From 5f48517059160a30f6c5b2ecb37dc35f9b0b0632 Mon Sep 17 00:00:00 2001 From: nowadays0421 Date: Mon, 31 Jul 2023 00:04:00 +0800 Subject: [PATCH] Finish Chat-4 --- ...®åº“与è¯å‘é‡ Vectorstores and Embeddings.ipynb | 1 + .../cs229_lectures/chroma-collections.parquet | Bin 0 -> 557 bytes .../cs229_lectures/chroma-embeddings.parquet | Bin 0 -> 2643898 bytes ...d_8b631fcd-6bb0-4616-855a-733caa465da1.pkl | Bin 0 -> 6627 bytes ...x_8b631fcd-6bb0-4616-855a-733caa465da1.bin | Bin 0 -> 1315512 bytes ...a_8b631fcd-6bb0-4616-855a-733caa465da1.pkl | Bin 0 -> 103 bytes ...d_8b631fcd-6bb0-4616-855a-733caa465da1.pkl | Bin 0 -> 7749 bytes .../matplotlib/chroma-collections.parquet | Bin 0 -> 557 bytes .../matplotlib/chroma-embeddings.parquet | Bin 0 -> 330529 bytes ...d_0050c5a9-c118-4fa8-97d9-47e1eafa1bde.pkl | Bin 0 -> 883 bytes ...x_0050c5a9-c118-4fa8-97d9-47e1eafa1bde.bin | Bin 0 -> 169940 bytes ...a_0050c5a9-c118-4fa8-97d9-47e1eafa1bde.pkl | Bin 0 -> 103 bytes 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Loading`(文档加载)和`Splitting`(分割)。\n","\n","䏋颿ˆ‘们将使用å‰ä¸¤èŠ‚è¯¾çš„çŸ¥è¯†å¯¹æ–‡æ¡£è¿›è¡ŒåŠ è½½åˆ†å‰²ã€‚"]},{"cell_type":"markdown","id":"18e077a0","metadata":{},"source":["## 一ã€è¯»å–文档"]},{"cell_type":"markdown","id":"d1ed78d9","metadata":{},"source":["䏋颿–‡æ¡£æ˜¯datawhale官方开æºçš„matplotlib教程链接 https://datawhalechina.github.io/fantastic-matplotlib/index.html ,å¯åœ¨è¯¥ç½‘站上下载对应的教程。\n","\n","注æ„,本章节需è¦å®‰è£…第三方库`pypdf`ã€`chromadb`"]},{"cell_type":"code","execution_count":5,"id":"11de2150","metadata":{},"outputs":[],"source":["from langchain.document_loaders import PyPDFLoader\n","\n","# 加载 PDF\n","loaders_chinese = [\n"," # æ•…æ„æ·»åŠ é‡å¤æ–‡æ¡£ï¼Œä½¿æ•°æ®æ··ä¹±\n"," PyPDFLoader(\"docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf\"),\n"," PyPDFLoader(\"docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf\"),\n"," PyPDFLoader(\"docs/matplotlib/第二回:艺术画笔è§ä¹¾å¤.pdf\"),\n"," PyPDFLoader(\"docs/matplotlib/第三回:布局格å¼å®šæ–¹åœ†.pdf\")\n","]\n","docs = []\n","for loader in loaders_chinese:\n"," docs.extend(loader.load())"]},{"cell_type":"markdown","id":"4b497f5c","metadata":{},"source":["在文档加载åŽï¼Œæˆ‘们å¯ä»¥ä½¿ç”¨`RecursiveCharacterTextSplitter`(递归字符文本拆分器)æ¥åˆ›å»ºå—。"]},{"cell_type":"code","execution_count":8,"id":"eb44bf0d","metadata":{"height":115,"tags":[]},"outputs":[{"name":"stdout","output_type":"stream","text":["27\n"]}],"source":["# 分割文本\n","from langchain.text_splitter import RecursiveCharacterTextSplitter\n","text_splitter = RecursiveCharacterTextSplitter(\n"," chunk_size = 1500, # æ¯ä¸ªæ–‡æœ¬å—的大å°ã€‚è¿™æ„å‘³ç€æ¯æ¬¡åˆ‡åˆ†æ–‡æœ¬æ—¶ï¼Œä¼šå°½é‡ä½¿æ¯ä¸ªå—åŒ…å« 1500 个字符。\n"," chunk_overlap = 150 # æ¯ä¸ªæ–‡æœ¬å—之间的é‡å éƒ¨åˆ†ã€‚\n",")\n","\n","splits = text_splitter.split_documents(docs)\n","\n","print(len(splits))"]},{"cell_type":"markdown","id":"848e26fd","metadata":{},"source":["## 二ã€Embeddings\n","\n","什么是`Embeddings`?\n","\n","在机器学习和自然语言处ç†ï¼ˆNLP)中,`Embeddings`(嵌入)是一ç§å°†ç±»åˆ«æ•°æ®ï¼Œå¦‚å•è¯ã€å¥å­æˆ–者整个文档,转化为实数å‘é‡çš„æŠ€æœ¯ã€‚这些实数å‘é‡å¯ä»¥è¢«è®¡ç®—机更好地ç†è§£å’Œå¤„ç†ã€‚嵌入背åŽçš„ä¸»è¦æƒ³æ³•是,相似或相关的对象在嵌入空间中的è·ç¦»åº”该很近。\n","\n","举个例å­ï¼Œæˆ‘们å¯ä»¥ä½¿ç”¨è¯åµŒå…¥ï¼ˆword embeddings)æ¥è¡¨ç¤ºæ–‡æœ¬æ•°æ®ã€‚在è¯åµŒå…¥ä¸­ï¼Œæ¯ä¸ªå•è¯è¢«è½¬æ¢ä¸ºä¸€ä¸ªå‘é‡ï¼Œè¿™ä¸ªå‘釿•获了这个å•è¯çš„语义信æ¯ã€‚例如,\"king\" å’Œ \"queen\" 这两个å•è¯åœ¨åµŒå…¥ç©ºé—´ä¸­çš„ä½ç½®å°†ä¼šéžå¸¸æŽ¥è¿‘,因为它们的å«ä¹‰ç›¸ä¼¼ã€‚而 \"apple\" å’Œ \"orange\" 也会很接近,因为它们都是水果。而 \"king\" å’Œ \"apple\" 这两个å•è¯åœ¨åµŒå…¥ç©ºé—´ä¸­çš„è·ç¦»å°±ä¼šæ¯”较远,因为它们的å«ä¹‰ä¸åŒã€‚\n","\n","让我们å–出我们的切分部分并对它们进行`Embedding`处ç†ã€‚"]},{"cell_type":"code","execution_count":10,"id":"d9dca7a8","metadata":{"height":47,"tags":[]},"outputs":[],"source":["from langchain.embeddings.openai import OpenAIEmbeddings\n","embedding = OpenAIEmbeddings()"]},{"cell_type":"markdown","id":"6ca11792","metadata":{},"source":["在使用真实文档数æ®çš„例å­ä¹‹å‰ï¼Œè®©æˆ‘们用几个测试案例的å¥å­æ¥è¯•试,以便了解`embedding`。\n","\n","䏋颿œ‰å‡ ä¸ªç¤ºä¾‹å¥å­ï¼Œå…¶ä¸­å‰ä¸¤ä¸ªéžå¸¸ç›¸ä¼¼ï¼Œç¬¬ä¸‰ä¸ªä¸Žä¹‹æ— å…³ã€‚ç„¶åŽæˆ‘们å¯ä»¥ä½¿ç”¨`embedding`类为æ¯ä¸ªå¥å­åˆ›å»ºä¸€ä¸ª`embedding`。"]