0f4bb20176d139e60e6d7915f9a637a5037" + } + }, + "colab": { + "provenance": [] + }, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "cc0868346dd946a6bd15c95859bbeed0": { + "model_module": "@jupyter-widgets/controls", + 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+ "_view_module": "@jupyter-widgets/base", + "_view_module_version": "1.2.0", + "_view_name": "StyleView", + "description_width": "" + } + } + } } - ], - "source": [ - "from nomic import atlas\n", - "import numpy as np\n", - "\n", - "# Get pandas dataframe from lancedb table\n", - "df = tbl.to_pandas()\n", - "\n", - "# get embeddings from df\n", - "embs = np.array(df.pop(\"vector\").to_list())\n", - "\n", - "project = atlas.map_embeddings(embeddings=embs, data=df.to_dict(\"records\"))\n", - "print()" - ] - }, - { - "attachments": {}, - "cell_type": "markdown", - "id": "a17553eb", - "metadata": {}, - "source": [ - "The visualizations are very interesting and is worth exploring more. IN preliminary analysis, you can see that it succesfully creates clusters of similar types of papers. There are a few things that can be done next like comparing embeddings on various openclip models sizes and datasets. \n", - "\"Screenshot" - ] - }, - { - "cell_type": "markdown", - "id": "b6b0e75b", - "metadata": {}, - "source": [] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3 (ipykernel)", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.12.1" }, - "vscode": { - "interpreter": { - "hash": "511a7c77cb034b09af5465c01316a0f4bb20176d139e60e6d7915f9a637a5037" - } - } - }, - "nbformat": 4, - "nbformat_minor": 5 -} + "nbformat": 4, + "nbformat_minor": 5 +} \ No newline at end of file diff --git a/examples/instruct-multitask/README.MD b/examples/instruct-multitask/README.MD index 1db6e6b..72a47c6 100644 --- a/examples/instruct-multitask/README.MD +++ b/examples/instruct-multitask/README.MD @@ -14,13 +14,18 @@ Find more about the Instruct Multitask Model [here](https://instructor-embedding - **Conversational Agent:** Identify the closest examples of known intents to the user's messages. -## Getting Hands-On with LanceDB -See, the above colab link for live coding and experimentation. +## Using Colab -## For using the python file, make sure to first install LanceDB this way. +Open In Colab + +## Using Python file +### Install Requirements ```bash -pip install git+https://github.com/lancedb/lancedb.git@main#subdirectory=python +pip install -r requirements.txt ``` -Install other dependecies from requirements.txt file of this folder. +### Run +``` +python3 main.py +``` diff --git a/examples/instruct-multitask/main.ipynb b/examples/instruct-multitask/main.ipynb index fa05037..2771386 100644 --- a/examples/instruct-multitask/main.ipynb +++ b/examples/instruct-multitask/main.ipynb @@ -1,8147 +1,8042 @@ { - "cells": [ - { - "cell_type": "markdown", - "id": "58b30d1f-28e7-4e27-b256-f7c7bbcfbf4b", - "metadata": { - "id": "58b30d1f-28e7-4e27-b256-f7c7bbcfbf4b" - }, - "source": [ - "## InstructOR - A multitask custom embedding model for task based applications, made easier with LanceDB\n", - "![instruct](https://github.com/lancedb/vectordb-recipes/blob/main/examples/instruct-multitask/embeddings11.png?raw=1)" - ] - }, - { - "cell_type": "markdown", - "id": "2506f81b-cf52-41f2-9f0d-6b20836b15b6", - "metadata": { - "id": "2506f81b-cf52-41f2-9f0d-6b20836b15b6" - }, - "source": [ - "### Installing all dependencies" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "id": "d8c13226-8a68-485a-86ba-6243eb1ed26e", - "metadata": { - "id": "d8c13226-8a68-485a-86ba-6243eb1ed26e", - "outputId": "3b783914-5300-4586-cb66-73a2a931ec51", - "colab": { - "base_uri": "https://localhost:8080/" - } - }, - "outputs": [ - { - "output_type": "stream", - "name": "stdout", - "text": [ - "Collecting lancedb\n", - " Downloading lancedb-0.5.0-py3-none-any.whl (87 kB)\n", - "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m87.4/87.4 kB\u001b[0m \u001b[31m1.6 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m\n", - 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"Requirement already satisfied: certifi>=2017.4.17 in /usr/local/lib/python3.10/dist-packages (from requests->huggingface-hub>=0.4.0->sentence-transformers) (2023.11.17)\n", - "Building wheels for collected packages: sentence-transformers\n", - " Building wheel for sentence-transformers (setup.py) ... \u001b[?25l\u001b[?25hdone\n", - " Created wheel for sentence-transformers: filename=sentence_transformers-2.2.2-py3-none-any.whl size=125923 sha256=9d7322894ecb5581cb484d80da823d44ed5d996c5f936d11179e7f83ce2b0128\n", - " Stored in directory: /root/.cache/pip/wheels/62/f2/10/1e606fd5f02395388f74e7462910fe851042f97238cbbd902f\n", - "Successfully built sentence-transformers\n", - "Installing collected packages: sentencepiece, InstructorEmbedding, sentence-transformers\n", - "Successfully installed InstructorEmbedding-1.0.1 sentence-transformers-2.2.2 sentencepiece-0.1.99\n" - ] - } - ], - "source": [ - "!pip install InstructorEmbedding sentence-transformers torch pandas" - ] - }, - { - "cell_type": "markdown", - "id": "b4ce6fbd-75fb-4663-b68f-716295ae3720", - "metadata": { - "id": "b4ce6fbd-75fb-4663-b68f-716295ae3720" - }, - "source": [ - "If you want to calculate customized embeddings for specific sentences, you may follow the unified template to write instructions:\n", - "\n", - "\"Represent the [**domain**] [**text_type**] for [**task_objective**]:\"\n", - "\n", - "Here are some examples:\n", - "\n", - "- \"Represent the **Science** **sentence**:\"\n", - "- \"Represent the **Financial** **statement**:\"\n", - "- \"Represent the **Wikipedia** **document** for **retrieval**:\"\n", - "- \"Represent the **Wikipedia** **question** for **retrieving supporting documents**:\"" - ] - }, - { - "cell_type": "markdown", - "id": "7be2cd8c-710f-4eca-b93e-2b5f5876198a", - "metadata": { - "id": "7be2cd8c-710f-4eca-b93e-2b5f5876198a" - }, - "source": [ - "### Importing neccessary libraries" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "id": "63f36f93-cf85-4548-a66c-5e4c8b8f9401", - "metadata": { - "id": "63f36f93-cf85-4548-a66c-5e4c8b8f9401" - }, - "outputs": [], - "source": [ - "import lancedb\n", - "from lancedb.pydantic import LanceModel, Vector\n", - "from lancedb.embeddings import get_registry\n", - "from lancedb.embeddings import InstructorEmbeddingFunction" - ] - }, - { - "cell_type": "markdown", - "id": "c3258997-580c-4231-b578-65db806425ef", - "metadata": { - "id": "c3258997-580c-4231-b578-65db806425ef" - }, - "source": [ - "### Calling the embedding model from LanceDB embedding's API" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "9aaa6835-fa7c-4197-b86b-e25efd7a7eb3", - "metadata": { - "id": "9aaa6835-fa7c-4197-b86b-e25efd7a7eb3", - "outputId": "c3e92570-a581-476b-8af2-3eda7a42d963", - "colab": { - "base_uri": "https://localhost:8080/", - "height": 604, - "referenced_widgets": [ - "cc21d68060fd452ea3f6d88809fc8d83", - "91662b908f594e8098f2a771253ca54d", - "4952d1b0838243b8892413a428bf31e8", - "0c43343050ae434da5283d8873cefb59", - "6ddd08007bc542339f4f007db9295a80", - 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"Please note that authentication is recommended but still optional to access public models or datasets.\n", - " warnings.warn(\n" - ] + "cell_type": "markdown", + "id": "58b30d1f-28e7-4e27-b256-f7c7bbcfbf4b", + "metadata": { + "id": "58b30d1f-28e7-4e27-b256-f7c7bbcfbf4b" + }, + "source": [ + "## InstructOR - A multitask custom embedding model for task based applications, made easier with LanceDB\n", + "![instruct](https://github.com/lancedb/vectordb-recipes/blob/main/examples/instruct-multitask/embeddings11.png?raw=1)" + ] }, { - "output_type": "display_data", - "data": { - "text/plain": [ - ".gitattributes: 0%| | 0.00/1.48k [00:00] 5.70G 62.1MB/s in 2m 5s \n", - "\n", - "2024-01-23 17:08:37 (46.7 MB/s) - ‘diffusiondb_lance.tar.gz’ saved [6121107645/6121107645]\n", - "\n", - "diffusiondb_test/\n", - "diffusiondb_test/_versions/\n", - "diffusiondb_test/_latest.manifest\n", - "diffusiondb_test/data/\n", - "diffusiondb_test/data/138fc0d8-a806-4b10-84f8-00dc381afdad.lance\n", - "diffusiondb_test/_versions/1.manifest\n" - ] - } - ], - "source": [ - "!wget https://eto-public.s3.us-west-2.amazonaws.com/datasets/diffusiondb_lance.tar.gz\n", - "!tar -xvf diffusiondb_lance.tar.gz\n", - "!mv diffusiondb_test rawdata.lance" - ] - }, - { - "cell_type": "markdown", - "id": "e2fcbf61", - "metadata": { - "id": "e2fcbf61" - }, - "source": [ - "## Create / Open LanceDB Table" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "id": "b3317a3c", - "metadata": { - "id": "b3317a3c" - }, - "outputs": [], - "source": [ - "import pyarrow.compute as pc\n", - "import lance\n", - "\n", - "db = lancedb.connect(\"~/datasets/demo\")\n", - "if \"diffusiondb\" in db.table_names():\n", - " tbl = db.open_table(\"diffusiondb\")\n", - "else:\n", - " # First data processing and full-text-search index\n", - " data = lance.dataset(\"rawdata.lance\").to_table()\n", - " # remove null prompts\n", - " # tbl = db.create_table(\"diffusiondb\", data.filter(~pc.field(\"prompt\").is_null()), mode=\"overwrite\") # OOM\n", - " tbl = db.create_table(\"diffusiondb\", data, mode=\"overwrite\")\n", - " tbl.create_fts_index([\"prompt\"])" - ] - }, - { - "cell_type": "markdown", - "id": "d7e4fc03", - "metadata": { - "id": "d7e4fc03" - }, - "source": [ - "## Create CLIP embedding function for the text" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "id": "f8331d87", - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "id": "f8331d87", - "outputId": "54d77a42-340d-42f4-e890-38512af7525f" - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/usr/local/lib/python3.10/dist-packages/huggingface_hub/utils/_token.py:88: UserWarning: \n", - "The secret `HF_TOKEN` does not exist in your Colab secrets.\n", - "To authenticate with the Hugging Face Hub, create a token in your settings tab (https://huggingface.co/settings/tokens), set it as secret in your Google Colab and restart your session.\n", - "You will be able to reuse this secret in all of your notebooks.\n", - "Please note that authentication is recommended but still optional to access public models or datasets.\n", - " warnings.warn(\n" - ] - } - ], - "source": [ - "from transformers import CLIPModel, CLIPProcessor, CLIPTokenizerFast\n", - "\n", - "MODEL_ID = \"openai/clip-vit-base-patch32\"\n", - "\n", - "tokenizer = CLIPTokenizerFast.from_pretrained(MODEL_ID)\n", - "model = CLIPModel.from_pretrained(MODEL_ID)\n", - "processor = CLIPProcessor.from_pretrained(MODEL_ID)\n", - "\n", - "\n", - "def embed_func(query):\n", - " inputs = tokenizer([query], padding=True, return_tensors=\"pt\")\n", - " text_features = model.get_text_features(**inputs)\n", - " return text_features.detach().numpy()[0]" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "82c50eaf", - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/" - }, - "id": "82c50eaf", - "outputId": "bbae933a-9652-48ec-f7f9-c479f7a24118" - }, - "outputs": [ - { - "data": { - "text/plain": [ - "prompt: string\n", - "seed: uint32\n", - "step: uint16\n", - "cfg: float\n", - "sampler: string\n", - "width: uint16\n", - "height: uint16\n", - "timestamp: timestamp[s]\n", - "image_nsfw: float\n", - "prompt_nsfw: float\n", - "vector: fixed_size_list[512]\n", - " child 0, item: float\n", - "image: binary" - ] - }, - "execution_count": 4, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "tbl.schema\n", - "# tbl.to_pandas().head() # OOM" - ] - }, - { - "cell_type": "markdown", - "id": "5e4d7a54", - "metadata": { - "id": "5e4d7a54" - }, - "source": [ - "\n", - "## Search functions for Gradio" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "id": "10b8de6d", - "metadata": { - "id": "10b8de6d" - }, - "outputs": [], - "source": [ - "def find_image_vectors(query):\n", - " emb = embed_func(query)\n", - " code = (\n", - " \"import lancedb\\n\"\n", - " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", - " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", - " f\"embedding = embed_func('{query}')\\n\"\n", - " \"tbl.search(embedding).limit(9).to_df()\"\n", - " )\n", - " return (_extract(tbl.search(emb).limit(9).to_pandas()), code)\n", - "\n", - "\n", - "def find_image_keywords(query):\n", - " code = (\n", - " \"import lancedb\\n\"\n", - " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", - " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", - " f\"tbl.search('{query}').limit(9).to_df()\"\n", - " )\n", - " return (_extract(tbl.search(query).limit(9).to_pandas()), code)\n", - "\n", - "\n", - "def find_image_sql(query):\n", - " code = (\n", - " \"import lancedb\\n\"\n", - " \"import duckdb\\n\"\n", - " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", - " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", - " \"diffusiondb = tbl.to_lance()\\n\"\n", - " f\"duckdb.sql('{query}').to_df()\"\n", - " )\n", - " diffusiondb = tbl.to_lance()\n", - " return (_extract(duckdb.sql(query).to_df()), code)\n", - "\n", - "\n", - "def _extract(df):\n", - " image_col = \"image\"\n", - " return [\n", - " (PIL.Image.open(io.BytesIO(row[image_col])), row[\"prompt\"])\n", - " for _, row in df.iterrows()\n", - " ]" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "id": "7Q28Ro20Wxa9", - "metadata": { - "id": "7Q28Ro20Wxa9" - }, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "id": "61aaf19b", - "metadata": { - "id": "61aaf19b" - }, - "source": [ - "## Setup Gradio interface" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "id": "b6f40300", - "metadata": { - "colab": { - "base_uri": "https://localhost:8080/", - "height": 671 - }, - "id": "b6f40300", - "outputId": "f10797e0-2de3-44bd-91c9-b1ddf697f6e4" - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - ":18: GradioDeprecationWarning: The `style` method is deprecated. Please set these arguments in the constructor instead.