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data extraction

Details

File: mistral/ocr/data_extraction.ipynb

Type: Jupyter Notebook

Use Cases: OCR, Data Extraction, Structured outputs

Content

Notebook content (JSON format):

{
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    {
      "cell_type": "markdown",
      "metadata": {
        "id": "7FPiAIwHteCl"
      },
      "source": [
        "# Extract Data from Documents via Annotations\n",
        "\n",
        "---\n",
        "\n",
        "## Annotations for Structured Outputs and Data Extraction\n",
        "In this cookbook, we will explore the basics of Annotations and to achieve structured outputs fueled by our OCR model.\n",
        "\n",
        "You may want to do this in case current vision models are not powerful enough, hence enhancing their vision OCR capabilities with the OCR model to achieve better structured data extraction.\n"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "mwPFgFUsm_D5"
      },
      "source": [
        "## What are Annotations?\n",
        "\n",
        "Mistral Document AI API adds two annotation functionalities:\n",
        "- `document_annotation`: returns the annotation of the entire document based on the input schema.\n",
        "- `box_annotation`: gives you the annotation of the bboxes extracted by the OCR model (charts/ figures etc) based on user requirement. The user may ask to describe/caption the figure for instance."
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "9pv6a79EnOn3"
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      "source": [
        "![image.png](data:image/png;base64,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)"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "3VOZLPzq0tcI"
      },
      "source": [
        "Learn more about Annotations [here](https://docs.mistral.ai/capabilities/OCR/annotations/)."
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "UgZW4ZfetwAl"
      },
      "source": [
        "## Setup\n",
        "\n",
        "First, let's install `mistralai` and download the required files."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "po7Cukllt8za"
      },
      "outputs": [],
      "source": [
        "%%capture\n",
        "!pip install mistralai"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "g8rxv4Tx5kNX"
      },
      "source": [
        "### Download PDF"
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "MtKgrASwF3Ol"
      },
      "outputs": [],
      "source": [
        "%%capture\n",
        "!wget https://raw.githubusercontent.com/mistralai/cookbook/refs/heads/main/mistral/ocr/mistral7b.pdf"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "-1kV16LmkRD1"
      },
      "source": [
        "### Create Client\n",
        "\n",
        "We will need to set up our client. You can create an API key on our [Plateforme](https://console.mistral.ai/api-keys/)."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "FZdL0ZXYkO0n"
      },
      "outputs": [],
      "source": [
        "# Initialize Mistral client with API key\n",
        "from mistralai import Mistral\n",
        "\n",
        "api_key = \"API_KEY\" # Replace with your API key\n",
        "client = Mistral(api_key=api_key)"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "NhwM0aITt7ti"
      },
      "source": [
        "## Mistral OCR without Annotations\n",
        "For our cookbook we will use a pdf file, annotate it and extract data from the document.\n",
        "\n",
        "First we have to make a function to encode our pdf file in base64, you can also upload the file to our cloud and use a signed url instead."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "G372Api7lb_Z"
      },
      "outputs": [],
      "source": [
        "import base64\n",
        "\n",
        "def encode_pdf(pdf_path):\n",
        "    \"\"\"Encode the pdf to base64.\"\"\"\n",
        "    try:\n",
        "        with open(pdf_path, \"rb\") as pdf_file:\n",
        "            return base64.b64encode(pdf_file.read()).decode('utf-8')\n",
        "    except FileNotFoundError:\n",
        "        print(f\"Error: The file {pdf_path} was not found.\")\n",
        "        return None\n",
        "    except Exception as e:  # Added general exception handling\n",
        "        print(f\"Error: {e}\")\n",
        "        return None"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "4VsM34av2Hwc"
      },
      "source": [
        "Now with our function ready, we can encode our pdf file and call our OCR model."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "colab": {
          "base_uri": "https://localhost:8080/",
          "height": 240
        },
        "id": "svaJGBFlqm7_",
        "outputId": "ab29de8f-667b-40fe-e884-db0ba1c10f29"
      },
      "outputs": [
        {
          "name": "stdout",
          "output_type": "stream",
          "text": [
            "{\n",
            "    \"pages\": [\n",
            "        {\n",
            "            \"index\": 0,\n",
            "            \"markdown\": \"# Mistral 7B \\n\\nAlbert Q. Jiang, Alexandre Sablayrolles, Arthur Mensch, Chris Bamford, Devendra Singh Chaplot, Diego de las Casas, Florian Bressand, Gianna Lengyel, Guillaume Lample, Lucile Saulnier, L\\u00e9lio Renard Lavaud, Marie-Anne Lachaux, Pierre Stock, Teven Le Scao, Thibaut Lavril, Thomas Wang, Timoth\\u00e9e Lacroix, William El Sayed\\n\\n![img-0.jpeg](img-0.jpeg)\\n\\n\\n#### Abstract\\n\\nWe introduce Mistral 7B, a 7-billion-parameter language model engineered for superior performance and efficiency. Mistral 7B outperforms the best open 13B model (Llama 2) across all evaluated benchmarks, and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. Our model leverages grouped-query attention (GQA) for faster inference, coupled with sliding window attention (SWA) to effectively handle sequences of arbitrary length with a reduced inference cost. We also provide a model fine-tuned \n"
          ]
        }
      ],
      "source": [
        "import requests\n",
        "import os\n",
        "import json\n",
        "\n",
        "# Path to your pdf\n",
        "pdf_path = \"mistral7b.pdf\"\n",
        "\n",
        "# Getting the base64 string\n",
        "base64_pdf = encode_pdf(pdf_path)\n",
        "\n",
        "# Call the OCR API\n",
        "pdf_response = client.ocr.process(\n",
        "    model=\"mistral-ocr-latest\",\n",
        "    document={\n",
        "        \"type\": \"document_url\",\n",
        "        \"document_url\": f\"data:application/pdf;base64,{base64_pdf}\"\n",
        "    },\n",
        "    include_image_base64=True\n",
        ")\n",
        "\n",
        "# Convert response to JSON format\n",
        "response_dict = json.loads(pdf_response.model_dump_json())\n",
        "\n",
        "print(json.dumps(response_dict, indent=4)[0:1000]) # check the first 1000 characters"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "EG2_TdlKIxYs"
      },
      "source": [
        "We can view the result with the following:\n",
        "\n"
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "colab": {
          "base_uri": "https://localhost:8080/",
          "height": 1000
        },
        "id": "dxefUpm-Idp8",
        "outputId": "715b1d4b-5afb-4b96-e15d-ec3fc1b287b5"
      },
      "outputs": [
        {
          "data": {
            "text/markdown": [
              "# Mistral 7B \n",
              "\n",
              "Albert Q. Jiang, Alexandre Sablayrolles, Arthur Mensch, Chris Bamford, Devendra Singh Chaplot, Diego de las Casas, Florian Bressand, Gianna Lengyel, Guillaume Lample, Lucile Saulnier, Lélio Renard Lavaud, Marie-Anne Lachaux, Pierre Stock, Teven Le Scao, Thibaut Lavril, Thomas Wang, Timothée Lacroix, William El Sayed\n",
              "\n",
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              "\n",
              "\n",
              "#### Abstract\n",
              "\n",
              "We introduce Mistral 7B, a 7-billion-parameter language model engineered for superior performance and efficiency. Mistral 7B outperforms the best open 13B model (Llama 2) across all evaluated benchmarks, and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. Our model leverages grouped-query attention (GQA) for faster inference, coupled with sliding window attention (SWA) to effectively handle sequences of arbitrary length with a reduced inference cost. We also provide a model fine-tuned to follow instructions, Mistral 7B - Instruct, that surpasses Llama 2 13B - chat model both on human and automated benchmarks. Our models are released under the Apache 2.0 license. Code: https://github.com/mistralai/mistral-src Webpage: https://mistral.ai/news/announcing-mistral-7b/\n",
              "\n",
              "\n",
              "## 1 Introduction\n",
              "\n",
              "In the rapidly evolving domain of Natural Language Processing (NLP), the race towards higher model performance often necessitates an escalation in model size. However, this scaling tends to increase computational costs and inference latency, thereby raising barriers to deployment in practical, real-world scenarios. In this context, the search for balanced models delivering both high-level performance and efficiency becomes critically essential. Our model, Mistral 7B, demonstrates that a carefully designed language model can deliver high performance while maintaining an efficient inference. Mistral 7B outperforms the previous best 13B model (Llama 2, [26]) across all tested benchmarks, and surpasses the best 34B model (LLaMa 34B, [25]) in mathematics and code generation. Furthermore, Mistral 7B approaches the coding performance of Code-Llama 7B [20], without sacrificing performance on non-code related benchmarks.\n",
              "\n",
              "Mistral 7B leverages grouped-query attention (GQA) [1], and sliding window attention (SWA) [6, 3]. GQA significantly accelerates the inference speed, and also reduces the memory requirement during decoding, allowing for higher batch sizes hence higher throughput, a crucial factor for real-time applications. In addition, SWA is designed to handle longer sequences more effectively at a reduced computational cost, thereby alleviating a common limitation in LLMs. These attention mechanisms collectively contribute to the enhanced performance and efficiency of Mistral 7B.\n",
              "\n",
              "Mistral 7B is released under the Apache 2.0 license. This release is accompanied by a reference implementation ${ }^{1}$ facilitating easy deployment either locally or on cloud platforms such as AWS, GCP, or Azure using the vLLM [17] inference server and SkyPilot ${ }^{2}$. Integration with Hugging Face ${ }^{3}$ is also streamlined for easier integration. Moreover, Mistral 7B is crafted for ease of fine-tuning across a myriad of tasks. As a demonstration of its adaptability and superior performance, we present a chat model fine-tuned from Mistral 7B that significantly outperforms the Llama 2 13B - Chat model.\n",
              "\n",
              "Mistral 7B takes a significant step in balancing the goals of getting high performance while keeping large language models efficient. Through our work, our aim is to help the community create more affordable, efficient, and high-performing language models that can be used in a wide range of real-world applications.\n",
              "\n",
              "# 2 Architectural details \n",
              "\n",
              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              "\n",
              "Figure 1: Sliding Window Attention. The number of operations in vanilla attention is quadratic in the sequence length, and the memory increases linearly with the number of tokens. At inference time, this incurs higher latency and smaller throughput due to reduced cache availability. To alleviate this issue, we use sliding window attention: each token can attend to at most $W$ tokens from the previous layer (here, $W=3$ ). Note that tokens outside the sliding window still influence next word prediction. At each attention layer, information can move forward by $W$ tokens. Hence, after $k$ attention layers, information can move forward by up to $k \\times W$ tokens.\n",
              "\n",
              "Mistral 7B is based on a transformer architecture [27]. The main parameters of the architecture are summarized in Table 1. Compared to Llama, it introduces a few changes that we summarize below.\n",
              "Sliding Window Attention. SWA exploits the stacked layers of a transformer to attend information beyond the window size $W$. The hidden state in position $i$ of the layer $k, h_{i}$, attends to all hidden states from the previous layer with positions between $i-W$ and $i$. Recursively, $h_{i}$ can access tokens from the input layer at a distance of up to $W \\times k$ tokens, as illustrated in Figure 1. At the last layer, using a window size of $W=4096$, we have a theoretical attention span of approximately $131 K$ tokens. In practice, for a sequence length of 16 K and $W=4096$, changes made to FlashAttention [11] and xFormers [18] yield a 2x speed improvement over a vanilla attention baseline.\n",
              "\n",
              "| Parameter | Value |\n",
              "| :-- | --: |\n",
              "| dim | 4096 |\n",
              "| n_layers | 32 |\n",
              "| head_dim | 128 |\n",
              "| hidden_dim | 14336 |\n",
              "| n_heads | 32 |\n",
              "| n_kv_heads | 8 |\n",
              "| window_size | 4096 |\n",
              "| context_len | 8192 |\n",
              "| vocab_size | 32000 |\n",
              "\n",
              "Table 1: Model architecture.\n",
              "\n",
              "Rolling Buffer Cache. A fixed attention span means that we can limit our cache size using a rolling buffer cache. The cache has a fixed size of $W$, and the keys and values for the timestep $i$ are stored in position $i \\bmod W$ of the cache. As a result, when the position $i$ is larger than $W$, past values in the cache are overwritten, and the size of the cache stops increasing. We provide an illustration in Figure 2 for $W=3$. On a sequence length of 32 k tokens, this reduces the cache memory usage by 8 x , without impacting the model quality.\n",
              "\n",
              "[^0]\n",
              "[^0]:    ${ }^{1}$ https://github.com/mistralai/mistral-src\n",
              "    ${ }^{2}$ https://github.com/skypilot-org/skypilot\n",
              "    ${ }^{3}$ https://huggingface.co/mistralai\n",
              "\n",
              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)\n",
              "\n",
              "Figure 2: Rolling buffer cache. The cache has a fixed size of $W=4$. Keys and values for position $i$ are stored in position $i \\bmod W$ of the cache. When the position $i$ is larger than $W$, past values in the cache are overwritten. The hidden state corresponding to the latest generated tokens are colored in orange.\n",
              "\n",
              "Pre-fill and Chunking. When generating a sequence, we need to predict tokens one-by-one, as each token is conditioned on the previous ones. However, the prompt is known in advance, and we can pre-fill the $(k, v)$ cache with the prompt. If the prompt is very large, we can chunk it into smaller pieces, and pre-fill the cache with each chunk. For this purpose, we can select the window size as our chunk size. For each chunk, we thus need to compute the attention over the cache and over the chunk. Figure 3 shows how the attention mask works over both the cache and the chunk.\n",
              "\n",
              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              "\n",
              "Figure 3: Pre-fill and chunking. During pre-fill of the cache, long sequences are chunked to limit memory usage. We process a sequence in three chunks, \"The cat sat on\", \"the mat and saw\", \"the dog go to\". The figure shows what happens for the third chunk (\"the dog go to\"): it attends itself using a causal mask (rightmost block), attends the cache using a sliding window (center block), and does not attend to past tokens as they are outside of the sliding window (left block).\n",
              "\n",
              "## 3 Results\n",
              "\n",