},{"cell_type":"code","execution_count":11,"id":"c4099521","metadata":{"height":64,"tags":[]},"outputs":[],"source":["sentence1_chinese = \"我喜欢狗\"\n","sentence2_chinese = \"我喜欢犬科动物\"\n","sentence3_chinese = \"外é¢çš„天气很糟糕\"\n","\n","embedding1_chinese = embedding.embed_query(sentence1_chinese)\n","embedding2_chinese = embedding.embed_query(sentence2_chinese)\n","embedding3_chinese = embedding.embed_query(sentence3_chinese)"]},{"cell_type":"markdown","id":"6b2805d4","metadata":{},"source":["ç„¶åŽæˆ‘们å¯ä»¥ä½¿ç”¨`numpy`æ¥æ¯”较它们,看看哪些最相似。\n","\n","我们期望å‰ä¸¤ä¸ªå¥å­åº”该éžå¸¸ç›¸ä¼¼ã€‚\n","\n","ç„¶åŽï¼Œç¬¬ä¸€å’Œç¬¬äºŒä¸ªä¸Žç¬¬ä¸‰ä¸ªç›¸æ¯”应该相差很大。\n","\n","æˆ‘ä»¬å°†ä½¿ç”¨ç‚¹ç§¯æ¥æ¯”较两个嵌入。\n","\n","如果你ä¸çŸ¥é“什么是点积,没关系。你åªéœ€è¦çŸ¥é“çš„é‡è¦ä¸€ç‚¹æ˜¯ï¼Œåˆ†æ•°è¶Šé«˜å¥å­è¶Šç›¸ä¼¼ã€‚"]},{"cell_type":"code","execution_count":13,"id":"49fc0f8f","metadata":{"height":30,"tags":[]},"outputs":[{"data":{"text/plain":["0.9440614936689298"]},"execution_count":13,"metadata":{},"output_type":"execute_result"}],"source":["import numpy as np\n","\n","np.dot(embedding1_chinese, embedding2_chinese)"]},{"cell_type":"markdown","id":"ed774031","metadata":{},"source":["我们å¯ä»¥çœ‹åˆ°å‰ä¸¤ä¸ª`embedding`的分数相当高,为0.94。"]},{"cell_type":"code","execution_count":13,"id":"32a1fac7","metadata":{"height":30,"tags":[]},"outputs":[{"data":{"text/plain":["0.792186975021313"]},"execution_count":13,"metadata":{},"output_type":"execute_result"}],"source":["np.dot(embedding1_chinese, embedding3_chinese)"]},{"cell_type":"markdown","id":"24b3d131","metadata":{},"source":["如果我们将第一个`embedding`与第三个`embedding`进行比较,我们å¯ä»¥çœ‹åˆ°å®ƒæ˜Žæ˜¾è¾ƒä½Žï¼Œçº¦ä¸º0.79。"]},{"cell_type":"code","execution_count":14,"id":"9dd18328","metadata":{"height":30,"tags":[]},"outputs":[{"data":{"text/plain":["0.7804109942586283"]},"execution_count":14,"metadata":{},"output_type":"execute_result"}],"source":["np.dot(embedding2_chinese, embedding3_chinese)"]},{"cell_type":"markdown","id":"9a17a527","metadata":{},"source":["我们将第二个`embedding`和第三个`embedding`进行比较,我们å¯ä»¥çœ‹åˆ°å®ƒçš„分数大约为0.78。"]},{"cell_type":"markdown","id":"4fc7b24f","metadata":{},"source":["## 三ã€Vectorstores"]},{"cell_type":"markdown","id":"54776973","metadata":{},"source":["### 3.1 åˆå§‹åŒ–Chroma"]},{"cell_type":"markdown","id":"20916c7c","metadata":{},"source":["Langchain集æˆäº†è¶…过30个ä¸åŒçš„å‘é‡å­˜å‚¨åº“。我们选择Chroma是因为它轻é‡çº§ä¸”æ•°æ®å­˜å‚¨åœ¨å†…存中,这使得它éžå¸¸å®¹æ˜“å¯åŠ¨å’Œå¼€å§‹ä½¿ç”¨ã€‚"]},{"cell_type":"markdown","id":"be65cd08","metadata":{},"source":["首先我们指定一个æŒä¹…化路径:"]},{"cell_type":"code","execution_count":16,"id":"201e6afa","metadata":{"height":30,"tags":[]},"outputs":[],"source":["from langchain.vectorstores import Chroma\n","\n","persist_directory_chinese = 'docs/chroma/matplotlib/'"]},{"cell_type":"markdown","id":"d720e2b7","metadata":{},"source":["如果该路径存在旧的数æ®åº“文件,å¯ä»¥é€šè¿‡ä»¥ä¸‹å‘½ä»¤åˆ é™¤ï¼š"]},{"cell_type":"code","execution_count":14,"id":"570a2768","metadata":{},"outputs":[],"source":["!rm -rf './docs/chroma/matplotlib' # 删除旧的数æ®åº“文件(如果文件夹中有文件的è¯ï¼‰"]},{"cell_type":"code","execution_count":18,"id":"1e03438d","metadata":{},"outputs":[{"name":"stderr","output_type":"stream","text":["100%|██████████| 1/1 [00:01<00:00, 1.64s/it]\n"]}],"source":["vectordb_chinese = Chroma.from_documents(\n"," documents=splits,\n"," embedding=embedding,\n"," persist_directory=persist_directory_chinese # å…许我们将persist_directory目录ä¿å­˜åˆ°ç£ç›˜ä¸Š\n",")"]},{"cell_type":"markdown","id":"f07f0bf7","metadata":{},"source":["å¯ä»¥çœ‹åˆ°æ•°æ®åº“长度也是30,这与我们之å‰çš„åˆ‡åˆ†æ•°é‡æ˜¯ä¸€æ ·çš„。现在让我们开始使用它。"]},{"cell_type":"code","execution_count":19,"id":"cf87aba0","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["27\n"]}],"source":["print(vectordb_chinese._collection.count())"]},{"cell_type":"markdown","id":"efca7589","metadata":{},"source":["### 3.2 相似性æœç´¢(Similarity Search)"]},{"cell_type":"markdown","id":"28753ef3","metadata":{},"source":["é¦–å…ˆæˆ‘ä»¬å®šä¹‰ä¸€ä¸ªéœ€è¦æ£€ç´¢ç­”案的问题:"]},{"cell_type":"code","execution_count":21,"id":"53bcc061","metadata":{},"outputs":[],"source":["question_chinese = \"Matplotlib是什么?