\n", - " gallery = gr.Gallery(\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Colab notebook detected. To show errors in colab notebook, set debug=True in launch()\n", - "Note: opening Chrome Inspector may crash demo inside Colab notebooks.\n", - "\n", - "To create a public link, set `share=True` in `launch()`.\n" - ] - }, - { - "data": { - "application/javascript": "(async (port, path, width, height, cache, element) => {\n if (!google.colab.kernel.accessAllowed && !cache) {\n return;\n }\n element.appendChild(document.createTextNode(''));\n const url = await google.colab.kernel.proxyPort(port, {cache});\n\n const external_link = document.createElement('div');\n external_link.innerHTML = `\n \n `;\n element.appendChild(external_link);\n\n const iframe = document.createElement('iframe');\n iframe.src = new URL(path, url).toString();\n iframe.height = height;\n iframe.allow = \"autoplay; camera; microphone; clipboard-read; clipboard-write;\"\n iframe.width = width;\n iframe.style.border = 0;\n element.appendChild(iframe);\n })(7861, \"/\", \"100%\", 500, false, window.element)", - "text/plain": [ - "" - ] - }, - "metadata": {}, - "output_type": "display_data" - }, - { - "data": { - "text/plain": [] - }, - "execution_count": 10, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "import gradio as gr\n", - "\n", - "\n", - "with gr.Blocks() as demo:\n", - " with gr.Row():\n", - " with gr.Tab(\"Embeddings\"):\n", - " vector_query = gr.Textbox(value=\"portraits of a person\", show_label=False)\n", - " b1 = gr.Button(\"Submit\")\n", - " with gr.Tab(\"Keywords\"):\n", - " keyword_query = gr.Textbox(value=\"ninja turtle\", show_label=False)\n", - " b2 = gr.Button(\"Submit\")\n", - " with gr.Tab(\"SQL\"):\n", - " sql_query = gr.Textbox(\n", - " value=\"SELECT * from diffusiondb WHERE image_nsfw >= 2 LIMIT 9\",\n", - " show_label=False,\n", - " )\n", - " b3 = gr.Button(\"Submit\")\n", - " with gr.Row():\n", - " code = gr.Code(label=\"Code\", language=\"python\")\n", - " with gr.Row():\n", - " gallery = gr.Gallery(\n", - " label=\"Found images\", show_label=False, elem_id=\"gallery\"\n", - " ).style(columns=[3], rows=[3], object_fit=\"contain\", height=\"auto\")\n", - "\n", - " b1.click(find_image_vectors, inputs=vector_query, outputs=[gallery, code])\n", - " b2.click(find_image_keywords, inputs=keyword_query, outputs=[gallery, code])\n", - " b3.click(find_image_sql, inputs=sql_query, outputs=[gallery, code])\n", - "\n", - "demo.launch()" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "id": "pEdiGi9EW0ZO", - "metadata": { - "id": "pEdiGi9EW0ZO" - }, - "outputs": [], - "source": [] - } - ], - "metadata": { - "colab": { - "provenance": [] - }, - "kernelspec": { - "display_name": "Python 3 (ipykernel)", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.12.1" - }, - "vscode": { - "interpreter": { - "hash": "511a7c77cb034b09af5465c01316a0f4bb20176d139e60e6d7915f9a637a5037" - } - } - }, - "nbformat": 4, - "nbformat_minor": 5 -} diff --git a/examples/multimodal_clip/README.md b/examples/multimodal_clip_diffusiondb/README.md similarity index 56% rename from examples/multimodal_clip/README.md rename to examples/multimodal_clip_diffusiondb/README.md index b9ea7e2..76f5a68 100644 --- a/examples/multimodal_clip/README.md +++ b/examples/multimodal_clip_diffusiondb/README.md @@ -1,8 +1,8 @@ -# Multi-modal search using CLIP -![243051535-09c5afc5-7816-4687-bae4-f2ca194426ec](https://github.com/lancedb/vectordb-recipes/assets/15766192/799f94a1-a01d-4a5b-a627-2a733bbb4227) +# Multi-modal search using CLIP with DiffusionDB +![gradio-demo](../../assets/gradio_clip_diffusiondb.gif) -Colab walkthrough - Open In Colab +Colab walkthrough - Open In Colab ### Get dataset ```bash diff --git a/examples/multimodal_clip_diffusiondb/main.ipynb b/examples/multimodal_clip_diffusiondb/main.ipynb new file mode 100644 index 0000000..a208f70 --- /dev/null +++ b/examples/multimodal_clip_diffusiondb/main.ipynb @@ -0,0 +1,3394 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "c11fde21", + "metadata": { + "id": "c11fde21" + }, + "source": [ + "# Multimodal search using CLIP\n", + "\n", + "![mmclip](https://www.researchgate.net/publication/363808556/figure/fig2/AS:11431281086053770@1664048343869/Architectures-of-the-designed-machine-learning-approaches-with-OpenAI-CLIP-model.jpg)" + ] + }, + { + "cell_type": "markdown", + "id": "06c53ccb-5654-4150-93a2-cdf9ff4d8d26", + "metadata": { + "id": "06c53ccb-5654-4150-93a2-cdf9ff4d8d26" + }, + "source": [ + "### Installing all dependencies" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "69fb1627", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "69fb1627", + "outputId": "7516efba-c93a-4201-ad7a-0d3c4d82d0c1" + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Requirement already satisfied: pip in /usr/local/lib/python3.10/dist-packages (23.1.2)\n", + "Requirement already satisfied: install in /usr/local/lib/python3.10/dist-packages (1.3.5)\n", + "Requirement already satisfied: tantivy==0.20.1 in /usr/local/lib/python3.10/dist-packages (0.20.1)\n" + ] + } + ], + "source": [ + "!pip install --quiet -U lancedb\n", + "!pip install --quiet gradio==3.41.2 transformers torch torchvision duckdb\n", + "!pip install pip install pip install tantivy==0.20.1" + ] + }, + { + "cell_type": "markdown", + "id": "2d53ade3", + "metadata": { + "id": "2d53ade3" + }, + "source": [ + "## First run setup: Download data and pre-process\n" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "9b7e97f9", + "metadata": { + "id": "9b7e97f9" + }, + "outputs": [], + "source": [ + "import io\n", + "import PIL\n", + "import duckdb\n", + "import lancedb" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "5ba75742", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "5ba75742", + "outputId": "c97f0590-3839-4f67-cb5f-60295142f99b" + }, + "outputs": [ + { + "output_type": "stream", + "name": "stdout", + "text": [ + "--2024-02-25 04:51:11-- https://eto-public.s3.us-west-2.amazonaws.com/datasets/diffusiondb_lance.tar.gz\n", + "Resolving eto-public.s3.us-west-2.amazonaws.com (eto-public.s3.us-west-2.amazonaws.com)... 3.5.79.102, 3.5.82.217, 3.5.77.120, ...\n", + "Connecting to eto-public.s3.us-west-2.amazonaws.com (eto-public.s3.us-west-2.amazonaws.com)|3.5.79.102|:443... connected.\n", + "HTTP request sent, awaiting response... 200 OK\n", + "Length: 6121107645 (5.7G) [application/x-gzip]\n", + "Saving to: ‘diffusiondb_lance.tar.gz’\n", + "\n", + "diffusiondb_lance.t 100%[===================>] 5.70G 69.8MB/s in 88s \n", + "\n", + "2024-02-25 04:52:39 (66.6 MB/s) - ‘diffusiondb_lance.tar.gz’ saved [6121107645/6121107645]\n", + "\n", + "diffusiondb_test/\n", + "diffusiondb_test/_versions/\n", + "diffusiondb_test/_latest.manifest\n", + "diffusiondb_test/data/\n", + "diffusiondb_test/data/138fc0d8-a806-4b10-84f8-00dc381afdad.lance\n", + "diffusiondb_test/_versions/1.manifest\n" + ] + } + ], + "source": [ + "!wget https://eto-public.s3.us-west-2.amazonaws.com/datasets/diffusiondb_lance.tar.gz\n", + "!tar -xvf diffusiondb_lance.tar.gz\n", + "!mv diffusiondb_test rawdata.lance" + ] + }, + { + "cell_type": "markdown", + "id": "e2fcbf61", + "metadata": { + "id": "e2fcbf61" + }, + "source": [ + "## Create / Open LanceDB Table" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "b3317a3c", + "metadata": { + "id": "b3317a3c" + }, + "outputs": [], + "source": [ + "import pyarrow.compute as pc\n", + "import lance\n", + "\n", + "db = lancedb.connect(\"~/datasets/demo\")\n", + "if \"diffusiondb\" in db.table_names():\n", + " tbl = db.open_table(\"diffusiondb\")\n", + "else:\n", + " # First data processing and full-text-search index\n", + " data = lance.dataset(\"rawdata.lance\").to_table()\n", + " # remove null prompts\n", + " # tbl = db.create_table(\"diffusiondb\", data.filter(~pc.field(\"prompt\").is_null()), mode=\"overwrite\") # OOM\n", + " tbl = db.create_table(\"diffusiondb\", data, mode=\"overwrite\")\n", + " tbl.create_fts_index([\"prompt\"])" + ] + }, + { + "cell_type": "markdown", + "id": "d7e4fc03", + "metadata": { + "id": "d7e4fc03" + }, + "source": [ + "## Create CLIP embedding function for the text" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "f8331d87", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/", + "height": 439, + "referenced_widgets": [ + "ce95ce4a0e5346debb0a5f9202214e51", + "029f3597c525493893877e3ed4105951", + "31fc28c33c2a43d6a9f3edfd687a06aa", + "1952bb6499d247018b3bb8987f4c09bd", + "fb28818f86144e4b96bffa9f78f22d0e", + "9cebd2e362d342a8bce9b28f46bd35e2", + "0e317fbb6dd8470992e912e419a28185", + 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"image: binary" + ] + }, + "metadata": {}, + "execution_count": 7 + } + ], + "source": [ + "tbl.schema\n", + "# tbl.to_pandas().head() # OOM" + ] + }, + { + "cell_type": "markdown", + "id": "5e4d7a54", + "metadata": { + "id": "5e4d7a54" + }, + "source": [ + "\n", + "## Search functions for Gradio" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "10b8de6d", + "metadata": { + "id": "10b8de6d" + }, + "outputs": [], + "source": [ + "def find_image_vectors(query):\n", + " emb = embed_func(query)\n", + " code = (\n", + " \"import lancedb\\n\"\n", + " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", + " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", + " f\"embedding = embed_func('{query}')\\n\"\n", + " \"tbl.search(embedding).limit(9).to_df()\"\n", + " )\n", + " return (_extract(tbl.search(emb).limit(9).to_pandas()), code)\n", + "\n", + "\n", + "def find_image_keywords(query):\n", + " code = (\n", + " \"import lancedb\\n\"\n", + " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", + " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", + " f\"tbl.search('{query}').limit(9).to_df()\"\n", + " )\n", + " return (_extract(tbl.search(query).limit(9).to_pandas()), code)\n", + "\n", + "\n", + "def find_image_sql(query):\n", + " code = (\n", + " \"import lancedb\\n\"\n", + " \"import duckdb\\n\"\n", + " \"db = lancedb.connect('~/datasets/demo')\\n\"\n", + " \"tbl = db.open_table('diffusiondb')\\n\\n\"\n", + " \"diffusiondb = tbl.to_lance()\\n\"\n", + " f\"duckdb.sql('{query}').to_df()\"\n", + " )\n", + " diffusiondb = tbl.to_lance()\n", + " return (_extract(duckdb.sql(query).to_df()), code)\n", + "\n", + "\n", + "def _extract(df):\n", + " image_col = \"image\"\n", + " return [\n", + " (PIL.Image.open(io.BytesIO(row[image_col])), row[\"prompt\"])\n", + " for _, row in df.iterrows()\n", + " ]" + ] + }, + { + "cell_type": "markdown", + "id": "61aaf19b", + "metadata": { + "id": "61aaf19b" + }, + "source": [ + "## Setup Gradio interface" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "b6f40300", + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/", + "height": 630 + }, + "id": "b6f40300", + "outputId": "1c9a7f57-a32d-42a7-a61f-b2fc1008c3b3" + }, + "outputs": [ + { + "output_type": "stream", + "name": "stderr", + "text": [ + ":21: GradioDeprecationWarning: The `style` method is deprecated. Please set these arguments in the constructor instead.\n", + " gallery = gr.Gallery(\n" + ] + }, + { + "output_type": "stream", + "name": "stdout", + "text": [ + "Colab notebook detected. To show errors in colab notebook, set debug=True in launch()\n", + "Running on public URL: https://94fe48d6801f7e6c4d.gradio.live\n", + "\n", + "This share link expires in 72 hours. For free permanent hosting and GPU upgrades, run `gradio deploy` from Terminal to deploy to Spaces (https://huggingface.co/spaces)\n" + ] + }, + { + "output_type": "display_data", + "data": { + "text/plain": [ + "" + ], + "text/html": [ + "