              "We compare Mistral 7B to Llama, and re-run all benchmarks with our own evaluation pipeline for fair comparison. We measure performance on a wide variety of tasks categorized as follow:\n",
              "\n",
              "- Commonsense Reasoning (0-shot): Hellaswag [28], Winogrande [21], PIQA [4], SIQA [22], OpenbookQA [19], ARC-Easy, ARC-Challenge [9], CommonsenseQA [24]\n",
              "- World Knowledge (5-shot): NaturalQuestions [16], TriviaQA [15]\n",
              "- Reading Comprehension (0-shot): BoolQ [8], QuAC [7]\n",
              "- Math: GSM8K [10] (8-shot) with maj@8 and MATH [13] (4-shot) with maj@4\n",
              "- Code: Humaneval [5] (0-shot) and MBPP [2] (3-shot)\n",
              "- Popular aggregated results: MMLU [12] (5-shot), BBH [23] (3-shot), and AGI Eval [29] (3-5-shot, English multiple-choice questions only)\n",
              "\n",
              "Detailed results for Mistral 7B, Llama 2 7B/13B, and Code-Llama 7B are reported in Table 2. Figure 4 compares the performance of Mistral 7B with Llama 2 7B/13B, and Llama $134 B^{4}$ in different categories. Mistral 7B surpasses Llama 2 13B across all metrics, and outperforms Llama 1 34B on most benchmarks. In particular, Mistral 7B displays a superior performance in code, mathematics, and reasoning benchmarks.\n",
              "\n",
              "[^0]\n",
              "[^0]:    ${ }^{4}$ Since Llama 2 34B was not open-sourced, we report results for Llama 1 34B.\n",
              "\n",
              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Ce+08wRW8cUMiQuGzGV2lvmx/DXYTzCCCSUgkIpYgdTisqTxHbR+F4Ne8qQ280UUqoPvAPjH/oVamxmajoWuaqto15dadJ9mmL+QInEUoKkfMN2cjORziq1j4CWK1sLa8ulmit4ryOQRps3/aHD/LzxjHv2rqr3UrPTbcT311FbQk4DyuFBPXAz1OAeKy7/wAW6fY6jo1sd0yaqXEVxEQ0a7dvJOehLgDFAGXL4BiMNzZwXJSxuILW2dDne0cRcsCwI5bdyfr61qaX4Yi0XXbi+sbiYQXMKxzwzSvKS6n5WDOSehIx9PSnaf4qsNQ1bWLFA8Y0oIZpnxsbO7O36bSDU3h3xDb+JdLF9bQzQ/NtMUww68AjI7ZBB/EUAZ0+haxL4rXVWvLKa3i2rbwzROTAv8RXDY3N/eI/+vsa1aXd7pNxa2UsUUsyGMvMpYBSMHgHrVeXXTF4kg0eSxuFE6O0dyWTy22gEjAbcOo6gVd1G6ubS2MtrYyXkmceWjqhx65YgUAY9rpmt2fhyzsEm0yaaBFicywv5ciKoA43deMms1PBt7aQ6U1rd2Uk9mbgutxATG3mnJCqDkAdAMngVsQeKbWTQZ9Vmhlh8h3hkgbBfzVbbsGDhiTwCODmqo8YCaz0ma00q7uZtTieWOBXRWQLjIYsQM8+tAGh4f0dtD0Y2jziaQySSs6ptUF2LYUdlGcAegrWT7i/QVQ0nVYda0lL6BJER9ylJBhlZSVYH6EEfhV9PuL9BQA6iiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigBCM4zTVjVcbQAB0AGMU+igBnlqG3ADdjGcc1SvBjUtN/66v/AOi2rQqhe/8AIS03/rq//otqAL4ooFITigAzRmsqXxFpkOryaU9zi8jjErx7G4UnAOcYrSRwyBhyDyKhTi24p6obTtfoPByKAaym8RaWuqz6Y1z/AKZAivJGI2+VW6HOMGtRSGGR3oU4uTinqgtpcdRRRViCiiigAooooAKDRSGgCrOjPBcKoyxBAHrxXD/2Dqh4+yscf7Q/xrvdyp5jMQFBySTwOBVP+3dI/wCglaf9/V/xrgxmCp4lpzdrHTh686Xwq5x3/CP6p/z6N/30Kt6Zo2oW+pW8slsyorZJ3f4V039u6R/0ErT/AL+r/jT4tX02eRY4b+2d2OAqyAk1ywyijCSkpP7zeWMrSi04lw9vevOovBeoTwyySMIo5Li6kubU8m4xNJJARzgcsCfYAV6Ljjr+VV4761mtpbmO4jaGJnV3B4XaSGBPsQfyr2UeecHJ4dvTpZiu7S78saZZRkW4R2MkblmGwnaw6ZB6in2OlX32vRr6/wDDyOls1zCUghjRlVihjkMe7C9DkAnGeld9FKk8Mc0Th43UFWXoQeQRUF3qFlp6wteXMUCzyiGIyuF3OckKM9zg0AcQuhXdh4TVItJSS8n1CRrv91HLJ5JmdgwDHaxAKYB6ZPFL4c0TVba40hp7SeOG31G7kAl2BkieNgmQnAyT0HTpXcDUbNtQbTluojerEJjb7x5gTOAxHXGaSz1Cz1BZWs7mKcQyNDIYmDbHHVTjuD1oAzPFNndalYW+m28TNDdXCJdODgJCPmbv32hf+BVzXifRbu48Qaoy6dq08F1p0VvA1hcLEm4GTIfLjI+YdQep45rsLnX9Is9QSxudRt4rpyAsTOAcnp9KsXt/a6dbG4vbiOCEEAvIcKCe1ADdGiuYNFsYr1Y1ukt41mWIAKHCjdjHbOavVjL4p0H7EL0atZm1MnkiYSgrvxnbn1xzWhY39rqVqtzZ3EU8LdHjYMDQBZpDS0hoA5nX9Ou7u9jkghLqIwCc98msr+xNR/59T+YrtpLiGM7ZJFU9cE037Xb/APPeL/voUvbRWlzmlhozd7nF/wBiaif+XU9PUV1eiW8lrpkcU0exxnI/HNWftdt/z3iz/vCpY3WRdyMGU9CDT9qpaKxdOhGm7o5zxMl3FrWhahb6fc3sVrJN5yW+0uoaMqDhmHc+tUheX8HiqbVv7A1R4LmxjiCosZdHV3yGG/jgg8Z611k91BDPBBLKiSzEiJCeXIGTj8KatzA121ssqGdEDtGMbgpOAT7cH8qDY4B9O1u58W2t8dNmheLUy7vHFCsZtsMAS4O9iQRkZwD9KqJ4G1N9AmVjsDx3LzWZILSzB5REdwOMYcHHqor1D881njXtJOnT6iNStjZW7Mk04lGyNgcEE9AR0xQBxmoeGvEOrS3joba1EVnFa2v2hC7blCuXUhsA7woyc/crrLvUtTg8Li9g0qSbUzCrfYg6ghyBkE5xgGrkup2Fu1qkt5DG92dtuGcZlOM/L2PH+eamuLiCztnnuZUhhjGWdjhVHuaAMTwnBJDZXE13bXkV9PMZbmS7VFMjkDlQrEBBwAPQd+tVC98PiN9qOk3osxY/ZftP7vZu8zdn727b+H4V0lle2uoWkV1ZTxzW8o3RyxtlXHTgjr0qtHr2ky6n/ZqahAb0HHk7vmyB0HrQBzot7u+8Z2moQ6dqVusPmLctfSKYQCuB5a7jhiQORjg857Y3hDRNTs5/D/mabqkD2cDxXj39wrxAFf8AlkN7EHdgcY4r0H+0bP8AtBbFrqIXrRGYQbxv2ZwWx6Z71VsPEOjarMI9O1K0uZNpcCKQMcdzxQBpoczPx/Cv8zUlRJ/rn/3R/M1LQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUVQ1XW9O0SGObUbpLeORtils8nGccVW0rxTomttcLpuow3JtwGmCnHlg5wTnp0J/CgDYNZzf8AIxQ/9ej/APoa1X03xXoesXZtdP1KCeYAkKCRuA6lcj5vwqw3/IxRf9ej/wDoa0AaNFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFIaWkNAETgmSQDrsH8zXlk/w+1uS5ldVttrOSP3nb8q9VZWEhZcHIwQf8+9BMn9xf++v/rVMoqW5tRrzpX5Tyb/hXeu/3bb/AL+f/Wp8Xw+1uOeNmW2wGBP7zPf6V6rmT+4v/fX/ANaj95/cX/vr/wCtUqlE2eOqtWdhVBCAHrjB9q5pINZ07xRqt3babFdWt8YSJPtQQptTaeCpz610uZM/cX/vr/61J+8P8C/99Vocd7nHaXZ+JNO0u90yGwt0Mk91LDdm6DBfMd3UlNvP3h3rMXwnrdzHq7SxNG93pyWyie881mkDEk9MKvOBj9K9E/ef3V/BqMyf3F/76/8ArUAcZJ4Iktr+O8tJhJjUYrhYm4EEYLM6r65d2b8faq9v4P1uH7JqT6kr6il+b6S1KII8uSrqHC7iAhwPoK7vMv8AdX/vr/61H73+6vr97/61AGF4qj1u4sYrbR4lZZnxdSeeI3SPvsJBGT644rR0e3+yaRbW4sksREgVbeN96oBwADxmruZP7i/99f8A1qMyf3F/76/+tQBzP9g3k1n4mknEZvdTWSGEFsgRKhSME/Ulj7tWb4W8NX2m6tY3R0y202KCyNvcCK48xrlvlx/CMAEH867fMuPuL/31/wDWozL/AHF/76/+tQBIO9LUYMg/gX/vr/61G6T+4v8A31/9agCvqVu91ZtFHjcSOtYv9iXn+x/31XRZk/uL/wB9f/WozJ/cX/vr/wCtXNVwsKrvILHO/wBh3n+x/wB9f/Wq7pmm3FpdGSXbt2kcGtXMn9xf++v/AK1GZP7i/wDfX/1qingqUJcyFZEd5E01nPEuNzxsoycDJFcT/ZfiKbwJH4fk0mCOSC0hiSQXgIkaMrxjHGdpPt713J8w/wAC/wDfX/1qP3n9xf8Avr/61dgzlNUXxJqcVpiw+zRxTEzxQXwEkq7SARIF+XDYyByfWsmy8DahJZaVbXrJELaK+VnSQuYmllR4ipI5xtz9a9BzJ/cX/vr/AOtR+8/uL/31/wDWoA4KTwRqUFvqdjaXCeVqFvbQTXTEB2w0jTuR0yd549629E0LUdH1+8lkvvtlleQoXaRERkkT5RhVAByu0f8AARXRfvP7i/8AfX/1qMy9lX/vr/61AHOavbaxL4v0m8tdOils7MSq8rXG1j5gUZC7T0x+PtWrrSTPpzQx6cmoLIdkkDyiPcvrk8H6VfzJnOxP++qQ+Yf4F/76/wDrUAcXp3g/Uf7Ktovtw05re5lngtogJliD/dUlupXk596oR+DtVg0rw3Dd2VtqzafFKk0LyiIAtjbggc4wa9DBlH8K/wDfVH7zGNq49N3/ANagDG8K6XdaP4bjsrvy1dWkZY423LEhYlUBwM4Bxn2rcT7i/QUz94QQVUZ77qkUYUD0oAWiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKoXv/IS03/rq/8A6Lar9UL3/kJab/11f/0W1AF8UjdRSikPUcfjQB5J4kvPsnxTvGMhQNp0Q6Z/iNXbrxferoOora3pW/8AJH2UGMcPkeox09a5n4jXi2fxLmYsV3WEQ4B9TWxfeENcudViudKhT+zJLSJkBkA+fHzHB5rxa1GssTKtT/4c9mhSo/VoOtpzXs/QZDqMbag2pTSFr+4jRJ5dv39oxjA4/IV61anNvG3qo/lXg3im6Gi+N59PDGKCK3gbyx83zFRu569TXu9ic2UBznMa/wAq2wFCdKrPn30MsdGPsac4Kyd/wLFFFFeoeWFFFFABRRRQAUhpaQ0AUb9WewvVUEsY2AA7/LXif9jamf8AlwuT/wBsj6fSvdc7HbIbB5GATS71/ut/3wf8KicOY6cPiXR0S3PCf7F1P/oH3X/fo/4VqeG9Kv4fEmnyS2U6IsoJZo8Ace4r2Len91/++D/hRvT0f/vg/wCFSqSXU2nj5Si1YcOQK4PSr6KDQNX0aSK5F9JcX5SP7LJhg0kjKd23HIPrXdGRT/C//fBo3qf4X/74NanBc4I67bN4FsrOKC4kliitorgPBNGIRlQznADEDHIH8jWP/Z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)\n",
              "\n",
              "Figure 4: Performance of Mistral 7B and different Llama models on a wide range of benchmarks. All models were re-evaluated on all metrics with our evaluation pipeline for accurate comparison. Mistral 7B significantly outperforms Llama 2 7B and Llama 2 13B on all benchmarks. It is also vastly superior to Llama 1 34B in mathematics, code generation, and reasoning benchmarks.\n",
              "\n",
              "| Model | Modality | MMLU | HellaSwag | WinoG | PIQA | Arc-e | Arc-c | NQ | TriviaQA | HumanEval | MBPP | MATH | GSM8K |\n",
              "| :-- | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: |\n",
              "| LLaMA 2 7B | Pretrained | $44.4 \\%$ | $77.1 \\%$ | $69.5 \\%$ | $77.9 \\%$ | $68.7 \\%$ | $43.2 \\%$ | $24.7 \\%$ | $63.8 \\%$ | $11.6 \\%$ | $26.1 \\%$ | $3.9 \\%$ | $16.0 \\%$ |\n",
              "| LLaMA 2 13B | Pretrained | $55.6 \\%$ | $\\mathbf{8 0 . 7 \\%}$ | $72.9 \\%$ | $80.8 \\%$ | $75.2 \\%$ | $48.8 \\%$ | $\\mathbf{2 9 . 0 \\%}$ | $\\mathbf{6 9 . 6 \\%}$ | $18.9 \\%$ | $35.4 \\%$ | $6.0 \\%$ | $34.3 \\%$ |\n",
              "| Code-Llama 7B | Finetuned | $36.9 \\%$ | $62.9 \\%$ | $62.3 \\%$ | $72.8 \\%$ | $59.4 \\%$ | $34.5 \\%$ | $11.0 \\%$ | $34.9 \\%$ | $\\mathbf{3 1 . 1 \\%}$ | $\\mathbf{5 2 . 5 \\%}$ | $5.2 \\%$ | $20.8 \\%$ |\n",
              "| Mistral 7B | Pretrained | $\\mathbf{6 0 . 1 \\%}$ | $\\mathbf{8 1 . 3 \\%}$ | $\\mathbf{7 5 . 3 \\%}$ | $\\mathbf{8 3 . 0 \\%}$ | $\\mathbf{8 0 . 0 \\%}$ | $\\mathbf{5 5 . 5 \\%}$ | $\\mathbf{2 8 . 8 \\%}$ | $\\mathbf{6 9 . 9 \\%}$ | $\\mathbf{3 0 . 5 \\%}$ | $47.5 \\%$ | $\\mathbf{1 3 . 1 \\%}$ | $\\mathbf{5 2 . 2 \\%}$ |\n",
              "\n",
              "Table 2: Comparison of Mistral 7B with Llama. Mistral 7B outperforms Llama 2 13B on all metrics, and approaches the code performance of Code-Llama 7B without sacrificing performance on non-code benchmarks.\n",
              "\n",
              "Size and Efficiency. We computed \"equivalent model sizes\" of the Llama 2 family, aiming to understand Mistral 7B models' efficiency in the cost-performance spectrum (see Figure 5). When evaluated on reasoning, comprehension, and STEM reasoning (specifically MMLU), Mistral 7B mirrored performance that one might expect from a Llama 2 model with more than 3x its size. On the Knowledge benchmarks, Mistral 7B's performance achieves a lower compression rate of 1.9 x , which is likely due to its limited parameter count that restricts the amount of knowledge it can store.\n",
              "\n",
              "Evaluation Differences. On some benchmarks, there are some differences between our evaluation protocol and the one reported in the Llama 2 paper: 1) on MBPP, we use the hand-verified subset 2) on TriviaQA, we do not provide Wikipedia contexts.\n",
              "\n",
              "## 4 Instruction Finetuning\n",
              "\n",
              "To evaluate the generalization capabilities of Mistral 7B, we fine-tuned it on instruction datasets publicly available on the Hugging Face repository. No proprietary data or training tricks were utilized: Mistral 7B - Instruct model is a simple and preliminary demonstration that the base model can easily be fine-tuned to achieve good performance. In Table 3, we observe that the resulting model, Mistral 7B - Instruct, exhibits superior performance compared to all 7B models on MT-Bench, and is comparable to 13B - Chat models. An independent human evaluation was conducted on https://limboxing.com/leaderboard.\n",
              "\n",
              "| Model | Chatbot Arena <br> ELO Rating | MT Bench |\n",
              "| :-- | :--: | :--: |\n",
              "| WizardLM 13B v1.2 | 1047 | 7.2 |\n",
              "| Mistral 7B Instruct | $\\mathbf{1 0 3 1}$ | $\\mathbf{6 . 8 4}$ +/- $\\mathbf{0 . 0 7}$ |\n",
              "| Llama 2 13B Chat | 1012 | 6.65 |\n",
              "| Vicuna 13B | 1041 | 6.57 |\n",
              "| Llama 2 7B Chat | 985 | 6.27 |\n",
              "| Vicuna 7B | 997 | 6.17 |\n",
              "| Alpaca 13B | 914 | 4.53 |\n",
              "\n",
              "Table 3: Comparison of Chat models. Mistral 7B Instruct outperforms all 7B models on MT-Bench, and is comparable to 13B - Chat models.\n",
              "\n",
              "In this evaluation, participants were provided with a set of questions along with anonymous responses from two models and were asked to select their preferred response, as illustrated in Figure 6. As of October 6, 2023, the outputs generated by Mistral 7B were preferred 5020 times, compared to 4143 times for Llama 2 13B.\n",
              "\n",
              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7MSWKAkmvOwOZLFycVG1jtxmBeGipN3uXaWiivTOEzNN1/S9Wur61sbtJZ7GTy7hBkGNueOfoelVrbxZo97bTz2VybpLef7PL5KM2184x09e/SvNLWPU9Nu9a1bR7Oe5mu9UvLCdYlyV3bSjtjptbPPbcaltIG8PaVr1pZTPG0OsWkRkQkFslAxPPc5z9aAPYSyjqRVeC/tLm6urWGdHntWVZ4x1jLKGAP1BB/GvP9djutH1q+1nWYby80sXEbRXVnqDIbRflUKYcgHB5JGSc9Ks+HdHtf+Fh+LrrzbrzIbuB1U3L7TvgU8rnBAJIGemMDGKAO/wBwqOeZLeCSaQkJGpdvYAZNeY6FJFY/DCDxFqd1qN7eXNuI2b7Y6sd74VVOcIBx831pNPkv9N1/VdIuES3hk0mSc2q6i91sYcZy6gqefpQB6XYXsOpWEF7bkmGZA6EjBINWawPBWP8AhCtHx/z6pz+Fb9AEUvRP98fzqWopeif74/nUtABRRRQAUUUUAFFFFABRRRQAUUUUAGaTIpMjFU7/AFSy02PddzpHnoDyT9B1NA0m3ZF3Iqre6laafHvup0jB6Ank/QVk/bNX1biyg+w2p/5bzj5z/up/jVuy0G0tJBO++5uv+e053N/9apu+hpyRj8b+RV+36rqny2Fv9kg/573A+Y/Rf8asWfh61gl+0XBa7uT1lnOf06CtYACnU+UTqdI6DAuBjHFLg4706imZiUtFFABRRRQAUUUUAFFFFABRRRQAmR60ZFcR4i8Q+KdBWOT7DpMyXN5HaW0azyeZIzvhf4ccDJP+6aual4h1WTXb3S9CsrWd7CBJ7p7mRlGXyVjXaPvEKTnpyKAOpY/I30NZugf8i5a/9cz/ADNLomrxa9oFrqcKMiXEe7YeSh6FfwINN0D/AJFy1/65n+ZoA0ov9Un+6KfTIv8AVJ/uipD0NADdy9MijcK8y1K9uV1O6CzyACVgAG967PwzI8mixs7F3JIOTXl4TM1iKzoqOq/Q78TgHQpKq3ubdLRRXqHAZi6/pba82iC7T+0li84wc52evp+FRjxLpT6jfafFdebeWMXmzwIpLKv5cn2HNcBrcNzB4/1vW7G3luLzS4rKZYYly8sZ81XUDqcgmq2l2tzp2qa5dzbotRutBkvJieHV2YkA+4AA/CgD1m2uEureOdNwV1BAYYI+o7Uw39qNQFgZ1+1GLz/K77M43fTJxXnd7aatd2OmapJDPqmnJpsZlt4L9oJI5ANxfqA5I45I6U20s9N1/wAf6ReQz34t7jw99oiLXUiOQJIwN2G9Dz2J9aAPT80mR615/ocazah4n1jUr29mTTdTmSGITMEjRYkbAXPOdx61jadd31lr/hq8hia0tdXfAWXVXuJJ0ZNwLIVwD06NQB6ZpuqW2qwSTWrF0jlaFsjHzKcH9avVyXgAgaPf9P8AkJ3PT/fNdbQBFP8A8e8v+6f5VLUU/wDx7y/7p/lUtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUZopMigAyKM0mR6ism9162tpvs1urXd3/wA8IBuI+p6D8TQ3YcYuTsjW3DGc8Vk3mv20Mpt7YPd3P/PKEZI+p6D8arDTtT1XnU5/s0B/5drduSPRn7/hWvaWNtYReXbQJGvsKV30LtCG+rMd9M1PWIyNRnFtbMMG3gOSw/2m/wAKybP4dwwags0l2zwI25Y8cnnvXcUVPJF7lxxNSCag7XEAwAB2paKKswCiiigAooooAbg8+tG3/PenUUAZuu/8gO7/ANz+tWF/48Y/91f6VX13/kB3f+5/WrcSB7SNT0KLQBPTWUMCCODxTPKf/nq35D/Cl8t/+erfkP8AClYDJPhXR8/8eh/7+v8A41qRQrBEsUY2oowBTvLf/nq35D/Cjy3/AOerfkP8Kyp4elTd4RS9EaTq1J6Sk2SUVH5b/wDPVvyH+FHlv/z1b8h/hWxmQ2tjb2IlFrbxwiaRppNigbnPVj6k9zUL6LpsgmD2MB8+RZZcoPncchj78Vc8t/8Anq35D/Cjy3/56t+Q/wAKAMebwh4fuNU/tGbR7SS73iQyMg5cfxEdC3vjNWZfD+lT6vHq0unWrahFwlyYh5gGCBz16Gr/AJb/APPVvyH+FHlv/wA9W/If4UAU/wCxdNOkf2SbGD+z9mz7NsHl7euMdKrWHhbQ9L3fYdKtoCyGNmROSp6gnuK1fLf/AJ6t+Q/wo8t/+erfkP8ACgBLe3itbeO3gjWOKMbVReij2qWo/Lf/AJ6t+Q/wo8t/+erfkP8ACgBJeif74/nUtRCIlgWctjnHSpaACiiigAooooAKKKKADNJnFJkYqnfapZ6cmbmZVJ6KOWP4DmgaTbskXciqd/qtlpsYe6nVM/dXqzfQDk1l/adY1Yf6LH/Z9qf+WswzIfovb8auWGhWljIZyGnuj1uJzuc/4fhU3fQ05Ix+N/IpC51rWOLWIadan/ltOu6Vh7J0X8c1bsPD9nYyGch7i6PWedt7n8+n4VrYxRTsJ1Ha0dEJtNLS0UzMSilooAKKKKACiiigAooooAKKKKACmvIiIXd1VVGSScACnVla5b6Tc2Ij1sQPZ71ys5/dls4G4Hgj2PFAFE+PvCK3f2U+JNME2cYNyuM+mc4roUkSRFdHVlYZDKcg1yGsapb6dK2lafoNndQpB50yO8cMYT0AIwxra8O22nQ6NDLpVoLS1uVEywqNoXd6L0H0GKAMm7srrVviNZSzW8i6Zo1q00cjqQstzKdox67UVue2+s+6nuPDPjDXrybTb+7ttWt4Ht3s7VpsSxqyGNtoJUkbSCcD3rutp/H1pcHGBQBzXhfQntPA1lpmqRfvQjPLGH+6zMXIyPTditDw8oXw3ZqvQRcfrWq/KN9KzfDv/Iv2f/XP+poA0Iv9Un+6Kf2qsSkXym424HQ44pUYS52XG7HXGD/So51e1x2drmfL4a0ueV5ZLYl3OWPmNyfzrQtLKGxgEFvHsjHbNSeW/wDz1b8h/hR5bf8APVvyH+FRDD0oS5oxSfoXKrUkuWUm0S0VF5bf89W/If4UeW3/AD1b8h/hWxmRxWNtDeTXccEa3EwVZZQoDOFzgE+2TUcul2U0000lpC0k0XkSMVBLx/3T7c9KsbG/56t+Q/wo8tv+erfkP8KAMe+8HeH9SeJ73R7SZooxEhaPog6L7j26VYv/AA3o2ppbR3ulWc6WvEAeFT5Q44X0HA6egrQ2N/z1b8h/hR5bf89W/If4UARQWFrbC4ENvHGLiQyTBVx5jEAEn34H5VmWPg7w9ptytxZaNZwTK29XSIAofY9h7Ctjy2/57N+Q/wAKPLf/AJ6t+Q/woAjtbK3sY2jtYI4kdzIwRcAsep+tWai8tv8Anq35D/CjY3/PVvyH+FABOf8AR5f90/yqWoTEzDDyMV7jGKmoAKKM0ZoAKKM0mRQAtFGaKACijNGaACijNGaACikyO1GR60ALmjNJmsm+160tJPs6brm6PSCAbm/+tQ2OMXJ2RrZFZF/4gtLOY28Za6u+1vbjc349h+NVvsWr6tzfT/YrY/8ALvbt85/3n/wrUsdNtNOi8u1gWId8dT9T1NK7NLRh8Wr/AK6mX9g1fVxnUZvsNsR/x7WzZdh/tP8A0H51rWWnWunQ+VaQJEnoo5P1NW6KEiZVG1boIc4o5xS0UyAooooAKKKKACms6opZmAUDJJPAp1ZGsaPYaw8EN+zOiklbfzSqyH3UfeoAtw6tptxN5MOoWskp/gSZWb8gat5GcZrzvUrbwrbXE9uPCrvbW7rHPfQIqrExx33BjjIzgGu3hEGk6T800jW9vEWMkrbjtAyST34oAvZpMiuH8O+LL7xBe20i3eiRQXC+YLDzi92sRBILc9cEfLjjPNMvPF2smLWdVsLa0fSNIuHt5UkDedN5ePMZTnC4OcZB6UAdVrv/ACBLv/c/rV23/wCPaL/cH8qzdUuI7rw1NcRHKSwh0+hGRWlB/wAe0X+4P5UASZFGRiuK1HxVe2mozwIkWyNiBkc1raPr8dzY+dfTQwv5hUAttBHHrXBRzGhVqujB6/5HVVwdWlTVWWx0FFVn1CzjiSV7qJY5PuMWGG+hoOo2YgE/2mLyicB9wxmu85SzRVZdRs3gedbqIxIcM4YYX60RajZzBzFdROEGXIYfKPegCzRVWHUbK4fZDdRSNjOFYGiPUrKWURR3UTSE4ChgT+VAFqiqn9p2PnCL7XD5hbbt3jOc4xRLqdjDKYpbuFJB1VnANAFuiq02o2ds4Wa6ijYjIDMBxRJqNnCqNJdRIrjKEsPm+lAFmiqzajZpCszXUQiY4VywwaBqNmbc3AuovJBxv3DGaALNFVo9Rs5o5JI7qJkjGXYMML9aIdRs7gkQ3UUhAydrA4FAFmiqsOpWVxII4bqGRz/CrAmkTVLCSURJdwtITgKHGc0AW80mRVN9TsY5DHJdwLIpwVLgHPpUN/rdlp7iOSXfcH7sEY3Ox+gobSGk3ojSyKoX+sWWngLNLmU/diQbnb6AVnhdZ1bq39m2p7D5pWH8lq/Y6NZ6floot0rfelc7nb6k1N30NOWMfiZQ36zq2PKUabbH+JxulP0HQVcsdCtLJ/O2ma4PWaY7m/OtOlp2E6jtZaIbg4paWimZhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVheKdRj07Q5JJLWK4WR1h2THEYLNjLk9FHr2rdrN1mC9n05ksYbSaXIzFdA7HXuMjpQB59pukvqctyY7HTr4WDqv2R5PPiIYbsRSnlf905HvXpdo+6zhYwGAlAfKIA2HHTiuTttW12yjFpa+BTCM4/dXkSw59cgZx/wGuk0v8AtM2m/VBbrcMc+XbklUHpk9TQBoUUUUANf7jfQ1m+Hf8AkAWf+5/U1pP9xvoazfDv/IAs/wDc/qaAOP8AFxxrZ5/gU1Y8JPdrHd/ZY0kfKZDttH8Wf5V2U1jbTtulgR2xjJHNOgtILbJhiW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              "\n",
