<?xml version="1.0" encoding="utf-8"?><feed xmlns="http://www.w3.org/2005/Atom" ><generator uri="https://jekyllrb.com/" version="3.10.0">Jekyll</generator><link href="https://ramintoosi.ir/feed.xml" rel="self" type="application/atom+xml" /><link href="https://ramintoosi.ir/" rel="alternate" type="text/html" /><updated>2026-11-09T13:46:42+03:30</updated><id>https://ramintoosi.ir/feed.xml</id><title type="html">Ramin Toosi</title><subtitle>Ramin Toosi — ML engineer and researcher in computer vision, deep learning, radar sensing, and computational neuroscience.</subtitle><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><entry><title type="html">Fine-Tuning LLaMA 3.2-11B-Vision for Product Descriptions</title><link href="https://ramintoosi.ir/posts/2025/02/blog-post-1/" rel="alternate" type="text/html" title="Fine-Tuning LLaMA 3.2-11B-Vision for Product Descriptions" /><published>2025-02-23T00:00:00+03:30</published><updated>2025-02-23T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2025/02/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2025/02/blog-post-1/"><![CDATA[<p align="center">
  <a href="https://colab.research.google.com/drive/1H9tqCdNrEDO_VqkOC8yLhVX7H0zSA41g?usp=sharing">
    <img src="https://colab.research.google.com/assets/colab-badge.svg" alt="Open In Colab" />
  </a>
</p>

<p>The complete implementation is available on <a href="https://github.com/ramintoosi/product_description">GitHub</a>.</p>

<h2 id="introduction">Introduction:</h2>
<p>Large vision-language models (LVLMs) like LLaMA 3.2-11B-Vision have revolutionized AI-powered content generation. However, their performance can be significantly enhanced when fine-tuned on domain-specific data. In my recent project, I fine-tuned LLaMA 3.2-11B-Vision to generate high-quality product descriptions for images of girls’ clothing.</p>

<p>The goal was to create engaging, detailed, and accurate descriptions that could be used for e-commerce platforms, enhancing product listings and improving customer experience. By leveraging a carefully curated dataset and optimizing the fine-tuning process, I was able to achieve impressive results. In this blog post, I’ll walk through the entire process—dataset preparation, fine-tuning methodology, challenges faced, and key takeaways.</p>

<p>Stay tuned to learn how you can fine-tune LLaMA 3.2-11B-Vision for your own vision-language tasks!</p>

<h2 id="setup">Setup</h2>

<p>Just open the colab version:
<a href="https://colab.research.google.com/drive/1H9tqCdNrEDO_VqkOC8yLhVX7H0zSA41g?usp=sharing"><img src="https://colab.research.google.com/assets/colab-badge.svg" alt="Open In Colab" /></a></p>

<p>or clone the repo</p>
<div class="language-bash highlighter-rouge"><div class="highlight"><pre class="highlight"><code>git clone https://github.com/ramintoosi/product_description
<span class="nb">cd </span>product_description
</code></pre></div></div>

<p>and follow the <a href="https://github.com/unslothai/unsloth?tab=readme-ov-file#-installation-instructions">unsloth installation guide</a>.</p>

<h2 id="dataset-preparation">Dataset Preparation</h2>

<p>Before fine-tuning LLaMA 3.2-11B-Vision, the first step is to acquire and prepare the dataset. The dataset consists of images of girls’ clothing along with corresponding product descriptions, which will be used to train the model to generate high-quality text based on image inputs.  I gathered this dataset by crawling a web store, ensuring that it contains diverse and well-structured product listings. While I cannot share the crawling code, the dataset itself is publicly available.</p>

<p>To get started, we need to download the dataset from Google Drive and extract it into a working directory. The following commands will accomplish this:</p>

<div class="language-bash highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c"># Install gdown if not already installed</span>
pip <span class="nb">install </span>gdown  

<span class="c"># Download the dataset from Google Drive</span>
gdown <span class="nt">--id</span> 14PptNxqI7D6YuTiPOjt1H0uLaa8Qr0qF  

<span class="c"># Unzip the dataset into the 'data' directory</span>
unzip <span class="nt">-q</span> product_description_data.zip <span class="nt">-d</span> data  
</code></pre></div></div>

<p>Once extracted, the dataset will be available in the <code class="language-plaintext highlighter-rouge">data/</code> directory, ready for preprocessing. In the next section, we will explore the dataset structure and prepare it for fine-tuning.</p>

<h2 id="loading-and-converting-the-data"><em>Loading and Converting the Data</em></h2>

<p>With the dataset downloaded and extracted, the next step is to load the data, clean it, and convert it into a format suitable for fine-tuning LLaMA 3.2-11B-Vision with <code class="language-plaintext highlighter-rouge">Unsloth</code>. This involves:</p>

<ol>
  <li><strong>Loading the dataset</strong> from a CSV file that contains product names, brand names, and image paths.</li>
  <li><strong>Cleaning the data</strong> by removing unnecessary codes, model numbers, and redundant information from product names.</li>
  <li><strong>Converting the data</strong> into a structured conversation format that aligns with the input-output style expected by LLaMA 3.2-11B-Vision.</li>
</ol>

<h3 id="step-1-loading-and-cleaning-the-data"><strong>Step 1: Loading and Cleaning the Data</strong></h3>
<p>The following Python function reads the dataset, drops irrelevant columns, removes duplicate entries, and applies text cleaning rules to refine product names:</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">os</span>
<span class="kn">from</span> <span class="nn">typing</span> <span class="kn">import</span> <span class="n">TypedDict</span>
<span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>

<span class="k">class</span> <span class="nc">Data</span><span class="p">(</span><span class="n">TypedDict</span><span class="p">):</span>
    <span class="n">name</span><span class="p">:</span> <span class="nb">str</span>
    <span class="n">brand</span><span class="p">:</span> <span class="nb">str</span>
    <span class="n">image_path</span><span class="p">:</span> <span class="nb">str</span>

<span class="k">def</span> <span class="nf">load_data</span><span class="p">(</span><span class="n">data_root</span><span class="p">:</span> <span class="nb">str</span><span class="p">)</span> <span class="o">-&gt;</span> <span class="nb">list</span><span class="p">[</span><span class="n">Data</span><span class="p">]:</span>
    <span class="s">"""
    Load data from csv file
    :param data_root: data root folder where data.csv and images are stored
    :return: list of dictionaries, keys are column names and values are data
    """</span>
    <span class="n">data</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">join</span><span class="p">(</span><span class="n">data_root</span><span class="p">,</span> <span class="s">'data.csv'</span><span class="p">))</span>
    <span class="n">data</span><span class="p">.</span><span class="n">drop</span><span class="p">(</span><span class="n">columns</span><span class="o">=</span><span class="p">[</span><span class="s">'site_category'</span><span class="p">,</span> <span class="s">'supply_category'</span><span class="p">],</span> <span class="n">inplace</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
    <span class="n">clean_data</span><span class="p">(</span><span class="n">data</span><span class="p">)</span>
    <span class="k">return</span> <span class="n">data</span><span class="p">.</span><span class="n">to_dict</span><span class="p">(</span><span class="n">orient</span><span class="o">=</span><span class="s">'records'</span><span class="p">)</span>

<span class="k">def</span> <span class="nf">clean_data</span><span class="p">(</span><span class="n">data</span><span class="p">:</span> <span class="n">pd</span><span class="p">.</span><span class="n">DataFrame</span><span class="p">):</span>
    <span class="s">"""
    Clean data by removing product codes and model numbers.
    :param data: data frame
    """</span>
    <span class="c1"># Remove duplicate rows
</span>    <span class="n">data</span><span class="p">.</span><span class="n">drop_duplicates</span><span class="p">(</span><span class="n">inplace</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>