" + ] + }, + "metadata": {} + }, + { + "output_type": "execute_result", + "data": { + "text/plain": [] + }, + "metadata": {}, + "execution_count": 11 + } + ], + "source": [ + "import gradio as gr\n", + "\n", + "\n", + "with gr.Blocks() as demo:\n", + " with gr.Row():\n", + " with gr.Tab(\"Embeddings\"):\n", + " vector_query = gr.Textbox(value=\"portraits of a person\", show_label=False)\n", + " b1 = gr.Button(\"Submit\")\n", + " with gr.Tab(\"Keywords\"):\n", + " keyword_query = gr.Textbox(value=\"ninja turtle\", show_label=False)\n", + " b2 = gr.Button(\"Submit\")\n", + " with gr.Tab(\"SQL\"):\n", + " sql_query = gr.Textbox(\n", + " value=\"SELECT * from diffusiondb WHERE image_nsfw >= 2 LIMIT 9\",\n", + " show_label=False,\n", + " )\n", + " b3 = gr.Button(\"Submit\")\n", + " with gr.Row():\n", + " code = gr.Code(label=\"Code\", language=\"python\")\n", + " with gr.Row():\n", + " gallery = gr.Gallery(\n", + " label=\"Found images\", show_label=False, elem_id=\"gallery\"\n", + " ).style(columns=[3], rows=[3], object_fit=\"contain\", height=\"auto\")\n", + "\n", + " b1.click(find_image_vectors, inputs=vector_query, outputs=[gallery, code])\n", + " b2.click(find_image_keywords, inputs=keyword_query, outputs=[gallery, code])\n", + " b3.click(find_image_sql, inputs=sql_query, outputs=[gallery, code])\n", + "\n", + "demo.launch(share=True)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "pEdiGi9EW0ZO", + "metadata": { + "id": "pEdiGi9EW0ZO" + }, + "outputs": [], + "source": [] + } + ], + "metadata": { + "colab": { + "provenance": [], + "gpuType": "T4" + }, + "kernelspec": { + "display_name": "Python 3", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.1" + }, + "vscode": { + "interpreter": { + "hash": 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"nbformat": 4, + "nbformat_minor": 5 +} \ No newline at end of file diff --git a/examples/multimodal_clip/main.py b/examples/multimodal_clip_diffusiondb/main.py similarity index 100% rename from examples/multimodal_clip/main.py rename to examples/multimodal_clip_diffusiondb/main.py diff --git a/examples/multimodal_clip/requirements.txt b/examples/multimodal_clip_diffusiondb/requirements.txt similarity index 100% rename from examples/multimodal_clip/requirements.txt rename to examples/multimodal_clip_diffusiondb/requirements.txt diff --git a/examples/multimodal_clip/test.py b/examples/multimodal_clip_diffusiondb/test.py similarity index 100% rename from examples/multimodal_clip/test.py rename to examples/multimodal_clip_diffusiondb/test.py diff --git a/examples/multimodal_search/README.md b/examples/multimodal_search/README.md index 07878d9..0cb15a1 100644 --- a/examples/multimodal_search/README.md +++ b/examples/multimodal_search/README.md @@ -1,5 +1,8 @@ # Multimodal Search through Image and Text This example is aimed to guide you through using OpenAI's Clip model to embed a dataset, store it into LanceDB, and search for relevant texts/images. + +![notebook-demo](../../assets/multimodal_search.gif) + Colab walkthrough - Open In Colab ### Get dataset diff --git a/examples/multimodal_video_search/README.md b/examples/multimodal_video_search/README.md index 3923f84..d4389ba 100644 --- a/examples/multimodal_video_search/README.md +++ b/examples/multimodal_video_search/README.md @@ -2,7 +2,7 @@ We used LanceDB to store frames every thirty seconds and the title of 13000+ videos, 5 random from each top category from the Youtube 8M dataset. Then, we used the CLIP model to embed frames and titles together. With LanceDB, we can perform embedding, keyword, and SQL search on these videos. -![lancedb video search demo](https://github.com/lancedb/vectordb-recipes/assets/43354492/17ecaa3d-ef65-4baa-8d91-168f9f1069c0) +![lancedb video search demo](../../assets/multimodal_video_search.gif) Colab walkthrough - Open In Colab diff --git a/examples/product-recommender/lancedb_cloud/main.ipynb b/examples/product-recommender/lancedb_cloud/main.ipynb index caa9149..f3c6f44 100644 --- a/examples/product-recommender/lancedb_cloud/main.ipynb +++ b/examples/product-recommender/lancedb_cloud/main.ipynb @@ -1491,7 +1491,6 @@ "outputs": [], "source": [ "def products_bought_by_user_in_the_past(user_id: int, top: int = 10):\n", - "\n", " selected = data[data.user_id == user_id].sort_values(\n", " by=[\"total_orders\"], ascending=False\n", " )\n", diff --git a/examples/product-recommender/main.ipynb b/examples/product-recommender/main.ipynb index 2a802a7..66c5c68 100644 --- a/examples/product-recommender/main.ipynb +++ b/examples/product-recommender/main.ipynb @@ -1107,7 +1107,6 @@ "outputs": [], "source": [ "def products_bought_by_user_in_the_past(user_id: int, top: int = 10):\n", - "\n", " selected = data[data.user_id == user_id].sort_values(\n", " by=[\"total_orders\"], ascending=False\n", " )\n", diff --git a/examples/product-recommender/main.py b/examples/product-recommender/main.py index ffcb218..776c04f 100644 --- a/examples/product-recommender/main.py +++ b/examples/product-recommender/main.py @@ -12,7 +12,6 @@ def products_bought_by_user_in_the_past(user_id: int, top: int = 10): - selected = data[data.user_id == user_id].sort_values( by=["total_orders"], ascending=False ) diff --git a/examples/search-within-images-with-sam-and-clip/main.ipynb b/examples/search-within-images-with-sam-and-clip/main.ipynb index 5e2dfe8..f45ef59 100644 --- a/examples/search-within-images-with-sam-and-clip/main.ipynb +++ b/examples/search-within-images-with-sam-and-clip/main.ipynb @@ -533,7 +533,6 @@ "source": [ "# find the image using natural language query\n", "def search_image_with_user_query(vector_table, img_id, user_query):\n", - "\n", " text = tokenizer(user_query)\n", " k_embedding = model.encode_text(text).tolist() # Use tolist() instead of to_list()\n", " # Flatten k_embedding to a List[float]\n", diff --git a/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/README.md b/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/README.md index e7ee9c1..a60f368 100644 --- a/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/README.md +++ b/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/README.md @@ -1,5 +1,7 @@ [![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb) +## Accelerate vector search Applications using OpenVINO + **CLIP from OpenAI for Text-to-Image and Image-to-Image searching** and we’ll also do a comparative analysis of the Pytorch model, FP16 OpenVINO format, and INT8 OpenVINO format in terms of speedup. Here are a few Key points converted in this article. @@ -12,4 +14,4 @@ Text-to-Image and Image-to-Image Search using CLIP **These Results are on 13th Gen Intel(R) Core(TM) i5–13420H using OpenVINO=2023.2 and NNCF=2.7.0 version.** -[Read More](https://blog.lancedb.com/accelerate-vector-search-applications-using-openvino-51366eabf866) \ No newline at end of file +[Read More in Blog](https://blog.lancedb.com/accelerate-vector-search-applications-using-openvino-51366eabf866) \ No newline at end of file diff --git a/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb b/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb index 82ec6b1..87f62b2 100644 --- a/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb +++ b/tutorials/Accelerate-Vector-Search-Applications-Using-OpenVINO/clip_text_image_search.ipynb @@ -537,7 +537,6 @@ "\n", "\n", "def get_image(image_URL):\n", - "\n", " response = requests.get(image_URL)\n", " image = Image.open(BytesIO(response.content)).convert(\"RGB\")\n", "\n", @@ -545,7 +544,6 @@ "\n", "\n", "def get_image_caption(image_ID):\n", - "\n", " return image_data[image_ID][\"caption\"]" ] }, @@ -1119,14 +1117,12 @@ "\n", "\n", "def plot_images(images):\n", - "\n", " for image in images:\n", " plt.imshow(image)\n", " plt.show()\n", "\n", "\n", "def plot_images_by_side(top_images):\n", - "\n", " index_values = list(top_images.index.values)\n", " list_images = [top_images.iloc[idx].image for idx in index_values]\n", " list_captions = [top_images.iloc[idx].caption for idx in index_values]\n", diff --git a/tutorials/Corrective-RAG-with_Langgraph/CRAG_with_Langgraph.ipynb b/tutorials/Corrective-RAG-with_Langgraph/CRAG_with_Langgraph.ipynb new file mode 100644 index 0000000..a5ea7cc --- /dev/null +++ b/tutorials/Corrective-RAG-with_Langgraph/CRAG_with_Langgraph.ipynb @@ -0,0 +1,805 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": { + "id": "d8Di5OGwUzRu" + }, + "source": [ + "## Corrective RAG(CRAG)\n", + "\n", + "Self-reflection can enhance RAG, enabling correction of poor quality retrieval or generations.\n", + "\n", + "**Corrective Retrieval-Augmented Generation (CRAG) is a method that works like a built-in fact-checker.**\n", + "\n", + "It adds both creativity and accuracy by creating text and then checking for any mistakes or made-up information. This helps make sure the final result is reliable and matches real-world facts. It's like a safety feature for AI writers, making their work more trustworthy and lowering the chances of spreading false information." + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "bf_lVgcXfMM-" + }, + "source": [ + "Here we'll see how to implement ideas from the Corrective RAG (CRAG) [Paper](https://arxiv.org/pdf/2401.15884.pdf) using LangGraph." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "gUlaOeBxpIxD" + }, + "outputs": [], + "source": [ + "# installing dependencies (in quiet mode)\n", + "!pip install langchain_community tiktoken langchain-openai lancedb langchain langchainhub langgraph tavily-python sentence-transformers -q" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "4cOO-I77fjfx" + }, + "source": [ + "#### Set Tavily Search API Key for web search and OpenAI key\n", + "\n", + "Tavily is a search engine specifically designed for AI agents and large language models (LLMs).\n", + "\n", + "Get free credits [link](https://app.tavily.com/sign-in)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "d37-6ceEpVr8" + }, + "outputs": [], + "source": [ + "import os\n", + "\n", + "os.environ[\"TAVILY_API_KEY\"] = \"tvly-...\"\n", + "os.environ[\"OPENAI_API_KEY\"] = \"sk-...\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "DVqIVS5BhZg-" + }, + "source": [ + "Corrective-RAG (CRAG) is a recent paper that talks about a cool way to make a self-reflective RAG.\n", + "\n", + "The method givesating/scores retrieved documents based on how well they answer a question:\n", + "\n", + "For Correct documents -\n", + "\n", + "1. If at least one document is really relevant, it moves on to creating text\n", + "2. Before creating text, it cleans up the knowledge\n", + "3. This breaks down the document into \"knowledge strips\"\n", + "4. It rates each strip and gets rid of ones that don't matter\n", + "\n", + "For Ambiguous or Incorrect documents -\n", + "1. If all documents are not relevant enough or if it's not sure, the method looks for more information\n", + "2. It uses a web search to add more details to what it found\n", + "3. The diagram in the paper also show that they might change the question to get better results.\n", + "\n", + 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+ ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "z3W48wXGmnwT" + }, + "source": [ + "### Building Retriever" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "f74S0SFHp_1s" + }, + "outputs": [], + "source": [ + "from langchain.text_splitter import RecursiveCharacterTextSplitter\n", + "from langchain_community.document_loaders import WebBaseLoader\n", + "from langchain_community.vectorstores import LanceDB\n", + "from langchain_openai import ChatOpenAI, OpenAIEmbeddings\n", + "\n", + "# Using Jay Alammer's articles on Transformers, Bert and using transformers for retrival\n", + "urls = [\n", + " \"https://jalammar.github.io/illustrated-transformer/\",\n", + " \"https://jalammar.github.io/illustrated-bert/\",\n", + " \"https://jalammar.github.io/illustrated-retrieval-transformer/\",\n", + "]\n", + "\n", + "docs = [WebBaseLoader(url).load() for url in urls]\n", + "docs_list = [item for sublist in docs for item in sublist]\n", + "\n", + "# document chunking\n", + "text_splitter = RecursiveCharacterTextSplitter.from_tiktoken_encoder(\n", + " chunk_size=250, chunk_overlap=0\n", + ")\n", + "doc_splits = text_splitter.split_documents(docs_list)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "3z6nWU2ruYmD" + }, + "outputs": [], + "source": [ + "import lancedb\n", + "\n", + "\n", + "def lanceDBConnection(embed):\n", + " db = lancedb.connect(\"/tmp/lancedb\")\n", + " table = db.create_table(\n", + " \"crag_demo\",\n", + " data=[{\"vector\": embed.embed_query(\"Hello World\"), \"text\": \"Hello World\"}],\n", + " mode=\"overwrite\",\n", + " )\n", + "\n", + " return table" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "o63KVQsIuYAT" + }, + "outputs": [], + "source": [ + "# Huggingface embeddings\n", + "embedder = OpenAIEmbeddings()\n", + "# LanceDB as vector store\n", + "table = lanceDBConnection(embedder)\n", + "vectorstore = LanceDB.from_documents(\n", + " documents=doc_splits,\n", + " embedding=embedder,\n", + " connection=table,\n", + ")\n", + "\n", + "# ready with our retriever\n", + "retriever = vectorstore.as_retriever()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "CazkArNn1rTK" + }, + "source": [ + "### Defining Langgraph\n", + "We will define a graph for building Langgraph.