              "Figure 5: Results on MMLU, commonsense reasoning, world knowledge and reading comprehension for Mistral 7B and Llama 2 (7B/13B/70B). Mistral 7B largely outperforms Llama 2 13B on all evaluations, except on knowledge benchmarks, where it is on par (this is likely due to its limited parameter count, which limits the amount of knowledge it can compress).\n",
              "\n",
              "# 5 Adding guardrails for front-facing applications \n",
              "\n",
              "The ability to enforce guardrails when it comes to AI generation is important for front-facing applications. In this section, we highlight how to leverage system prompting to optionally enforce output constraints on top of our models. Additionally, we showcase the ability of Mistral 7B to perform fine-grained content moderation, which can be useful to enforce quality content in applications.\n",
              "\n",
              "### 5.1 System prompt to enforce guardrails\n",
              "\n",
              "We introduce a system prompt (see below) to guide the model to generate answers within specified guardrails, similar to the work done with Llama 2. Using this prompt allows the user to move on the Pareto front of model utility / guardrails enforcement, as indicated in Table 4.\n",
              "\n",
              "Always assist with care, respect, and truth. Respond with utmost utility yet securely. Avoid harmful, unethical, prejudiced, or negative content. Ensure replies promote fairness and positivity.\n",
              "\n",
              "We use a set of 175 unsafe prompts for evaluating safety. With the recommended system prompt, the model properly declines to answer $100 \\%$ of the harmful questions.\n",
              "As an illustration, we provide in Table 5 the answers of both Mistral 7B - Instruct and Llama 2 Chat 13B to the question How to kill a linux process with system prompts activated. We observe that Mistral 7B provides a correct response while Llama 2 declines to answer. Note that on this specific question, both models answer correctly when system prompts are deactivated.\n",
              "\n",
              "| Guardrails | MT Bench |\n",
              "| :-- | :--: |\n",
              "| No system prompt | $6.84 \\pm 0.07$ |\n",
              "| Llama 2 system prompt | $6.38 \\pm 0.07$ |\n",
              "| Mistral system prompt | $6.58 \\pm 0.05$ |\n",
              "\n",
              "Table 4: System prompts. Mean official MT Bench score over 10 iterations with standard deviation for Mistral 7B - Instruct. For reference, Llama 2 13B - Chat reports official results of 6.65 .\n",
              "\n",
              "### 5.2 Content moderation with self-reflection\n",
              "\n",
              "Mistral 7B - Instruct can be used as a content moderator: the model itself is able to accurately classify a user prompt or its generated answer as being either acceptable or falling into one of the following categories: Illegal activities such as terrorism, child abuse or fraud; Hateful, harassing or violent content such as discrimination, self-harm or bullying; Unqualified advice for instance in legal, medical or financial domains.\n",
              "\n",
              "| Model | Answer |\n",
              "| :--: | :--: |\n",
              "| Mistral 7B - Instruct with Mistral system prompt | To kill a Linux process, you can use the `kill' command followed by the process ID (PID) of the process you want to terminate. For example, to kill process with PID 1234, you would run the command `kill 1234`. It's important to note that killing a process can have unintended consequences, so it's generally a good idea to only kill processes that you are certain you want to terminate. Additionally, it's generally a good idea to use the 'kill' command with caution, as it can be used to terminate critical system processes that are necessary for the operation of the system. |\n",
              "| Llama 2 13B - Chat with Llama 2 system prompt | As a helpful and respectful assistant, I cannot provide information on how to kill a Linux process. It is not appropriate or ethical to intentionally harm or terminate processes, as it can cause damage to the system and potentially result in data loss. Additionally, it is important to respect the autonomy and security of other users' processes, as they may be critical to their work or personal activities. Instead, I suggest that you explore other options to address any issues or concerns you may have. |\n",
              "\n",
              "Table 5: Comparison between Mistral and Llama system prompts. Mistral provides the right answer whereas Llama 2 declines to answer to the question How to kill a linux process.\n",
              "\n",
              "To do so, we designed a self-reflection prompt that makes Mistral 7B classify a prompt or a generated answer. We evaluated self-reflection on our manually curated and balanced dataset of adversarial and standard prompts and got a precision of $99.4 \\%$ for a recall of $95.6 \\%$ (considering acceptable prompts as positives).\n",
              "\n",
              "The use cases are vast, from moderating comments on social media or forums to brand monitoring on the internet. In particular, the end user is able to select afterwards which categories to effectively filter based on their particular use-case.\n",
              "\n",
              "# 6 Conclusion \n",
              "\n",
              "Our work on Mistral 7B demonstrates that language models may compress knowledge more than what was previously thought. This opens up interesting perspectives: the field has so far put the emphasis on scaling laws in 2 dimensions (directly associating model capabilities to training cost, as in [14]); the problem is rather 3 dimensional (model capabilities, training cost, inference cost), and much remains to be explored to obtain the best performance with the smallest possible model.\n",
              "\n",
              "## Acknowledgements\n",
              "\n",
              "We are grateful to CoreWeave for their 24/7 help in marshalling our cluster. We thank the CINECA/EuroHPC team, and in particular the operators of Leonardo, for their resources and help. We thank the maintainers of FlashAttention, vLLM, xFormers, Skypilot for their precious assistance in implementing new features and integrating their solutions into ours. A huge thanks to Tri Dao and Daniel Haziza for helping include Mistral related changes to FlashAttention and xFormers on a tight schedule. We thank the teams of Hugging Face, AWS, GCP, Azure ML for their intense help in making our model compatible everywhere.\n",
              "\n",
              "# Can you recommend a foundational and accessible book about quantum physics? \n",
              "\n",
              "Capy Link to Question Read Round (Enter) $\\rightarrow$\n",
              "\n",
              "Round Winner: mistral-7b-instruct-v0.1\n",
              "![img-6.jpeg](data:image/jpeg;base64,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)\n",
              "\n",
              "## mistral-7b-instruct-v0.1 R Round\n",
              "\n",
              " Winner\n",
              "A great book for a foundational understanding of quantum physics is \"The Quantum Universe: Everything that Can Happen Does Happen\" by Brian Cox and Jeff Forshaw. This book is accessible and easy to understand, making it a great choice for beginners. It covers all the basics of quantum mechanics, including superposition, entanglement, and the uncertainty principle. The authors also explore the implications of quantum physics for our understanding of the universe, including the nature of time and space. Overall, \"The Quantum Universe\" is an excellent choice for anyone looking to gain a foundational understanding of this fascinating field\n",
              "\n",
              "## llama-2-13b-chat\n",
              "\n",
              "Certainly! For a foundational and accessible introduction to quantum physics, I highly recommend \"The Feynman Lectures on Physics\" by Richard Feynman. This classic text provides a clear and engaging overview of the principles and concepts of quantum mechanics, with minimal mathematical formalism and plenty of illustrations and examples. It's a great starting point for anyone looking to gain a deeper understanding of quantum physics without getting bogged down in too much technical detail.\n",
              "\n",
              "Figure 6: Human evaluation of Mistral 7B - Instruct vs Llama 2 13B - Chat Example. An example of human evaluation from libboxing.com. The question asks for recommendations of books in quantum physics. Llama 2 13B - Chat recommends a general physics book, while Mistral 7B - Instruct recommends a more relevant book on quantum physics and describes in the contents in more detail.\n",
              "\n",
              "# References \n",
              "\n",
              "[1] Joshua Ainslie, James Lee-Thorp, Michiel de Jong, Yury Zemlyanskiy, Federico Lebrón, and Sumit Sanghai. Gqa: Training generalized multi-query transformer models from multi-head checkpoints. arXiv preprint arXiv:2305.13245, 2023.\n",
              "[2] Jacob Austin, Augustus Odena, Maxwell Nye, Maarten Bosma, Henryk Michalewski, David Dohan, Ellen Jiang, Carrie Cai, Michael Terry, Quoc Le, et al. Program synthesis with large language models. arXiv preprint arXiv:2108.07732, 2021.\n",
              "[3] Iz Beltagy, Matthew E Peters, and Arman Cohan. Longformer: The long-document transformer. arXiv preprint arXiv:2004.05150, 2020.\n",
              "[4] Yonatan Bisk, Rowan Zellers, Jianfeng Gao, Yejin Choi, et al. Piqa: Reasoning about physical commonsense in natural language. In Proceedings of the AAAI conference on artificial intelligence, 2020.\n",
              "[5] Mark Chen, Jerry Tworek, Heewoo Jun, Qiming Yuan, Henrique Ponde de Oliveira Pinto, Jared Kaplan, Harri Edwards, Yuri Burda, Nicholas Joseph, Greg Brockman, et al. Evaluating large language models trained on code. arXiv preprint arXiv:2107.03374, 2021.\n",
              "[6] Rewon Child, Scott Gray, Alec Radford, and Ilya Sutskever. Generating long sequences with sparse transformers. arXiv preprint arXiv:1904.10509, 2019.\n",
              "[7] Eunsol Choi, He He, Mohit Iyyer, Mark Yatskar, Wen-tau Yih, Yejin Choi, Percy Liang, and Luke Zettlemoyer. Quac: Question answering in context. arXiv preprint arXiv:1808.07036, 2018.\n",
              "[8] Christopher Clark, Kenton Lee, Ming-Wei Chang, Tom Kwiatkowski, Michael Collins, and Kristina Toutanova. Boolq: Exploring the surprising difficulty of natural yes/no questions. arXiv preprint arXiv:1905.10044, 2019.\n",
              "[9] Peter Clark, Isaac Cowhey, Oren Etzioni, Tushar Khot, Ashish Sabharwal, Carissa Schoenick, and Oyvind Tafjord. Think you have solved question answering? try arc, the ai2 reasoning challenge. arXiv preprint arXiv:1803.05457, 2018.\n",
              "[10] Karl Cobbe, Vineet Kosaraju, Mohammad Bavarian, Mark Chen, Heewoo Jun, Lukasz Kaiser, Matthias Plappert, Jerry Tworek, Jacob Hilton, Reiichiro Nakano, et al. Training verifiers to solve math word problems. arXiv preprint arXiv:2110.14168, 2021.\n",
              "[11] Tri Dao, Daniel Y. Fu, Stefano Ermon, Atri Rudra, and Christopher Ré. FlashAttention: Fast and memory-efficient exact attention with IO-awareness. In Advances in Neural Information Processing Systems, 2022.\n",
              "[12] Dan Hendrycks, Collin Burns, Steven Basart, Andy Zou, Mantas Mazeika, Dawn Song, and Jacob Steinhardt. Measuring massive multitask language understanding. arXiv preprint arXiv:2009.03300, 2020.\n",
              "[13] Dan Hendrycks, Collin Burns, Saurav Kadavath, Akul Arora, Steven Basart, Eric Tang, Dawn Song, and Jacob Steinhardt. Measuring mathematical problem solving with the math dataset. arXiv preprint arXiv:2103.03874, 2021.\n",
              "[14] Jordan Hoffmann, Sebastian Borgeaud, Arthur Mensch, Elena Buchatskaya, Trevor Cai, Eliza Rutherford, Diego de Las Casas, Lisa Anne Hendricks, Johannes Welbl, Aidan Clark, Thomas Hennigan, Eric Noland, Katherine Millican, George van den Driessche, Bogdan Damoc, Aurelia Guy, Simon Osindero, Karén Simonyan, Erich Elsen, Oriol Vinyals, Jack Rae, and Laurent Sifre. An empirical analysis of compute-optimal large language model training. In Advances in Neural Information Processing Systems, volume 35, 2022.\n",
              "[15] Mandar Joshi, Eunsol Choi, Daniel S Weld, and Luke Zettlemoyer. Triviaqa: A large scale distantly supervised challenge dataset for reading comprehension. arXiv preprint arXiv:1705.03551, 2017.\n",
              "[16] Tom Kwiatkowski, Jennimaria Palomaki, Olivia Redfield, Michael Collins, Ankur Parikh, Chris Alberti, Danielle Epstein, Illia Polosukhin, Jacob Devlin, Kenton Lee, et al. Natural questions: a benchmark for question answering research. Transactions of the Association for Computational Linguistics, 7:453-466, 2019.\n",
              "\n",
              "[17] Woosuk Kwon, Zhuohan Li, Siyuan Zhuang, Ying Sheng, Lianmin Zheng, Cody Hao Yu, Joseph E. Gonzalez, Hao Zhang, and Ion Stoica. Efficient memory management for large language model serving with pagedattention. In Proceedings of the ACM SIGOPS 29th Symposium on Operating Systems Principles, 2023.\n",
              "[18] Benjamin Lefaudeux, Francisco Massa, Diana Liskovich, Wenhan Xiong, Vittorio Caggiano, Sean Naren, Min Xu, Jieru Hu, Marta Tintore, Susan Zhang, Patrick Labatut, and Daniel Haziza. xformers: A modular and hackable transformer modelling library. https://github.com/ facebookresearch/xformers, 2022.\n",
              "[19] Todor Mihaylov, Peter Clark, Tushar Khot, and Ashish Sabharwal. Can a suit of armor conduct electricity? a new dataset for open book question answering. arXiv preprint arXiv:1809.02789, 2018.\n",
              "[20] Baptiste Rozière, Jonas Gehring, Fabian Gloeckle, Sten Sootla, Itai Gat, Xiaoqing Ellen Tan, Yossi Adi, Jingyu Liu, Tal Remez, Jérémy Rapin, et al. Code llama: Open foundation models for code. arXiv preprint arXiv:2308.12950, 2023.\n",
              "[21] Keisuke Sakaguchi, Ronan Le Bras, Chandra Bhagavatula, and Yejin Choi. Winogrande: An adversarial winograd schema challenge at scale. Communications of the ACM, 64(9):99-106, 2021.\n",
              "[22] Maarten Sap, Hannah Rashkin, Derek Chen, Ronan LeBras, and Yejin Choi. Socialiqa: Commonsense reasoning about social interactions. arXiv preprint arXiv:1904.09728, 2019.\n",
              "[23] Mirac Suzgun, Nathan Scales, Nathanael Schärli, Sebastian Gehrmann, Yi Tay, Hyung Won Chung, Aakanksha Chowdhery, Quoc V Le, Ed H Chi, Denny Zhou, , and Jason Wei. Challenging big-bench tasks and whether chain-of-thought can solve them. arXiv preprint arXiv:2210.09261, 2022.\n",
              "[24] Alon Talmor, Jonathan Herzig, Nicholas Lourie, and Jonathan Berant. Commonsenseqa: A question answering challenge targeting commonsense knowledge. arXiv preprint arXiv:1811.00937, 2018.\n",
              "[25] Hugo Touvron, Thibaut Lavril, Gautier Izacard, Xavier Martinet, Marie-Anne Lachaux, Timothée Lacroix, Baptiste Rozière, Naman Goyal, Eric Hambro, Faisal Azhar, et al. Llama: Open and efficient foundation language models. arXiv preprint arXiv:2302.13971, 2023.\n",
              "[26] Hugo Touvron, Louis Martin, Kevin Stone, Peter Albert, Amjad Almahairi, Yasmine Babaei, Nikolay Bashlykov, Soumya Batra, Prajjwal Bhargava, Shruti Bhosale, et al. Llama 2: Open foundation and fine-tuned chat models. arXiv preprint arXiv:2307.09288, 2023.\n",
              "[27] Ashish Vaswani, Noam Shazeer, Niki Parmar, Jakob Uszkoreit, Llion Jones, Aidan N Gomez, Łukasz Kaiser, and Illia Polosukhin. Attention is all you need. Advances in neural information processing systems, 30, 2017.\n",
              "[28] Rowan Zellers, Ari Holtzman, Yonatan Bisk, Ali Farhadi, and Yejin Choi. Hellaswag: Can a machine really finish your sentence? arXiv preprint arXiv:1905.07830, 2019.\n",
              "[29] Wanjun Zhong, Ruixiang Cui, Yiduo Guo, Yaobo Liang, Shuai Lu, Yanlin Wang, Amin Saied, Weizhu Chen, and Nan Duan. Agieval: A human-centric benchmark for evaluating foundation models. arXiv preprint arXiv:2304.06364, 2023."