    <span class="c1"># Remove codes, model numbers, and specific patterns
</span>    <span class="n">pattern</span> <span class="o">=</span> <span class="sa">r</span><span class="s">'\b(کد|مدل)\b(\s+[A-Za-z0-9]+)?|\bمجموعه\b\s+(\d+)\s+(\w+)'</span>
    <span class="n">data</span><span class="p">[</span><span class="s">"name"</span><span class="p">]</span> <span class="o">=</span> <span class="n">data</span><span class="p">[</span><span class="s">"name"</span><span class="p">].</span><span class="nb">str</span><span class="p">.</span><span class="n">replace</span><span class="p">(</span><span class="n">pattern</span><span class="p">,</span> <span class="s">''</span><span class="p">,</span> <span class="n">regex</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>

    <span class="c1"># Remove any remaining standalone alphanumeric codes in English
</span>    <span class="n">pattern2</span> <span class="o">=</span> <span class="sa">r</span><span class="s">'\b[A-Za-z0-9_-]+\b'</span>
    <span class="n">data</span><span class="p">[</span><span class="s">"name"</span><span class="p">]</span> <span class="o">=</span> <span class="n">data</span><span class="p">[</span><span class="s">"name"</span><span class="p">].</span><span class="nb">str</span><span class="p">.</span><span class="n">replace</span><span class="p">(</span><span class="n">pattern2</span><span class="p">,</span> <span class="s">''</span><span class="p">,</span> <span class="n">regex</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>

<span class="n">data</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="s">'./data'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">data</span><span class="p">[</span><span class="mi">0</span><span class="p">])</span>  <span class="c1"># Sample output
</span></code></pre></div></div>

<p>Sample Output:</p>
<div class="language-json highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="p">{</span><span class="w">
    </span><span class="nl">"name"</span><span class="p">:</span><span class="w"> </span><span class="s2">"ست تی شرت آستین بلند و شلوار بچگانه سپیدپوش  ماشین پلیس"</span><span class="p">,</span><span class="w">
    </span><span class="nl">"brand"</span><span class="p">:</span><span class="w"> </span><span class="s2">"سپیدپوش"</span><span class="p">,</span><span class="w">
    </span><span class="nl">"image_path"</span><span class="p">:</span><span class="w"> </span><span class="s2">"data/dataset/image/59e8b029-864c-4788-bf4f-25d9f0ad494d.jpg"</span><span class="w">
</span><span class="p">}</span><span class="w">
</span></code></pre></div></div>

<h3 id="step-2-converting-data-to-a-conversation-format"><strong>Step 2: Converting Data to a Conversation Format</strong></h3>
<p>LLaMA 3.2-11B-Vision expects data in a structured conversational format, where the user provides an instruction along with an image, and the model generates a response. The following function transforms each data sample into this format:</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">PIL</span> <span class="kn">import</span> <span class="n">Image</span>

<span class="n">instruction</span> <span class="o">=</span> <span class="s">"""Create a Short Product description based on the provided ##PRODUCT BRAND NAME## and the image.
Only return description. The description should be SEO optimized and for a better mobile search experience.

##PRODUCT BRAND NAME##: {brand_name}
"""</span>

<span class="k">def</span> <span class="nf">convert_to_conversation</span><span class="p">(</span><span class="n">sample</span><span class="p">):</span>
    <span class="n">image_path</span> <span class="o">=</span> <span class="n">sample</span><span class="p">[</span><span class="s">"image_path"</span><span class="p">].</span><span class="n">replace</span><span class="p">(</span><span class="s">'dataset/'</span><span class="p">,</span> <span class="s">''</span><span class="p">)</span>
    <span class="n">conversation</span> <span class="o">=</span> <span class="p">[</span>
        <span class="p">{</span> <span class="s">"role"</span><span class="p">:</span> <span class="s">"user"</span><span class="p">,</span>
          <span class="s">"content"</span> <span class="p">:</span> <span class="p">[</span>
            <span class="p">{</span><span class="s">"type"</span> <span class="p">:</span> <span class="s">"text"</span><span class="p">,</span>  <span class="s">"text"</span>  <span class="p">:</span> <span class="n">instruction</span><span class="p">.</span><span class="nb">format</span><span class="p">(</span><span class="n">brand_name</span><span class="o">=</span><span class="n">sample</span><span class="p">[</span><span class="s">"brand"</span><span class="p">])},</span>
            <span class="p">{</span><span class="s">"type"</span> <span class="p">:</span> <span class="s">"image"</span><span class="p">,</span> <span class="s">"image_url"</span> <span class="p">:</span> <span class="sa">f</span><span class="s">'file://</span><span class="si">{</span><span class="n">image_path</span><span class="si">}</span><span class="s">'</span><span class="p">}</span> <span class="p">]</span>
        <span class="p">},</span>
        <span class="p">{</span> <span class="s">"role"</span> <span class="p">:</span> <span class="s">"assistant"</span><span class="p">,</span>
          <span class="s">"content"</span> <span class="p">:</span> <span class="p">[</span>
            <span class="p">{</span><span class="s">"type"</span> <span class="p">:</span> <span class="s">"text"</span><span class="p">,</span>  <span class="s">"text"</span>  <span class="p">:</span> <span class="n">sample</span><span class="p">[</span><span class="s">"name"</span><span class="p">]}</span> <span class="p">]</span>
        <span class="p">},</span>
    <span class="p">]</span>
    <span class="k">return</span> <span class="p">{</span> <span class="s">"messages"</span> <span class="p">:</span> <span class="n">conversation</span> <span class="p">}</span>

<span class="n">converted_dataset</span> <span class="o">=</span> <span class="p">[</span><span class="n">convert_to_conversation</span><span class="p">(</span><span class="n">sample</span><span class="p">)</span> <span class="k">for</span> <span class="n">sample</span> <span class="ow">in</span> <span class="n">data</span><span class="p">]</span>
<span class="k">print</span><span class="p">(</span><span class="n">converted_dataset</span><span class="p">[</span><span class="mi">0</span><span class="p">])</span>  <span class="c1"># Sample output
</span></code></pre></div></div>

<p>Sample Output:</p>
<div class="language-json highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="p">{</span><span class="w">
    </span><span class="nl">"messages"</span><span class="p">:</span><span class="w"> </span><span class="p">[</span><span class="w">
        </span><span class="p">{</span><span class="w">
            </span><span class="nl">"role"</span><span class="p">:</span><span class="w"> </span><span class="s2">"user"</span><span class="p">,</span><span class="w">
            </span><span class="nl">"content"</span><span class="p">:</span><span class="w"> </span><span class="p">[</span><span class="w">
                </span><span class="p">{</span><span class="w">
                    </span><span class="nl">"type"</span><span class="p">:</span><span class="w"> </span><span class="s2">"text"</span><span class="p">,</span><span class="w">
                    </span><span class="nl">"text"</span><span class="p">:</span><span class="w"> </span><span class="s2">"Create a Short Product description based on the provided ##PRODUCT BRAND NAME## and the image.</span><span class="se">\n</span><span class="s2">Only return description. The description should be SEO optimized and for a better mobile search experience.</span><span class="se">\n\n</span><span class="s2">##PRODUCT BRAND NAME##: سپیدپوش</span><span class="se">\n</span><span class="s2">"</span><span class="w">
                </span><span class="p">},</span><span class="w">
                </span><span class="p">{</span><span class="w">
                    </span><span class="nl">"type"</span><span class="p">:</span><span class="w"> </span><span class="s2">"image"</span><span class="p">,</span><span class="w">
                    </span><span class="nl">"image_url"</span><span class="p">:</span><span class="w"> </span><span class="s2">"file://data/image/59e8b029-864c-4788-bf4f-25d9f0ad494d.jpg"</span><span class="w">
                </span><span class="p">}</span><span class="w">
            </span><span class="p">]</span><span class="w">
        </span><span class="p">},</span><span class="w">
        </span><span class="p">{</span><span class="w">
            </span><span class="nl">"role"</span><span class="p">:</span><span class="w"> </span><span class="s2">"assistant"</span><span class="p">,</span><span class="w">
            </span><span class="nl">"content"</span><span class="p">:</span><span class="w"> </span><span class="p">[</span><span class="w">
                </span><span class="p">{</span><span class="w">
                    </span><span class="nl">"type"</span><span class="p">:</span><span class="w"> </span><span class="s2">"text"</span><span class="p">,</span><span class="w">
                    </span><span class="nl">"text"</span><span class="p">:</span><span class="w"> </span><span class="s2">"ست تی شرت آستین بلند و شلوار بچگانه سپیدپوش  ماشین پلیس"</span><span class="w">
                </span><span class="p">}</span><span class="w">
            </span><span class="p">]</span><span class="w">
        </span><span class="p">}</span><span class="w">
    </span><span class="p">]</span><span class="w">
</span><span class="p">}</span><span class="w">
</span></code></pre></div></div>