\n", + "\n", + "We can access any Graph node as `state['keys']`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "F09RgJ1tqLNg" + }, + "outputs": [], + "source": [ + "from typing import Dict, TypedDict\n", + "\n", + "from langchain_core.messages import BaseMessage\n", + "\n", + "\n", + "class GraphState(TypedDict):\n", + " \"\"\"\n", + " Represents the state of our graph.\n", + "\n", + " Attributes:\n", + " keys: A dictionary where each key is a string.\n", + " \"\"\"\n", + "\n", + " keys: Dict[str, any]" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "qSpy-ZriDDXf" + }, + "source": [ + "### Defining Nodes for Langgraph" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "JEdzCdNPUN-I" + }, + "source": [ + "### Nodes and Edges\n", + "\n", + "Each Node will modify the state.\n", + "\n", + "Each Edge will choose which node to call next.\n", + "\n", + "Next Steps:\n", + "1. Retrieve Relevant Documents\n", + "2. If Relevant Document not found, Go for Supplement Retrieval with Web search(using Tavily API).\n", + "3. Query Re-writing to optimize the query for Web search.\n", + "\n", + "Here is our graph flow:\n", + "\n", + "![diagram.png](data:image/png;base64,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)\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "wbZKwW8sqZF1" + }, + "outputs": [], + "source": [ + "import json\n", + "import operator\n", + "from typing import Annotated, Sequence, TypedDict\n", + "\n", + "from langchain import hub\n", + "from langchain.output_parsers.openai_tools import PydanticToolsParser\n", + "from langchain.prompts import PromptTemplate\n", + "from langchain.schema import Document\n", + "from langchain_community.tools.tavily_search import TavilySearchResults\n", + "from langchain_core.messages import BaseMessage, FunctionMessage\n", + "from langchain_core.output_parsers import StrOutputParser\n", + "from langchain_core.pydantic_v1 import BaseModel, Field\n", + "from langchain_core.runnables import RunnablePassthrough\n", + "from langchain_core.utils.function_calling import convert_to_openai_tool\n", + "\n", + "\n", + "def retrieve(state):\n", + " \"\"\"\n", + " Helper function for retrieving documents\n", + "\n", + " Args:\n", + " state (dict): The current graph state\n", + "\n", + " Returns:\n", + " state (dict): New key added to state, documents, that contains retrieved documents\n", + " \"\"\"\n", + " print(\"*\" * 5, \" RETRIEVE \", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " documents = retriever.get_relevant_documents(question)\n", + " return {\"keys\": {\"documents\": documents, \"question\": question}}" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "Q3NxXlZKLT6h" + }, + "outputs": [], + "source": [ + "def generate(state):\n", + " \"\"\"\n", + " Helper function for generating answers\n", + "\n", + " Args:\n", + " state (dict): The current graph state\n", + "\n", + " Returns:\n", + " state (dict): New key added to state, generation, that contains LLM generation\n", + " \"\"\"\n", + " print(\"*\" * 5, \" GENERATE \", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " documents = state_dict[\"documents\"]\n", + "\n", + " # Prompt\n", + " prompt = hub.pull(\"rlm/rag-prompt\")\n", + "\n", + " # LLM\n", + " llm = ChatOpenAI(model_name=\"gpt-4-0125-preview\", temperature=0, streaming=True)\n", + "\n", + " # Nested function for Post-processing retrieved docs\n", + " def format_docs(docs):\n", + " return \"\\n\\n\".join(doc.page_content for doc in docs)\n", + "\n", + " # RAG Chain\n", + " rag_chain = prompt | llm | StrOutputParser()\n", + "\n", + " # Run generation\n", + " generation = rag_chain.invoke({\"context\": documents, \"question\": question})\n", + " return {\n", + " \"keys\": {\"documents\": documents, \"question\": question, \"generation\": generation}\n", + " }" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "2i0xLjQiLZnb" + }, + "outputs": [], + "source": [ + "def grade_documents(state):\n", + " \"\"\"\n", + " Determines whether the retrieved documents are relevant to the question.\n", + "\n", + " Args:\n", + " state (dict): The current graph state\n", + "\n", + " Returns:\n", + " state (dict): Updates documents key with relevant documents\n", + " \"\"\"\n", + "\n", + " print(\"*\" * 5, \" DOCS RELEVANCE CHECK\", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " documents = state_dict[\"documents\"]\n", + "\n", + " # Data model\n", + " class grade(BaseModel):\n", + " \"\"\"Binary score for relevance check.\"\"\"\n", + "\n", + " binary_score: str = Field(description=\"Relevance score 'yes' or 'no'\")\n", + "\n", + " # LLM\n", + " model = ChatOpenAI(temperature=0, model=\"gpt-4-0125-preview\", streaming=True)\n", + "\n", + " # Tool\n", + " grade_tool_oai = convert_to_openai_tool(grade)\n", + "\n", + " # LLM with tool and enforce invocation\n", + " llm_with_tool = model.bind(\n", + " tools=[convert_to_openai_tool(grade_tool_oai)],\n", + " tool_choice={\"type\": \"function\", \"function\": {\"name\": \"grade\"}},\n", + " )\n", + "\n", + " # Parser\n", + " parser_tool = PydanticToolsParser(tools=[grade])\n", + "\n", + " # Prompt\n", + " prompt = PromptTemplate(\n", + " template=\"\"\"You are a grader assessing relevance of a retrieved document to a user question. \\n\n", + " Here is the retrieved document: \\n\\n {context} \\n\\n\n", + " Here is the user question: {question} \\n\n", + " If the document contains keyword(s) or semantic meaning related to the user question, grade it as relevant. \\n\n", + " Give a binary score 'yes' or 'no' score to indicate whether the document is relevant to the question.\"\"\",\n", + " input_variables=[\"context\", \"question\"],\n", + " )\n", + "\n", + " # Chain\n", + " chain = prompt | llm_with_tool | parser_tool\n", + "\n", + " # Score\n", + " filtered_docs = []\n", + " search = \"No\" # Default do not opt for web search to supplement retrieval\n", + " for d in documents:\n", + " score = chain.invoke({\"question\": question, \"context\": d.page_content})\n", + " grade = score[0].binary_score\n", + " if grade == \"yes\":\n", + " print(\"*\" * 5, \" RATED DOCUMENT: RELEVANT\", \"*\" * 5)\n", + " filtered_docs.append(d)\n", + " else:\n", + " print(\"*\" * 5, \" RATED DOCUMENT: NOT RELEVANT\", \"*\" * 5)\n", + " search = \"Yes\" # Perform web search when documents are not relevant\n", + " continue\n", + "\n", + " return {\n", + " \"keys\": {\n", + " \"documents\": filtered_docs,\n", + " \"question\": question,\n", + " \"run_web_search\": search,\n", + " }\n", + " }" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "Q8G1rafvNWjI" + }, + "outputs": [], + "source": [ + "def transform_query(state):\n", + " \"\"\"\n", + " Helper function for transforming the query to produce a better question.\n", + "\n", + " Args:\n", + " state (dict): The current graph state\n", + "\n", + " Returns:\n", + " state (dict): Updates question key with a re-phrased question\n", + " \"\"\"\n", + "\n", + " print(\"*\" * 5, \"TRANSFORM QUERY\", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " documents = state_dict[\"documents\"]\n", + "\n", + " # Create a prompt template with format instructions and the query\n", + " prompt = PromptTemplate(\n", + " template=\"\"\"You are generating questions that is well optimized for retrieval. \\n\n", + " Look at the input and try to reason about the underlying sematic intent / meaning. \\n\n", + " Here is the initial question:\n", + " \\n --------- \\n\n", + " {question}\n", + " \\n --------- \\n\n", + " Formulate an improved question: \"\"\",\n", + " input_variables=[\"question\"],\n", + " )\n", + "\n", + " # Grader model\n", + " model = ChatOpenAI(temperature=0, model=\"gpt-4-0125-preview\", streaming=True)\n", + "\n", + " # Prompt\n", + " chain = prompt | model | StrOutputParser()\n", + " better_question = chain.invoke({\"question\": question})\n", + "\n", + " return {\"keys\": {\"documents\": documents, \"question\": better_question}}" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "LEmdZZlSNdOj" + }, + "outputs": [], + "source": [ + "def web_search(state):\n", + " \"\"\"\n", + " Helper function to do Web search based on the re-phrased question using Tavily API.\n", + "\n", + " Args:\n", + " state (dict): The current graph state\n", + "\n", + " Returns:\n", + " state (dict): Updates documents key with appended web results\n", + " \"\"\"\n", + "\n", + " print(\"*\" * 5, \" WEB SEARCH \", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " documents = state_dict[\"documents\"]\n", + "\n", + " tool = TavilySearchResults()\n", + " docs = tool.invoke({\"query\": question})\n", + " web_results = \"\\n\".join([d[\"content\"] for d in docs])\n", + " web_results = Document(page_content=web_results)\n", + " documents.append(web_results)\n", + "\n", + " return {\"keys\": {\"documents\": documents, \"question\": question}}" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "CzGmF_OvNeb_" + }, + "source": [ + "### Graph Edges" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "HH4S_C95NgOi" + }, + "outputs": [], + "source": [ + "def decide_to_generate(state):\n", + " \"\"\"\n", + " Helper function to determine whether to generate an answer or re-generate a question for web search.\n", + "\n", + " Args:\n", + " state (dict): The current state of the agent, including all keys.\n", + "\n", + " Returns:\n", + " str: Next node to call\n", + " \"\"\"\n", + "\n", + " print(\"*\" * 5, \" DECIDE TO GENERATE \", \"*\" * 5)\n", + " state_dict = state[\"keys\"]\n", + " question = state_dict[\"question\"]\n", + " filtered_documents = state_dict[\"documents\"]\n", + " search = state_dict[\"run_web_search\"]\n", + "\n", + " if search == \"Yes\":\n", + " # All documents have been filtered check_relevance\n", + " # We will re-generate a new query\n", + " print(\"*\" * 5, \" DECISION: TRANSFORM QUERY and RUN WEB SEARCH \", \"*\" * 5)\n", + " return \"transform_query\"\n", + " else:\n", + " # We have relevant documents, so generate answer\n", + " print(\"*\" * 5, \" DECISION: GENERATE \", \"*\" * 5)\n", + " return \"generate\"" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "id": "LT1JY4K5cuHy" + }, + "source": [ + "### Build Graph\n", + "Follow the flow we outlined in the figure above." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "id": "hdOUi1ehqjRD" + }, + "outputs": [], + "source": [ + "import pprint\n", + "\n", + "from langgraph.graph import END, StateGraph\n", + "\n", + "workflow = StateGraph(GraphState)\n", + "\n", + "# Define the nodes\n", + "workflow.add_node(\"retrieve\", retrieve) # retrieve docs\n", + "workflow.add_node(\"grade_documents\", grade_documents) # grade retrieved docs\n", + "workflow.add_node(\"generate\", generate) # generate answers\n", + "workflow.add_node(\"transform_query\", transform_query) # transform_query for web search\n", + "workflow.add_node(\"web_search\", web_search) # web search\n", + "\n", + "# Build graph\n", + "workflow.set_entry_point(\"retrieve\")\n", + "workflow.add_edge(\"retrieve\", \"grade_documents\")\n", + "workflow.add_conditional_edges(\n", + " \"grade_documents\",\n", + " decide_to_generate,\n", + " {\n", + " \"transform_query\": \"transform_query\",\n", + " \"generate\": \"generate\",\n", + " },\n", + ")\n", + "workflow.add_edge(\"transform_query\", \"web_search\")\n", + "workflow.add_edge(\"web_search\", \"generate\")\n", + "workflow.add_edge(\"generate\", END)\n", + "\n", + "# Compile\n", + "app = workflow.compile()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "sv5vy95qqn7m", + "outputId": "9ad28fb7-8013-468e-fb76-fe4630769d5b" + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "***** RETRIEVE *****\n", + "{ 'documents': [ Document(page_content='Featured in courses at Stanford, Harvard, MIT, Princeton, CMU and others\\nIn the previous post, we looked at Attention – a ubiquitous method in modern deep learning models. Attention is a concept that helped improve the performance of neural machine translation applications. In this post, we will look at The Transformer – a model that uses attention to boost the speed with which these models can be trained. The Transformer outperforms the Google Neural Machine Translation model in specific tasks. The biggest benefit, however, comes from how The Transformer lends itself to parallelization. It is in fact Google Cloud’s recommendation to use The Transformer as a reference model to use their Cloud TPU offering. So let’s try to break the model apart and look at how it functions.', metadata={'vector': [-0.03292850777506828, 0.0013406849466264248, 0.021762628108263016, -0.010678051970899105, 0.0201500803232193, 0.014241919852793217, -0.006924473214894533, -0.016965635120868683, -0.013428870588541031, -0.04143843054771423, 0.03571997955441475, 0.03726477548480034, -0.007520709186792374, 0.0007080307113938034, 0.015868017449975014, -0.006494234316051006, 0.03048936277627945, 0.009031626395881176, -0.008116945624351501, -0.020448198541998863, -0.025692369788885117, 0.009248439222574234, -0.022697634994983673, -0.020082324743270874, -0.009343295358121395, 0.009939531795680523, 0.04967733472585678, -0.03284720331430435, -0.009153584018349648, -0.03181734308600426, 0.015447943471372128, 0.013916700147092342, -0.01604417897760868, -0.028754856437444687, -0.008184699341654778, -0.011565630324184895, 0.011524978093802929, -0.012690350413322449, 0.01742636412382126, -0.015542799606919289, 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the paper Attention is All You Need. A TensorFlow implementation of it is available as a part of the Tensor2Tensor package. Harvard’s NLP group created a guide annotating the paper with PyTorch implementation. In this post, we will attempt to oversimplify things a bit and introduce the concepts one by one to hopefully make it easier to understand to people without in-depth knowledge of the subject matter.