            ],
            "text/plain": [
              "<IPython.core.display.Markdown object>"
            ]
          },
          "metadata": {},
          "output_type": "display_data"
        }
      ],
      "source": [
        "from mistralai.models import OCRResponse\n",
        "from IPython.display import Markdown, display\n",
        "\n",
        "def replace_images_in_markdown(markdown_str: str, images_dict: dict) -> str:\n",
        "    \"\"\"\n",
        "    Replace image placeholders in markdown with base64-encoded images.\n",
        "\n",
        "    Args:\n",
        "        markdown_str: Markdown text containing image placeholders\n",
        "        images_dict: Dictionary mapping image IDs to base64 strings\n",
        "\n",
        "    Returns:\n",
        "        Markdown text with images replaced by base64 data\n",
        "    \"\"\"\n",
        "    for img_name, base64_str in images_dict.items():\n",
        "        markdown_str = markdown_str.replace(\n",
        "            f\"![{img_name}]({img_name})\", f\"![{img_name}]({base64_str})\"\n",
        "        )\n",
        "    return markdown_str\n",
        "\n",
        "def get_combined_markdown(ocr_response: OCRResponse) -> str:\n",
        "    \"\"\"\n",
        "    Combine OCR text and images into a single markdown document.\n",
        "\n",
        "    Args:\n",
        "        ocr_response: Response from OCR processing containing text and images\n",
        "\n",
        "    Returns:\n",
        "        Combined markdown string with embedded images\n",
        "    \"\"\"\n",
        "    markdowns: list[str] = []\n",
        "    # Extract images from page\n",
        "    for page in ocr_response.pages:\n",
        "        image_data = {}\n",
        "        for img in page.images:\n",
        "            image_data[img.id] = img.image_base64\n",
        "        # Replace image placeholders with actual images\n",
        "        markdowns.append(replace_images_in_markdown(page.markdown, image_data))\n",
        "\n",
        "    return \"\\n\\n\".join(markdowns)\n",
        "\n",
        "# Display combined markdowns and images\n",
        "display(Markdown(get_combined_markdown(pdf_response)))"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "LNzRYPDcyaLX"
      },
      "source": [
        "## Mistral OCR with Annotations\n",
        "First, we need to create our Annotation Formats, for that we advise make use of `pydantic`.  \n",
        "For this example, we will extract the image type and a description of each bbox; as well as the language, authors and a summary of the full document."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "6yOKFR6XlnnC"
      },
      "outputs": [],
      "source": [
        "from pydantic import BaseModel, Field\n",
        "from enum import Enum\n",
        "\n",
        "class ImageType(str, Enum):\n",
        "    GRAPH = \"graph\"\n",
        "    TEXT = \"text\"\n",
        "    TABLE = \"table\"\n",
        "    IMAGE = \"image\"\n",
        "\n",
        "class Image(BaseModel):\n",
        "    image_type: ImageType = Field(..., description=\"The type of the image. Must be one of 'graph', 'text', 'table' or 'image'.\")\n",
        "    description: str = Field(..., description=\"A description of the image.\")\n",
        "\n",
        "class Document(BaseModel):\n",
        "    language: str = Field(..., description=\"The language of the document in ISO 639-1 code format (e.g., 'en', 'fr').\")\n",
        "    summary: str = Field(..., description=\"A summary of the document.\")\n",
        "    authors: list[str] = Field(..., description=\"A list of authors who contributed to the document.\")\n"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "-8XLfRlQyaLX"
      },
      "source": [
        "Now with our pydantic models created for our Annotations, we can call our OCR endpoint.  \n",
        "The objective is to Annotate and Extract information from our document and the bbox/images detected."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "EQjLk9hlmJKH",
        "outputId": "b662698d-1383-486b-8091-58ebb43b37e0"
      },
      "outputs": [
        {
          "name": "stdout",
          "output_type": "stream",
          "text": [
            "{\n",
            "    \"pages\": [\n",
            "        {\n",
            "            \"index\": 0,\n",
            "            \"markdown\": \"# Mistral 7B \\n\\nAlbert Q. Jiang, Alexandre Sablayrolles, Arthur Mensch, Chris Bamford, Devendra Singh Chaplot, Diego de las Casas, Florian Bressand, Gianna Lengyel, Guillaume Lample, Lucile Saulnier, L\\u00e9lio Renard Lavaud, Marie-Anne Lachaux, Pierre Stock, Teven Le Scao, Thibaut Lavril, Thomas Wang, Timoth\\u00e9e Lacroix, William El Sayed\\n\\n![img-0.jpeg](img-0.jpeg)\\n\\n\\n#### Abstract\\n\\nWe introduce Mistral 7B, a 7-billion-parameter language model engineered for superior performance and efficiency. Mistral 7B outperforms the best open 13B model (Llama 2) across all evaluated benchmarks, and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. Our model leverages grouped-query attention (GQA) for faster inference, coupled with sliding window attention (SWA) to effectively handle sequences of arbitrary length with a reduced inference cost. We also provide a model fine-tuned to follow instructions, Mistral 7B - Instruct, that surpasses Llama 2 13B - chat model both on human and automated benchmarks. Our models are released under the Apache 2.0 license. Code: https://github.com/mistralai/mistral-src Webpage: https://mistral.ai/news/announcing-mistral-7b/\\n\\n\\n## 1 Introduction\\n\\nIn the rapidly evolving domain of Natural Language Processing (NLP), the race towards higher model performance often necessitates an escalation in model size. However, this scaling tends to increase computational costs and inference latency, thereby raising barriers to deployment in practical, real-world scenarios. In this context, the search for balanced models delivering both high-level performance and efficiency becomes critically essential. Our model, Mistral 7B, demonstrates that a carefully designed language model can deliver high performance while maintaining an efficient inference. Mistral 7B outperforms the previous best 13B model (Llama 2, [26]) across all tested benchmarks, and surpasses the best 34B model (LLaMa 34B, [25]) in mathematics and code generation. Furthermore, Mistral 7B approaches the coding performance of Code-Llama 7B [20], without sacrificing performance on non-code related benchmarks.\\n\\nMistral 7B leverages grouped-query attention (GQA) [1], and sliding window attention (SWA) [6, 3]. GQA significantly accelerates the inference speed, and also reduces the memory requirement during decoding, allowing for higher batch sizes hence higher throughput, a crucial factor for real-time applications. In addition, SWA is designed to handle longer sequences more effectively at a reduced computational cost, thereby alleviating a common limitation in LLMs. These attention mechanisms collectively contribute to the enhanced performance and efficiency of Mistral 7B.\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-0.jpeg\",\n",
            "                    \"top_left_x\": 425,\n",
            "                    \"top_left_y\": 598,\n",
            "                    \"bottom_right_x\": 1283,\n",
            "                    \"bottom_right_y\": 893,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"image\\\",\\n  \\\"description\\\": \\\"A 3D rendering of the text 'Mistral AI' in a gradient of warm colors, transitioning from orange to brown.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 1,\n",
            "            \"markdown\": \"Mistral 7B is released under the Apache 2.0 license. This release is accompanied by a reference implementation ${ }^{1}$ facilitating easy deployment either locally or on cloud platforms such as AWS, GCP, or Azure using the vLLM [17] inference server and SkyPilot ${ }^{2}$. Integration with Hugging Face ${ }^{3}$ is also streamlined for easier integration. Moreover, Mistral 7B is crafted for ease of fine-tuning across a myriad of tasks. As a demonstration of its adaptability and superior performance, we present a chat model fine-tuned from Mistral 7B that significantly outperforms the Llama 2 13B - Chat model.\\n\\nMistral 7B takes a significant step in balancing the goals of getting high performance while keeping large language models efficient. Through our work, our aim is to help the community create more affordable, efficient, and high-performing language models that can be used in a wide range of real-world applications.\\n\\n# 2 Architectural details \\n\\n![img-1.jpeg](img-1.jpeg)\\n\\nFigure 1: Sliding Window Attention. The number of operations in vanilla attention is quadratic in the sequence length, and the memory increases linearly with the number of tokens. At inference time, this incurs higher latency and smaller throughput due to reduced cache availability. To alleviate this issue, we use sliding window attention: each token can attend to at most $W$ tokens from the previous layer (here, $W=3$ ). Note that tokens outside the sliding window still influence next word prediction. At each attention layer, information can move forward by $W$ tokens. Hence, after $k$ attention layers, information can move forward by up to $k \\\\times W$ tokens.\\n\\nMistral 7B is based on a transformer architecture [27]. The main parameters of the architecture are summarized in Table 1. Compared to Llama, it introduces a few changes that we summarize below.\\nSliding Window Attention. SWA exploits the stacked layers of a transformer to attend information beyond the window size $W$. The hidden state in position $i$ of the layer $k, h_{i}$, attends to all hidden states from the previous layer with positions between $i-W$ and $i$. Recursively, $h_{i}$ can access tokens from the input layer at a distance of up to $W \\\\times k$ tokens, as illustrated in Figure 1. At the last layer, using a window size of $W=4096$, we have a theoretical attention span of approximately $131 K$ tokens. In practice, for a sequence length of 16 K and $W=4096$, changes made to FlashAttention [11] and xFormers [18] yield a 2x speed improvement over a vanilla attention baseline.\\n\\n| Parameter | Value |\\n| :-- | --: |\\n| dim | 4096 |\\n| n_layers | 32 |\\n| head_dim | 128 |\\n| hidden_dim | 14336 |\\n| n_heads | 32 |\\n| n_kv_heads | 8 |\\n| window_size | 4096 |\\n| context_len | 8192 |\\n| vocab_size | 32000 |\\n\\nTable 1: Model architecture.\\n\\nRolling Buffer Cache. A fixed attention span means that we can limit our cache size using a rolling buffer cache. The cache has a fixed size of $W$, and the keys and values for the timestep $i$ are stored in position $i \\\\bmod W$ of the cache. As a result, when the position $i$ is larger than $W$, past values in the cache are overwritten, and the size of the cache stops increasing. We provide an illustration in Figure 2 for $W=3$. On a sequence length of 32 k tokens, this reduces the cache memory usage by 8 x , without impacting the model quality.\\n\\n[^0]\\n[^0]:    ${ }^{1}$ https://github.com/mistralai/mistral-src\\n    ${ }^{2}$ https://github.com/skypilot-org/skypilot\\n    ${ }^{3}$ https://huggingface.co/mistralai\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-1.jpeg\",\n",
            "                    \"top_left_x\": 294,\n",
            "                    \"top_left_y\": 638,\n",
            "                    \"bottom_right_x\": 1405,\n",
            "                    \"bottom_right_y\": 1064,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"table\\\",\\n  \\\"description\\\": \\\"This image compares two types of attention mechanisms used in natural language processing: Vanilla Attention and Sliding Window Attention. The left and center tables show the attention patterns for the sentence 'The cat sat on the'. In Vanilla Attention, each word attends to all previous words, resulting in a full lower triangular matrix. In Sliding Window Attention, each word attends to a fixed number of previous words, resulting in a banded lower triangular matrix. The right diagram illustrates how the effective context length varies with the number of layers and the window size in Sliding Window Attention.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 2,\n",
            "            \"markdown\": \"![img-2.jpeg](img-2.jpeg)\\n\\nFigure 2: Rolling buffer cache. The cache has a fixed size of $W=4$. Keys and values for position $i$ are stored in position $i \\\\bmod W$ of the cache. When the position $i$ is larger than $W$, past values in the cache are overwritten. The hidden state corresponding to the latest generated tokens are colored in orange.\\n\\nPre-fill and Chunking. When generating a sequence, we need to predict tokens one-by-one, as each token is conditioned on the previous ones. However, the prompt is known in advance, and we can pre-fill the $(k, v)$ cache with the prompt. If the prompt is very large, we can chunk it into smaller pieces, and pre-fill the cache with each chunk. For this purpose, we can select the window size as our chunk size. For each chunk, we thus need to compute the attention over the cache and over the chunk. Figure 3 shows how the attention mask works over both the cache and the chunk.\\n\\n![img-3.jpeg](img-3.jpeg)\\n\\nFigure 3: Pre-fill and chunking. During pre-fill of the cache, long sequences are chunked to limit memory usage. We process a sequence in three chunks, \\\"The cat sat on\\\", \\\"the mat and saw\\\", \\\"the dog go to\\\". The figure shows what happens for the third chunk (\\\"the dog go to\\\"): it attends itself using a causal mask (rightmost block), attends the cache using a sliding window (center block), and does not attend to past tokens as they are outside of the sliding window (left block).\\n\\n## 3 Results\\n\\nWe compare Mistral 7B to Llama, and re-run all benchmarks with our own evaluation pipeline for fair comparison. We measure performance on a wide variety of tasks categorized as follow:\\n\\n- Commonsense Reasoning (0-shot): Hellaswag [28], Winogrande [21], PIQA [4], SIQA [22], OpenbookQA [19], ARC-Easy, ARC-Challenge [9], CommonsenseQA [24]\\n- World Knowledge (5-shot): NaturalQuestions [16], TriviaQA [15]\\n- Reading Comprehension (0-shot): BoolQ [8], QuAC [7]\\n- Math: GSM8K [10] (8-shot) with maj@8 and MATH [13] (4-shot) with maj@4\\n- Code: Humaneval [5] (0-shot) and MBPP [2] (3-shot)\\n- Popular aggregated results: MMLU [12] (5-shot), BBH [23] (3-shot), and AGI Eval [29] (3-5-shot, English multiple-choice questions only)\\n\\nDetailed results for Mistral 7B, Llama 2 7B/13B, and Code-Llama 7B are reported in Table 2. Figure 4 compares the performance of Mistral 7B with Llama 2 7B/13B, and Llama $134 B^{4}$ in different categories. Mistral 7B surpasses Llama 2 13B across all metrics, and outperforms Llama 1 34B on most benchmarks. In particular, Mistral 7B displays a superior performance in code, mathematics, and reasoning benchmarks.\\n\\n[^0]\\n[^0]:    ${ }^{4}$ Since Llama 2 34B was not open-sourced, we report results for Llama 1 34B.\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-2.jpeg\",\n",
            "                    \"top_left_x\": 294,\n",
            "                    \"top_left_y\": 191,\n",
            "                    \"bottom_right_x\": 1405,\n",
            "                    \"bottom_right_y\": 380,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"table\\\",\\n  \\\"description\\\": \\\"A table showing the progression of words in three sentences over three timesteps. Each word is highlighted in red at different timesteps, indicating the position of processing or focus in a sequential manner. The sentences are 'This is an example of ...', 'Mistral is a good ...', and 'The cat sat on the mat ...'.\\\"\\n}\"\n",
            "                },\n",
            "                {\n",
            "                    \"id\": \"img-3.jpeg\",\n",
            "                    \"top_left_x\": 464,\n",
            "                    \"top_left_y\": 741,\n",
            "                    \"bottom_right_x\": 1235,\n",
            "                    \"bottom_right_y\": 1064,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"table\\\",\\n  \\\"description\\\": \\\"A table showing a matrix of word comparisons with past, cache, and current sections. The table is divided into three main sections: Past, Cache, and Current. The Past section is filled with zeros, indicating no matches. The Cache section shows some matches with ones, and the Current section has the most matches, indicating the most recent comparisons.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 3,\n",
            "            \"markdown\": \"![img-4.jpeg](img-4.jpeg)\\n\\nFigure 4: Performance of Mistral 7B and different Llama models on a wide range of benchmarks. All models were re-evaluated on all metrics with our evaluation pipeline for accurate comparison. Mistral 7B significantly outperforms Llama 2 7B and Llama 2 13B on all benchmarks. It is also vastly superior to Llama 1 34B in mathematics, code generation, and reasoning benchmarks.\\n\\n| Model | Modality | MMLU | HellaSwag | WinoG | PIQA | Arc-e | Arc-c | NQ | TriviaQA | HumanEval | MBPP | MATH | GSM8K |\\n| :-- | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: |\\n| LLaMA 2 7B | Pretrained | $44.4 \\\\%$ | $77.1 \\\\%$ | $69.5 \\\\%$ | $77.9 \\\\%$ | $68.7 \\\\%$ | $43.2 \\\\%$ | $24.7 \\\\%$ | $63.8 \\\\%$ | $11.6 \\\\%$ | $26.1 \\\\%$ | $3.9 \\\\%$ | $16.0 \\\\%$ |\\n| LLaMA 2 13B | Pretrained | $55.6 \\\\%$ | $\\\\mathbf{8 0 . 7 \\\\%}$ | $72.9 \\\\%$ | $80.8 \\\\%$ | $75.2 \\\\%$ | $48.8 \\\\%$ | $\\\\mathbf{2 9 . 0 \\\\%}$ | $\\\\mathbf{6 9 . 6 \\\\%}$ | $18.9 \\\\%$ | $35.4 \\\\%$ | $6.0 \\\\%$ | $34.3 \\\\%$ |\\n| Code-Llama 7B | Finetuned | $36.9 \\\\%$ | $62.9 \\\\%$ | $62.3 \\\\%$ | $72.8 \\\\%$ | $59.4 \\\\%$ | $34.5 \\\\%$ | $11.0 \\\\%$ | $34.9 \\\\%$ | $\\\\mathbf{3 1 . 1 \\\\%}$ | $\\\\mathbf{5 2 . 5 \\\\%}$ | $5.2 \\\\%$ | $20.8 \\\\%$ |\\n| Mistral 7B | Pretrained | $\\\\mathbf{6 0 . 1 \\\\%}$ | $\\\\mathbf{8 1 . 3 \\\\%}$ | $\\\\mathbf{7 5 . 3 \\\\%}$ | $\\\\mathbf{8 3 . 0 \\\\%}$ | $\\\\mathbf{8 0 . 0 \\\\%}$ | $\\\\mathbf{5 5 . 5 \\\\%}$ | $\\\\mathbf{2 8 . 8 \\\\%}$ | $\\\\mathbf{6 9 . 9 \\\\%}$ | $\\\\mathbf{3 0 . 5 \\\\%}$ | $47.5 \\\\%$ | $\\\\mathbf{1 3 . 1 \\\\%}$ | $\\\\mathbf{5 2 . 2 \\\\%}$ |\\n\\nTable 2: Comparison of Mistral 7B with Llama. Mistral 7B outperforms Llama 2 13B on all metrics, and approaches the code performance of Code-Llama 7B without sacrificing performance on non-code benchmarks.\\n\\nSize and Efficiency. We computed \\\"equivalent model sizes\\\" of the Llama 2 family, aiming to understand Mistral 7B models' efficiency in the cost-performance spectrum (see Figure 5). When evaluated on reasoning, comprehension, and STEM reasoning (specifically MMLU), Mistral 7B mirrored performance that one might expect from a Llama 2 model with more than 3x its size. On the Knowledge benchmarks, Mistral 7B's performance achieves a lower compression rate of 1.9 x , which is likely due to its limited parameter count that restricts the amount of knowledge it can store.\\n\\nEvaluation Differences. On some benchmarks, there are some differences between our evaluation protocol and the one reported in the Llama 2 paper: 1) on MBPP, we use the hand-verified subset 2) on TriviaQA, we do not provide Wikipedia contexts.\\n\\n## 4 Instruction Finetuning\\n\\nTo evaluate the generalization capabilities of Mistral 7B, we fine-tuned it on instruction datasets publicly available on the Hugging Face repository. No proprietary data or training tricks were utilized: Mistral 7B - Instruct model is a simple and preliminary demonstration that the base model can easily be fine-tuned to achieve good performance. In Table 3, we observe that the resulting model, Mistral 7B - Instruct, exhibits superior performance compared to all 7B models on MT-Bench, and is comparable to 13B - Chat models. An independent human evaluation was conducted on https://limboxing.com/leaderboard.\\n\\n| Model | Chatbot Arena <br> ELO Rating | MT Bench |\\n| :-- | :--: | :--: |\\n| WizardLM 13B v1.2 | 1047 | 7.2 |\\n| Mistral 7B Instruct | $\\\\mathbf{1 0 3 1}$ | $\\\\mathbf{6 . 8 4}$ +/- $\\\\mathbf{0 . 0 7}$ |\\n| Llama 2 13B Chat | 1012 | 6.65 |\\n| Vicuna 13B | 1041 | 6.57 |\\n| Llama 2 7B Chat | 985 | 6.27 |\\n| Vicuna 7B | 997 | 6.17 |\\n| Alpaca 13B | 914 | 4.53 |\\n\\nTable 3: Comparison of Chat models. Mistral 7B Instruct outperforms all 7B models on MT-Bench, and is comparable to 13B - Chat models.\\n\\nIn this evaluation, participants were provided with a set of questions along with anonymous responses from two models and were asked to select their preferred response, as illustrated in Figure 6. As of October 6, 2023, the outputs generated by Mistral 7B were preferred 5020 times, compared to 4143 times for Llama 2 13B.\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-4.jpeg\",\n",