<h4 id="efficient-image-handling-avoiding-memory-overload"><strong>Efficient Image Handling: Avoiding Memory Overload</strong></h4>

<p>In the original <strong>Unsloth library tutorial</strong>, image inputs are loaded into memory using:</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"image"</span><span class="p">,</span> <span class="s">"image"</span><span class="p">:</span> <span class="n">Image</span><span class="p">(</span><span class="n">image_path</span><span class="p">)}</span>
</code></pre></div></div>
<p>This method <strong>loads all images at once</strong>, which can cause <strong>memory crashes</strong> when dealing with large datasets like ours.</p>

<p>To avoid excessive memory usage, we <strong>store image file paths</strong> instead of loading images into memory. This way, the model loads images dynamically during training instead of keeping them in RAM.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"image"</span><span class="p">,</span> <span class="s">"image_url"</span><span class="p">:</span> <span class="sa">f</span><span class="s">'file://</span><span class="si">{</span><span class="n">image_path</span><span class="si">}</span><span class="s">'</span><span class="p">}</span>
</code></pre></div></div>

<h2 id="loading-and-fine-tuning-the-llama-32-11b-vision-model-with-unsloth"><strong>Loading and Fine-tuning the LLaMA 3.2-11B-Vision Model with Unsloth</strong></h2>

<p>Now that we have our dataset ready, the next step is to <strong>load and configure the model</strong> for fine-tuning. We will use <strong>Unsloth’s FastVisionModel</strong>, which provides optimized loading and memory-efficient training.</p>

<h3 id="step-1-import-required-libraries"><strong>Step 1: Import Required Libraries</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">unsloth</span> <span class="kn">import</span> <span class="n">FastVisionModel</span>  <span class="c1"># FastLanguageModel for LLMs
</span><span class="kn">import</span> <span class="nn">torch</span>
</code></pre></div></div>

<h3 id="step-2-load-pretrained-model-and-tokenizer"><strong>Step 2: Load Pretrained Model and Tokenizer</strong></h3>
<p>We initialize the <strong>LLaMA 3.2-11B-Vision-Instruct</strong> model with <strong>4-bit quantization</strong> to optimize memory usage.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">model</span><span class="p">,</span> <span class="n">tokenizer</span> <span class="o">=</span> <span class="n">FastVisionModel</span><span class="p">.</span><span class="n">from_pretrained</span><span class="p">(</span>
    <span class="s">"unsloth/Llama-3.2-11B-Vision-Instruct"</span><span class="p">,</span>
    <span class="n">load_in_4bit</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span>  <span class="c1"># Use 4-bit quantization to reduce memory usage
</span>    <span class="n">use_gradient_checkpointing</span><span class="o">=</span><span class="s">"unsloth"</span><span class="p">,</span>  <span class="c1"># Activates checkpointing for long context
</span><span class="p">)</span>
</code></pre></div></div>
<p>✅ <strong>4-bit quantization</strong> reduces memory usage significantly, allowing us to fine-tune on consumer-grade GPUs.<br />
✅ <strong>Gradient checkpointing</strong> helps handle long-context sequences efficiently.</p>

<h4 id="checking-the-models-pretrained-vision-capabilities"><strong>Checking the Model’s Pretrained Vision Capabilities</strong></h4>

<p>Before fine-tuning, it’s useful to check whether <strong>LLaMA 3.2-11B-Vision</strong> already understands and analyzes images effectively. We do this by running an <strong>inference test</strong> using the pretrained model.</p>

<h3 id="step-21-enable-inference-mode"><strong>Step 2.1: Enable Inference Mode</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">FastVisionModel</span><span class="p">.</span><span class="n">for_inference</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>  <span class="c1"># Switch to inference mode
</span></code></pre></div></div>

<h4 id="step-22-prepare-image-input"><strong>Step 2.2: Prepare Image Input</strong></h4>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">PIL</span> <span class="kn">import</span> <span class="n">Image</span>

<span class="n">image</span> <span class="o">=</span> <span class="n">Image</span><span class="p">.</span><span class="nb">open</span><span class="p">(</span><span class="n">data</span><span class="p">[</span><span class="mi">0</span><span class="p">][</span><span class="s">"image_path"</span><span class="p">].</span><span class="n">replace</span><span class="p">(</span><span class="s">'dataset/'</span><span class="p">,</span> <span class="s">''</span><span class="p">))</span>

<span class="n">messages</span> <span class="o">=</span> <span class="p">[</span>
    <span class="p">{</span><span class="s">"role"</span><span class="p">:</span> <span class="s">"user"</span><span class="p">,</span> <span class="s">"content"</span><span class="p">:</span> <span class="p">[</span>
        <span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"image"</span><span class="p">},</span>
        <span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"text"</span><span class="p">,</span> <span class="s">"text"</span><span class="p">:</span> <span class="n">instruction</span><span class="p">}</span>
    <span class="p">]}</span>
<span class="p">]</span>
</code></pre></div></div>

<h4 id="step-23-tokenize-input-for-the-model"><strong>Step 2.3: Tokenize Input for the Model</strong></h4>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">input_text</span> <span class="o">=</span> <span class="n">tokenizer</span><span class="p">.</span><span class="n">apply_chat_template</span><span class="p">(</span><span class="n">messages</span><span class="p">,</span> <span class="n">add_generation_prompt</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
<span class="n">inputs</span> <span class="o">=</span> <span class="n">tokenizer</span><span class="p">(</span>
    <span class="n">image</span><span class="p">,</span>
    <span class="n">input_text</span><span class="p">,</span>
    <span class="n">add_special_tokens</span><span class="o">=</span><span class="bp">False</span><span class="p">,</span>
    <span class="n">return_tensors</span><span class="o">=</span><span class="s">"pt"</span><span class="p">,</span>
<span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="s">"cuda"</span><span class="p">)</span>
</code></pre></div></div>

<h4 id="step-24-generate-the-models-response"><strong>Step 2.4: Generate the Model’s Response</strong></h4>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">transformers</span> <span class="kn">import</span> <span class="n">TextStreamer</span>

<span class="n">text_streamer</span> <span class="o">=</span> <span class="n">TextStreamer</span><span class="p">(</span><span class="n">tokenizer</span><span class="p">,</span> <span class="n">skip_prompt</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
<span class="n">_</span> <span class="o">=</span> <span class="n">model</span><span class="p">.</span><span class="n">generate</span><span class="p">(</span><span class="o">**</span><span class="n">inputs</span><span class="p">,</span> <span class="n">streamer</span><span class="o">=</span><span class="n">text_streamer</span><span class="p">,</span> <span class="n">max_new_tokens</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span>
                   <span class="n">use_cache</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span> <span class="n">temperature</span><span class="o">=</span><span class="mf">1.5</span><span class="p">,</span> <span class="n">min_p</span><span class="o">=</span><span class="mf">0.1</span><span class="p">)</span>
</code></pre></div></div>