\\n2020 Update: I’ve created a “Narrated Transformer” video which is a gentler approach to the topic:', metadata={'vector': [-0.02712874673306942, -0.005967519711703062, 0.029046399518847466, -0.01589103601872921, 0.029260961338877678, 0.0017349390545859933, -0.007067152764648199, -0.015327810309827328, -0.01750025525689125, -0.0014390774304047227, 0.027571281418204308, 0.020370028913021088, -0.014415918849408627, 0.0084215784445405, 0.010935982689261436, -0.012665892951190472, 0.013054787181317806, 0.006879410240799189, -0.011834463104605675, -0.016159238293766975, -0.019069243222475052, 0.015233938582241535, -0.006835827603936195, -0.012397689744830132, -0.017218641936779022, 0.013007852248847485, 0.03218437731266022, -0.03462502360343933, -0.011552849784493446, -0.018640117719769478, 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-0.0205845907330513, -0.022797266021370888, 0.014496379531919956, -0.016320161521434784, -0.028590453788638115, -0.02112099714577198], '_distance': 0.35345977544784546}),\n", + " Document(page_content='The Illustrated Transformer – Jay Alammar – Visualizing machine learning one concept at a time.\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\nJay Alammar\\nVisualizing machine learning one concept at a time.@JayAlammar on Twitter. YouTube Channel\\n\\n\\nBlog\\nAbout\\n\\n\\n\\n\\n\\n\\nThe Illustrated Transformer\\n\\nDiscussions:\\nHacker News (65 points, 4 comments), Reddit r/MachineLearning (29 points, 3 comments)\\n\\n\\nTranslations: Arabic, Chinese (Simplified) 1, Chinese (Simplified) 2, French 1, French 2, Italian, Japanese, Korean, Persian, Russian, Spanish 1, Spanish 2, Vietnamese\\n\\nWatch: MIT’s Deep Learning State of the Art lecture referencing this post', metadata={'vector': [-0.01995760016143322, -0.01293110754340887, 0.02453695610165596, -0.007925305515527725, 0.016309859231114388, -0.010300273075699806, -0.006226088851690292, -0.002630834234878421, -0.02243753708899021, -0.032147347927093506, 0.023093605414032936, 0.026820074766874313, -0.002322481945157051, 0.004969717934727669, 0.012708044610917568, 0.009886950254440308, 0.02301487885415554, 0.0023405239917337894, -0.007971230894327164, -0.016651015728712082, -0.015076451003551483, 0.02242441661655903, 0.00028661987744271755, 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If you want to go deeper, I’d suggest these next steps:', metadata={'vector': [-0.010849842801690102, -0.01362568698823452, 0.0007098066271282732, -0.01547191571444273, -0.00605549942702055, 0.019788449630141258, 0.006253774277865887, -0.022128738462924957, -0.02020450122654438, -0.0073394086211919785, 0.010472796857357025, 0.024195995181798935, 0.006585315335541964, -0.011252893134951591, 0.022778820246458054, 0.0045668152160942554, 0.014093744568526745, -0.006689328234642744, 0.00788547657430172, -0.017214130610227585, -0.017032109200954437, -0.006890852935612202, 0.005853974726051092, -0.04277529567480087, -0.014288769103586674, 0.0014269265811890364, 0.024924084544181824, -0.01536790281534195, -0.02052954211831093, 0.0002716117596719414, 0.027095353230834007, 0.0011774582089856267, 0.0013310398207977414, -0.02026950940489769, 0.016486041247844696, 0.0071378834545612335, 0.006465050391852856, 0.0008629818330518901, 0.00765144731849432, -0.03250402212142944, 0.02966967225074768, 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"'-------'\n", + "***** DOCS RELEVANCE CHECK *****\n", + "***** RATED DOCUMENT: RELEVANT *****\n", + "***** RATED DOCUMENT: RELEVANT *****\n", + "***** RATED DOCUMENT: RELEVANT *****\n", + "***** RATED DOCUMENT: RELEVANT *****\n", + "{ 'documents': [ Document(page_content='Featured in courses at Stanford, Harvard, MIT, Princeton, CMU and others\\nIn the previous post, we looked at Attention – a ubiquitous method in modern deep learning models. Attention is a concept that helped improve the performance of neural machine translation applications. In this post, we will look at The Transformer – a model that uses attention to boost the speed with which these models can be trained. The Transformer outperforms the Google Neural Machine Translation model in specific tasks. The biggest benefit, however, comes from how The Transformer lends itself to parallelization. It is in fact Google Cloud’s recommendation to use The Transformer as a reference model to use their Cloud TPU offering. So let’s try to break the model apart and look at how it functions.', metadata={'vector': [-0.03292850777506828, 0.0013406849466264248, 0.021762628108263016, -0.010678051970899105, 0.0201500803232193, 0.014241919852793217, -0.006924473214894533, -0.016965635120868683, -0.013428870588541031, -0.04143843054771423, 0.03571997955441475, 0.03726477548480034, -0.007520709186792374, 0.0007080307113938034, 0.015868017449975014, -0.006494234316051006, 0.03048936277627945, 0.009031626395881176, -0.008116945624351501, -0.020448198541998863, -0.025692369788885117, 0.009248439222574234, -0.022697634994983673, -0.020082324743270874, -0.009343295358121395, 0.009939531795680523, 0.04967733472585678, -0.03284720331430435, -0.009153584018349648, -0.03181734308600426, 0.015447943471372128, 0.013916700147092342, -0.01604417897760868, -0.028754856437444687, -0.008184699341654778, -0.011565630324184895, 0.011524978093802929, -0.012690350413322449, 0.01742636412382126, -0.015542799606919289, 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the paper Attention is All You Need. A TensorFlow implementation of it is available as a part of the Tensor2Tensor package. Harvard’s NLP group created a guide annotating the paper with PyTorch implementation. In this post, we will attempt to oversimplify things a bit and introduce the concepts one by one to hopefully make it easier to understand to people without in-depth knowledge of the subject matter.\\n2020 Update: I’ve created a “Narrated Transformer” video which is a gentler approach to the topic:', metadata={'vector': [-0.02712874673306942, -0.005967519711703062, 0.029046399518847466, -0.01589103601872921, 0.029260961338877678, 0.0017349390545859933, -0.007067152764648199, -0.015327810309827328, -0.01750025525689125, -0.0014390774304047227, 0.027571281418204308, 0.020370028913021088, -0.014415918849408627, 0.0084215784445405, 0.010935982689261436, -0.012665892951190472, 0.013054787181317806, 0.006879410240799189, -0.011834463104605675, -0.016159238293766975, -0.019069243222475052, 0.015233938582241535, -0.006835827603936195, -0.012397689744830132, -0.017218641936779022, 0.013007852248847485, 0.03218437731266022, -0.03462502360343933, -0.011552849784493446, -0.018640117719769478, 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-0.0205845907330513, -0.022797266021370888, 0.014496379531919956, -0.016320161521434784, -0.028590453788638115, -0.02112099714577198], '_distance': 0.35345977544784546}),\n", + " Document(page_content='The Illustrated Transformer – Jay Alammar – Visualizing machine learning one concept at a time.\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\nJay Alammar\\nVisualizing machine learning one concept at a time.@JayAlammar on Twitter. YouTube Channel\\n\\n\\nBlog\\nAbout\\n\\n\\n\\n\\n\\n\\nThe Illustrated Transformer\\n\\nDiscussions:\\nHacker News (65 points, 4 comments), Reddit r/MachineLearning (29 points, 3 comments)\\n\\n\\nTranslations: Arabic, Chinese (Simplified) 1, Chinese (Simplified) 2, French 1, French 2, Italian, Japanese, Korean, Persian, Russian, Spanish 1, Spanish 2, Vietnamese\\n\\nWatch: MIT’s Deep Learning State of the Art lecture referencing this post', metadata={'vector': [-0.01995760016143322, -0.01293110754340887, 0.02453695610165596, -0.007925305515527725, 0.016309859231114388, -0.010300273075699806, -0.006226088851690292, -0.002630834234878421, -0.02243753708899021, -0.032147347927093506, 0.023093605414032936, 0.026820074766874313, -0.002322481945157051, 0.004969717934727669, 0.012708044610917568, 0.009886950254440308, 0.02301487885415554, 0.0023405239917337894, -0.007971230894327164, -0.016651015728712082, -0.015076451003551483, 0.02242441661655903, 0.00028661987744271755, 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If you want to go deeper, I’d suggest these next steps:', metadata={'vector': [-0.010849842801690102, -0.01362568698823452, 0.0007098066271282732, -0.01547191571444273, -0.00605549942702055, 0.019788449630141258, 0.006253774277865887, -0.022128738462924957, -0.02020450122654438, -0.0073394086211919785, 0.010472796857357025, 0.024195995181798935, 0.006585315335541964, -0.011252893134951591, 0.022778820246458054, 0.0045668152160942554, 0.014093744568526745, -0.006689328234642744, 0.00788547657430172, -0.017214130610227585, -0.017032109200954437, -0.006890852935612202, 0.005853974726051092, -0.04277529567480087, -0.014288769103586674, 0.0014269265811890364, 0.024924084544181824, -0.01536790281534195, -0.02052954211831093, 0.0002716117596719414, 0.027095353230834007, 0.0011774582089856267, 0.0013310398207977414, -0.02026950940489769, 0.016486041247844696, 0.0071378834545612335, 0.006465050391852856, 0.0008629818330518901, 0.00765144731849432, -0.03250402212142944, 0.02966967225074768, 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'run_web_search': 'No'}\n", + "'-------'\n", + "***** DECIDE TO GENERATE *****\n", + "***** DECISION: GENERATE *****\n", + "***** GENERATE *****\n", + "{ 'documents': [ Document(page_content='Featured in courses at Stanford, Harvard, MIT, Princeton, CMU and others\\nIn the previous post, we looked at Attention – a ubiquitous method in modern deep learning models. Attention is a concept that helped improve the performance of neural machine translation applications. In this post, we will look at The Transformer – a model that uses attention to boost the speed with which these models can be trained. The Transformer outperforms the Google Neural Machine Translation model in specific tasks. The biggest benefit, however, comes from how The Transformer lends itself to parallelization. It is in fact Google Cloud’s recommendation to use The Transformer as a reference model to use their Cloud TPU offering. So let’s try to break the model apart and look at how it functions.', metadata={'vector': [-0.03292850777506828, 0.0013406849466264248, 0.021762628108263016, -0.010678051970899105, 0.0201500803232193, 0.014241919852793217, -0.006924473214894533, -0.016965635120868683, -0.013428870588541031, -0.04143843054771423, 0.03571997955441475, 0.03726477548480034, -0.007520709186792374, 0.0007080307113938034, 0.015868017449975014, -0.006494234316051006, 0.03048936277627945, 0.009031626395881176, -0.008116945624351501, -0.020448198541998863, -0.025692369788885117, 0.009248439222574234, -0.022697634994983673, -0.020082324743270874, -0.009343295358121395, 0.009939531795680523, 0.04967733472585678, -0.03284720331430435, -0.009153584018349648, -0.03181734308600426, 0.015447943471372128, 0.013916700147092342, -0.01604417897760868, -0.028754856437444687, -0.008184699341654778, -0.011565630324184895, 0.011524978093802929, -0.012690350413322449, 0.01742636412382126, -0.015542799606919289, 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the paper Attention is All You Need. A TensorFlow implementation of it is available as a part of the Tensor2Tensor package. Harvard’s NLP group created a guide annotating the paper with PyTorch implementation. In this post, we will attempt to oversimplify things a bit and introduce the concepts one by one to hopefully make it easier to understand to people without in-depth knowledge of the subject matter.