            "                    \"top_left_x\": 292,\n",
            "                    \"top_left_y\": 204,\n",
            "                    \"bottom_right_x\": 1390,\n",
            "                    \"bottom_right_y\": 552,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"graph\\\",\\n  \\\"description\\\": \\\"This image contains two bar graphs comparing the performance of four different language models: Mistral 7B, LLaMA 2 13B, LLaMA 2 7B, and LLaMA 1 34B. The left graph shows accuracy percentages for categories: MMLU, Knowledge, Reasoning, and Comprehension. The right graph shows accuracy percentages for categories: AGI Eval, Math, BBH, and Code. Each bar represents the accuracy of a specific model in each category, with different colors indicating different models.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 4,\n",
            "            \"markdown\": \"![img-5.jpeg](img-5.jpeg)\\n\\nFigure 5: Results on MMLU, commonsense reasoning, world knowledge and reading comprehension for Mistral 7B and Llama 2 (7B/13B/70B). Mistral 7B largely outperforms Llama 2 13B on all evaluations, except on knowledge benchmarks, where it is on par (this is likely due to its limited parameter count, which limits the amount of knowledge it can compress).\\n\\n# 5 Adding guardrails for front-facing applications \\n\\nThe ability to enforce guardrails when it comes to AI generation is important for front-facing applications. In this section, we highlight how to leverage system prompting to optionally enforce output constraints on top of our models. Additionally, we showcase the ability of Mistral 7B to perform fine-grained content moderation, which can be useful to enforce quality content in applications.\\n\\n### 5.1 System prompt to enforce guardrails\\n\\nWe introduce a system prompt (see below) to guide the model to generate answers within specified guardrails, similar to the work done with Llama 2. Using this prompt allows the user to move on the Pareto front of model utility / guardrails enforcement, as indicated in Table 4.\\n\\nAlways assist with care, respect, and truth. Respond with utmost utility yet securely. Avoid harmful, unethical, prejudiced, or negative content. Ensure replies promote fairness and positivity.\\n\\nWe use a set of 175 unsafe prompts for evaluating safety. With the recommended system prompt, the model properly declines to answer $100 \\\\%$ of the harmful questions.\\nAs an illustration, we provide in Table 5 the answers of both Mistral 7B - Instruct and Llama 2 Chat 13B to the question How to kill a linux process with system prompts activated. We observe that Mistral 7B provides a correct response while Llama 2 declines to answer. Note that on this specific question, both models answer correctly when system prompts are deactivated.\\n\\n| Guardrails | MT Bench |\\n| :-- | :--: |\\n| No system prompt | $6.84 \\\\pm 0.07$ |\\n| Llama 2 system prompt | $6.38 \\\\pm 0.07$ |\\n| Mistral system prompt | $6.58 \\\\pm 0.05$ |\\n\\nTable 4: System prompts. Mean official MT Bench score over 10 iterations with standard deviation for Mistral 7B - Instruct. For reference, Llama 2 13B - Chat reports official results of 6.65 .\\n\\n### 5.2 Content moderation with self-reflection\\n\\nMistral 7B - Instruct can be used as a content moderator: the model itself is able to accurately classify a user prompt or its generated answer as being either acceptable or falling into one of the following categories: Illegal activities such as terrorism, child abuse or fraud; Hateful, harassing or violent content such as discrimination, self-harm or bullying; Unqualified advice for instance in legal, medical or financial domains.\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-5.jpeg\",\n",
            "                    \"top_left_x\": 464,\n",
            "                    \"top_left_y\": 202,\n",
            "                    \"bottom_right_x\": 1232,\n",
            "                    \"bottom_right_y\": 734,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"graph\\\",\\n  \\\"description\\\": \\\"This image contains four line graphs comparing the performance of LLaMA 2 and Mistral models across different metrics as a function of model size (in billion parameters). Each graph represents a different evaluation metric: MMLU (Massive Multitask Language Understanding), Reasoning, Knowledge, and Comprehension. The x-axis of each graph shows the model size, while the y-axis shows the percentage performance. LLaMA 2 is represented by a red line with circular markers, and Mistral is represented by an orange square marker. Dashed vertical lines indicate the effective sizes of LLaMA models in terms of Mistral's performance, suggesting that smaller LLaMA models can achieve comparable performance to larger Mistral models.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 5,\n",
            "            \"markdown\": \"| Model | Answer |\\n| :--: | :--: |\\n| Mistral 7B - Instruct with Mistral system prompt | To kill a Linux process, you can use the `kill' command followed by the process ID (PID) of the process you want to terminate. For example, to kill process with PID 1234, you would run the command `kill 1234`. It's important to note that killing a process can have unintended consequences, so it's generally a good idea to only kill processes that you are certain you want to terminate. Additionally, it's generally a good idea to use the 'kill' command with caution, as it can be used to terminate critical system processes that are necessary for the operation of the system. |\\n| Llama 2 13B - Chat with Llama 2 system prompt | As a helpful and respectful assistant, I cannot provide information on how to kill a Linux process. It is not appropriate or ethical to intentionally harm or terminate processes, as it can cause damage to the system and potentially result in data loss. Additionally, it is important to respect the autonomy and security of other users' processes, as they may be critical to their work or personal activities. Instead, I suggest that you explore other options to address any issues or concerns you may have. |\\n\\nTable 5: Comparison between Mistral and Llama system prompts. Mistral provides the right answer whereas Llama 2 declines to answer to the question How to kill a linux process.\\n\\nTo do so, we designed a self-reflection prompt that makes Mistral 7B classify a prompt or a generated answer. We evaluated self-reflection on our manually curated and balanced dataset of adversarial and standard prompts and got a precision of $99.4 \\\\%$ for a recall of $95.6 \\\\%$ (considering acceptable prompts as positives).\\n\\nThe use cases are vast, from moderating comments on social media or forums to brand monitoring on the internet. In particular, the end user is able to select afterwards which categories to effectively filter based on their particular use-case.\\n\\n# 6 Conclusion \\n\\nOur work on Mistral 7B demonstrates that language models may compress knowledge more than what was previously thought. This opens up interesting perspectives: the field has so far put the emphasis on scaling laws in 2 dimensions (directly associating model capabilities to training cost, as in [14]); the problem is rather 3 dimensional (model capabilities, training cost, inference cost), and much remains to be explored to obtain the best performance with the smallest possible model.\\n\\n## Acknowledgements\\n\\nWe are grateful to CoreWeave for their 24/7 help in marshalling our cluster. We thank the CINECA/EuroHPC team, and in particular the operators of Leonardo, for their resources and help. We thank the maintainers of FlashAttention, vLLM, xFormers, Skypilot for their precious assistance in implementing new features and integrating their solutions into ours. A huge thanks to Tri Dao and Daniel Haziza for helping include Mistral related changes to FlashAttention and xFormers on a tight schedule. We thank the teams of Hugging Face, AWS, GCP, Azure ML for their intense help in making our model compatible everywhere.\",\n",
            "            \"images\": [],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 6,\n",
            "            \"markdown\": \"# Can you recommend a foundational and accessible book about quantum physics? \\n\\nCapy Link to Question Read Round (Enter) $\\\\rightarrow$\\n\\nRound Winner: mistral-7b-instruct-v0.1\\n![img-6.jpeg](img-6.jpeg)\\n\\n## mistral-7b-instruct-v0.1 R Round\\n\\n Winner\\nA great book for a foundational understanding of quantum physics is \\\"The Quantum Universe: Everything that Can Happen Does Happen\\\" by Brian Cox and Jeff Forshaw. This book is accessible and easy to understand, making it a great choice for beginners. It covers all the basics of quantum mechanics, including superposition, entanglement, and the uncertainty principle. The authors also explore the implications of quantum physics for our understanding of the universe, including the nature of time and space. Overall, \\\"The Quantum Universe\\\" is an excellent choice for anyone looking to gain a foundational understanding of this fascinating field\\n\\n## llama-2-13b-chat\\n\\nCertainly! For a foundational and accessible introduction to quantum physics, I highly recommend \\\"The Feynman Lectures on Physics\\\" by Richard Feynman. This classic text provides a clear and engaging overview of the principles and concepts of quantum mechanics, with minimal mathematical formalism and plenty of illustrations and examples. It's a great starting point for anyone looking to gain a deeper understanding of quantum physics without getting bogged down in too much technical detail.\\n\\nFigure 6: Human evaluation of Mistral 7B - Instruct vs Llama 2 13B - Chat Example. An example of human evaluation from libboxing.com. The question asks for recommendations of books in quantum physics. Llama 2 13B - Chat recommends a general physics book, while Mistral 7B - Instruct recommends a more relevant book on quantum physics and describes in the contents in more detail.\",\n",
            "            \"images\": [\n",
            "                {\n",
            "                    \"id\": \"img-6.jpeg\",\n",
            "                    \"top_left_x\": 727,\n",
            "                    \"top_left_y\": 792,\n",
            "                    \"bottom_right_x\": 972,\n",
            "                    \"bottom_right_y\": 1047,\n",
            "                    \"image_base64\": null,\n",
            "                    \"image_annotation\": \"{\\n  \\\"image_type\\\": \\\"image\\\",\\n  \\\"description\\\": \\\"A 3D rendering of the letter 'M' wearing boxing gloves, giving it a playful and dynamic appearance.\\\"\\n}\"\n",
            "                }\n",
            "            ],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        },\n",
            "        {\n",
            "            \"index\": 7,\n",
            "            \"markdown\": \"# References \\n\\n[1] Joshua Ainslie, James Lee-Thorp, Michiel de Jong, Yury Zemlyanskiy, Federico Lebr\\u00f3n, and Sumit Sanghai. Gqa: Training generalized multi-query transformer models from multi-head checkpoints. arXiv preprint arXiv:2305.13245, 2023.\\n[2] Jacob Austin, Augustus Odena, Maxwell Nye, Maarten Bosma, Henryk Michalewski, David Dohan, Ellen Jiang, Carrie Cai, Michael Terry, Quoc Le, et al. Program synthesis with large language models. arXiv preprint arXiv:2108.07732, 2021.\\n[3] Iz Beltagy, Matthew E Peters, and Arman Cohan. Longformer: The long-document transformer. arXiv preprint arXiv:2004.05150, 2020.\\n[4] Yonatan Bisk, Rowan Zellers, Jianfeng Gao, Yejin Choi, et al. Piqa: Reasoning about physical commonsense in natural language. In Proceedings of the AAAI conference on artificial intelligence, 2020.\\n[5] Mark Chen, Jerry Tworek, Heewoo Jun, Qiming Yuan, Henrique Ponde de Oliveira Pinto, Jared Kaplan, Harri Edwards, Yuri Burda, Nicholas Joseph, Greg Brockman, et al. Evaluating large language models trained on code. arXiv preprint arXiv:2107.03374, 2021.\\n[6] Rewon Child, Scott Gray, Alec Radford, and Ilya Sutskever. Generating long sequences with sparse transformers. arXiv preprint arXiv:1904.10509, 2019.\\n[7] Eunsol Choi, He He, Mohit Iyyer, Mark Yatskar, Wen-tau Yih, Yejin Choi, Percy Liang, and Luke Zettlemoyer. Quac: Question answering in context. arXiv preprint arXiv:1808.07036, 2018.\\n[8] Christopher Clark, Kenton Lee, Ming-Wei Chang, Tom Kwiatkowski, Michael Collins, and Kristina Toutanova. Boolq: Exploring the surprising difficulty of natural yes/no questions. arXiv preprint arXiv:1905.10044, 2019.\\n[9] Peter Clark, Isaac Cowhey, Oren Etzioni, Tushar Khot, Ashish Sabharwal, Carissa Schoenick, and Oyvind Tafjord. Think you have solved question answering? try arc, the ai2 reasoning challenge. arXiv preprint arXiv:1803.05457, 2018.\\n[10] Karl Cobbe, Vineet Kosaraju, Mohammad Bavarian, Mark Chen, Heewoo Jun, Lukasz Kaiser, Matthias Plappert, Jerry Tworek, Jacob Hilton, Reiichiro Nakano, et al. Training verifiers to solve math word problems. arXiv preprint arXiv:2110.14168, 2021.\\n[11] Tri Dao, Daniel Y. Fu, Stefano Ermon, Atri Rudra, and Christopher R\\u00e9. FlashAttention: Fast and memory-efficient exact attention with IO-awareness. In Advances in Neural Information Processing Systems, 2022.\\n[12] Dan Hendrycks, Collin Burns, Steven Basart, Andy Zou, Mantas Mazeika, Dawn Song, and Jacob Steinhardt. Measuring massive multitask language understanding. arXiv preprint arXiv:2009.03300, 2020.\\n[13] Dan Hendrycks, Collin Burns, Saurav Kadavath, Akul Arora, Steven Basart, Eric Tang, Dawn Song, and Jacob Steinhardt. Measuring mathematical problem solving with the math dataset. arXiv preprint arXiv:2103.03874, 2021.\\n[14] Jordan Hoffmann, Sebastian Borgeaud, Arthur Mensch, Elena Buchatskaya, Trevor Cai, Eliza Rutherford, Diego de Las Casas, Lisa Anne Hendricks, Johannes Welbl, Aidan Clark, Thomas Hennigan, Eric Noland, Katherine Millican, George van den Driessche, Bogdan Damoc, Aurelia Guy, Simon Osindero, Kar\\u00e9n Simonyan, Erich Elsen, Oriol Vinyals, Jack Rae, and Laurent Sifre. An empirical analysis of compute-optimal large language model training. In Advances in Neural Information Processing Systems, volume 35, 2022.\\n[15] Mandar Joshi, Eunsol Choi, Daniel S Weld, and Luke Zettlemoyer. Triviaqa: A large scale distantly supervised challenge dataset for reading comprehension. arXiv preprint arXiv:1705.03551, 2017.\\n[16] Tom Kwiatkowski, Jennimaria Palomaki, Olivia Redfield, Michael Collins, Ankur Parikh, Chris Alberti, Danielle Epstein, Illia Polosukhin, Jacob Devlin, Kenton Lee, et al. Natural questions: a benchmark for question answering research. Transactions of the Association for Computational Linguistics, 7:453-466, 2019.\",\n",
            "            \"images\": [],\n",
            "            \"dimensions\": {\n",
            "                \"dpi\": 200,\n",
            "                \"height\": 2200,\n",
            "                \"width\": 1700\n",
            "            }\n",
            "        }\n",
            "    ],\n",
            "    \"model\": \"mistral-ocr-2503-completion\",\n",
            "    \"usage_info\": {\n",
            "        \"pages_processed\": 8,\n",
            "        \"doc_size_bytes\": 3749788\n",
            "    },\n",
            "    \"document_annotation\": \"{\\n  \\\"language\\\": \\\"en\\\",\\n  \\\"summary\\\": \\\"The document introduces Mistral 7B, a 7-billion-parameter language model designed for superior performance and efficiency. It outperforms the best open 13B model (Llama 2) across all evaluated benchmarks and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. The model uses grouped-query attention (GQA) for faster inference and sliding window attention (SWA) to handle sequences of arbitrary length with reduced inference cost. Mistral 7B is released under the Apache 2.0 license and includes a fine-tuned version, Mistral 7B - Instruct, which surpasses Llama 2 13B - Chat model on human and automated benchmarks. The document also discusses the architectural details, performance comparisons, and the efficiency of Mistral 7B.\\\",\\n  \\\"authors\\\": [\\n    \\\"Albert Q. Jiang\\\",\\n    \\\"Alexandre Sablayrolles\\\",\\n    \\\"Arthur Mensch\\\",\\n    \\\"Chris Bamford\\\",\\n    \\\"Devendra Singh Chaplot\\\",\\n    \\\"Diego de las Casas\\\",\\n    \\\"Florian Bressand\\\",\\n    \\\"Gianna Lengyel\\\",\\n    \\\"Guillaume Lample\\\",\\n    \\\"Lucile Saunier\\\",\\n    \\\"Lelio Renard Lavaud\\\",\\n    \\\"Marie-Anne Lachaux\\\",\\n    \\\"Pierre Stock\\\",\\n    \\\"Teven Le Scao\\\",\\n    \\\"Thibaut Lavril\\\",\\n    \\\"Thomas Wang\\\",\\n    \\\"Timoth\\u00e9e Lacroix\\\",\\n    \\\"William El Sayed\\\"\\n  ]\\n}\"\n",
            "}\n"
          ]
        }
      ],
      "source": [
        "from mistralai.extra import response_format_from_pydantic_model\n",
        "\n",
        "# OCR Call with Annotations\n",
        "annotations_response = client.ocr.process(\n",
        "    model=\"mistral-ocr-latest\",\n",
        "    pages=list(range(8)), # Document Annotations has a limit of 8 pages, we recommend spliting your documents when using it; bbox annotations does not have the same limit\n",
        "    document={\n",
        "        \"type\": \"document_url\",\n",
        "        \"document_url\": f\"data:application/pdf;base64,{base64_pdf}\"\n",
        "    },\n",
        "    bbox_annotation_format=response_format_from_pydantic_model(Image),\n",
        "    document_annotation_format=response_format_from_pydantic_model(Document),\n",
        "    include_image_base64=False # We are not interested on retrieving the bbox images in this example, only their annotations\n",
        "  )\n",
        "\n",
        "# Convert response to JSON format\n",
        "response_dict = json.loads(annotations_response.model_dump_json())\n",
        "\n",
        "print(json.dumps(response_dict, indent=4))"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "M0tVl3wQyaLX"
      },
      "source": [
        "Let's print the Annotations only!"