<p><strong>Model-generated description:</strong></p>
<blockquote>
  <p>“The image showcases a children’s pajama set from the brand {brand_name}. The pajama shirt is a long-sleeved grey and white striped shirt featuring a playful police car design on the front. The police car is depicted in blue, with a white dome on top, adorned with a red siren light, and sporting black wheels. Below the car, the word ‘POLICE’ is written in blue text. The pajama bottoms are solid black, made from a stretchy fabric designed to move with the wearer.”</p>
</blockquote>

<p><strong>Original dataset caption:</strong></p>
<blockquote>
  <p>“ست تی شرت آستین بلند و شلوار بچگانه سپیدپوش  ماشین پلیس”</p>
</blockquote>

<h3 id="step-3-enable-parameter-efficient-fine-tuning-peft"><strong>Step 3: Enable Parameter-Efficient Fine-Tuning (PEFT)</strong></h3>
<p>To fine-tune the model efficiently, we use <strong>LoRA (Low-Rank Adaptation)</strong>. This method <strong>only trains specific layers</strong>, drastically reducing GPU memory consumption.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">model</span> <span class="o">=</span> <span class="n">FastVisionModel</span><span class="p">.</span><span class="n">get_peft_model</span><span class="p">(</span>
    <span class="n">model</span><span class="p">,</span>
    <span class="n">finetune_vision_layers</span><span class="o">=</span><span class="bp">False</span><span class="p">,</span>  <span class="c1"># Vision layers are frozen to focus on text generation
</span>    <span class="n">finetune_language_layers</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span>  <span class="c1"># Enable fine-tuning of language layers
</span>    <span class="n">finetune_attention_modules</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span>  <span class="c1"># Fine-tune attention layers for better adaptation
</span>    <span class="n">finetune_mlp_modules</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span>  <span class="c1"># Fine-tune MLP layers for better generalization
</span>
    <span class="n">r</span><span class="o">=</span><span class="mi">16</span><span class="p">,</span>  <span class="c1"># Controls rank of LoRA adaptation; higher values improve accuracy but increase overfitting risk
</span>    <span class="n">lora_alpha</span><span class="o">=</span><span class="mi">16</span><span class="p">,</span>  <span class="c1"># LoRA scaling factor (recommended: equal to `r`)
</span>    <span class="n">lora_dropout</span><span class="o">=</span><span class="mi">0</span><span class="p">,</span>  <span class="c1"># No dropout for stable fine-tuning
</span>    <span class="n">bias</span><span class="o">=</span><span class="s">"none"</span><span class="p">,</span>  <span class="c1"># No additional bias parameters
</span>    <span class="n">random_state</span><span class="o">=</span><span class="mi">3407</span><span class="p">,</span>  <span class="c1"># Ensures reproducibility
</span>    <span class="n">use_rslora</span><span class="o">=</span><span class="bp">False</span><span class="p">,</span>  <span class="c1"># Rank-stabilized LoRA disabled (can improve LoRA stability in some cases)
</span>    <span class="n">loftq_config</span><span class="o">=</span><span class="bp">None</span><span class="p">,</span>  <span class="c1"># LoftQ disabled (for further quantization efficiency)
</span>    <span class="c1"># target_modules="all-linear",  # Optional: Specifies which layers to adapt
</span><span class="p">)</span>
</code></pre></div></div>

<h3 id="step-4-fine-tuning-the-model"><strong>Step 4: Fine-Tuning the Model</strong></h3>

<p>Now that we’ve confirmed the pretrained model can analyze images, we move on to <strong>fine-tuning</strong> it for generating concise, SEO-optimized product descriptions. We use the <strong>Trainer API</strong> to fine-tune the model on our dataset.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">trainer_stats</span> <span class="o">=</span> <span class="n">trainer</span><span class="p">.</span><span class="n">train</span><span class="p">()</span>
</code></pre></div></div>

<h2 id="evaluating-the-fine-tuned-model"><strong>Evaluating the Fine-Tuned Model</strong></h2>

<p>Now that our model is trained, let’s <strong>test it on a sample image</strong> and compare its new description with the original dataset caption.</p>

<h3 id="step-1-select-a-sample--enable-inference-mode"><strong>Step 1: Select a Sample &amp; Enable Inference Mode</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sample_idx</span> <span class="o">=</span> <span class="mi">157</span>
<span class="n">FastVisionModel</span><span class="p">.</span><span class="n">for_inference</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>  <span class="c1"># Switch back to inference mode
</span></code></pre></div></div>

<h3 id="step-2-load-and-prepare-the-image"><strong>Step 2: Load and Prepare the Image</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">PIL</span> <span class="kn">import</span> <span class="n">Image</span>

<span class="n">image</span> <span class="o">=</span> <span class="n">Image</span><span class="p">.</span><span class="nb">open</span><span class="p">(</span><span class="n">data</span><span class="p">[</span><span class="n">sample_idx</span><span class="p">][</span><span class="s">"image_path"</span><span class="p">].</span><span class="n">replace</span><span class="p">(</span><span class="s">'dataset/'</span><span class="p">,</span> <span class="s">''</span><span class="p">))</span>

<span class="n">messages</span> <span class="o">=</span> <span class="p">[</span>
    <span class="p">{</span><span class="s">"role"</span><span class="p">:</span> <span class="s">"user"</span><span class="p">,</span> <span class="s">"content"</span><span class="p">:</span> <span class="p">[</span>
        <span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"image"</span><span class="p">},</span>
        <span class="p">{</span><span class="s">"type"</span><span class="p">:</span> <span class="s">"text"</span><span class="p">,</span> <span class="s">"text"</span><span class="p">:</span> <span class="n">instruction</span><span class="p">.</span><span class="nb">format</span><span class="p">(</span><span class="n">brand_name</span><span class="o">=</span><span class="n">data</span><span class="p">[</span><span class="n">sample_idx</span><span class="p">][</span><span class="s">"brand"</span><span class="p">])}</span>
    <span class="p">]}</span>
<span class="p">]</span>
</code></pre></div></div>

<h3 id="step-3-tokenize-input-for-the-model"><strong>Step 3: Tokenize Input for the Model</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">input_text</span> <span class="o">=</span> <span class="n">tokenizer</span><span class="p">.</span><span class="n">apply_chat_template</span><span class="p">(</span><span class="n">messages</span><span class="p">,</span> <span class="n">add_generation_prompt</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
<span class="n">inputs</span> <span class="o">=</span> <span class="n">tokenizer</span><span class="p">(</span>
    <span class="n">image</span><span class="p">,</span>
    <span class="n">input_text</span><span class="p">,</span>
    <span class="n">add_special_tokens</span><span class="o">=</span><span class="bp">False</span><span class="p">,</span>
    <span class="n">return_tensors</span><span class="o">=</span><span class="s">"pt"</span><span class="p">,</span>
<span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="s">"cuda"</span><span class="p">)</span>
</code></pre></div></div>

<h3 id="step-4-generate-a-description"><strong>Step 4: Generate a Description</strong></h3>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">transformers</span> <span class="kn">import</span> <span class="n">TextStreamer</span>

<span class="n">text_streamer</span> <span class="o">=</span> <span class="n">TextStreamer</span><span class="p">(</span><span class="n">tokenizer</span><span class="p">,</span> <span class="n">skip_prompt</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
<span class="n">_</span> <span class="o">=</span> <span class="n">model</span><span class="p">.</span><span class="n">generate</span><span class="p">(</span><span class="o">**</span><span class="n">inputs</span><span class="p">,</span> <span class="n">streamer</span><span class="o">=</span><span class="n">text_streamer</span><span class="p">,</span> <span class="n">max_new_tokens</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span>
                   <span class="n">use_cache</span><span class="o">=</span><span class="bp">True</span><span class="p">,</span> <span class="n">temperature</span><span class="o">=</span><span class="mf">1.5</span><span class="p">,</span> <span class="n">min_p</span><span class="o">=</span><span class="mf">0.1</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="results">Results</h2>