\\n2020 Update: I’ve created a “Narrated Transformer” video which is a gentler approach to the topic:', metadata={'vector': [-0.02712874673306942, -0.005967519711703062, 0.029046399518847466, -0.01589103601872921, 0.029260961338877678, 0.0017349390545859933, -0.007067152764648199, -0.015327810309827328, -0.01750025525689125, -0.0014390774304047227, 0.027571281418204308, 0.020370028913021088, -0.014415918849408627, 0.0084215784445405, 0.010935982689261436, -0.012665892951190472, 0.013054787181317806, 0.006879410240799189, -0.011834463104605675, -0.016159238293766975, -0.019069243222475052, 0.015233938582241535, -0.006835827603936195, -0.012397689744830132, -0.017218641936779022, 0.013007852248847485, 0.03218437731266022, -0.03462502360343933, -0.011552849784493446, -0.018640117719769478, 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-0.0205845907330513, -0.022797266021370888, 0.014496379531919956, -0.016320161521434784, -0.028590453788638115, -0.02112099714577198], '_distance': 0.35345977544784546}),\n", + " Document(page_content='The Illustrated Transformer – Jay Alammar – Visualizing machine learning one concept at a time.\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\nJay Alammar\\nVisualizing machine learning one concept at a time.@JayAlammar on Twitter. YouTube Channel\\n\\n\\nBlog\\nAbout\\n\\n\\n\\n\\n\\n\\nThe Illustrated Transformer\\n\\nDiscussions:\\nHacker News (65 points, 4 comments), Reddit r/MachineLearning (29 points, 3 comments)\\n\\n\\nTranslations: Arabic, Chinese (Simplified) 1, Chinese (Simplified) 2, French 1, French 2, Italian, Japanese, Korean, Persian, Russian, Spanish 1, Spanish 2, Vietnamese\\n\\nWatch: MIT’s Deep Learning State of the Art lecture referencing this post', metadata={'vector': [-0.01995760016143322, -0.01293110754340887, 0.02453695610165596, -0.007925305515527725, 0.016309859231114388, -0.010300273075699806, -0.006226088851690292, -0.002630834234878421, -0.02243753708899021, -0.032147347927093506, 0.023093605414032936, 0.026820074766874313, -0.002322481945157051, 0.004969717934727669, 0.012708044610917568, 0.009886950254440308, 0.02301487885415554, 0.0023405239917337894, -0.007971230894327164, -0.016651015728712082, -0.015076451003551483, 0.02242441661655903, 0.00028661987744271755, 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If you want to go deeper, I’d suggest these next steps:', metadata={'vector': [-0.010849842801690102, -0.01362568698823452, 0.0007098066271282732, -0.01547191571444273, -0.00605549942702055, 0.019788449630141258, 0.006253774277865887, -0.022128738462924957, -0.02020450122654438, -0.0073394086211919785, 0.010472796857357025, 0.024195995181798935, 0.006585315335541964, -0.011252893134951591, 0.022778820246458054, 0.0045668152160942554, 0.014093744568526745, -0.006689328234642744, 0.00788547657430172, -0.017214130610227585, -0.017032109200954437, -0.006890852935612202, 0.005853974726051092, -0.04277529567480087, -0.014288769103586674, 0.0014269265811890364, 0.024924084544181824, -0.01536790281534195, -0.02052954211831093, 0.0002716117596719414, 0.027095353230834007, 0.0011774582089856267, 0.0013310398207977414, -0.02026950940489769, 0.016486041247844696, 0.0071378834545612335, 0.006465050391852856, 0.0008629818330518901, 0.00765144731849432, -0.03250402212142944, 0.02966967225074768, 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mechanisms to boost the '\n", + " 'speed of training deep learning models. They outperform '\n", + " 'previous models like the Google Neural Machine Translation '\n", + " 'model in specific tasks, mainly due to their ability to '\n", + " 'parallelize operations, making them highly efficient for '\n", + " 'training on modern hardware. Transformers use self-attention '\n", + " 'to weigh the significance of different words in a sentence, '\n", + " 'allowing the model to focus on relevant words and ignore less '\n", + " 'relevant ones, improving the performance of tasks like '\n", + " 'translation and text summarization.',\n", + " 'question': 'How Transformers work?'}\n", + "'-------'\n", + "{ 'documents': [ Document(page_content='Featured in courses at Stanford, Harvard, MIT, Princeton, CMU and others\\nIn the previous post, we looked at Attention – a ubiquitous method in modern deep learning models. Attention is a concept that helped improve the performance of neural machine translation applications. In this post, we will look at The Transformer – a model that uses attention to boost the speed with which these models can be trained. The Transformer outperforms the Google Neural Machine Translation model in specific tasks. The biggest benefit, however, comes from how The Transformer lends itself to parallelization. It is in fact Google Cloud’s recommendation to use The Transformer as a reference model to use their Cloud TPU offering. So let’s try to break the model apart and look at how it functions.', metadata={'vector': [-0.03292850777506828, 0.0013406849466264248, 0.021762628108263016, -0.010678051970899105, 0.0201500803232193, 0.014241919852793217, -0.006924473214894533, -0.016965635120868683, -0.013428870588541031, -0.04143843054771423, 0.03571997955441475, 0.03726477548480034, -0.007520709186792374, 0.0007080307113938034, 0.015868017449975014, -0.006494234316051006, 0.03048936277627945, 0.009031626395881176, -0.008116945624351501, -0.020448198541998863, -0.025692369788885117, 0.009248439222574234, -0.022697634994983673, -0.020082324743270874, -0.009343295358121395, 0.009939531795680523, 0.04967733472585678, -0.03284720331430435, -0.009153584018349648, -0.03181734308600426, 0.015447943471372128, 0.013916700147092342, -0.01604417897760868, -0.028754856437444687, -0.008184699341654778, -0.011565630324184895, 0.011524978093802929, -0.012690350413322449, 0.01742636412382126, -0.015542799606919289, 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the paper Attention is All You Need. A TensorFlow implementation of it is available as a part of the Tensor2Tensor package. Harvard’s NLP group created a guide annotating the paper with PyTorch implementation. In this post, we will attempt to oversimplify things a bit and introduce the concepts one by one to hopefully make it easier to understand to people without in-depth knowledge of the subject matter.\\n2020 Update: I’ve created a “Narrated Transformer” video which is a gentler approach to the topic:', metadata={'vector': [-0.02712874673306942, -0.005967519711703062, 0.029046399518847466, -0.01589103601872921, 0.029260961338877678, 0.0017349390545859933, -0.007067152764648199, -0.015327810309827328, -0.01750025525689125, -0.0014390774304047227, 0.027571281418204308, 0.020370028913021088, -0.014415918849408627, 0.0084215784445405, 0.010935982689261436, -0.012665892951190472, 0.013054787181317806, 0.006879410240799189, -0.011834463104605675, -0.016159238293766975, -0.019069243222475052, 0.015233938582241535, -0.006835827603936195, -0.012397689744830132, -0.017218641936779022, 0.013007852248847485, 0.03218437731266022, -0.03462502360343933, -0.011552849784493446, -0.018640117719769478, 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-0.0205845907330513, -0.022797266021370888, 0.014496379531919956, -0.016320161521434784, -0.028590453788638115, -0.02112099714577198], '_distance': 0.35345977544784546}),\n", + " Document(page_content='The Illustrated Transformer – Jay Alammar – Visualizing machine learning one concept at a time.\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\nJay Alammar\\nVisualizing machine learning one concept at a time.@JayAlammar on Twitter. YouTube Channel\\n\\n\\nBlog\\nAbout\\n\\n\\n\\n\\n\\n\\nThe Illustrated Transformer\\n\\nDiscussions:\\nHacker News (65 points, 4 comments), Reddit r/MachineLearning (29 points, 3 comments)\\n\\n\\nTranslations: Arabic, Chinese (Simplified) 1, Chinese (Simplified) 2, French 1, French 2, Italian, Japanese, Korean, Persian, Russian, Spanish 1, Spanish 2, Vietnamese\\n\\nWatch: MIT’s Deep Learning State of the Art lecture referencing this post', metadata={'vector': [-0.01995760016143322, -0.01293110754340887, 0.02453695610165596, -0.007925305515527725, 0.016309859231114388, -0.010300273075699806, -0.006226088851690292, -0.002630834234878421, -0.02243753708899021, -0.032147347927093506, 0.023093605414032936, 0.026820074766874313, -0.002322481945157051, 0.004969717934727669, 0.012708044610917568, 0.009886950254440308, 0.02301487885415554, 0.0023405239917337894, -0.007971230894327164, -0.016651015728712082, -0.015076451003551483, 0.02242441661655903, 0.00028661987744271755, 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If you want to go deeper, I’d suggest these next steps:', metadata={'vector': [-0.010849842801690102, -0.01362568698823452, 0.0007098066271282732, -0.01547191571444273, -0.00605549942702055, 0.019788449630141258, 0.006253774277865887, -0.022128738462924957, -0.02020450122654438, -0.0073394086211919785, 0.010472796857357025, 0.024195995181798935, 0.006585315335541964, -0.011252893134951591, 0.022778820246458054, 0.0045668152160942554, 0.014093744568526745, -0.006689328234642744, 0.00788547657430172, -0.017214130610227585, -0.017032109200954437, -0.006890852935612202, 0.005853974726051092, -0.04277529567480087, -0.014288769103586674, 0.0014269265811890364, 0.024924084544181824, -0.01536790281534195, -0.02052954211831093, 0.0002716117596719414, 0.027095353230834007, 0.0011774582089856267, 0.0013310398207977414, -0.02026950940489769, 0.016486041247844696, 0.0071378834545612335, 0.006465050391852856, 0.0008629818330518901, 0.00765144731849432, -0.03250402212142944, 0.02966967225074768, 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mechanisms to boost the '\n", + " 'speed of training deep learning models. They outperform '\n", + " 'previous models like the Google Neural Machine Translation '\n", + " 'model in specific tasks, mainly due to their ability to '\n", + " 'parallelize operations, making them highly efficient for '\n", + " 'training on modern hardware. Transformers use self-attention '\n", + " 'to weigh the significance of different words in a sentence, '\n", + " 'allowing the model to focus on relevant words and ignore less '\n", + " 'relevant ones, improving the performance of tasks like '\n", + " 'translation and text summarization.',\n", + " 'question': 'How Transformers work?'}\n", + "'-------'\n", + "***** Generated Answer *****\n", + "('Transformers work by using attention mechanisms to boost the speed of '\n", + " 'training deep learning models. They outperform previous models like the '\n", + " 'Google Neural Machine Translation model in specific tasks, mainly due to '\n", + " 'their ability to parallelize operations, making them highly efficient for '\n", + " 'training on modern hardware. Transformers use self-attention to weigh the '\n", + " 'significance of different words in a sentence, allowing the model to focus '\n", + " 'on relevant words and ignore less relevant ones, improving the performance '\n", + " 'of tasks like translation and text summarization.')\n" + ] + } + ], + "source": [ + "# Run\n", + "query_prompt = \"How Transformers work?\"\n", + "inputs = {\"keys\": {\"question\": query_prompt}}\n", + "for output in app.stream(inputs):\n", + " for key, value in output.items():\n", + " # Node\n", + " # print full state at each node\n", + " pprint.pprint(value[\"keys\"], indent=2, width=80, depth=None)\n", + " pprint.pprint(\"------------------------\")\n", + "\n", + "# Final generation\n", + "print(\"*\" * 5, \" Generated Answer \", \"*\" * 5)\n", + "pprint.pprint(value[\"keys\"][\"generation\"])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "colab": { + "base_uri": "https://localhost:8080/" + }, + "id": "7twOSBPJqwyJ", + "outputId": "be4a22b4-a5f9-45df-f063-03265382eb68" + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "***** RETRIEVE *****\n", + "{ 'documents': [ Document(page_content='Featured in courses at Stanford, Harvard, MIT, Princeton, CMU and others\\nIn the previous post, we looked at Attention – a ubiquitous method in modern deep learning models. Attention is a concept that helped improve the performance of neural machine translation applications. In this post, we will look at The Transformer – a model that uses attention to boost the speed with which these models can be trained. The Transformer outperforms the Google Neural Machine Translation model in specific tasks. The biggest benefit, however, comes from how The Transformer lends itself to parallelization. It is in fact Google Cloud’s recommendation to use The Transformer as a reference model to use their Cloud TPU offering. So let’s try to break the model apart and look at how it functions.', metadata={'vector': [-0.03292850777506828, 0.0013406849466264248, 0.021762628108263016, -0.010678051970899105, 0.0201500803232193, 0.014241919852793217, -0.006924473214894533, -0.016965635120868683, -0.013428870588541031, -0.04143843054771423, 0.03571997955441475, 0.03726477548480034, -0.007520709186792374, 0.0007080307113938034, 0.015868017449975014, -0.006494234316051006, 0.03048936277627945, 0.009031626395881176, -0.008116945624351501, -0.020448198541998863, -0.025692369788885117, 0.009248439222574234, -0.022697634994983673, -0.020082324743270874, -0.009343295358121395, 0.009939531795680523, 0.04967733472585678, -0.03284720331430435, -0.009153584018349648, -0.03181734308600426, 0.015447943471372128, 0.013916700147092342, -0.01604417897760868, -0.028754856437444687, -0.008184699341654778, -0.011565630324184895, 0.011524978093802929, -0.012690350413322449, 0.01742636412382126, -0.015542799606919289, 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Alammar – Visualizing machine learning one concept at a time.