\" "]},{"cell_type":"markdown","id":"a87e46d4","metadata":{},"source":["接ç€è°ƒç”¨å·²åŠ è½½çš„å‘釿•°æ®åº“æ ¹æ®ç›¸ä¼¼æ€§æ£€ç´¢ç­”案:"]},{"cell_type":"code","execution_count":22,"id":"2d2dc834","metadata":{},"outputs":[],"source":["docs_chinese = vectordb_chinese.similarity_search(question_chinese,k=3)"]},{"cell_type":"markdown","id":"5649e850","metadata":{},"source":["查看检索答案数é‡ï¼š"]},{"cell_type":"code","execution_count":23,"id":"eebe77e7","metadata":{},"outputs":[{"data":{"text/plain":["3"]},"execution_count":23,"metadata":{},"output_type":"execute_result"}],"source":["len(docs_chinese)"]},{"cell_type":"markdown","id":"9a763d61","metadata":{},"source":["打å°å…¶ page_content 属性å¯ä»¥çœ‹åˆ°æ£€ç´¢ç­”案的文本:"]},{"cell_type":"code","execution_count":24,"id":"860af154","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["第⼀回:Matplotlib åˆç›¸è¯†\n","â¼€ã€è®¤è¯†matplotlib\n","Matplotlib 是⼀个 Python 2D 绘图库,能够以多ç§ç¡¬æ‹·â»‰æ ¼å¼å’Œè·¨å¹³å°çš„交互å¼çŽ¯å¢ƒâ½£æˆå‡ºç‰ˆç‰©è´¨é‡çš„图形,⽤æ¥ç»˜åˆ¶å„ç§é™æ€ï¼ŒåЍæ€ï¼Œ\n","交互å¼çš„图表。\n","Matplotlib å¯â½¤äºŽ Python 脚本, Python å’Œ IPython Shell 〠Jupyter notebook , Web åº”â½¤ç¨‹åºæœåŠ¡å™¨å’Œå„ç§å›¾å½¢â½¤æˆ·ç•Œâ¾¯â¼¯å…·åŒ…等。\n","Matplotlib 是 Python æ•°æ®å¯è§†åŒ–åº“ä¸­çš„æ³°â½ƒï¼Œå®ƒå·²ç»æˆä¸º python 中公认的数æ®å¯è§†åŒ–⼯具,我们所熟知的 pandas å’Œ seaborn 的绘图接â¼\n","其实也是基于 matplotlib 所作的⾼级å°è£…。\n","为了对matplotlib 有更好的ç†è§£ï¼Œè®©æˆ‘们从⼀些最基本的概念开始认识它,å†é€æ¸è¿‡æ¸¡åˆ°â¼€äº›â¾¼çº§æŠ€å·§ä¸­ã€‚\n","⼆ã€â¼€ä¸ªæœ€ç®€å•的绘图例⼦\n","Matplotlib çš„å›¾åƒæ˜¯ç”»åœ¨ figure (如 windows , jupyter 窗体)上的,æ¯â¼€ä¸ª figure ⼜包å«äº†â¼€ä¸ªæˆ–多个 axes (⼀个å¯ä»¥æŒ‡å®šå标系的⼦区\n","域)。最简å•的创建 figure ä»¥åŠ axes çš„â½…å¼æ˜¯é€šè¿‡ pyplot.subplots命令,创建 axes 以åŽï¼Œå¯ä»¥ä½¿â½¤ Axes.plot绘制最简易的折线图。\n","import matplotlib.pyplot as plt\n","import matplotlib as mpl\n","import numpy as np\n","fig, ax = plt.subplots() # 创建⼀个包å«â¼€ä¸ª axes çš„ figure\n","ax.plot([1, 2, 3, 4], [1, 4, 2, 3]); # 绘制图åƒ\n","Trick: 在jupyter notebook 中使⽤ matplotlib 时会å‘现,代ç è¿â¾åŽâ¾ƒåŠ¨æ‰“å°å‡ºç±»ä¼¼ \n","这样⼀段è¯ï¼Œè¿™æ˜¯å› ä¸º matplotlib 的绘图代ç é»˜è®¤æ‰“å°å‡ºæœ€åŽâ¼€ä¸ªå¯¹è±¡ã€‚å¦‚æžœä¸æƒ³æ˜¾ç¤ºè¿™å¥è¯ï¼Œæœ‰ä»¥ä¸‹ä¸‰ç§â½…法,在本章节的代ç ç¤ºä¾‹\n","中你能找到这三ç§â½…法的使⽤。\n","\u0000. 在代ç å—最åŽåŠ â¼€ä¸ªåˆ†å· ;\n","\u0000. 在代ç å—最åŽåŠ â¼€å¥ plt.show()\n","\u0000. 在绘图时将绘图对象显å¼èµ‹å€¼ç»™â¼€ä¸ªå˜é‡ï¼Œå¦‚å°† plt.plot([1, 2, 3, 4]) æ”¹æˆ line =plt.plot([1, 2, 3, 4])\n","å’ŒMATLAB 命令类似,你还å¯ä»¥é€šè¿‡â¼€ç§æ›´ç®€å•的⽅å¼ç»˜åˆ¶å›¾åƒï¼Œ matplotlib.pyplotâ½…æ³•èƒ½å¤Ÿç›´æŽ¥åœ¨å½“å‰ axes 上绘制图åƒï¼Œå¦‚果⽤户\n","未指定axes , matplotlib 会帮你⾃动创建⼀个。所以上⾯的例⼦也å¯ä»¥ç®€åŒ–为以下这⼀â¾ä»£ç ã€‚\n","line =plt.plot([1, 2, 3, 4], [1, 4, 2, 3]) \n","三ã€Figure 的组æˆ\n","çŽ°åœ¨æˆ‘ä»¬æ¥æ·±â¼Šçœ‹â¼€ä¸‹ figure 的组æˆã€‚通过⼀张 figure 解剖图,我们å¯ä»¥çœ‹åˆ°â¼€ä¸ªå®Œæ•´çš„ matplotlib 图åƒé€šå¸¸ä¼šåŒ…括以下四个层级,这些\n","层级也被称为容器( container ),下⼀节会详细介ç»ã€‚在 matplotlib 的世界中,我们将通过å„ç§å‘½ä»¤â½…æ³•æ¥æ“纵图åƒä¸­çš„æ¯â¼€ä¸ªéƒ¨åˆ†ï¼Œ\n","从⽽达到数æ®å¯è§†åŒ–的最终效果,⼀副完整的图åƒå®žé™…上是å„类⼦元素的集åˆã€‚\n","Figure:顶层级,⽤æ¥å®¹çº³æ‰€æœ‰ç»˜å›¾å…ƒç´ \n"]}],"source":["print(docs_chinese[0].page_content)"]},{"cell_type":"markdown","id":"fba57a1d","metadata":{},"source":["在此之åŽï¼Œæˆ‘们è¦ç¡®ä¿é€šè¿‡è¿è¡Œvectordb.persistæ¥æŒä¹…化å‘釿•°æ®åº“,以便我们在未æ¥çš„课程中使用。\n"]},{"cell_type":"code","execution_count":25,"id":"9065f5b1","metadata":{},"outputs":[],"source":["vectordb_chinese.persist()"]},{"cell_type":"markdown","id":"cefe9f6a","metadata":{},"source":["## å››ã€å¤±è´¥çš„æƒ…况(Failure modes)"]},{"cell_type":"markdown","id":"089da0ca","metadata":{},"source":["这看起æ¥å¾ˆå¥½ï¼ŒåŸºæœ¬çš„相似性æœç´¢å¾ˆå®¹æ˜“就能让你完æˆ80%的工作。\n","\n","但是,å¯èƒ½ä¼šå‡ºçŽ°ä¸€äº›ç›¸ä¼¼æ€§æœç´¢å¤±è´¥çš„æƒ…况。\n","\n","这里有一些å¯èƒ½å‡ºçŽ°çš„è¾¹ç¼˜æƒ…å†µâ€”â€”æˆ‘ä»¬å°†åœ¨ä¸‹ä¸€å ‚è¯¾ä¸­ä¿®å¤å®ƒä»¬ã€‚"]},{"cell_type":"markdown","id":"c83aa7f9","metadata":{},"source":["### 4.1 é‡å¤å—"]},{"cell_type":"code","execution_count":27,"id":"34359d7a","metadata":{},"outputs":[],"source":["question_chinese = \"Matplotlib是什么?