<p>Model Caption:</p>
<blockquote>
  <p>جوراب ساق بلند دخترانه کاتامینا</p>
</blockquote>

<p>Original Caption:</p>
<blockquote>
  <p>جوراب دخترانه کاتامینا</p>
</blockquote>

<p><img src="data:image/png;base64,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" width="200" height="200" /></p>

<h2 id="github-repository">GitHub Repository</h2>
<p>The complete implementation is available on <a href="https://github.com/ramintoosi/product_description">GitHub</a> and <a href="https://colab.research.google.com/drive/1H9tqCdNrEDO_VqkOC8yLhVX7H0zSA41g?usp=sharing"><img src="https://colab.research.google.com/assets/colab-badge.svg" alt="Colab" /></a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://github.com/unslothai/unsloth">Unsloth Tutorials</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Large Language Model" /><category term="Vision Language Model" /><category term="Deep Learning" /><category term="GenAI" /><category term="PyTorch" /><category term="Finetuning" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">Diffusion From Scratch To Generate Cute Anime Faces!</title><link href="https://ramintoosi.ir/posts/2024/11/blog-post-1/" rel="alternate" type="text/html" title="Diffusion From Scratch To Generate Cute Anime Faces!" /><published>2024-11-27T00:00:00+03:30</published><updated>2024-11-27T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/11/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/11/blog-post-1/"><![CDATA[<p>The complete implementation is available on <a href="https://github.com/ramintoosi/diffusion-from-scratch">GitHub</a>.</p>

<h2 id="introduction">Introduction:</h2>
<p>Diffusion models have revolutionized the field of AI art, enabling the generation of stunning visuals, including adorable anime faces. While prebuilt tools like Stable Diffusion make it easy to create such images, building a diffusion model from scratch offers invaluable benefits. It deepens your understanding of the underlying principles, gives you the flexibility to customize and innovate, and provides a hands-on learning experience that can be both rewarding and empowering. In this blog post, we’ll explore how to create a diffusion model step-by-step, equipping you with the knowledge to generate charming anime faces and unlock your creative potential.</p>

<h2 id="setup">Setup</h2>

<h3 id="clone-the-repository">Clone the Repository</h3>
<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code>git clone https://github.com/ramintoosi/diffusion-from-scratch
</code></pre></div></div>

<h3 id="install-requirements">install requirements</h3>
<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code>pip <span class="nb">install</span> <span class="nt">-r</span> requirements.txt
</code></pre></div></div>

<h3 id="train-the-model">train the model</h3>
<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code>python main.py train
</code></pre></div></div>

<h3 id="inference">inference</h3>
<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code>python main.py inference
</code></pre></div></div>

<p>Ok, let’s go through the details.</p>

<h2 id="diffusion-model">Diffusion Model</h2>
<p>Diffusion models operate on a simple yet powerful intuition: they learn to generate data by reversing a gradual noise process. Imagine starting with a clear image and progressively adding random noise to it, step by step, until it becomes completely unrecognizable. Diffusion models essentially learn this “noising” process in reverse—they begin with random noise and iteratively refine it to recover the original, clear image. By training on vast datasets, they master this denoising process, enabling them to generate entirely new images from pure noise, guided by patterns and structures learned during training. This step-by-step refinement makes diffusion models particularly adept at producing high-quality and detailed outputs.</p>

<p><img 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" 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" alt="image.png" /></p>

<h2 id="model-architecture-implementation">Model Architecture Implementation</h2>

<h3 id="forward-pass">Forward Pass</h3>

<p>The <code class="language-plaintext highlighter-rouge">DiffusionForwardProcess</code>` class implements the forward diffusion process, which systematically adds noise to an image over a series of time steps. This gradual “noising” process prepares the model for learning to reverse it during training.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>
<span class="k">class</span> <span class="nc">DiffusionForwardProcess</span><span class="p">:</span>
    <span class="s">"""
    Implements the forward process of the diffusion model.
    """</span>
    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">num_time_steps</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span><span class="mi">1000</span><span class="p">,</span>
                 <span class="n">beta_start</span><span class="p">:</span> <span class="nb">float</span> <span class="o">=</span> <span class="mf">1e-4</span><span class="p">,</span>
                 <span class="n">beta_end</span><span class="p">:</span> <span class="nb">float</span> <span class="o">=</span> <span class="mf">0.02</span>
                 <span class="p">):</span>
        <span class="s">"""
        Initializes the DiffusionForwardProcess with the given parameters.

        :param num_time_steps: Number of time steps in the diffusion process.
        :param beta_start: Starting value of beta.
        :param beta_end: Ending value of beta.
        """</span>

        <span class="bp">self</span><span class="p">.</span><span class="n">betas</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">linspace</span><span class="p">(</span><span class="n">beta_start</span><span class="p">,</span> <span class="n">beta_end</span><span class="p">,</span> <span class="n">num_time_steps</span><span class="p">)</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">alphas</span> <span class="o">=</span> <span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">betas</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">alpha_bars</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">cumprod</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">alphas</span><span class="p">,</span> <span class="n">dim</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">sqrt_alpha_bars</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">alpha_bars</span><span class="p">)</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">sqrt_one_minus_alpha_bars</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">alpha_bars</span><span class="p">)</span>

    <span class="k">def</span> <span class="nf">add_noise</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">original</span><span class="p">:</span> <span class="n">Tensor</span><span class="p">,</span> <span class="n">noise</span><span class="p">:</span> <span class="n">Tensor</span><span class="p">,</span> <span class="n">t</span><span class="p">:</span> <span class="n">Tensor</span><span class="p">)</span> <span class="o">-&gt;</span> <span class="n">Tensor</span><span class="p">:</span>
        <span class="s">"""
        Adds noise to the original image at the given time step t.
        :param original: Input Image
        :param noise: Random Noise Tensor sampled from Normal Dist
        :param t: timestep
        :return: Noisy image tensor
        """</span>

        <span class="n">sqrt_alpha_bar_t</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">sqrt_alpha_bars</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">original</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">]</span>
        <span class="n">sqrt_one_minus_alpha_bar_t</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">sqrt_one_minus_alpha_bars</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">original</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">]</span>

        <span class="c1"># Broadcast to multiply with the original image.
</span>        <span class="n">sqrt_alpha_bar_t</span> <span class="o">=</span> <span class="n">sqrt_alpha_bar_t</span><span class="p">[:,</span> <span class="bp">None</span><span class="p">,</span> <span class="bp">None</span><span class="p">,</span> <span class="bp">None</span><span class="p">]</span>
        <span class="n">sqrt_one_minus_alpha_bar_t</span> <span class="o">=</span> <span class="n">sqrt_one_minus_alpha_bar_t</span><span class="p">[:,</span> <span class="bp">None</span><span class="p">,</span> <span class="bp">None</span><span class="p">,</span> <span class="bp">None</span><span class="p">]</span>

        <span class="c1"># Return
</span>        <span class="k">return</span> <span class="p">(</span><span class="n">sqrt_alpha_bar_t</span> <span class="o">*</span> <span class="n">original</span><span class="p">)</span> \
            <span class="o">+</span> \
            <span class="p">(</span><span class="n">sqrt_one_minus_alpha_bar_t</span> <span class="o">*</span> <span class="n">noise</span><span class="p">)</span>
</code></pre></div></div>
<h3 id="reverse-pass">Reverse Pass</h3>
<p>The <code class="language-plaintext highlighter-rouge">DiffusionReverseProcess</code> class implements the reverse denoising process, which is the core of the generative aspect of diffusion models. Starting with pure noise, this process iteratively predicts and reconstructs cleaner versions of the image until the original-like data emerges.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">DiffusionReverseProcess</span><span class="p">:</span>
    <span class="s">"""
    Implements the reverse process of the diffusion model.
    """</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">num_time_steps</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">1000</span><span class="p">,</span>
                 <span class="n">beta_start</span><span class="p">:</span> <span class="nb">float</span> <span class="o">=</span> <span class="mf">1e-4</span><span class="p">,</span>
                 <span class="n">beta_end</span><span class="p">:</span> <span class="nb">float</span> <span class="o">=</span> <span class="mf">0.02</span>
                 <span class="p">):</span>