\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\n\\nJay Alammar\\nVisualizing machine learning one concept at a time.@JayAlammar on Twitter. YouTube Channel\\n\\n\\nBlog\\nAbout\\n\\n\\n\\n\\n\\n\\nThe Illustrated Transformer\\n\\nDiscussions:\\nHacker News (65 points, 4 comments), Reddit r/MachineLearning (29 points, 3 comments)\\n\\n\\nTranslations: Arabic, Chinese (Simplified) 1, Chinese (Simplified) 2, French 1, French 2, Italian, Japanese, Korean, Persian, Russian, Spanish 1, Spanish 2, Vietnamese\\n\\nWatch: MIT’s Deep Learning State of the Art lecture referencing this post', metadata={'vector': [-0.01995760016143322, -0.01293110754340887, 0.02453695610165596, -0.007925305515527725, 0.016309859231114388, -0.010300273075699806, -0.006226088851690292, -0.002630834234878421, -0.02243753708899021, -0.032147347927093506, 0.023093605414032936, 0.026820074766874313, -0.002322481945157051, 0.004969717934727669, 0.012708044610917568, 0.009886950254440308, 0.02301487885415554, 0.0023405239917337894, -0.007971230894327164, -0.016651015728712082, -0.015076451003551483, 0.02242441661655903, 0.00028661987744271755, 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A TensorFlow implementation of it is available as a part of the Tensor2Tensor package. Harvard’s NLP group created a guide annotating the paper with PyTorch implementation. In this post, we will attempt to oversimplify things a bit and introduce the concepts one by one to hopefully make it easier to understand to people without in-depth knowledge of the subject matter.\\n2020 Update: I’ve created a “Narrated Transformer” video which is a gentler approach to the topic:', metadata={'vector': [-0.02712874673306942, -0.005967519711703062, 0.029046399518847466, -0.01589103601872921, 0.029260961338877678, 0.0017349390545859933, -0.007067152764648199, -0.015327810309827328, -0.01750025525689125, -0.0014390774304047227, 0.027571281418204308, 0.020370028913021088, -0.014415918849408627, 0.0084215784445405, 0.010935982689261436, -0.012665892951190472, 0.013054787181317806, 0.006879410240799189, -0.011834463104605675, -0.016159238293766975, -0.019069243222475052, 0.015233938582241535, -0.006835827603936195, -0.012397689744830132, -0.017218641936779022, 0.013007852248847485, 0.03218437731266022, -0.03462502360343933, -0.011552849784493446, -0.018640117719769478, 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If you want to go deeper, I’d suggest these next steps:', metadata={'vector': [-0.010849842801690102, -0.01362568698823452, 0.0007098066271282732, -0.01547191571444273, -0.00605549942702055, 0.019788449630141258, 0.006253774277865887, -0.022128738462924957, -0.02020450122654438, -0.0073394086211919785, 0.010472796857357025, 0.024195995181798935, 0.006585315335541964, -0.011252893134951591, 0.022778820246458054, 0.0045668152160942554, 0.014093744568526745, -0.006689328234642744, 0.00788547657430172, -0.017214130610227585, -0.017032109200954437, -0.006890852935612202, 0.005853974726051092, -0.04277529567480087, -0.014288769103586674, 0.0014269265811890364, 0.024924084544181824, -0.01536790281534195, -0.02052954211831093, 0.0002716117596719414, 0.027095353230834007, 0.0011774582089856267, 0.0013310398207977414, -0.02026950940489769, 0.016486041247844696, 0.0071378834545612335, 0.006465050391852856, 0.0008629818330518901, 0.00765144731849432, -0.03250402212142944, 0.02966967225074768, 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different from normal '\n", + " 'transformers?'}\n", + "'------------------------'\n", + "***** DOCS RELEVANCE CHECK *****\n", + "***** RATED DOCUMENT: NOT RELEVANT *****\n", + "***** RATED DOCUMENT: NOT RELEVANT *****\n", + "***** RATED DOCUMENT: NOT RELEVANT *****\n", + "***** RATED DOCUMENT: NOT RELEVANT *****\n", + "{ 'documents': [],\n", + " 'question': 'What is Vision transformer and How it is different from normal '\n", + " 'transformers?',\n", + " 'run_web_search': 'Yes'}\n", + "'------------------------'\n", + "***** DECIDE TO GENERATE *****\n", + "***** DECISION: TRANSFORM QUERY and RUN WEB SEARCH *****\n", + "***** TRANSFORM QUERY *****\n", + "{ 'documents': [],\n", + " 'question': 'What distinguishes a Vision Transformer from traditional '\n", + " 'Transformer models in machine learning?'}\n", + "'------------------------'\n", + "***** WEB SEARCH *****\n", + "{ 'documents': [ Document(page_content=\"Deep Learning System 2\\nAt the 2019 Neural Information Processing Systems Conference (NeurIPS 2019), Yoshua Bengio, one of the three pioneers of deep learning, gave a keynote speech that shed light on the possible transition of System 1 deep learning to System 2.\\nTwo systems of thinking. Integrating Deep Learning with other technologies\\nExtended Natural Language Processing Capabilities\\nIncreased Attention to Ethical Considerations\\nIntegration of Hybrid Models\\nSuch deep learning trends in 2024 will drive the scalability, popularity, and creation of more effective approaches in the field. If you want to build a technology product using deep learning, Merehead is your best choice!\\nSelf-supervised Learning\\nSelf-supervised learning is a paradigm in which a model learns to extract meaningful representations or features from unlabeled data without the need for explicit labels provided by humans.\\n Deep learning models successfully solve tasks such as:\\nDeep learning trends in 2024 may increase the number of significant advances and breakthroughs due to the availability of big data, computational resources, and advanced algorithms.\\n How have deep learning trends shaped?\\nUnderstanding how deep learning trends have formed in the past can give us a better idea of what we can expect from this field in the future.\\nTrain\\nDevelop\\nDeploy\\nOperate\\nData Collection\\nBuilding Blocks\\u200b\\nDevice Enrollment\\nMonitoring Dashboards\\nVideo Annotation\\u200b\\nApplication Editor\\u200b\\nDevice Management\\nRemote Maintenance\\nModel Training\\nApplication Library\\nDeployment Manager\\nUnified Security Center\\nAI Model Library\\nConfiguration Manager\\nIoT Edge Gateway\\nPrivacy-preserving AI\\nReady to get started?\\nVision Transformers (ViT) in Image Recognition – 2024 Guide\\nViso Suite is the all-in-one solution for teams to build, deliver, scale computer vision applications.\\n The self-attention layer calculates attention weights for each pixel in the image based on its relationship with all other pixels, while the feed-forward layer applies a non-linear transformation to the output of the self-attention layer. The final output of the ViT architecture is a class prediction, obtained by passing the output of the last transformer block through a classification head, which typically consists of a single fully connected layer.\\n The model also learns from training data to encode the relative location of the image patches to reconstruct the structure of the image.\\n The brighter the color of a pixel in the heatmap, the higher the attention weight between the corresponding tokens.\\nAfter their initial success in natural language processing, transformer ar-chitectures have rapidly gained traction in computer vision, providing state-of-the-art results for tasks such as image classification, detection, segmenta-tion, and video analysis.\\nThere are multiple blocks in the ViT encoder, and each block consists of three major processing elements:\\nLayer Norm keeps the training process on track and lets the model adapt to the variations among the training images.\\n The (single-head) attention mechanism in the above figure uses Q and K. Still, in the multi-head attention mechanism, each head has its projection matrix W_i^Q, W_i^K, and W_i^V, and they calculate the attention weights using the feature values projected using these matrices.\\n ViT vs. Convolutional Neural Networks\\nThe ViT model represents an input image as a series of image patches, like the series of word embeddings used when using transformers to text, and directly predicts class labels for the image.\\n Transformer Architecture modified for images (ViT)\\n\\u200d\\nThe paper suggests using a Transformer Encoder as a base model to extract features from the image and passing these “processed” features into a Multilayer Perceptron (MLP) head model for classification.\\n Although transformer-based models are known to only be effective when large training datasets are available, we show how we can effectively regularise the model during training and leverage pretrained image models to be able to train on comparatively small datasets\\nAutonomous driving\\nOn Tesla AI Day in 2021, Tesla revealed many intricate inner workings of the neural network powering Tesla FSD.\\nThere has been a dramatic increase in the complexity of the computer vision model landscape. Many models are now at your fingertips, from the first ConvNets to the latest Vision Transformers. Just as supervised learning on ImageNet gave way to self-supervised learning and image-text pair training, such as CLIP, so did training paradigms. Compared to ResNets, CLIP's visual encoder is far more ...\")],\n", + " 'question': 'What distinguishes a Vision Transformer from traditional '\n", + " 'Transformer models in machine learning?'}\n", + "'------------------------'\n", + "***** GENERATE *****\n", + "{ 'documents': [ Document(page_content=\"Deep Learning System 2\\nAt the 2019 Neural Information Processing Systems Conference (NeurIPS 2019), Yoshua Bengio, one of the three pioneers of deep learning, gave a keynote speech that shed light on the possible transition of System 1 deep learning to System 2.\\nTwo systems of thinking. Integrating Deep Learning with other technologies\\nExtended Natural Language Processing Capabilities\\nIncreased Attention to Ethical Considerations\\nIntegration of Hybrid Models\\nSuch deep learning trends in 2024 will drive the scalability, popularity, and creation of more effective approaches in the field. If you want to build a technology product using deep learning, Merehead is your best choice!\\nSelf-supervised Learning\\nSelf-supervised learning is a paradigm in which a model learns to extract meaningful representations or features from unlabeled data without the need for explicit labels provided by humans.\\n Deep learning models successfully solve tasks such as:\\nDeep learning trends in 2024 may increase the number of significant advances and breakthroughs due to the availability of big data, computational resources, and advanced algorithms.\\n How have deep learning trends shaped?\\nUnderstanding how deep learning trends have formed in the past can give us a better idea of what we can expect from this field in the future.\\nTrain\\nDevelop\\nDeploy\\nOperate\\nData Collection\\nBuilding Blocks\\u200b\\nDevice Enrollment\\nMonitoring Dashboards\\nVideo Annotation\\u200b\\nApplication Editor\\u200b\\nDevice Management\\nRemote Maintenance\\nModel Training\\nApplication Library\\nDeployment Manager\\nUnified Security Center\\nAI Model Library\\nConfiguration Manager\\nIoT Edge Gateway\\nPrivacy-preserving AI\\nReady to get started?\\nVision Transformers (ViT) in Image Recognition – 2024 Guide\\nViso Suite is the all-in-one solution for teams to build, deliver, scale computer vision applications.\\n The self-attention layer calculates attention weights for each pixel in the image based on its relationship with all other pixels, while the feed-forward layer applies a non-linear transformation to the output of the self-attention layer. The final output of the ViT architecture is a class prediction, obtained by passing the output of the last transformer block through a classification head, which typically consists of a single fully connected layer.