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "EeaVt91PyaLX",
        "outputId": "bd182953-c976-4749-a5cf-9f27c2a18fbe"
      },
      "outputs": [
        {
          "name": "stdout",
          "output_type": "stream",
          "text": [
            "Document Annotation:\n",
            " {\n",
            "  \"language\": \"en\",\n",
            "  \"summary\": \"The document introduces Mistral 7B, a 7-billion-parameter language model designed for superior performance and efficiency. It outperforms the best open 13B model (Llama 2) across all evaluated benchmarks and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. The model uses grouped-query attention (GQA) for faster inference and sliding window attention (SWA) to handle sequences of arbitrary length with reduced inference cost. Mistral 7B is released under the Apache 2.0 license and includes a fine-tuned version, Mistral 7B - Instruct, which surpasses Llama 2 13B - Chat model on human and automated benchmarks. The document also discusses the architectural details, performance comparisons, and the efficiency of Mistral 7B.\",\n",
            "  \"authors\": [\n",
            "    \"Albert Q. Jiang\",\n",
            "    \"Alexandre Sablayrolles\",\n",
            "    \"Arthur Mensch\",\n",
            "    \"Chris Bamford\",\n",
            "    \"Devendra Singh Chaplot\",\n",
            "    \"Diego de las Casas\",\n",
            "    \"Florian Bressand\",\n",
            "    \"Gianna Lengyel\",\n",
            "    \"Guillaume Lample\",\n",
            "    \"Lucile Saunier\",\n",
            "    \"Lelio Renard Lavaud\",\n",
            "    \"Marie-Anne Lachaux\",\n",
            "    \"Pierre Stock\",\n",
            "    \"Teven Le Scao\",\n",
            "    \"Thibaut Lavril\",\n",
            "    \"Thomas Wang\",\n",
            "    \"Timothée Lacroix\",\n",
            "    \"William El Sayed\"\n",
            "  ]\n",
            "}\n",
            "\n",
            "BBox/Images:\n",
            "\n",
            "Image img-0.jpeg\n",
            "Location:\n",
            " - top_left_x: 425\n",
            " - top_left_y: 598\n",
            " - bottom_right_x: 1283\n",
            " - bottom_right_y: 893\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"image\",\n",
            "  \"description\": \"A 3D rendering of the text 'Mistral AI' in a gradient of warm colors, transitioning from orange to brown.\"\n",
            "}\n",
            "\n",
            "Image img-1.jpeg\n",
            "Location:\n",
            " - top_left_x: 294\n",
            " - top_left_y: 638\n",
            " - bottom_right_x: 1405\n",
            " - bottom_right_y: 1064\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"table\",\n",
            "  \"description\": \"This image compares two types of attention mechanisms used in natural language processing: Vanilla Attention and Sliding Window Attention. The left and center tables show the attention patterns for the sentence 'The cat sat on the'. In Vanilla Attention, each word attends to all previous words, resulting in a full lower triangular matrix. In Sliding Window Attention, each word attends to a fixed number of previous words, resulting in a banded lower triangular matrix. The right diagram illustrates how the effective context length varies with the number of layers and the window size in Sliding Window Attention.\"\n",
            "}\n",
            "\n",
            "Image img-2.jpeg\n",
            "Location:\n",
            " - top_left_x: 294\n",
            " - top_left_y: 191\n",
            " - bottom_right_x: 1405\n",
            " - bottom_right_y: 380\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"table\",\n",
            "  \"description\": \"A table showing the progression of words in three sentences over three timesteps. Each word is highlighted in red at different timesteps, indicating the position of processing or focus in a sequential manner. The sentences are 'This is an example of ...', 'Mistral is a good ...', and 'The cat sat on the mat ...'.\"\n",
            "}\n",
            "\n",
            "Image img-3.jpeg\n",
            "Location:\n",
            " - top_left_x: 464\n",
            " - top_left_y: 741\n",
            " - bottom_right_x: 1235\n",
            " - bottom_right_y: 1064\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"table\",\n",
            "  \"description\": \"A table showing a matrix of word comparisons with past, cache, and current sections. The table is divided into three main sections: Past, Cache, and Current. The Past section is filled with zeros, indicating no matches. The Cache section shows some matches with ones, and the Current section has the most matches, indicating the most recent comparisons.\"\n",
            "}\n",
            "\n",
            "Image img-4.jpeg\n",
            "Location:\n",
            " - top_left_x: 292\n",
            " - top_left_y: 204\n",
            " - bottom_right_x: 1390\n",
            " - bottom_right_y: 552\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"graph\",\n",
            "  \"description\": \"This image contains two bar graphs comparing the performance of four different language models: Mistral 7B, LLaMA 2 13B, LLaMA 2 7B, and LLaMA 1 34B. The left graph shows accuracy percentages for categories: MMLU, Knowledge, Reasoning, and Comprehension. The right graph shows accuracy percentages for categories: AGI Eval, Math, BBH, and Code. Each bar represents the accuracy of a specific model in each category, with different colors indicating different models.\"\n",
            "}\n",
            "\n",
            "Image img-5.jpeg\n",
            "Location:\n",
            " - top_left_x: 464\n",
            " - top_left_y: 202\n",
            " - bottom_right_x: 1232\n",
            " - bottom_right_y: 734\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"graph\",\n",
            "  \"description\": \"This image contains four line graphs comparing the performance of LLaMA 2 and Mistral models across different metrics as a function of model size (in billion parameters). Each graph represents a different evaluation metric: MMLU (Massive Multitask Language Understanding), Reasoning, Knowledge, and Comprehension. The x-axis of each graph shows the model size, while the y-axis shows the percentage performance. LLaMA 2 is represented by a red line with circular markers, and Mistral is represented by an orange square marker. Dashed vertical lines indicate the effective sizes of LLaMA models in terms of Mistral's performance, suggesting that smaller LLaMA models can achieve comparable performance to larger Mistral models.\"\n",
            "}\n",
            "\n",
            "Image img-6.jpeg\n",
            "Location:\n",
            " - top_left_x: 727\n",
            " - top_left_y: 792\n",
            " - bottom_right_x: 972\n",
            " - bottom_right_y: 1047\n",
            "BBox/Image Annotation:\n",
            " {\n",
            "  \"image_type\": \"image\",\n",
            "  \"description\": \"A 3D rendering of the letter 'M' wearing boxing gloves, giving it a playful and dynamic appearance.\"\n",
            "}\n"
          ]
        }
      ],
      "source": [
        "print(\"Document Annotation:\\n\", annotations_response.document_annotation)\n",
        "print(\"\\nBBox/Images:\")\n",
        "for page in annotations_response.pages:\n",
        "    for image in page.images:\n",
        "        print(\"\\nImage\", image.id)\n",
        "        print(\"Location:\")\n",
        "        print(\" - top_left_x:\", image.top_left_x)\n",
        "        print(\" - top_left_y:\", image.top_left_y)\n",
        "        print(\" - bottom_right_x:\", image.bottom_right_x)\n",
        "        print(\" - bottom_right_y:\", image.bottom_right_y)\n",
        "        print(\"BBox/Image Annotation:\\n\", image.image_annotation)"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "thKVdfrJ2fvB"
      },
      "source": [
        "## Full Document with Annotation\n",
        "For reference, let's do the same but including the bbox images."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "HDNDQCWG3ssl"
      },
      "outputs": [],
      "source": [
        "# OCR Call with Annotations\n",
        "annotations_response = client.ocr.process(\n",
        "    model=\"mistral-ocr-latest\",\n",
        "    pages=list(range(8)), # Document Annotations has a limit of 8 pages, we recommend spliting your documents when using it; bbox annotations does not have the same limit\n",
        "    document={\n",
        "        \"type\": \"document_url\",\n",
        "        \"document_url\": f\"data:application/pdf;base64,{base64_pdf}\"\n",
        "    },\n",
        "    bbox_annotation_format=response_format_from_pydantic_model(Image),\n",
        "    document_annotation_format=response_format_from_pydantic_model(Document),\n",
        "    include_image_base64=True\n",
        "  )"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "Kucqn_et7ZDH"
      },
      "source": [
        "Now, we will display the full document with the OCR content and the annotation in bold:\n",
        "- Document Annotation at the start of the document.\n",
        "- BBox Annotation at below each bbox/image extracted."
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "7fpHs59h2jma",
        "outputId": "15628401-d44f-44ef-9c4b-249a15b2f1ce"
      },
      "outputs": [
        {
          "data": {
            "text/markdown": [
              "**{\n",
              "  \"language\": \"en\",\n",
              "  \"summary\": \"The document introduces Mistral 7B, a 7-billion-parameter language model designed for superior performance and efficiency. It outperforms the best open 13B model (Llama 2) across all evaluated benchmarks and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. The model uses grouped-query attention (GQA) for faster inference and sliding window attention (SWA) to handle sequences of arbitrary length with reduced inference cost. Mistral 7B is released under the Apache 2.0 license and includes a fine-tuned version, Mistral 7B - Instruct, which surpasses Llama 2 13B - chat model on human and automated benchmarks. The document also discusses the model's architectural details, performance on various benchmarks, and its efficiency in balancing performance and computational costs.\",\n",
              "  \"authors\": [\n",
              "    \"Albert Q. Jiang\",\n",
              "    \"Alexandre Sablayrolles\",\n",
              "    \"Arthur Mensch\",\n",
              "    \"Chris Bamford\",\n",
              "    \"Devendra Singh Chaplot\",\n",
              "    \"Diego de las Casas\",\n",
              "    \"Florian Bressand\",\n",
              "    \"Gianna Lengyel\",\n",
              "    \"Guillaume Lample\",\n",
              "    \"Lucile Saunier\",\n",
              "    \"Lelio Renard Lavaud\",\n",
              "    \"Marie-Anne Lachaux\",\n",
              "    \"Pierre Stock\",\n",
              "    \"Teven Le Scao\",\n",
              "    \"Thibaut Lavril\",\n",
              "    \"Thomas Wang\",\n",
              "    \"Timothée Lacroix\",\n",
              "    \"William El Sayed\"\n",
              "  ]\n",
              "}**\n",
              "\n",
              "# Mistral 7B \n",
              "\n",
              "Albert Q. Jiang, Alexandre Sablayrolles, Arthur Mensch, Chris Bamford, Devendra Singh Chaplot, Diego de las Casas, Florian Bressand, Gianna Lengyel, Guillaume Lample, Lucile Saulnier, Lélio Renard Lavaud, Marie-Anne Lachaux, Pierre Stock, Teven Le Scao, Thibaut Lavril, Thomas Wang, Timothée Lacroix, William El Sayed\n",
              "\n",
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              "\n",
              "**{\n",
              "  \"image_type\": \"image\",\n",
              "  \"description\": \"A 3D rendering of the text 'Mistral AI' in a gradient of warm colors, transitioning from orange to brown.\"\n",
              "}**\n",
              "\n",
              "\n",
              "#### Abstract\n",
              "\n",
              "We introduce Mistral 7B, a 7-billion-parameter language model engineered for superior performance and efficiency. Mistral 7B outperforms the best open 13B model (Llama 2) across all evaluated benchmarks, and the best released 34B model (Llama 1) in reasoning, mathematics, and code generation. Our model leverages grouped-query attention (GQA) for faster inference, coupled with sliding window attention (SWA) to effectively handle sequences of arbitrary length with a reduced inference cost. We also provide a model fine-tuned to follow instructions, Mistral 7B - Instruct, that surpasses Llama 2 13B - chat model both on human and automated benchmarks. Our models are released under the Apache 2.0 license. Code: https://github.com/mistralai/mistral-src Webpage: https://mistral.ai/news/announcing-mistral-7b/\n",
              "\n",
              "\n",
              "## 1 Introduction\n",
              "\n",
              "In the rapidly evolving domain of Natural Language Processing (NLP), the race towards higher model performance often necessitates an escalation in model size. However, this scaling tends to increase computational costs and inference latency, thereby raising barriers to deployment in practical, real-world scenarios. In this context, the search for balanced models delivering both high-level performance and efficiency becomes critically essential. Our model, Mistral 7B, demonstrates that a carefully designed language model can deliver high performance while maintaining an efficient inference. Mistral 7B outperforms the previous best 13B model (Llama 2, [26]) across all tested benchmarks, and surpasses the best 34B model (LLaMa 34B, [25]) in mathematics and code generation. Furthermore, Mistral 7B approaches the coding performance of Code-Llama 7B [20], without sacrificing performance on non-code related benchmarks.\n",
              "\n",
              "Mistral 7B leverages grouped-query attention (GQA) [1], and sliding window attention (SWA) [6, 3]. GQA significantly accelerates the inference speed, and also reduces the memory requirement during decoding, allowing for higher batch sizes hence higher throughput, a crucial factor for real-time applications. In addition, SWA is designed to handle longer sequences more effectively at a reduced computational cost, thereby alleviating a common limitation in LLMs. These attention mechanisms collectively contribute to the enhanced performance and efficiency of Mistral 7B.\n",
              "\n",
              "Mistral 7B is released under the Apache 2.0 license. This release is accompanied by a reference implementation ${ }^{1}$ facilitating easy deployment either locally or on cloud platforms such as AWS, GCP, or Azure using the vLLM [17] inference server and SkyPilot ${ }^{2}$. Integration with Hugging Face ${ }^{3}$ is also streamlined for easier integration. Moreover, Mistral 7B is crafted for ease of fine-tuning across a myriad of tasks. As a demonstration of its adaptability and superior performance, we present a chat model fine-tuned from Mistral 7B that significantly outperforms the Llama 2 13B - Chat model.\n",
              "\n",
              "Mistral 7B takes a significant step in balancing the goals of getting high performance while keeping large language models efficient. Through our work, our aim is to help the community create more affordable, efficient, and high-performing language models that can be used in a wide range of real-world applications.\n",
              "\n",
              "# 2 Architectural details \n",
              "\n",
              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              "\n",
              "**{\n",
              "  \"image_type\": \"table\",\n",
              "  \"description\": \"The image compares two types of attention mechanisms used in natural language processing: Vanilla Attention and Sliding Window Attention. It also illustrates the concept of effective context length in these mechanisms. The leftmost table shows the Vanilla Attention mechanism, where each word in the sentence 'The cat sat on the' attends to all previous words, resulting in a full lower triangular matrix of 1s. The middle table depicts the Sliding Window Attention mechanism, which limits the context to a fixed window size, resulting in a banded lower triangular matrix. The rightmost diagram visualizes the effective context length across different layers, showing how the window size affects the number of tokens considered at each layer. The color gradient from yellow to red indicates the strength of attention, with yellow representing stronger attention.\"\n",
              "}**\n",
              "\n",
              "Figure 1: Sliding Window Attention. The number of operations in vanilla attention is quadratic in the sequence length, and the memory increases linearly with the number of tokens. At inference time, this incurs higher latency and smaller throughput due to reduced cache availability. To alleviate this issue, we use sliding window attention: each token can attend to at most $W$ tokens from the previous layer (here, $W=3$ ). Note that tokens outside the sliding window still influence next word prediction. At each attention layer, information can move forward by $W$ tokens. Hence, after $k$ attention layers, information can move forward by up to $k \\times W$ tokens.\n",
              "\n",
              "Mistral 7B is based on a transformer architecture [27]. The main parameters of the architecture are summarized in Table 1. Compared to Llama, it introduces a few changes that we summarize below.\n",
              "Sliding Window Attention. SWA exploits the stacked layers of a transformer to attend information beyond the window size $W$. The hidden state in position $i$ of the layer $k, h_{i}$, attends to all hidden states from the previous layer with positions between $i-W$ and $i$. Recursively, $h_{i}$ can access tokens from the input layer at a distance of up to $W \\times k$ tokens, as illustrated in Figure 1. At the last layer, using a window size of $W=4096$, we have a theoretical attention span of approximately $131 K$ tokens. In practice, for a sequence length of 16 K and $W=4096$, changes made to FlashAttention [11] and xFormers [18] yield a 2x speed improvement over a vanilla attention baseline.\n",
              "\n",
              "| Parameter | Value |\n",
              "| :-- | --: |\n",
              "| dim | 4096 |\n",
              "| n_layers | 32 |\n",
              "| head_dim | 128 |\n",
              "| hidden_dim | 14336 |\n",
              "| n_heads | 32 |\n",
              "| n_kv_heads | 8 |\n",
              "| window_size | 4096 |\n",
              "| context_len | 8192 |\n",
              "| vocab_size | 32000 |\n",
              "\n",
              "Table 1: Model architecture.\n",
              "\n",
              "Rolling Buffer Cache. A fixed attention span means that we can limit our cache size using a rolling buffer cache. The cache has a fixed size of $W$, and the keys and values for the timestep $i$ are stored in position $i \\bmod W$ of the cache. As a result, when the position $i$ is larger than $W$, past values in the cache are overwritten, and the size of the cache stops increasing. We provide an illustration in Figure 2 for $W=3$. On a sequence length of 32 k tokens, this reduces the cache memory usage by 8 x , without impacting the model quality.\n",
              "\n",
              "[^0]\n",
              "[^0]:    ${ }^{1}$ https://github.com/mistralai/mistral-src\n",
              "    ${ }^{2}$ https://github.com/skypilot-org/skypilot\n",
              "    ${ }^{3}$ https://huggingface.co/mistralai\n",
              "\n",
              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)\n",
              "\n",
              "**{\n",
              "  \"image_type\": \"table\",\n",
              "  \"description\": \"A table showing the progression of words in three sentences over three timesteps. Each word is highlighted in red at different timesteps, indicating the position of processing or focus in a sequential manner. The sentences are 'This is an example of ...', 'Mistral is a good ...', and 'The cat sat on the mat ...'.\"\n",
              "}**\n",
              "\n",
              "Figure 2: Rolling buffer cache. The cache has a fixed size of $W=4$. Keys and values for position $i$ are stored in position $i \\bmod W$ of the cache. When the position $i$ is larger than $W$, past values in the cache are overwritten. The hidden state corresponding to the latest generated tokens are colored in orange.\n",
              "\n",
              "Pre-fill and Chunking. When generating a sequence, we need to predict tokens one-by-one, as each token is conditioned on the previous ones. However, the prompt is known in advance, and we can pre-fill the $(k, v)$ cache with the prompt. If the prompt is very large, we can chunk it into smaller pieces, and pre-fill the cache with each chunk. For this purpose, we can select the window size as our chunk size. For each chunk, we thus need to compute the attention over the cache and over the chunk. Figure 3 shows how the attention mask works over both the cache and the chunk.\n",
              "\n",
              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              "\n",
              "**{\n",
              "  \"image_type\": \"table\",\n",
              "  \"description\": \"A table showing a matrix of word comparisons with past, cache, and current sections. The table is divided into three sections: Past, Cache, and Current. The Past section is filled with zeros, the Cache section contains a mix of zeros and ones, and the Current section is primarily ones. The table compares words such as 'the', 'dog', 'go', and 'to' against a sentence 'The cat sat on the mat and saw the dog go to'.\"\n",