        <span class="s">"""
        Initializes the DiffusionReverseProcess with the given parameters.
        :param num_time_steps: Number of time steps in the diffusion process.
        :param beta_start: Starting value of beta.
        :param beta_end: Ending value of beta.
        """</span>

        <span class="c1"># Precomputing beta, alpha, and alpha_bar for all t's.
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">b</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">linspace</span><span class="p">(</span><span class="n">beta_start</span><span class="p">,</span> <span class="n">beta_end</span><span class="p">,</span> <span class="n">num_time_steps</span><span class="p">)</span>  <span class="c1"># b -&gt; beta
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">a</span> <span class="o">=</span> <span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">b</span>  <span class="c1"># a -&gt; alpha
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">cumprod</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">a</span><span class="p">,</span> <span class="n">dim</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>  <span class="c1"># a_bar = alpha_bar
</span>
    <span class="k">def</span> <span class="nf">sample_prev_timestep</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">xt</span><span class="p">:</span> <span class="n">Tensor</span><span class="p">,</span> <span class="n">noise_pred</span><span class="p">:</span> <span class="n">Tensor</span><span class="p">,</span> <span class="n">t</span><span class="p">)</span> <span class="o">-&gt;</span> <span class="p">(</span><span class="n">Tensor</span><span class="p">,</span> <span class="n">Tensor</span><span class="p">):</span>
        <span class="s">"""
        Samples the previous timestep image given the current timestep image and noise prediction.
        :param xt: Image tensor at timestep t of shape -&gt; B x C x H x W
        :param noise_pred: Noise tensor predicted by the model at timestep t of shape -&gt; B x C x H x W
        :param t: timestep
        :return: predicted x_t-1 and x0
        """</span>

        <span class="c1"># Original Image Prediction at timestep t
</span>        <span class="n">x0</span> <span class="o">=</span> <span class="n">xt</span> <span class="o">-</span> <span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">])</span> <span class="o">*</span> <span class="n">noise_pred</span><span class="p">)</span>
        <span class="n">x0</span> <span class="o">=</span> <span class="n">x0</span> <span class="o">/</span> <span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">])</span>
        <span class="n">x0</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">clamp</span><span class="p">(</span><span class="n">x0</span><span class="p">,</span> <span class="o">-</span><span class="mf">1.</span><span class="p">,</span> <span class="mf">1.</span><span class="p">)</span>

        <span class="c1"># mean of x_(t-1)
</span>        <span class="n">mean</span> <span class="o">=</span> <span class="p">(</span><span class="n">xt</span> <span class="o">-</span> <span class="p">((</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">a</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">])</span> <span class="o">*</span> <span class="n">noise_pred</span><span class="p">)</span> <span class="o">/</span> <span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">])))</span>
        <span class="n">mean</span> <span class="o">=</span> <span class="n">mean</span> <span class="o">/</span> <span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">sqrt</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">a</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">]))</span>

        <span class="c1"># only return mean
</span>        <span class="k">if</span> <span class="n">t</span> <span class="o">==</span> <span class="mi">0</span><span class="p">:</span>
            <span class="k">return</span> <span class="n">mean</span><span class="p">,</span> <span class="n">x0</span>

        <span class="k">else</span><span class="p">:</span>
            <span class="n">variance</span> <span class="o">=</span> <span class="p">(</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span> <span class="o">-</span> <span class="mi">1</span><span class="p">])</span> <span class="o">/</span> <span class="p">(</span><span class="mi">1</span> <span class="o">-</span> <span class="bp">self</span><span class="p">.</span><span class="n">a_bar</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">])</span>
            <span class="n">variance</span> <span class="o">=</span> <span class="n">variance</span> <span class="o">*</span> <span class="bp">self</span><span class="p">.</span><span class="n">b</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)[</span><span class="n">t</span><span class="p">]</span>
            <span class="n">sigma</span> <span class="o">=</span> <span class="n">variance</span> <span class="o">**</span> <span class="mf">0.5</span>
            <span class="n">z</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">randn</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">shape</span><span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="n">xt</span><span class="p">.</span><span class="n">device</span><span class="p">)</span>

            <span class="k">return</span> <span class="n">mean</span> <span class="o">+</span> <span class="n">sigma</span> <span class="o">*</span> <span class="n">z</span><span class="p">,</span> <span class="n">x0</span>
</code></pre></div></div>

<h3 id="time-embedding">Time Embedding</h3>

<p>The <code class="language-plaintext highlighter-rouge">get_time_embedding</code> function generates a time-step embedding, transforming scalar time-step values into high-dimensional vector representations. These embeddings are critical for encoding temporal information that guides the diffusion model in processing noise at specific timesteps.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">def</span> <span class="nf">get_time_embedding</span><span class="p">(</span><span class="n">time_steps</span><span class="p">:</span> <span class="n">torch</span><span class="p">.</span><span class="n">Tensor</span><span class="p">,</span> <span class="n">t_emb_dim</span><span class="p">:</span> <span class="nb">int</span><span class="p">)</span> <span class="o">-&gt;</span> <span class="n">torch</span><span class="p">.</span><span class="n">Tensor</span><span class="p">:</span>
    <span class="s">"""
    Transform a scalar time-step into a vector representation of size t_emb_dim.
    :param time_steps: 1D tensor of size -&gt; (Batch, )
    :param t_emb_dim: Embedding Dimension -&gt; for ex: 128 (scalar value)
    :return tensor of size -&gt; (B, t_emb_dim)
    """</span>

    <span class="k">assert</span> <span class="n">t_emb_dim</span> <span class="o">%</span> <span class="mi">2</span> <span class="o">==</span> <span class="mi">0</span><span class="p">,</span> <span class="s">"time embedding must be divisible by 2."</span>

    <span class="n">factor</span> <span class="o">=</span> <span class="mi">2</span> <span class="o">*</span> <span class="n">torch</span><span class="p">.</span><span class="n">arange</span><span class="p">(</span><span class="n">start</span><span class="o">=</span><span class="mi">0</span><span class="p">,</span>
                              <span class="n">end</span><span class="o">=</span><span class="n">t_emb_dim</span> <span class="o">//</span> <span class="mi">2</span><span class="p">,</span>
                              <span class="n">dtype</span><span class="o">=</span><span class="n">torch</span><span class="p">.</span><span class="n">float32</span><span class="p">,</span>
                              <span class="n">device</span><span class="o">=</span><span class="n">time_steps</span><span class="p">.</span><span class="n">device</span>
                              <span class="p">)</span> <span class="o">/</span> <span class="n">t_emb_dim</span>

    <span class="n">factor</span> <span class="o">=</span> <span class="mi">10000</span> <span class="o">**</span> <span class="n">factor</span>

    <span class="n">t_emb</span> <span class="o">=</span> <span class="n">time_steps</span><span class="p">[:,</span> <span class="bp">None</span><span class="p">]</span>  <span class="c1"># B -&gt; (B, 1)
</span>    <span class="n">t_emb</span> <span class="o">=</span> <span class="n">t_emb</span> <span class="o">/</span> <span class="n">factor</span>  <span class="c1"># (B, 1) -&gt; (B, t_emb_dim//2)
</span>    <span class="n">t_emb</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">cat</span><span class="p">([</span><span class="n">torch</span><span class="p">.</span><span class="n">sin</span><span class="p">(</span><span class="n">t_emb</span><span class="p">),</span> <span class="n">torch</span><span class="p">.</span><span class="n">cos</span><span class="p">(</span><span class="n">t_emb</span><span class="p">)],</span> <span class="n">dim</span><span class="o">=</span><span class="mi">1</span><span class="p">)</span>  <span class="c1"># (B , t_emb_dim)
</span>
    <span class="k">return</span> <span class="n">t_emb</span>
</code></pre></div></div>