\\n The model also learns from training data to encode the relative location of the image patches to reconstruct the structure of the image.\\n The brighter the color of a pixel in the heatmap, the higher the attention weight between the corresponding tokens.\\nAfter their initial success in natural language processing, transformer ar-chitectures have rapidly gained traction in computer vision, providing state-of-the-art results for tasks such as image classification, detection, segmenta-tion, and video analysis.\\nThere are multiple blocks in the ViT encoder, and each block consists of three major processing elements:\\nLayer Norm keeps the training process on track and lets the model adapt to the variations among the training images.\\n The (single-head) attention mechanism in the above figure uses Q and K. Still, in the multi-head attention mechanism, each head has its projection matrix W_i^Q, W_i^K, and W_i^V, and they calculate the attention weights using the feature values projected using these matrices.\\n ViT vs. Convolutional Neural Networks\\nThe ViT model represents an input image as a series of image patches, like the series of word embeddings used when using transformers to text, and directly predicts class labels for the image.\\n Transformer Architecture modified for images (ViT)\\n\\u200d\\nThe paper suggests using a Transformer Encoder as a base model to extract features from the image and passing these “processed” features into a Multilayer Perceptron (MLP) head model for classification.\\n Although transformer-based models are known to only be effective when large training datasets are available, we show how we can effectively regularise the model during training and leverage pretrained image models to be able to train on comparatively small datasets\\nAutonomous driving\\nOn Tesla AI Day in 2021, Tesla revealed many intricate inner workings of the neural network powering Tesla FSD.\\nThere has been a dramatic increase in the complexity of the computer vision model landscape. Many models are now at your fingertips, from the first ConvNets to the latest Vision Transformers. Just as supervised learning on ImageNet gave way to self-supervised learning and image-text pair training, such as CLIP, so did training paradigms. Compared to ResNets, CLIP's visual encoder is far more ...\")],\n", + " 'generation': 'A Vision Transformer (ViT) distinguishes itself from '\n", + " 'traditional Transformer models by applying the transformer '\n", + " 'architecture to image recognition tasks, where it treats an '\n", + " 'input image as a series of image patches similar to how text '\n", + " 'transformers treat a series of word embeddings. Unlike '\n", + " 'traditional models that might rely on convolutional layers, '\n", + " 'ViTs use self-attention mechanisms to calculate attention '\n", + " 'weights for each pixel in relation to all other pixels, '\n", + " 'enabling it to directly predict class labels for the image. '\n", + " 'This approach allows for the encoding of the relative '\n", + " \"location of image patches to reconstruct the image's \"\n", + " \"structure, leveraging the transformer's strengths in handling \"\n", + " 'sequential data for computer vision tasks.',\n", + " 'question': 'What distinguishes a Vision Transformer from traditional '\n", + " 'Transformer models in machine learning?'}\n", + "'------------------------'\n", + "{ 'documents': [ Document(page_content=\"Deep Learning System 2\\nAt the 2019 Neural Information Processing Systems Conference (NeurIPS 2019), Yoshua Bengio, one of the three pioneers of deep learning, gave a keynote speech that shed light on the possible transition of System 1 deep learning to System 2.\\nTwo systems of thinking. Integrating Deep Learning with other technologies\\nExtended Natural Language Processing Capabilities\\nIncreased Attention to Ethical Considerations\\nIntegration of Hybrid Models\\nSuch deep learning trends in 2024 will drive the scalability, popularity, and creation of more effective approaches in the field. If you want to build a technology product using deep learning, Merehead is your best choice!\\nSelf-supervised Learning\\nSelf-supervised learning is a paradigm in which a model learns to extract meaningful representations or features from unlabeled data without the need for explicit labels provided by humans.\\n Deep learning models successfully solve tasks such as:\\nDeep learning trends in 2024 may increase the number of significant advances and breakthroughs due to the availability of big data, computational resources, and advanced algorithms.\\n How have deep learning trends shaped?\\nUnderstanding how deep learning trends have formed in the past can give us a better idea of what we can expect from this field in the future.\\nTrain\\nDevelop\\nDeploy\\nOperate\\nData Collection\\nBuilding Blocks\\u200b\\nDevice Enrollment\\nMonitoring Dashboards\\nVideo Annotation\\u200b\\nApplication Editor\\u200b\\nDevice Management\\nRemote Maintenance\\nModel Training\\nApplication Library\\nDeployment Manager\\nUnified Security Center\\nAI Model Library\\nConfiguration Manager\\nIoT Edge Gateway\\nPrivacy-preserving AI\\nReady to get started?\\nVision Transformers (ViT) in Image Recognition – 2024 Guide\\nViso Suite is the all-in-one solution for teams to build, deliver, scale computer vision applications.\\n The self-attention layer calculates attention weights for each pixel in the image based on its relationship with all other pixels, while the feed-forward layer applies a non-linear transformation to the output of the self-attention layer. The final output of the ViT architecture is a class prediction, obtained by passing the output of the last transformer block through a classification head, which typically consists of a single fully connected layer.\\n The model also learns from training data to encode the relative location of the image patches to reconstruct the structure of the image.\\n The brighter the color of a pixel in the heatmap, the higher the attention weight between the corresponding tokens.\\nAfter their initial success in natural language processing, transformer ar-chitectures have rapidly gained traction in computer vision, providing state-of-the-art results for tasks such as image classification, detection, segmenta-tion, and video analysis.\\nThere are multiple blocks in the ViT encoder, and each block consists of three major processing elements:\\nLayer Norm keeps the training process on track and lets the model adapt to the variations among the training images.\\n The (single-head) attention mechanism in the above figure uses Q and K. Still, in the multi-head attention mechanism, each head has its projection matrix W_i^Q, W_i^K, and W_i^V, and they calculate the attention weights using the feature values projected using these matrices.\\n ViT vs. Convolutional Neural Networks\\nThe ViT model represents an input image as a series of image patches, like the series of word embeddings used when using transformers to text, and directly predicts class labels for the image.\\n Transformer Architecture modified for images (ViT)\\n\\u200d\\nThe paper suggests using a Transformer Encoder as a base model to extract features from the image and passing these “processed” features into a Multilayer Perceptron (MLP) head model for classification.\\n Although transformer-based models are known to only be effective when large training datasets are available, we show how we can effectively regularise the model during training and leverage pretrained image models to be able to train on comparatively small datasets\\nAutonomous driving\\nOn Tesla AI Day in 2021, Tesla revealed many intricate inner workings of the neural network powering Tesla FSD.\\nThere has been a dramatic increase in the complexity of the computer vision model landscape. Many models are now at your fingertips, from the first ConvNets to the latest Vision Transformers. Just as supervised learning on ImageNet gave way to self-supervised learning and image-text pair training, such as CLIP, so did training paradigms. Compared to ResNets, CLIP's visual encoder is far more ...\")],\n", + " 'generation': 'A Vision Transformer (ViT) distinguishes itself from '\n", + " 'traditional Transformer models by applying the transformer '\n", + " 'architecture to image recognition tasks, where it treats an '\n", + " 'input image as a series of image patches similar to how text '\n", + " 'transformers treat a series of word embeddings. Unlike '\n", + " 'traditional models that might rely on convolutional layers, '\n", + " 'ViTs use self-attention mechanisms to calculate attention '\n", + " 'weights for each pixel in relation to all other pixels, '\n", + " 'enabling it to directly predict class labels for the image. '\n", + " 'This approach allows for the encoding of the relative '\n", + " \"location of image patches to reconstruct the image's \"\n", + " \"structure, leveraging the transformer's strengths in handling \"\n", + " 'sequential data for computer vision tasks.',\n", + " 'question': 'What distinguishes a Vision Transformer from traditional '\n", + " 'Transformer models in machine learning?'}\n", + "'------------------------'\n", + "***** Generated Answer *****\n", + "('A Vision Transformer (ViT) distinguishes itself from traditional Transformer '\n", + " 'models by applying the transformer architecture to image recognition tasks, '\n", + " 'where it treats an input image as a series of image patches similar to how '\n", + " 'text transformers treat a series of word embeddings. Unlike traditional '\n", + " 'models that might rely on convolutional layers, ViTs use self-attention '\n", + " 'mechanisms to calculate attention weights for each pixel in relation to all '\n", + " 'other pixels, enabling it to directly predict class labels for the image. '\n", + " 'This approach allows for the encoding of the relative location of image '\n", + " \"patches to reconstruct the image's structure, leveraging the transformer's \"\n", + " 'strengths in handling sequential data for computer vision tasks.')\n" + ] + } + ], + "source": [ + "# Correction for question not present in context\n", + "inputs = {\n", + " \"keys\": {\n", + " \"question\": \"What is Vision transformer and How it is different from traditional transformers?\"\n", + " }\n", + "}\n", + "for output in app.stream(inputs):\n", + " for key, value in output.items():\n", + " # Node\n", + " # print full state\n", + " pprint.pprint(value[\"keys\"], indent=2, width=80, depth=None)\n", + " pprint.pprint(\"------------------------\")\n", + "\n", + "# Final generation\n", + "print(\"*\" * 5, \" Generated Answer \", \"*\" * 5)\n", + "pprint.pprint(value[\"keys\"][\"generation\"])" + ] + } + ], + "metadata": { + "colab": { + "provenance": [] + }, + "kernelspec": { + "display_name": "Python 3", + "name": "python3" + }, + "language_info": { + "name": "python" + } + }, + "nbformat": 4, + "nbformat_minor": 0 +} diff --git a/tutorials/Corrective-RAG-with_Langgraph/README.md b/tutorials/Corrective-RAG-with_Langgraph/README.md new file mode 100644 index 0000000..98e23e9 --- /dev/null +++ b/tutorials/Corrective-RAG-with_Langgraph/README.md @@ -0,0 +1,29 @@ +[![Open In Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/lancedb/vectordb-recipes/blob/main/tutorials/Corrective-RAG-with_Langgraph/CRAG_with_Langgraph.ipynb) + +## Corrective RAG with Langgraph + +Self-reflection can enhance RAG, enabling correction of poor quality retrieval or generations. + +**Corrective Retrieval-Augmented Generation (CRAG)** is a method that works like a built-in fact-checker. + +It adds both creativity and accuracy by creating text and then checking for any mistakes or made-up information. This helps make sure the final result is reliable and matches real-world facts. It's like a safety feature for AI writers, making their work more trustworthy and lowering the chances of spreading false information. + + +![diagram](../../assets/crag.png) + + +Corrective-RAG (CRAG) is a recent [paper]((https://arxiv.org/pdf/2401.15884.pdf)) that talks about a cool way to make a self-reflective RAG. + +The method givesating/scores retrieved documents based on how well they answer a question: + +For Correct documents - + +1. If at least one document is really relevant, it moves on to creating text +2. Before creating text, it cleans up the knowledge +3. This breaks down the document into "knowledge strips" +4. It rates each strip and gets rid of ones that don't matter + +For Ambiguous or Incorrect documents - +1. If all documents are not relevant enough or if it's not sure, the method looks for more information +2. It uses a web search to add more details to what it found +3. The diagram in the paper also show that they might change the question to get better results. \ No newline at end of file