\"\n","\n","docs_chinese = vectordb_chinese.similarity_search(question_chinese,k=5)"]},{"cell_type":"markdown","id":"2a9f579e","metadata":{},"source":["请注æ„,我们得到了é‡å¤çš„å—(因为索引中有é‡å¤çš„ `第一回:Matplotlibåˆç›¸è¯†.pdf`)。\n","\n","语义æœç´¢èŽ·å–æ‰€æœ‰ç›¸ä¼¼çš„æ–‡æ¡£ï¼Œä½†ä¸å¼ºåˆ¶å¤šæ ·æ€§ã€‚\n","\n","`docs[0]` å’Œ `docs[1]` 是完全相åŒçš„。"]},{"cell_type":"code","execution_count":29,"id":"092fd2f5","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["docs[0]\n","page_content='第⼀回:Matplotlib åˆç›¸è¯†\\nâ¼€ã€è®¤è¯†matplotlib\\nMatplotlib 是⼀个 Python 2D 绘图库,能够以多ç§ç¡¬æ‹·â»‰æ ¼å¼å’Œè·¨å¹³å°çš„交互å¼çŽ¯å¢ƒâ½£æˆå‡ºç‰ˆç‰©è´¨é‡çš„图形,⽤æ¥ç»˜åˆ¶å„ç§é™æ€ï¼ŒåЍæ€ï¼Œ\\n交互å¼çš„图表。\\nMatplotlib å¯â½¤äºŽ Python 脚本, Python å’Œ IPython Shell 〠Jupyter notebook , Web åº”â½¤ç¨‹åºæœåŠ¡å™¨å’Œå„ç§å›¾å½¢â½¤æˆ·ç•Œâ¾¯â¼¯å…·åŒ…等。\\nMatplotlib 是 Python æ•°æ®å¯è§†åŒ–åº“ä¸­çš„æ³°â½ƒï¼Œå®ƒå·²ç»æˆä¸º python 中公认的数æ®å¯è§†åŒ–⼯具,我们所熟知的 pandas å’Œ seaborn 的绘图接â¼\\n其实也是基于 matplotlib 所作的⾼级å°è£…。\\n为了对matplotlib 有更好的ç†è§£ï¼Œè®©æˆ‘们从⼀些最基本的概念开始认识它,å†é€æ¸è¿‡æ¸¡åˆ°â¼€äº›â¾¼çº§æŠ€å·§ä¸­ã€‚\\n⼆ã€â¼€ä¸ªæœ€ç®€å•的绘图例⼦\\nMatplotlib çš„å›¾åƒæ˜¯ç”»åœ¨ figure (如 windows , jupyter 窗体)上的,æ¯â¼€ä¸ª figure ⼜包å«äº†â¼€ä¸ªæˆ–多个 axes (⼀个å¯ä»¥æŒ‡å®šå标系的⼦区\\n域)。最简å•的创建 figure ä»¥åŠ axes çš„â½…å¼æ˜¯é€šè¿‡ pyplot.subplots命令,创建 axes 以åŽï¼Œå¯ä»¥ä½¿â½¤ Axes.plot绘制最简易的折线图。\\nimport matplotlib.pyplot as plt\\nimport matplotlib as mpl\\nimport numpy as np\\nfig, ax = plt.subplots() # 创建⼀个包å«â¼€ä¸ª axes çš„ figure\\nax.plot([1, 2, 3, 4], [1, 4, 2, 3]); # 绘制图åƒ\\nTrick: 在jupyter notebook 中使⽤ matplotlib 时会å‘现,代ç è¿â¾åŽâ¾ƒåŠ¨æ‰“å°å‡ºç±»ä¼¼ \\n这样⼀段è¯ï¼Œè¿™æ˜¯å› ä¸º matplotlib 的绘图代ç é»˜è®¤æ‰“å°å‡ºæœ€åŽâ¼€ä¸ªå¯¹è±¡ã€‚å¦‚æžœä¸æƒ³æ˜¾ç¤ºè¿™å¥è¯ï¼Œæœ‰ä»¥ä¸‹ä¸‰ç§â½…法,在本章节的代ç ç¤ºä¾‹\\n中你能找到这三ç§â½…法的使⽤。\\n\\x00. 在代ç å—最åŽåŠ â¼€ä¸ªåˆ†å· ;\\n\\x00. 在代ç å—最åŽåŠ â¼€å¥ plt.show()\\n\\x00. 在绘图时将绘图对象显å¼èµ‹å€¼ç»™â¼€ä¸ªå˜é‡ï¼Œå¦‚å°† plt.plot([1, 2, 3, 4]) æ”¹æˆ line =plt.plot([1, 2, 3, 4])\\nå’ŒMATLAB 命令类似,你还å¯ä»¥é€šè¿‡â¼€ç§æ›´ç®€å•的⽅å¼ç»˜åˆ¶å›¾åƒï¼Œ matplotlib.pyplotâ½…æ³•èƒ½å¤Ÿç›´æŽ¥åœ¨å½“å‰ axes 上绘制图åƒï¼Œå¦‚果⽤户\\n未指定axes , matplotlib 会帮你⾃动创建⼀个。所以上⾯的例⼦也å¯ä»¥ç®€åŒ–为以下这⼀â¾ä»£ç ã€‚\\nline =plt.plot([1, 2, 3, 4], [1, 4, 2, 3]) \\n三ã€Figure 的组æˆ\\nçŽ°åœ¨æˆ‘ä»¬æ¥æ·±â¼Šçœ‹â¼€ä¸‹ figure 的组æˆã€‚通过⼀张 figure 解剖图,我们å¯ä»¥çœ‹åˆ°â¼€ä¸ªå®Œæ•´çš„ matplotlib 图åƒé€šå¸¸ä¼šåŒ…括以下四个层级,这些\\n层级也被称为容器( container ),下⼀节会详细介ç»ã€‚在 matplotlib 的世界中,我们将通过å„ç§å‘½ä»¤â½…æ³•æ¥æ“纵图åƒä¸­çš„æ¯â¼€ä¸ªéƒ¨åˆ†ï¼Œ\\n从⽽达到数æ®å¯è§†åŒ–的最终效果,⼀副完整的图åƒå®žé™…上是å„类⼦元素的集åˆã€‚\\nFigure:顶层级,⽤æ¥å®¹çº³æ‰€æœ‰ç»˜å›¾å…ƒç´ ' metadata={'source': 'docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf', 'page': 0}\n","docs[1]\n","page_content='第⼀回:Matplotlib åˆç›¸è¯†\\nâ¼€ã€è®¤è¯†matplotlib\\nMatplotlib 是⼀个 Python 2D 绘图库,能够以多ç§ç¡¬æ‹·â»‰æ ¼å¼å’Œè·¨å¹³å°çš„交互å¼çŽ¯å¢ƒâ½£æˆå‡ºç‰ˆç‰©è´¨é‡çš„图形,⽤æ¥ç»˜åˆ¶å„ç§é™æ€ï¼ŒåЍæ€ï¼Œ\\n交互å¼çš„图表。\\nMatplotlib å¯â½¤äºŽ Python 脚本, Python å’Œ IPython Shell 〠Jupyter notebook , Web åº”â½¤ç¨‹åºæœåŠ¡å™¨å’Œå„ç§å›¾å½¢â½¤æˆ·ç•Œâ¾¯â¼¯å…·åŒ…等。\\nMatplotlib 是 Python æ•°æ®å¯è§†åŒ–åº“ä¸­çš„æ³°â½ƒï¼Œå®ƒå·²ç»æˆä¸º python 中公认的数æ®å¯è§†åŒ–⼯具,我们所熟知的 pandas å’Œ seaborn 的绘图接â¼\\n其实也是基于 matplotlib 所作的⾼级å°è£…。\\n为了对matplotlib 有更好的ç†è§£ï¼Œè®©æˆ‘们从⼀些最基本的概念开始认识它,å†é€æ¸è¿‡æ¸¡åˆ°â¼€äº›â¾¼çº§æŠ€å·§ä¸­ã€‚\\n⼆ã€â¼€ä¸ªæœ€ç®€å•的绘图例⼦\\nMatplotlib çš„å›¾åƒæ˜¯ç”»åœ¨ figure (如 windows , jupyter 窗体)上的,æ¯â¼€ä¸ª figure ⼜包å«äº†â¼€ä¸ªæˆ–多个 axes (⼀个å¯ä»¥æŒ‡å®šå标系的⼦区\\n域)。最简å•的创建 figure ä»¥åŠ axes çš„â½…å¼æ˜¯é€šè¿‡ pyplot.subplots命令,创建 axes 以åŽï¼Œå¯ä»¥ä½¿â½¤ Axes.plot绘制最简易的折线图。\\nimport matplotlib.pyplot as plt\\nimport matplotlib as mpl\\nimport numpy as np\\nfig, ax = plt.subplots() # 创建⼀个包å«â¼€ä¸ª axes çš„ figure\\nax.plot([1, 2, 3, 4], [1, 4, 2, 3]); # 绘制图åƒ\\nTrick: 在jupyter notebook 中使⽤ matplotlib 时会å‘现,代ç è¿â¾åŽâ¾ƒåŠ¨æ‰“å°å‡ºç±»ä¼¼ \\n这样⼀段è¯ï¼Œè¿™æ˜¯å› ä¸º matplotlib 的绘图代ç é»˜è®¤æ‰“å°å‡ºæœ€åŽâ¼€ä¸ªå¯¹è±¡ã€‚å¦‚æžœä¸æƒ³æ˜¾ç¤ºè¿™å¥è¯ï¼Œæœ‰ä»¥ä¸‹ä¸‰ç§â½…法,在本章节的代ç ç¤ºä¾‹\\n中你能找到这三ç§â½…法的使⽤。