              "}**\n",
              "\n",
              "Figure 3: Pre-fill and chunking. During pre-fill of the cache, long sequences are chunked to limit memory usage. We process a sequence in three chunks, \"The cat sat on\", \"the mat and saw\", \"the dog go to\". The figure shows what happens for the third chunk (\"the dog go to\"): it attends itself using a causal mask (rightmost block), attends the cache using a sliding window (center block), and does not attend to past tokens as they are outside of the sliding window (left block).\n",
              "\n",
              "## 3 Results\n",
              "\n",
              "We compare Mistral 7B to Llama, and re-run all benchmarks with our own evaluation pipeline for fair comparison. We measure performance on a wide variety of tasks categorized as follow:\n",
              "\n",
              "- Commonsense Reasoning (0-shot): Hellaswag [28], Winogrande [21], PIQA [4], SIQA [22], OpenbookQA [19], ARC-Easy, ARC-Challenge [9], CommonsenseQA [24]\n",
              "- World Knowledge (5-shot): NaturalQuestions [16], TriviaQA [15]\n",
              "- Reading Comprehension (0-shot): BoolQ [8], QuAC [7]\n",
              "- Math: GSM8K [10] (8-shot) with maj@8 and MATH [13] (4-shot) with maj@4\n",
              "- Code: Humaneval [5] (0-shot) and MBPP [2] (3-shot)\n",
              "- Popular aggregated results: MMLU [12] (5-shot), BBH [23] (3-shot), and AGI Eval [29] (3-5-shot, English multiple-choice questions only)\n",
              "\n",
              "Detailed results for Mistral 7B, Llama 2 7B/13B, and Code-Llama 7B are reported in Table 2. Figure 4 compares the performance of Mistral 7B with Llama 2 7B/13B, and Llama $134 B^{4}$ in different categories. Mistral 7B surpasses Llama 2 13B across all metrics, and outperforms Llama 1 34B on most benchmarks. In particular, Mistral 7B displays a superior performance in code, mathematics, and reasoning benchmarks.\n",
              "\n",
              "[^0]\n",
              "[^0]:    ${ }^{4}$ Since Llama 2 34B was not open-sourced, we report results for Llama 1 34B.\n",
              "\n",
              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)\n",
              "\n",
              "**{\n",
              "  \"image_type\": \"graph\",\n",
              "  \"description\": \"This image contains two bar graphs comparing the performance of four different language models: Mistral 7B, LLaMA 2 13B, LLaMA 2 7B, and LLaMA 1 34B. The left graph shows accuracy percentages for categories: MMLU, Knowledge, Reasoning, and Comprehension. The right graph shows accuracy percentages for categories: AGI Eval, Math, BBH, and Code. Each bar represents the accuracy of a specific model in each category, with different colors indicating different models.\"\n",
              "}**\n",
              "\n",
              "Figure 4: Performance of Mistral 7B and different Llama models on a wide range of benchmarks. All models were re-evaluated on all metrics with our evaluation pipeline for accurate comparison. Mistral 7B significantly outperforms Llama 2 7B and Llama 2 13B on all benchmarks. It is also vastly superior to Llama 1 34B in mathematics, code generation, and reasoning benchmarks.\n",
              "\n",
              "| Model | Modality | MMLU | HellaSwag | WinoG | PIQA | Arc-e | Arc-c | NQ | TriviaQA | HumanEval | MBPP | MATH | GSM8K |\n",
              "| :-- | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: |\n",
              "| LLaMA 2 7B | Pretrained | $44.4 \\%$ | $77.1 \\%$ | $69.5 \\%$ | $77.9 \\%$ | $68.7 \\%$ | $43.2 \\%$ | $24.7 \\%$ | $63.8 \\%$ | $11.6 \\%$ | $26.1 \\%$ | $3.9 \\%$ | $16.0 \\%$ |\n",
              "| LLaMA 2 13B | Pretrained | $55.6 \\%$ | $\\mathbf{8 0 . 7 \\%}$ | $72.9 \\%$ | $80.8 \\%$ | $75.2 \\%$ | $48.8 \\%$ | $\\mathbf{2 9 . 0 \\%}$ | $\\mathbf{6 9 . 6 \\%}$ | $18.9 \\%$ | $35.4 \\%$ | $6.0 \\%$ | $34.3 \\%$ |\n",
              "| Code-Llama 7B | Finetuned | $36.9 \\%$ | $62.9 \\%$ | $62.3 \\%$ | $72.8 \\%$ | $59.4 \\%$ | $34.5 \\%$ | $11.0 \\%$ | $34.9 \\%$ | $\\mathbf{3 1 . 1 \\%}$ | $\\mathbf{5 2 . 5 \\%}$ | $5.2 \\%$ | $20.8 \\%$ |\n",
              "| Mistral 7B | Pretrained | $\\mathbf{6 0 . 1 \\%}$ | $\\mathbf{8 1 . 3 \\%}$ | $\\mathbf{7 5 . 3 \\%}$ | $\\mathbf{8 3 . 0 \\%}$ | $\\mathbf{8 0 . 0 \\%}$ | $\\mathbf{5 5 . 5 \\%}$ | $\\mathbf{2 8 . 8 \\%}$ | $\\mathbf{6 9 . 9 \\%}$ | $\\mathbf{3 0 . 5 \\%}$ | $47.5 \\%$ | $\\mathbf{1 3 . 1 \\%}$ | $\\mathbf{5 2 . 2 \\%}$ |\n",
              "\n",
              "Table 2: Comparison of Mistral 7B with Llama. Mistral 7B outperforms Llama 2 13B on all metrics, and approaches the code performance of Code-Llama 7B without sacrificing performance on non-code benchmarks.\n",
              "\n",
              "Size and Efficiency. We computed \"equivalent model sizes\" of the Llama 2 family, aiming to understand Mistral 7B models' efficiency in the cost-performance spectrum (see Figure 5). When evaluated on reasoning, comprehension, and STEM reasoning (specifically MMLU), Mistral 7B mirrored performance that one might expect from a Llama 2 model with more than 3x its size. On the Knowledge benchmarks, Mistral 7B's performance achieves a lower compression rate of 1.9 x , which is likely due to its limited parameter count that restricts the amount of knowledge it can store.\n",
              "\n",
              "Evaluation Differences. On some benchmarks, there are some differences between our evaluation protocol and the one reported in the Llama 2 paper: 1) on MBPP, we use the hand-verified subset 2) on TriviaQA, we do not provide Wikipedia contexts.\n",
              "\n",
              "## 4 Instruction Finetuning\n",
              "\n",
              "To evaluate the generalization capabilities of Mistral 7B, we fine-tuned it on instruction datasets publicly available on the Hugging Face repository. No proprietary data or training tricks were utilized: Mistral 7B - Instruct model is a simple and preliminary demonstration that the base model can easily be fine-tuned to achieve good performance. In Table 3, we observe that the resulting model, Mistral 7B - Instruct, exhibits superior performance compared to all 7B models on MT-Bench, and is comparable to 13B - Chat models. An independent human evaluation was conducted on https://limboxing.com/leaderboard.\n",
              "\n",
              "| Model | Chatbot Arena <br> ELO Rating | MT Bench |\n",
              "| :-- | :--: | :--: |\n",
              "| WizardLM 13B v1.2 | 1047 | 7.2 |\n",
              "| Mistral 7B Instruct | $\\mathbf{1 0 3 1}$ | $\\mathbf{6 . 8 4}$ +/- $\\mathbf{0 . 0 7}$ |\n",
              "| Llama 2 13B Chat | 1012 | 6.65 |\n",
              "| Vicuna 13B | 1041 | 6.57 |\n",
              "| Llama 2 7B Chat | 985 | 6.27 |\n",
              "| Vicuna 7B | 997 | 6.17 |\n",
              "| Alpaca 13B | 914 | 4.53 |\n",
              "\n",
              "Table 3: Comparison of Chat models. Mistral 7B Instruct outperforms all 7B models on MT-Bench, and is comparable to 13B - Chat models.\n",
              "\n",
              "In this evaluation, participants were provided with a set of questions along with anonymous responses from two models and were asked to select their preferred response, as illustrated in Figure 6. As of October 6, 2023, the outputs generated by Mistral 7B were preferred 5020 times, compared to 4143 times for Llama 2 13B.\n",
              "\n",
              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              "\n",
              "**{\n",
              "  \"image_type\": \"graph\",\n",
              "  \"description\": \"This image contains four line graphs comparing the performance of LLaMA 2 and Mistral models across different metrics as a function of model size (in billion parameters). Each graph represents a different metric: MMLU (percentage), Reasoning (percentage), Knowledge (percentage), and Comprehension (percentage). The x-axis of each graph shows the model size ranging from 7 to 70 billion parameters, while the y-axis shows the percentage performance. LLaMA 2 is represented by a red line with circular markers, and Mistral is represented by an orange square marker. The graphs indicate that LLaMA 2 generally performs better as the model size increases, with specific effective sizes noted for each metric: 23B (3.3x) for MMLU, 38B (5.4x) for Reasoning, 13B (1.9x) for Knowledge, and 21B (3x) for Comprehension. Mistral's performance is shown at a single point for each metric.\"\n",
              "}**\n",
              "\n",
              "Figure 5: Results on MMLU, commonsense reasoning, world knowledge and reading comprehension for Mistral 7B and Llama 2 (7B/13B/70B). Mistral 7B largely outperforms Llama 2 13B on all evaluations, except on knowledge benchmarks, where it is on par (this is likely due to its limited parameter count, which limits the amount of knowledge it can compress).\n",
              "\n",
              "# 5 Adding guardrails for front-facing applications \n",
              "\n",
              "The ability to enforce guardrails when it comes to AI generation is important for front-facing applications. In this section, we highlight how to leverage system prompting to optionally enforce output constraints on top of our models. Additionally, we showcase the ability of Mistral 7B to perform fine-grained content moderation, which can be useful to enforce quality content in applications.\n",
              "\n",
              "### 5.1 System prompt to enforce guardrails\n",
              "\n",
              "We introduce a system prompt (see below) to guide the model to generate answers within specified guardrails, similar to the work done with Llama 2. Using this prompt allows the user to move on the Pareto front of model utility / guardrails enforcement, as indicated in Table 4.\n",
              "\n",
              "Always assist with care, respect, and truth. Respond with utmost utility yet securely. Avoid harmful, unethical, prejudiced, or negative content. Ensure replies promote fairness and positivity.\n",
              "\n",
              "We use a set of 175 unsafe prompts for evaluating safety. With the recommended system prompt, the model properly declines to answer $100 \\%$ of the harmful questions.\n",
              "As an illustration, we provide in Table 5 the answers of both Mistral 7B - Instruct and Llama 2 Chat 13B to the question How to kill a linux process with system prompts activated. We observe that Mistral 7B provides a correct response while Llama 2 declines to answer. Note that on this specific question, both models answer correctly when system prompts are deactivated.\n",
              "\n",
              "| Guardrails | MT Bench |\n",
              "| :-- | :--: |\n",
              "| No system prompt | $6.84 \\pm 0.07$ |\n",
              "| Llama 2 system prompt | $6.38 \\pm 0.07$ |\n",
              "| Mistral system prompt | $6.58 \\pm 0.05$ |\n",
              "\n",
              "Table 4: System prompts. Mean official MT Bench score over 10 iterations with standard deviation for Mistral 7B - Instruct. For reference, Llama 2 13B - Chat reports official results of 6.65 .\n",
              "\n",
              "### 5.2 Content moderation with self-reflection\n",
              "\n",
              "Mistral 7B - Instruct can be used as a content moderator: the model itself is able to accurately classify a user prompt or its generated answer as being either acceptable or falling into one of the following categories: Illegal activities such as terrorism, child abuse or fraud; Hateful, harassing or violent content such as discrimination, self-harm or bullying; Unqualified advice for instance in legal, medical or financial domains.\n",
              "\n",
              "| Model | Answer |\n",
              "| :--: | :--: |\n",
              "| Mistral 7B - Instruct with Mistral system prompt | To kill a Linux process, you can use the `kill' command followed by the process ID (PID) of the process you want to terminate. For example, to kill process with PID 1234, you would run the command `kill 1234`. It's important to note that killing a process can have unintended consequences, so it's generally a good idea to only kill processes that you are certain you want to terminate. Additionally, it's generally a good idea to use the 'kill' command with caution, as it can be used to terminate critical system processes that are necessary for the operation of the system. |\n",
              "| Llama 2 13B - Chat with Llama 2 system prompt | As a helpful and respectful assistant, I cannot provide information on how to kill a Linux process. It is not appropriate or ethical to intentionally harm or terminate processes, as it can cause damage to the system and potentially result in data loss. Additionally, it is important to respect the autonomy and security of other users' processes, as they may be critical to their work or personal activities. Instead, I suggest that you explore other options to address any issues or concerns you may have. |\n",
              "\n",
              "Table 5: Comparison between Mistral and Llama system prompts. Mistral provides the right answer whereas Llama 2 declines to answer to the question How to kill a linux process.\n",
              "\n",
              "To do so, we designed a self-reflection prompt that makes Mistral 7B classify a prompt or a generated answer. We evaluated self-reflection on our manually curated and balanced dataset of adversarial and standard prompts and got a precision of $99.4 \\%$ for a recall of $95.6 \\%$ (considering acceptable prompts as positives).\n",
              "\n",
              "The use cases are vast, from moderating comments on social media or forums to brand monitoring on the internet. In particular, the end user is able to select afterwards which categories to effectively filter based on their particular use-case.\n",
              "\n",
              "# 6 Conclusion \n",
              "\n",
              "Our work on Mistral 7B demonstrates that language models may compress knowledge more than what was previously thought. This opens up interesting perspectives: the field has so far put the emphasis on scaling laws in 2 dimensions (directly associating model capabilities to training cost, as in [14]); the problem is rather 3 dimensional (model capabilities, training cost, inference cost), and much remains to be explored to obtain the best performance with the smallest possible model.\n",
              "\n",
              "## Acknowledgements\n",
              "\n",
              "We are grateful to CoreWeave for their 24/7 help in marshalling our cluster. We thank the CINECA/EuroHPC team, and in particular the operators of Leonardo, for their resources and help. We thank the maintainers of FlashAttention, vLLM, xFormers, Skypilot for their precious assistance in implementing new features and integrating their solutions into ours. A huge thanks to Tri Dao and Daniel Haziza for helping include Mistral related changes to FlashAttention and xFormers on a tight schedule. We thank the teams of Hugging Face, AWS, GCP, Azure ML for their intense help in making our model compatible everywhere.\n",
              "\n",
              "# Can you recommend a foundational and accessible book about quantum physics? \n",
              "\n",
              "Capy Link to Question Read Round (Enter) $\\rightarrow$\n",
              "\n",
              "Round Winner: mistral-7b-instruct-v0.1\n",
              "![img-6.jpeg](data:image/jpeg;base64,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)\n",
              "\n",
              "**{\n",
              "  \"image_type\": \"image\",\n",
              "  \"description\": \"A 3D rendering of the letter 'M' wearing boxing gloves, giving it a playful and dynamic appearance.\"\n",
              "}**\n",
              "\n",
              "## mistral-7b-instruct-v0.1 R Round\n",
              "\n",
              " Winner\n",
              "A great book for a foundational understanding of quantum physics is \"The Quantum Universe: Everything that Can Happen Does Happen\" by Brian Cox and Jeff Forshaw. This book is accessible and easy to understand, making it a great choice for beginners. It covers all the basics of quantum mechanics, including superposition, entanglement, and the uncertainty principle. The authors also explore the implications of quantum physics for our understanding of the universe, including the nature of time and space. Overall, \"The Quantum Universe\" is an excellent choice for anyone looking to gain a foundational understanding of this fascinating field\n",
              "\n",
              "## llama-2-13b-chat\n",
              "\n",
              "Certainly! For a foundational and accessible introduction to quantum physics, I highly recommend \"The Feynman Lectures on Physics\" by Richard Feynman. This classic text provides a clear and engaging overview of the principles and concepts of quantum mechanics, with minimal mathematical formalism and plenty of illustrations and examples. It's a great starting point for anyone looking to gain a deeper understanding of quantum physics without getting bogged down in too much technical detail.\n",
              "\n",
              "Figure 6: Human evaluation of Mistral 7B - Instruct vs Llama 2 13B - Chat Example. An example of human evaluation from libboxing.com. The question asks for recommendations of books in quantum physics. Llama 2 13B - Chat recommends a general physics book, while Mistral 7B - Instruct recommends a more relevant book on quantum physics and describes in the contents in more detail.\n",
              "\n",
              "# References \n",
              "\n",
              "[1] Joshua Ainslie, James Lee-Thorp, Michiel de Jong, Yury Zemlyanskiy, Federico Lebrón, and Sumit Sanghai. Gqa: Training generalized multi-query transformer models from multi-head checkpoints. arXiv preprint arXiv:2305.13245, 2023.\n",
              "[2] Jacob Austin, Augustus Odena, Maxwell Nye, Maarten Bosma, Henryk Michalewski, David Dohan, Ellen Jiang, Carrie Cai, Michael Terry, Quoc Le, et al. Program synthesis with large language models. arXiv preprint arXiv:2108.07732, 2021.\n",
              "[3] Iz Beltagy, Matthew E Peters, and Arman Cohan. Longformer: The long-document transformer. arXiv preprint arXiv:2004.05150, 2020.\n",
              "[4] Yonatan Bisk, Rowan Zellers, Jianfeng Gao, Yejin Choi, et al. Piqa: Reasoning about physical commonsense in natural language. In Proceedings of the AAAI conference on artificial intelligence, 2020.\n",
              "[5] Mark Chen, Jerry Tworek, Heewoo Jun, Qiming Yuan, Henrique Ponde de Oliveira Pinto, Jared Kaplan, Harri Edwards, Yuri Burda, Nicholas Joseph, Greg Brockman, et al. Evaluating large language models trained on code. arXiv preprint arXiv:2107.03374, 2021.\n",
              "[6] Rewon Child, Scott Gray, Alec Radford, and Ilya Sutskever. Generating long sequences with sparse transformers. arXiv preprint arXiv:1904.10509, 2019.\n",
              "[7] Eunsol Choi, He He, Mohit Iyyer, Mark Yatskar, Wen-tau Yih, Yejin Choi, Percy Liang, and Luke Zettlemoyer. Quac: Question answering in context. arXiv preprint arXiv:1808.07036, 2018.\n",
              "[8] Christopher Clark, Kenton Lee, Ming-Wei Chang, Tom Kwiatkowski, Michael Collins, and Kristina Toutanova. Boolq: Exploring the surprising difficulty of natural yes/no questions. arXiv preprint arXiv:1905.10044, 2019.\n",
              "[9] Peter Clark, Isaac Cowhey, Oren Etzioni, Tushar Khot, Ashish Sabharwal, Carissa Schoenick, and Oyvind Tafjord. Think you have solved question answering? try arc, the ai2 reasoning challenge. arXiv preprint arXiv:1803.05457, 2018.\n",
              "[10] Karl Cobbe, Vineet Kosaraju, Mohammad Bavarian, Mark Chen, Heewoo Jun, Lukasz Kaiser, Matthias Plappert, Jerry Tworek, Jacob Hilton, Reiichiro Nakano, et al. Training verifiers to solve math word problems. arXiv preprint arXiv:2110.14168, 2021.\n",
              "[11] Tri Dao, Daniel Y. Fu, Stefano Ermon, Atri Rudra, and Christopher Ré. FlashAttention: Fast and memory-efficient exact attention with IO-awareness. In Advances in Neural Information Processing Systems, 2022.\n",
              "[12] Dan Hendrycks, Collin Burns, Steven Basart, Andy Zou, Mantas Mazeika, Dawn Song, and Jacob Steinhardt. Measuring massive multitask language understanding. arXiv preprint arXiv:2009.03300, 2020.\n",
              "[13] Dan Hendrycks, Collin Burns, Saurav Kadavath, Akul Arora, Steven Basart, Eric Tang, Dawn Song, and Jacob Steinhardt. Measuring mathematical problem solving with the math dataset. arXiv preprint arXiv:2103.03874, 2021.\n",
              "[14] Jordan Hoffmann, Sebastian Borgeaud, Arthur Mensch, Elena Buchatskaya, Trevor Cai, Eliza Rutherford, Diego de Las Casas, Lisa Anne Hendricks, Johannes Welbl, Aidan Clark, Thomas Hennigan, Eric Noland, Katherine Millican, George van den Driessche, Bogdan Damoc, Aurelia Guy, Simon Osindero, Karén Simonyan, Erich Elsen, Oriol Vinyals, Jack Rae, and Laurent Sifre. An empirical analysis of compute-optimal large language model training. In Advances in Neural Information Processing Systems, volume 35, 2022.\n",
              "[15] Mandar Joshi, Eunsol Choi, Daniel S Weld, and Luke Zettlemoyer. Triviaqa: A large scale distantly supervised challenge dataset for reading comprehension. arXiv preprint arXiv:1705.03551, 2017.\n",
              "[16] Tom Kwiatkowski, Jennimaria Palomaki, Olivia Redfield, Michael Collins, Ankur Parikh, Chris Alberti, Danielle Epstein, Illia Polosukhin, Jacob Devlin, Kenton Lee, et al. Natural questions: a benchmark for question answering research. Transactions of the Association for Computational Linguistics, 7:453-466, 2019."