<p>The <code class="language-plaintext highlighter-rouge">TimeEmbedding</code> class is a simple neural network module that transforms a time-step embedding into the desired output dimension. This transformation is typically used to align the time embedding with the dimensions required for downstream operations in the diffusion model.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">TimeEmbedding</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Maps the Time Embedding to the Required output Dimension.
    """</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">n_out</span><span class="p">:</span> <span class="nb">int</span><span class="p">,</span>  <span class="c1"># Output Dimension
</span>                 <span class="n">t_emb_dim</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">128</span>  <span class="c1"># Time Embedding Dimension
</span>                 <span class="p">):</span>
        <span class="nb">super</span><span class="p">().</span><span class="n">__init__</span><span class="p">()</span>

        <span class="c1"># Time Embedding Block
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">te_block</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Sequential</span><span class="p">(</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">SiLU</span><span class="p">(),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">(</span><span class="n">t_emb_dim</span><span class="p">,</span> <span class="n">n_out</span><span class="p">)</span>
        <span class="p">)</span>

    <span class="k">def</span> <span class="nf">forward</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">x</span><span class="p">):</span>
        <span class="k">return</span> <span class="bp">self</span><span class="p">.</span><span class="n">te_block</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
</code></pre></div></div>

<h3 id="conv-block">Conv Block</h3>
<p>The NormActConv class is a  module that sequentially applies Group Normalization, Activation, and Convolution operations. This modular design simplifies the construction of neural networks used in diffusion models, particularly for processing image data.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">NormActConv</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Perform GroupNorm, Activation, and Convolution operations.
    """</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">in_channels</span><span class="p">:</span> <span class="nb">int</span><span class="p">,</span>
                 <span class="n">out_channels</span><span class="p">:</span> <span class="nb">int</span><span class="p">,</span>
                 <span class="n">num_groups</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">8</span><span class="p">,</span>
                 <span class="n">kernel_size</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">3</span><span class="p">,</span>
                 <span class="n">norm</span><span class="p">:</span> <span class="nb">bool</span> <span class="o">=</span> <span class="bp">True</span><span class="p">,</span>
                 <span class="n">act</span><span class="p">:</span> <span class="nb">bool</span> <span class="o">=</span> <span class="bp">True</span>
                 <span class="p">):</span>
        <span class="nb">super</span><span class="p">().</span><span class="n">__init__</span><span class="p">()</span>

        <span class="c1"># GroupNorm
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">g_norm</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">GroupNorm</span><span class="p">(</span>
            <span class="n">num_groups</span><span class="p">,</span>
            <span class="n">in_channels</span>
        <span class="p">)</span> <span class="k">if</span> <span class="n">norm</span> <span class="ow">is</span> <span class="bp">True</span> <span class="k">else</span> <span class="n">nn</span><span class="p">.</span><span class="n">Identity</span><span class="p">()</span>

        <span class="c1"># Activation
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">act</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">SiLU</span><span class="p">()</span> <span class="k">if</span> <span class="n">act</span> <span class="ow">is</span> <span class="bp">True</span> <span class="k">else</span> <span class="n">nn</span><span class="p">.</span><span class="n">Identity</span><span class="p">()</span>

        <span class="c1"># Convolution
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">conv</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span>
            <span class="n">in_channels</span><span class="p">,</span>
            <span class="n">out_channels</span><span class="p">,</span>
            <span class="n">kernel_size</span><span class="p">,</span>
            <span class="n">padding</span><span class="o">=</span><span class="p">(</span><span class="n">kernel_size</span> <span class="o">-</span> <span class="mi">1</span><span class="p">)</span> <span class="o">//</span> <span class="mi">2</span>
        <span class="p">)</span>

    <span class="k">def</span> <span class="nf">forward</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">x</span><span class="p">):</span>
        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">g_norm</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">act</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">conv</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="k">return</span> <span class="n">x</span>
</code></pre></div></div>

<h3 id="self-attention">Self Attention</h3>

<p>The SelfAttentionBlock class is a neural network module that applies Group Normalization followed by Multi-Headed Self-Attention to capture long-range dependencies in the input data. This is particularly useful in processing spatial information in images for tasks like denoising and generation.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">SelfAttentionBlock</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Perform GroupNorm and Multi-headed Self Attention operation.
    """</span>
    <span class="p">...</span>
</code></pre></div></div>

<h3 id="downsample-and-upsample-blocks">Downsample and Upsample Blocks</h3>
<p>The <code class="language-plaintext highlighter-rouge">Downsample</code> class performs downsampling operations on input tensors, reducing their spatial dimensions (height and width) by a factor of k. It provides two methods for downsampling—Convolution-based and Max-pooling-based, with the option to combine both for enhanced feature representation. Upsampling module follows a similar design pattern, but in the reverse direction, increasing the spatial dimensions of the input tensor.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">Downsample</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Perform Down sampling by the factor of k across Height and Width.
    """</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">in_channels</span><span class="p">:</span> <span class="nb">int</span><span class="p">,</span>
                 <span class="n">out_channels</span><span class="p">:</span> <span class="nb">int</span><span class="p">,</span>
                 <span class="n">k</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">2</span><span class="p">,</span>  <span class="c1"># Downsampling factor
</span>                 <span class="n">use_conv</span><span class="p">:</span> <span class="nb">bool</span> <span class="o">=</span> <span class="bp">True</span><span class="p">,</span>  <span class="c1"># If Downsampling using conv-block
</span>                 <span class="n">use_mpool</span><span class="p">:</span> <span class="nb">bool</span> <span class="o">=</span> <span class="bp">True</span>  <span class="c1"># If Downsampling using max-pool
</span>                 <span class="p">):</span>
        <span class="nb">super</span><span class="p">(</span><span class="n">Downsample</span><span class="p">,</span> <span class="bp">self</span><span class="p">).</span><span class="n">__init__</span><span class="p">()</span>

        <span class="bp">self</span><span class="p">.</span><span class="n">use_conv</span> <span class="o">=</span> <span class="n">use_conv</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">use_mpool</span> <span class="o">=</span> <span class="n">use_mpool</span>

        <span class="c1"># Downsampling using Convolution
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">cv</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Sequential</span><span class="p">(</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span><span class="n">in_channels</span><span class="p">,</span> <span class="n">in_channels</span><span class="p">,</span> <span class="n">kernel_size</span><span class="o">=</span><span class="mi">1</span><span class="p">),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span>
                <span class="n">in_channels</span><span class="p">,</span>
                <span class="n">out_channels</span> <span class="o">//</span> <span class="mi">2</span> <span class="k">if</span> <span class="n">use_mpool</span> <span class="k">else</span> <span class="n">out_channels</span><span class="p">,</span>
                <span class="n">kernel_size</span><span class="o">=</span><span class="mi">4</span><span class="p">,</span>
                <span class="n">stride</span><span class="o">=</span><span class="n">k</span><span class="p">,</span>
                <span class="n">padding</span><span class="o">=</span><span class="mi">1</span>
            <span class="p">)</span>
        <span class="p">)</span> <span class="k">if</span> <span class="n">use_conv</span> <span class="k">else</span> <span class="n">nn</span><span class="p">.</span><span class="n">Identity</span><span class="p">()</span>