\\n\\x00. 在代ç å—最åŽåŠ â¼€ä¸ªåˆ†å· ;\\n\\x00. 在代ç å—最åŽåŠ â¼€å¥ plt.show()\\n\\x00. 在绘图时将绘图对象显å¼èµ‹å€¼ç»™â¼€ä¸ªå˜é‡ï¼Œå¦‚å°† plt.plot([1, 2, 3, 4]) æ”¹æˆ line =plt.plot([1, 2, 3, 4])\\nå’ŒMATLAB 命令类似,你还å¯ä»¥é€šè¿‡â¼€ç§æ›´ç®€å•的⽅å¼ç»˜åˆ¶å›¾åƒï¼Œ matplotlib.pyplotâ½…æ³•èƒ½å¤Ÿç›´æŽ¥åœ¨å½“å‰ axes 上绘制图åƒï¼Œå¦‚果⽤户\\n未指定axes , matplotlib 会帮你⾃动创建⼀个。所以上⾯的例⼦也å¯ä»¥ç®€åŒ–为以下这⼀â¾ä»£ç ã€‚\\nline =plt.plot([1, 2, 3, 4], [1, 4, 2, 3]) \\n三ã€Figure 的组æˆ\\nçŽ°åœ¨æˆ‘ä»¬æ¥æ·±â¼Šçœ‹â¼€ä¸‹ figure 的组æˆã€‚通过⼀张 figure 解剖图,我们å¯ä»¥çœ‹åˆ°â¼€ä¸ªå®Œæ•´çš„ matplotlib 图åƒé€šå¸¸ä¼šåŒ…括以下四个层级,这些\\n层级也被称为容器( container ),下⼀节会详细介ç»ã€‚在 matplotlib 的世界中,我们将通过å„ç§å‘½ä»¤â½…æ³•æ¥æ“纵图åƒä¸­çš„æ¯â¼€ä¸ªéƒ¨åˆ†ï¼Œ\\n从⽽达到数æ®å¯è§†åŒ–的最终效果,⼀副完整的图åƒå®žé™…上是å„类⼦元素的集åˆã€‚\\nFigure:顶层级,⽤æ¥å®¹çº³æ‰€æœ‰ç»˜å›¾å…ƒç´ ' metadata={'source': 'docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf', 'page': 0}\n"]}],"source":["print(\"docs[0]\")\n","print(docs_chinese[0])\n","\n","print(\"docs[1]\")\n","print(docs_chinese[1])"]},{"cell_type":"markdown","id":"4c1a626f","metadata":{},"source":["### 4.2 检索错误答案"]},{"cell_type":"markdown","id":"3a3a915d","metadata":{},"source":["我们å¯ä»¥çœ‹åˆ°ä¸€ç§æ–°çš„失败的情况。\n","\n","下é¢çš„问题询问了关于第二讲的问题,但也包括了æ¥è‡ªå…¶ä»–讲的结果。"]},{"cell_type":"code","execution_count":31,"id":"e0a7e9c8","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["{'source': 'docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf', 'page': 0}\n","{'source': 'docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf', 'page': 0}\n","{'source': 'docs/matplotlib/第二回:艺术画笔è§ä¹¾å¤.pdf', 'page': 9}\n","{'source': 'docs/matplotlib/第二回:艺术画笔è§ä¹¾å¤.pdf', 'page': 10}\n","{'source': 'docs/matplotlib/第一回:Matplotlibåˆç›¸è¯†.pdf', 'page': 1}\n"]}],"source":["question_chinese = \"他们在第二讲中对Figure说了些什么?\" \n","docs_chinese = vectordb_chinese.similarity_search(question_chinese,k=5)\n","\n","for doc_chinese in docs_chinese:\n"," print(doc_chinese.metadata)\n"," "]},{"cell_type":"markdown","id":"8e218a29","metadata":{},"source":["å¯è§ï¼Œè™½ç„¶æˆ‘ä»¬è¯¢é—®çš„é—®é¢˜æ˜¯ç¬¬äºŒè®²ï¼Œä½†ç¬¬ä¸€ä¸ªå‡ºçŽ°çš„ç­”æ¡ˆå´æ˜¯ç¬¬ä¸€è®²çš„å†…å®¹ã€‚è€Œç¬¬ä¸‰ä¸ªç­”æ¡ˆæ‰æ˜¯æˆ‘们想è¦çš„æ­£ç¡®å›žç­”。"]},{"cell_type":"code","execution_count":77,"id":"71b6bbf3","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["三ã€å¯¹è±¡å®¹å™¨ - Object container\n","容器会包å«â¼€äº› primitives,并且容器还有它⾃身的属性。\n","â½å¦‚Axes Artist,它是⼀ç§å®¹å™¨ï¼Œå®ƒåŒ…å«äº†å¾ˆå¤š primitives,â½å¦‚Line2D,Textï¼›åŒæ—¶ï¼Œå®ƒä¹Ÿæœ‰â¾ƒèº«çš„属性,â½å¦‚ xscalï¼Œâ½¤æ¥æŽ§åˆ¶\n","X轴是linear还是log的。\n","1. Figure容器\n","matplotlib.figure.Figure是Artist最顶层的 container对象容器,它包å«äº†å›¾è¡¨ä¸­çš„æ‰€æœ‰å…ƒç´ ã€‚⼀张图表的背景就是在\n","Figure.patch的⼀个矩形 Rectangle。\n","当我们å‘图表添加 Figure.add_subplot()或者Figure.add_axes()元素时,这些都会被添加到 Figure.axes列表中。\n","fig = plt.figure()\n","ax1 = fig.add_subplot(211) # 作⼀幅2*1 的图,选择第 1 个⼦图\n","ax2 = fig.add_axes([0.1, 0.1, 0.7, 0.3]) # ä½ç½®å‚数,四个数分别代表了\n","(left,bottom,width,height)\n","print(ax1) \n","print(fig.axes) # fig.axes 中包å«äº† subplot å’Œ axes 两个实例 , 刚刚添加的\n","AxesSubplot(0.125,0.536818;0.775x0.343182)\n","[, ]\n","由于Figureç»´æŒäº†current axes,因此你ä¸åº”该⼿动的从 Figure.axes列表中添加删除元素,⽽是è¦é€šè¿‡ Figure.add_subplot()ã€\n","Figure.add_axes()æ¥æ·»åŠ å…ƒç´ ï¼Œé€šè¿‡ Figure.delaxes()æ¥åˆ é™¤å…ƒç´ ã€‚但是你å¯ä»¥è¿­ä»£æˆ–者访问 Figure.axes中的Axes,然åŽä¿®æ”¹è¿™ä¸ª\n","Axes的属性。\n","â½å¦‚下⾯的é历 axes ⾥的内容,并且添加⽹格线:\n","fig = plt.figure()\n","ax1 = fig.add_subplot(211)\n","for ax in fig.axes:\n"," ax.grid(True)\n","Figure也有它⾃⼰的 textã€line 〠patch 〠image。