            ],
            "text/plain": [
              "<IPython.core.display.Markdown object>"
            ]
          },
          "metadata": {},
          "output_type": "display_data"
        }
      ],
      "source": [
        "def replace_images_in_markdown_annotated(markdown_str: str, images_dict: dict) -> str:\n",
        "    \"\"\"\n",
        "    Replace image placeholders in markdown with base64-encoded images and their annotation.\n",
        "\n",
        "    Args:\n",
        "        markdown_str: Markdown text containing image placeholders\n",
        "        images_dict: Dictionary mapping image IDs to base64 strings\n",
        "\n",
        "    Returns:\n",
        "        Markdown text with images replaced by base64 data and their annotation\n",
        "    \"\"\"\n",
        "    for img_name, data in images_dict.items():\n",
        "        markdown_str = markdown_str.replace(\n",
        "            f\"![{img_name}]({img_name})\", f\"![{img_name}]({data['image']})\\n\\n**{data['annotation']}**\"\n",
        "        )\n",
        "    return markdown_str\n",
        "\n",
        "def get_combined_markdown_annotated(ocr_response: OCRResponse) -> str:\n",
        "    \"\"\"\n",
        "    Combine OCR text, annotation and images into a single markdown document.\n",
        "\n",
        "    Args:\n",
        "        ocr_response: Response from OCR processing containing text and images\n",
        "\n",
        "    Returns:\n",
        "        Combined markdown string with embedded images and their annotation\n",
        "    \"\"\"\n",
        "    markdowns: list[str] = [\"**\" + ocr_response.document_annotation + \"**\"]\n",
        "    # Extract images from page\n",
        "    for page in ocr_response.pages:\n",
        "        image_data = {}\n",
        "        for img in page.images:\n",
        "            image_data[img.id] = {\"image\":img.image_base64, \"annotation\": img.image_annotation}\n",
        "        # Replace image placeholders with actual images\n",
        "        markdowns.append(replace_images_in_markdown_annotated(page.markdown, image_data))\n",
        "\n",
        "    return \"\\n\\n\".join(markdowns)\n",
        "\n",
        "# Display combined markdowns and images\n",
        "display(Markdown(get_combined_markdown_annotated(annotations_response)))"
      ]
    },
    {
      "cell_type": "markdown",
      "metadata": {
        "id": "UtCyIWRuimm6"
      },
      "source": [
        "## Other Examples"
      ]
    },
    {
      "cell_type": "code",
      "execution_count": null,
      "metadata": {
        "id": "LUf0vvDEhoja",
        "cellView": "form",
        "outputId": "33c13010-5df6-464f-b1f8-d5d4a1dfe34b"
      },
      "outputs": [
        {
          "data": {
            "text/markdown": [
              "**{\n",
              "  \"languages\": [\"en\"],\n",
              "  \"summary\": \"The document presents financial data for the Wikimedia Foundation, comparing actual figures against planned figures for the period from July 1, 2008, to December 31, 2008. Key points include a significant increase in unrestricted public support and restricted public support, with notable variances in in-kind revenue and investments. The foundation's expenses were slightly lower than planned, contributing to a substantial net income. The year-over-year comparison shows a dramatic increase in revenue and expenses, with unrestricted revenue more than doubling. The balance sheet as of December 31, 2008, reflects substantial growth in assets and equity. The graphical representation illustrates revenue and expense trends, highlighting a peak in December 2008 and projections for the first half of 2009.\"\n",
              "}**\n",
              "\n",
              "Wikimedia Foundation\n",
              "Actual vs Plan Comparison\n",
              "July 1, 2008 through December 31, 2008\n",
              "\n",
              "Ordinary Income/Expense\n",
              "Income\n",
              "43400 - Unrestricted Public Support\n",
              "43400 - Restricted Public Support\n",
              "43440 - In Kind Revenue\n",
              "45000 - Investments\n",
              "46400 - Other Types of Income\n",
              "47200 - Program Income\n",
              "49000 - Special Events Income, net\n",
              "Total Income\n",
              "\n",
              "| Actual <br> Jul - Dec 08 | Plan <br> Jul - Dec 08 | \\$ Change | \\% Change | Notes | Annual <br> Plan |\n",
              "| :--: | :--: | :--: | :--: | :--: | :--: |\n",
              "|  |  |  |  |  |  |\n",
              "| 4,828,861.00 | 3,762,500.00 | 1,066,361.00 | $28.34 \\%$ (a) | 6,000,000.00 |  |\n",
              "| 1,152,000.00 | 0.00 | 1,152,000.00 | 100.00\\% (aa) | 0.00 |  |\n",
              "| 128,600.00 | 300,000.00 | $-171,400.00$ | $-57.13 \\%$ (b) | 500,000.00 |  |\n",
              "| 4,019.31 | 12,000.00 | $-7,980.69$ | $-66.51 \\%$ (c) | 24,000.00 |  |\n",
              "| 10,925.70 | 0.00 | 10,925.70 | 100.00\\% (d) | 702,000.00 |  |\n",
              "| 215,583.34 | 232,336.00 | $-16,752.66$ | $-7.21 \\%$ | 109,672.00 |  |\n",
              "| 11,995.22 | 0.00 | 11,995.22 | 100.00\\% (e) | 0.00 |  |\n",
              "| 6,351,984.57 | 4,306,836.00 | 2,045,148.57 | $47.49 \\%$ | 7,335,672.00 |  |\n",
              "\n",
              "Expense\n",
              "60100 - Salary and Wages\n",
              "65055 - Internet Hosting\n",
              "62835 - In-Kind Expenses\n",
              "xxxxx - Operating Expenses\n",
              "62810 - Capital Expenditures\n",
              "68300 - Travel, Entertain, Meetings\n",
              "Total Expense\n",
              "Net Income\n",
              "\n",
              "| 927,304.75 | 982,908.00 | $-55,603.25$ | $-5.66 \\%$ | 2,169,980.00 |\n",
              "| :--: | :--: | :--: | :--: | :--: |\n",
              "| 319,974.05 | 370,840.00 | $-50,865.95$ | $-13.72 \\%$ (f) | 856,680.00 |\n",
              "| 128,600.00 | 0.00 | 128,600.00 | 100.00\\% (g) | 0.00 |\n",
              "| 665,482.07 | 745,046.00 | $-79,563.93$ | $-10.68 \\%$ (h) | 1,447,681.00 |\n",
              "| 447,723.85 | 496,500.00 | $-48,776.15$ | $-9.82 \\%$ | 979,000.00 |\n",
              "| 120,658.09 | 278,358.00 | $-157,699.91$ | $-56.65 \\%$ (i) | 520,815.00 |\n",
              "| 2,609,742.81 | 2,873,652.00 | $-263,909.19$ | $-9.18 \\%$ | 5,974,156.00 |\n",
              "| 3,742,241.76 | 1,433,184.00 | 2,309,057.76 | 161.11\\% | 1,361,516.00 |\n",
              "\n",
              "Mid-Year Financial Statement Recap\n",
              "Revenue is over plan year-to-date due to the success of the on-line fundraiser.\n",
              "Total fundraising (incl. upcoming \\$1MM from Sloan) has exceeded annual plan. Expenses are slightly less than plan.\n",
              "\n",
              "# Notes (Variances over 10\\%) : \n",
              "\n",
              "(a) Revenue is over plan year-to-date due to the success of the on-line fundraiser.\n",
              "(aa) Represents restricted gifts from Stanton Foundation for tech capex purchases and a useability initiative.\n",
              "We did not budget for restricted gifts.\n",
              "(b) Represents donated equipment.\n",
              "(c) Represents unbudgeted foreign exchange losses.\n",
              "(d) Misc. income such as speaker fees.\n",
              "(e) Net revenue and expenses from Wikimania not including Advisory Board, Board and staff travel.\n",
              "(f) Internet hosting lower than plan due to a two-month delay in service improvements.\n",
              "(g) Represents donated equipment.\n",
              "(h) Operating expenses are under due to slight underspending in outside contract services.\n",
              "(i) Travel was less than anticipated.\n",
              "\n",
              "# Wikimedia Foundation \n",
              "\n",
              "## Year-Over-Year Comparison\n",
              "\n",
              "## Year-to-Date, July-December, 2008 vs 2007\n",
              "\n",
              "Ordinary Income/Expense\n",
              "Income\n",
              "43400 $\\cdot$ Unrestricted Public Support\n",
              "43400 - Restricted Public Support\n",
              "43440 - In Kind Revenue\n",
              "45000 $\\cdot$ Investments\n",
              "46400 $\\cdot$ Other Types of Income\n",
              "47200 $\\cdot$ Program Income\n",
              "49000 $\\cdot$ Special Events Income, net\n",
              "Total Income\n",
              "Gross Profit\n",
              "\n",
              "## Expense\n",
              "\n",
              "60100 Salary and Wages\n",
              "65055 - Internet Hosting\n",
              "62835 - In-Kind Expenses\n",
              "xxxxx - Operating Expenses\n",
              "6281x - Capital Expenditures\n",
              "6281x - Depreciation\n",
              "68300 $\\cdot$ Travel, Entertainment, Meetings\n",
              "Total Expense\n",
              "Net Income\n",
              "\n",
              "| Jul - Dec 08 | Jul - Dec 07 | \\% Change | \\% Change - Notes |\n",
              "| :--: | :--: | :--: | :--: |\n",
              "| 4,828,861.00 | 2,336,802.72 | 2,492,058.28 | 106.64\\% (a) |\n",
              "| 1,152,000.00 | 20,000.00 | 1,132,000.00 | 5,660.00\\% (aa) |\n",
              "| 128,600.00 | 49,786.00 | 78,814.00 | $158.31 \\%$ (b) |\n",
              "| 4,019.31 | 15,000.64 | $-10,981.33$ | $-73.21 \\%$ (c) |\n",
              "| 10,925.70 | 0.00 | 10,925.70 | 100.00\\% (d) |\n",
              "| 215,583.34 | 42,892.37 | 172,690.97 | 402.62\\% (e) |\n",
              "| 11,995.22 | 29,000.00 | $-17,004.78$ | $-58.64 \\%$ (f) |\n",
              "| 6,351,984.57 | 2,493,481.73 | 3,858,502.84 | $154.74 \\%$ |\n",
              "| 6,351,984.57 | 2,493,481.73 | 3,858,502.84 | $154.74 \\%$ |\n",
              "| 927,304.75 | 401,643.68 | 525,661.07 | 130.88\\% (g) |\n",
              "| 319,974.05 | 100,372.00 | 219,602.05 | 218.79\\% (h) |\n",
              "| 128,600.00 | 0.00 | 128,600.00 | 100.00\\% (i) |\n",
              "| 665,482.07 | 446,026.30 | 219,455.77 | 49.20\\% (j) |\n",
              "| 447,723.85 | 0.00 | 447,723.85 | 100.00\\% (k) |\n",
              "| 0.00 | 116,031.95 | $-116,031.95$ | -100.00\\% (l) |\n",
              "| 120,658.09 | 213,456.73 | $-92,798.64$ | $-43.47 \\%$ (m) |\n",
              "| 2,609,742.81 | 1,277,530.66 | 1,332,212.15 | 104.28\\% |\n",
              "\n",
              "## Year Over Year Recap\n",
              "\n",
              "Unrestricted revenue has more than doubled against the same period last year.\n",
              "Expenses have increased but at a lesser rate.\n",
              "Revenue growth has outpaced the growth of expenses allowing increased financial stability for the Foundation.\n",
              "The increase in expenses has enabled the Foundation to increase spending on technical infrastructure,\n",
              "Hosting costs and software development, establish the new fundraising team, hire additional technical staff and hire a Head of Public Outreach. It has also enabled a small amount of spending on staff and volunteer development.\n",
              "\n",
              "## Notes:\n",
              "\n",
              "(a) The on-line fundraiser generated significantly more revenue than the prior year.\n",
              "(aa) Represents restricted gifts from Stanton Foundation for tech capex purchases and a useability initiative.\n",
              "(b) In-kind revenue consists of equipment donations.\n",
              "(c) This year included more foreign currency exchange losses due to a weakening dollar.\n",
              "(d) Represents misc. income such as speaker fees.\n",
              "(e) Investment in Business Development staff has resulted in increased revenue.\n",
              "(f) Wikimania is designed as a break-even event but in '08, as in '07, a small surplus was generated.\n",
              "(g) Salaries and wages increased reflecting significant investment in staff as per the annual plan.\n",
              "(h) Internet hosting costs increased reflecting investment to improve access and reliability per the annual plan.\n",
              "(i) Due to increased staffing, the Foundation was able to pursue tech equipment donations.\n",
              "(j) Operating expense increases reflect increases in fundraising expenses and outside contract services.\n",
              "(k) Represents capital expenditures which will be capitalized (moved to the Balance Sheet as Fixed Assets) at year-end. They are recorded here during the year so they can be tracked with other expenses against plan.\n",
              "(l) Represents depreciation of fixed assets. Current year depreciation will be reflected here at year end.\n",
              "(m) Travel expense was high in the prior year due to the relocation and higher participation by the Advisory Board in Wikimania.\n",
              "\n",
              "# Wikimedia Foundation \n",
              "\n",
              "## Balance Sheet\n",
              "\n",
              "As of December 31, 2008\n",
              "\n",
              "| ASSETS | Dec 31, 08 | Dec 31, 07 | \\$ Change | \\% Change |\n",
              "| :--: | :--: | :--: | :--: | :--: |\n",
              "| Current Assets |  |  |  |  |\n",
              "| Total Checking/Savings | $6,677,717.40$ | 2,335,434.61 | $4,342,282.79$ | $185.93 \\%$ |\n",
              "| Total Accounts/Contributions Receivable (current) | $1,000,500.00$ | 20,268.95 | 980,231.05 | $4,836.12 \\%$ |\n",
              "| Total Investments | 655.50 | 49,786.56 | $-49,131.06$ | $-98.68 \\%$ |\n",
              "| Total Other Current Assets | $67,117.18$ | 13,742.13 | $53,375.05$ | $388.40 \\%$ |\n",
              "| Total Current Assets | $7,745,990.08$ | 2,419,232.25 | $5,326,757.83$ | $220.18 \\%$ |\n",
              "| Other Assets |  |  |  |  |\n",
              "| Total Property, Plant and Equipment | $1,254,089.05$ | $1,183,137.34$ | 70,951.71 | $6.00 \\%$ |\n",
              "| Total Accum Depr- Property, Plant and Equipment | $-734,282.38$ | $-657,179.79$ | $-77,102.59$ | $11.73 \\%$ |\n",
              "| Noncurrent Portion of Contributions Receivable | 974,279.00 | 0.00 | 974,279.00 | $100.00 \\%$ |\n",
              "| Total Other Assets | $1,494,085.67$ | 525,957.55 | 968,128.12 | $184.07 \\%$ |\n",
              "| TOTAL ASSETS | $9,240,075.75$ | 2,945,189.80 | $6,294,885.95$ | $213.73 \\%$ |\n",
              "\n",
              "## LIABILITIES \\& EQUITY\n",
              "\n",
              "Current Liabilities\n",
              "Total Accounts Payable and Accrued Expenses\n",
              "Total Deferred Revenue\n",
              "Total Current Liabilities\n",
              "TOTAL LIABILITIES\n",
              "Equity\n",
              "32000 $\\cdot$ Retained Earnings\n",
              "Net Income\n",
              "TOTAL EQUITY\n",
              "TOTAL LIABILITIES \\& EQUITY\n",
              "\n",
              "| 186,332.65 | 70,960.98 | 115,371.67 | 162.59\\% |\n",
              "| --: | --: | --: | --: |\n",
              "| 133,333.33 | 0.00 | 133,333.33 | $100.00 \\%$ |\n",
              "| 319,665.98 | 70,960.98 | 248,705.00 | $350.48 \\%$ |\n",
              "| 319,665.98 | 70,960.98 | 248,705.00 | $350.48 \\%$ |\n",
              "| 5,178,168.01 | $1,658,277.75$ | $3,519,890.26$ | $212.26 \\%$ |\n",
              "| 3,742,241.76 | $1,215,951.07$ | $2,526,290.69$ | $207.76 \\%$ |\n",
              "| 8,920,409.77 | $2,874,228.82$ | $6,046,180.95$ | $210.36 \\%$ |\n",
              "| 9,240,075.75 | $2,945,189.80$ | $6,294,885.95$ | $213.73 \\%$ |\n",
              "|  |  |  |  |\n",
              "\n",
              "# Wikimedia Foundation \n",
              "\n",
              "Revenue and Expense Actuals Against Plan (July 1-December 31,2008)\n",
              "Revenue and Expense Plan Against Projections (January 1-June 30, 2009)\n",
              "![img-0.jpeg](data:image/jpeg;base64,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)\n",
              "\n",
              "**{\n",
              "  \"image_type\": \"graph\",\n",
              "  \"description\": \"A bar and line graph showing the revenue and expense plan against projections from July 2008 to June 2009. The graph includes actual revenue and expenses, planned revenue and expenses, and projected revenue and expenses. The y-axis represents the amount in dollars, ranging from 0 to 3500000, while the x-axis represents the timeline from July 2008 to June 2009. Different colors represent different data series: green for actual revenue, yellow for actual expenses, light green for planned revenue, orange for planned expenses, blue for projected revenue, and red for projected expenses.\"\n",
              "}**"
            ],
            "text/plain": [
              "<IPython.core.display.Markdown object>"
            ]
          },
          "metadata": {},
          "output_type": "display_data"
        }
      ],
      "source": [
        "#@title PDF Financial Document\n",
        "\n",
        "# Create the annotations formats\n",
        "class ImageType(str, Enum):\n",
        "    GRAPH = \"graph\"\n",
        "    TEXT = \"text\"\n",
        "    TABLE = \"table\"\n",
        "    IMAGE = \"image\"\n",
        "\n",
        "class Image(BaseModel):\n",
        "    image_type: ImageType = Field(..., description=\"The type of the image. Must be one of 'graph', 'text', 'table' or 'image'.\")\n",
        "    description: str = Field(..., description=\"A description of the image.\")\n",
        "\n",
        "class Document(BaseModel):\n",
        "    languages: list[str] = Field(..., description=\"The list of languages present in the document in ISO 639-1 code format (e.g., 'en', 'fr').\")\n",
        "    summary: str = Field(..., description=\"A summary of the document.\")\n",
        "\n",
        "# OCR Call with Annotations\n",
        "annotations_response = client.ocr.process(\n",
        "    model=\"mistral-ocr-latest\",\n",
        "    pages=list(range(8)), # Document Annotations has a limit of 8 pages, we recommend spliting your documents when using it; bbox annotations does not have the same limit\n",
        "    document={\n",
        "        \"type\": \"document_url\",\n",
        "        \"document_url\": \"https://upload.wikimedia.org/wikipedia/foundation/f/f6/WMF_Mid-Year-Financials_08-09-FINAL.pdf\"\n",
        "    },\n",
        "    bbox_annotation_format=response_format_from_pydantic_model(Image),\n",
        "    document_annotation_format=response_format_from_pydantic_model(Document),\n",
        "    include_image_base64=True\n",
        "  )\n",
        "\n",
        "# Display combined markdowns and images\n",
        "display(Markdown(get_combined_markdown_annotated(annotations_response)))"
      ]
    }
  ],
  "metadata": {
    "colab": {
      "provenance": []
    },
    "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": "3.12.3"
    }
  },
  "nbformat": 4,
  "nbformat_minor": 0
}