你å¯ä»¥ç›´æŽ¥é€šè¿‡ add primitive语å¥ç›´æŽ¥æ·»åŠ ã€‚ä½†æ˜¯æ³¨æ„ Figureé»˜è®¤çš„åæ ‡ç³»æ˜¯ä»¥åƒ\n","素为å•ä½ï¼Œä½ å¯èƒ½éœ€è¦è½¬æ¢æˆ figure åæ ‡ç³»ï¼š (0,0) 表示左下点, (1,1) 表示å³ä¸Šç‚¹ã€‚\n","Figure容器的常⻅属性:\n","Figure.patch属性:Figure 的背景矩形\n","Figure.axes属性:⼀个 Axes 实例的列表(包括 Subplot)\n","Figure.images属性:⼀个 FigureImages patch 列表\n","Figure.lines属性:⼀个 Line2D 实例的列表(很少使⽤)\n","Figure.legends属性:⼀个 Figure Legend 实例列表(ä¸åŒäºŽ Axes.legends)\n","Figure.texts属性:⼀个 Figure Text 实例列表\n"]}],"source":["print(docs_chinese[2].page_content)"]},{"cell_type":"markdown","id":"c3dbca56","metadata":{},"source":["在下一讲中讨论的方法å¯ä»¥ç”¨æ¥è§£å†³è¿™ä¸¤ä¸ªé—®é¢˜ï¼"]},{"cell_type":"markdown","id":"ac46f861","metadata":{},"source":["## 五ã€è‹±æ–‡ç‰ˆ"]},{"cell_type":"markdown","id":"387687e1","metadata":{},"source":["**1.1 è¯»å–æ–‡æ¡£**"]},{"cell_type":"code","execution_count":32,"id":"8ab338b8","metadata":{},"outputs":[],"source":["from langchain.document_loaders import PyPDFLoader\n","\n","# 加载 PDF\n","loaders = [\n"," # æ•…æ„æ·»åŠ é‡å¤æ–‡æ¡£ï¼Œä½¿æ•°æ®æ··ä¹±\n"," PyPDFLoader(\"docs/cs229_lectures/MachineLearning-Lecture01.pdf\"),\n"," PyPDFLoader(\"docs/cs229_lectures/MachineLearning-Lecture01.pdf\"),\n"," PyPDFLoader(\"docs/cs229_lectures/MachineLearning-Lecture02.pdf\"),\n"," PyPDFLoader(\"docs/cs229_lectures/MachineLearning-Lecture03.pdf\")\n","]\n","docs = []\n","for loader in loaders:\n"," docs.extend(loader.load())"]},{"cell_type":"markdown","id":"4c306503","metadata":{},"source":["进行分割"]},{"cell_type":"code","execution_count":33,"id":"43bf3805","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["209\n"]}],"source":["# 分割文本\n","from langchain.text_splitter import RecursiveCharacterTextSplitter\n","text_splitter = RecursiveCharacterTextSplitter(\n"," chunk_size = 1500, # æ¯ä¸ªæ–‡æœ¬å—的大å°ã€‚è¿™æ„å‘³ç€æ¯æ¬¡åˆ‡åˆ†æ–‡æœ¬æ—¶ï¼Œä¼šå°½é‡ä½¿æ¯ä¸ªå—åŒ…å« 1500 个字符。\n"," chunk_overlap = 150 # æ¯ä¸ªæ–‡æœ¬å—之间的é‡å éƒ¨åˆ†ã€‚\n",")\n","\n","splits = text_splitter.split_documents(docs)\n","\n","print(len(splits))"]},{"cell_type":"markdown","id":"1e4cdef7","metadata":{},"source":["**2.1 Embedding**"]},{"cell_type":"code","execution_count":34,"id":"c21b7932","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["Sentence 1 VS setence 2\n","0.9632026347895142\n","Sentence 1 VS setence 3\n","0.7711302839662464\n","Sentence 2 VS sentence 3\n","0.759699788340627\n"]}],"source":["from langchain.embeddings.openai import OpenAIEmbeddings\n","import numpy as np\n","\n","embedding = OpenAIEmbeddings()\n","\n","sentence1 = \"i like dogs\"\n","sentence2 = \"i like canines\"\n","sentence3 = \"the weather is ugly outside\"\n","\n","embedding1 = embedding.embed_query(sentence1)\n","embedding2 = embedding.embed_query(sentence2)\n","embedding3 = embedding.embed_query(sentence3)\n","\n","print(\"Sentence 1 VS setence 2\")\n","print(np.dot(embedding1, embedding2))\n","print(\"Sentence 1 VS setence 3\")\n","print(np.dot(embedding1, embedding3))\n","print(\"Sentence 2 VS sentence 3\")\n","print(np.dot(embedding2, embedding3))"]},{"cell_type":"markdown","id":"f2f3a104","metadata":{},"source":["**3.1 åˆå§‹åŒ– Chroma**"]},{"cell_type":"code","execution_count":35,"id":"7b3899e1","metadata":{},"outputs":[{"name":"stderr","output_type":"stream","text":["100%|██████████| 1/1 [00:02<00:00, 2.62s/it]\n"]},{"name":"stdout","output_type":"stream","text":["209\n"]}],"source":["from langchain.vectorstores import Chroma\n","\n","persist_directory = 'docs/chroma/cs229_lectures/'\n","\n","vectordb = Chroma.from_documents(\n"," documents=splits,\n"," embedding=embedding,\n"," persist_directory=persist_directory # å…许我们将persist_directory目录ä¿å­˜åˆ°ç£ç›˜ä¸Š\n",")\n","\n","print(vectordb._collection.count())"]},{"cell_type":"markdown","id":"d1234238","metadata":{},"source":["**3.2 相似性检索**"]},{"cell_type":"code","execution_count":36,"id":"236184f3","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["Length of docs: 3\n","Page content:\n","cs229-qa@cs.stanford.edu. This goes to an acc ount that's read by all the TAs and me. So \n","rather than sending us email individually, if you send email to this account, it will \n","actually let us get back to you maximally quickly with answers to your questions. \n","If you're asking questions about homework probl ems, please say in the subject line which \n","assignment and which question the email refers to, since that will also help us to route \n","your question to the appropriate TA or to me appropriately and get the response back to \n","you quickly. \n","Let's see. Skipping ahead — let's see — for homework, one midterm, one open and term \n","project. Notice on the honor code. So one thi ng that I think will help you to succeed and \n","do well in this class and even help you to enjoy this cla ss more is if you form a study \n","group. \n","So start looking around where you' re sitting now or at the end of class today, mingle a \n","little bit and get to know your classmates. I strongly encourage you to form study groups \n","and sort of have a group of people to study with and have a group of your fellow students \n","to talk over these concepts with. You can also post on the class news group if you want to \n","use that to try to form a study group. \n","But some of the problems sets in this cla ss are reasonably difficult. People that have \n","taken the class before may tell you they were very difficult. And just I bet it would be \n","more fun for you, and you'd probably have a be tter learning experience if you form a\n"]}],"source":["question = \"is there an email i can ask for help\" # \"有我å¯ä»¥å¯»æ±‚帮助的电å­é‚®ä»¶å—\"\n","\n","docs = vectordb.similarity_search(question,k=3)\n","\n","print(\"Length of docs: \", len(docs))\n","print(\"Page content:\")\n","print(docs[0].page_content)"]},{"cell_type":"markdown","id":"8478a2ff","metadata":{},"source":["æŒä¹…化数æ®åº“"]},{"cell_type":"code","execution_count":37,"id":"efe90556","metadata":{},"outputs":[],"source":["vectordb.persist()"]},{"cell_type":"markdown","id":"b103a534","metadata":{},"source":["**4.1 é‡å¤å—**"]},{"cell_type":"code","execution_count":38,"id":"776b15f8","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["docs[0]\n","page_content='those homeworks will be done in either MATLA B or in Octave, which is sort of — I \\nknow some people call it a free ve rsion of MATLAB, which it sort of is, sort of isn\\'t. \\nSo I guess for those of you that haven\\'t s een MATLAB before, and I know most of you \\nhave, MATLAB is I guess part of the programming language that makes it very easy to write codes using matrices, to write code for numerical routines, to move data around, to \\nplot data. And it\\'s sort of an extremely easy to learn tool to use for implementing a lot of \\nlearning algorithms. \\nAnd in case some of you want to work on your own home computer or something if you \\ndon\\'t have a MATLAB license, for the purposes of this class, there\\'s also — [inaudible] \\nwrite that down [inaudible] MATLAB — there\\' s also a software package called Octave \\nthat you can download for free off the Internet. And it has somewhat fewer features than MATLAB, but it\\'s free, and for the purposes of this class, it will work for just about \\neverything. \\nSo actually I, well, so yeah, just a side comment for those of you that haven\\'t seen \\nMATLAB before I guess, once a colleague of mine at a different university, not at \\nStanford, actually teaches another machine l earning course. He\\'s taught it for many years. \\nSo one day, he was in his office, and an old student of his from, lik e, ten years ago came \\ninto his office and he said, \"Oh, professo r, professor, thank you so much for your' metadata={'source': 'docs/cs229_lectures/MachineLearning-Lecture01.pdf', 'page': 8}\n","docs[1]\n","page_content='those homeworks will be done in either MATLA B or in Octave, which is sort of — I \\nknow some people call it a free ve rsion of MATLAB, which it sort of is, sort of isn\\'t. \\nSo I guess for those of you that haven\\'t s een MATLAB before, and I know most of you \\nhave, MATLAB is I guess part of the programming language that makes it very easy to write codes using matrices, to write code for numerical routines, to move data around, to \\nplot data. And it\\'s sort of an extremely easy to learn tool to use for implementing a lot of \\nlearning algorithms. \\nAnd in case some of you want to work on your own home computer or something if you \\ndon\\'t have a MATLAB license, for the purposes of this class, there\\'s also — [inaudible] \\nwrite that down [inaudible] MATLAB — there\\' s also a software package called Octave \\nthat you can download for free off the Internet. And it has somewhat fewer features than MATLAB, but it\\'s free, and for the purposes of this class, it will work for just about \\neverything. \\nSo actually I, well, so yeah, just a side comment for those of you that haven\\'t seen \\nMATLAB before I guess, once a colleague of mine at a different university, not at \\nStanford, actually teaches another machine l earning course. He\\'s taught it for many years. \\nSo one day, he was in his office, and an old student of his from, lik e, ten years ago came \\ninto his office and he said, \"Oh, professo r, professor, thank you so much for your' metadata={'source': 'docs/cs229_lectures/MachineLearning-Lecture01.pdf', 'page': 8}\n"]}],"source":["question = \"what did they say about matlab?\" # \"他们对 matlab 有何评价?\"\n","\n","docs = vectordb.similarity_search(question,k=5)\n","\n","print(\"docs[0]\")\n","print(docs[0])\n","\n","print(\"docs[1]\")\n","print(docs[1])"]},{"cell_type":"markdown","id":"1f5fe285","metadata":{},"source":["**4.2 检索错误答案**"]},{"cell_type":"code","execution_count":39,"id":"e48bdf27","metadata":{},"outputs":[{"name":"stdout","output_type":"stream","text":["{'source': 'docs/cs229_lectures/MachineLearning-Lecture03.pdf', 'page': 0}\n","{'source': 'docs/cs229_lectures/MachineLearning-Lecture03.pdf', 'page': 14}\n","{'source': 'docs/cs229_lectures/MachineLearning-Lecture02.pdf', 'page': 0}\n","{'source': 'docs/cs229_lectures/MachineLearning-Lecture03.pdf', 'page': 6}\n","{'source': 'docs/cs229_lectures/MachineLearning-Lecture01.pdf', 'page': 8}\n","docs-4:\n","into his office and he said, \"Oh, professo r, professor, thank you so much for your \n","machine learning class. I learned so much from it. There's this stuff that I learned in your \n","class, and I now use every day. And it's help ed me make lots of money, and here's a \n","picture of my big house.\" \n","So my friend was very excited. He said, \"W ow. That's great. I'm glad to hear this \n","machine learning stuff was actually useful. So what was it that you learned? Was it \n","logistic regression? Was it the PCA? Was it the data ne tworks? What was it that you \n","learned that was so helpful?\" And the student said, \"Oh, it was the MATLAB.\" \n","So for those of you that don't know MATLAB yet, I hope you do learn it. It's not hard, \n","and we'll actually have a short MATLAB tutori al in one of the discussion sections for \n","those of you that don't know it. \n","Okay. The very last piece of logistical th ing is the discussion s ections. So discussion \n","sections will be taught by the TAs, and atte ndance at discussion sections is optional, \n","although they'll also be recorded and televi sed. And we'll use the discussion sections \n","mainly for two things. For the next two or th ree weeks, we'll use the discussion sections \n","to go over the prerequisites to this class or if some of you haven't seen probability or \n","statistics for a while or maybe algebra, we'll go over those in the discussion sections as a \n","refresher for those of you that want one.\n"]}],"source":["question = \"what did they say about regression in the third lecture?\" # \"他们在第三讲中是怎么谈论回归的?\"\n","\n","docs = vectordb.similarity_search(question,k=5)\n","\n","for doc in docs:\n"," print(doc.metadata)\n","\n","print(\"docs-4:\")\n","print(docs[4].page_content)"]}],"metadata":{"kernelspec":{"display_name":"auto-gpt","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":"3.10.11"}},"nbformat":4,"nbformat_minor":5} diff --git a/docs/content/C4 LangChain Chat with Your 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