        <span class="c1"># Downsampling using Maxpool
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">mpool</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Sequential</span><span class="p">(</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">MaxPool2d</span><span class="p">(</span><span class="n">k</span><span class="p">,</span> <span class="n">k</span><span class="p">),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span>
                <span class="n">in_channels</span><span class="p">,</span>
                <span class="n">out_channels</span> <span class="o">//</span> <span class="mi">2</span> <span class="k">if</span> <span class="n">use_conv</span> <span class="k">else</span> <span class="n">out_channels</span><span class="p">,</span>
                <span class="n">kernel_size</span><span class="o">=</span><span class="mi">1</span><span class="p">,</span>
                <span class="n">stride</span><span class="o">=</span><span class="mi">1</span><span class="p">,</span>
                <span class="n">padding</span><span class="o">=</span><span class="mi">0</span>
            <span class="p">)</span>
        <span class="p">)</span> <span class="k">if</span> <span class="n">use_mpool</span> <span class="k">else</span> <span class="n">nn</span><span class="p">.</span><span class="n">Identity</span><span class="p">()</span>

    <span class="k">def</span> <span class="nf">forward</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">x</span><span class="p">):</span>

        <span class="k">if</span> <span class="ow">not</span> <span class="bp">self</span><span class="p">.</span><span class="n">use_conv</span><span class="p">:</span>
            <span class="k">return</span> <span class="bp">self</span><span class="p">.</span><span class="n">mpool</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>

        <span class="k">if</span> <span class="ow">not</span> <span class="bp">self</span><span class="p">.</span><span class="n">use_mpool</span><span class="p">:</span>
            <span class="k">return</span> <span class="bp">self</span><span class="p">.</span><span class="n">cv</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>

        <span class="k">return</span> <span class="n">torch</span><span class="p">.</span><span class="n">cat</span><span class="p">([</span><span class="bp">self</span><span class="p">.</span><span class="n">cv</span><span class="p">(</span><span class="n">x</span><span class="p">),</span> <span class="bp">self</span><span class="p">.</span><span class="n">mpool</span><span class="p">(</span><span class="n">x</span><span class="p">)],</span> <span class="n">dim</span><span class="o">=</span><span class="mi">1</span><span class="p">)</span>
</code></pre></div></div>

<h3 id="unet-parts">Unet Parts</h3>

<p>The <code class="language-plaintext highlighter-rouge">DownC</code>, <code class="language-plaintext highlighter-rouge">MidC</code>, and <code class="language-plaintext highlighter-rouge">UpC</code> modules are key components of a U-Net-like architecture tailored for image generation tasks, such as diffusion models. These modules work together to process and transform input data through hierarchical downsampling, mid-level refinement, and upsampling.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">DownC</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Perform Down-convolution on the input using following approach.
    1. Conv + TimeEmbedding
    2. Conv
    3. Skip-connection from input x.
    4. Self-Attention
    5. Skip-Connection from 3.
    6. Downsampling
    """</span>


<span class="k">class</span> <span class="nc">MidC</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Refine the features obtained from the DownC block.
    It refines the features using following operations:

    1. Resnet Block with Time Embedding
    2. A Series of Self-Attention + Resnet Block with Time-Embedding
    """</span>


<span class="k">class</span> <span class="nc">UpC</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Perform Up-convolution on the input using following approach.
    1. Upsampling
    2. Conv + TimeEmbedding
    3. Conv
    4. Skip-connection from 1.
    5. Self-Attention
    6. Skip-Connection from 3.
    """</span>
</code></pre></div></div>

<p><strong>1. <code class="language-plaintext highlighter-rouge">DownC</code>: Down-Convolution Block</strong><br />
Responsible for extracting multi-scale features while reducing spatial resolution. It captures hierarchical features and incorporates temporal context via time embeddings.</p>

<p><strong>Key Steps:</strong></p>
<ol>
  <li><strong>Convolution + Time Embedding</strong>: Extracts spatial features while integrating temporal information (important for diffusion models).</li>
  <li><strong>Additional Convolution</strong>: Deepens feature extraction.</li>
  <li><strong>Skip-Connection</strong>: Creates a residual path from the original input, preserving critical low-level details.</li>
  <li><strong>Self-Attention</strong>: Enables the model to capture long-range dependencies in spatial data.</li>
  <li><strong>Skip-Connection</strong>: Adds the features from step 3 back into the flow, enhancing gradient flow and feature reuse.</li>
  <li><strong>Downsampling</strong>: Reduces spatial resolution, allowing deeper layers to focus on abstract patterns.</li>
</ol>

<p><strong>2. <code class="language-plaintext highlighter-rouge">MidC</code>: Middle Block</strong><br />
Serves as the bottleneck in the U-Net, refining features extracted by <code class="language-plaintext highlighter-rouge">DownC</code> while integrating global context.</p>

<p><strong>Key Steps:</strong></p>
<ol>
  <li><strong>ResNet Block with Time Embedding</strong>: Refines features using residual connections while incorporating temporal embeddings for time-awareness.</li>
  <li><strong>Self-Attention + ResNet Block</strong>: A sequence of self-attention layers and ResNet blocks further enriches features by combining spatial attention with robust feature refinement.</li>
</ol>

<p><strong>3. <code class="language-plaintext highlighter-rouge">UpC</code>: Up-Convolution Block</strong><br />
Reconstructs the spatial dimensions by progressively upsampling while merging features from earlier layers via skip-connections.</p>

<p><strong>Key Steps:</strong></p>
<ol>
  <li><strong>Upsampling</strong>: Increases spatial resolution using learned or interpolation-based methods.</li>
  <li><strong>Convolution + Time Embedding</strong>: Processes upscaled features while integrating temporal information.</li>
  <li><strong>Additional Convolution</strong>: Refines upsampled features.</li>
  <li><strong>Skip-Connection</strong>: Reintroduces earlier features, ensuring high-resolution details are preserved.</li>
  <li><strong>Self-Attention</strong>: Captures global spatial dependencies, essential for generating coherent outputs.</li>
  <li><strong>Skip-Connection</strong>: Combines processed features with those from step 3 for enhanced reconstruction.</li>
</ol>

<h3 id="integration-in-the-u-net">Integration in the U-Net:</h3>

<ul>
  <li><strong>Encoder (DownC)</strong>: Captures features at multiple resolutions, gradually reducing spatial size while increasing feature richness.</li>
  <li><strong>Bottleneck (MidC)</strong>: Acts as a bridge, blending abstract, low-resolution features with global dependencies.</li>
  <li><strong>Decoder (UpC)</strong>: Reconstructs the image, integrating skip-connections from the encoder to ensure high-resolution details are preserved.</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">class</span> <span class="nc">Unet</span><span class="p">(</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    U-net architecture
    """</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span>
                 <span class="n">im_channels</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">1</span><span class="p">,</span>  <span class="c1"># RGB
</span>                 <span class="n">down_ch</span><span class="o">=</span><span class="bp">None</span><span class="p">,</span>
                 <span class="n">mid_ch</span><span class="o">=</span><span class="bp">None</span><span class="p">,</span>
                 <span class="n">up_ch</span><span class="o">=</span><span class="bp">None</span><span class="p">,</span>
                 <span class="n">down_sample</span><span class="o">=</span><span class="bp">None</span><span class="p">,</span>
                 <span class="n">t_emb_dim</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">128</span><span class="p">,</span>
                 <span class="n">num_downc_layers</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">2</span><span class="p">,</span>
                 <span class="n">num_midc_layers</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">2</span><span class="p">,</span>
                 <span class="n">num_upc_layers</span><span class="p">:</span> <span class="nb">int</span> <span class="o">=</span> <span class="mi">2</span>
                 <span class="p">):</span>
        <span class="nb">super</span><span class="p">(</span><span class="n">Unet</span><span class="p">,</span> <span class="bp">self</span><span class="p">).</span><span class="n">__init__</span><span class="p">()</span>

        <span class="k">if</span> <span class="n">down_sample</span> <span class="ow">is</span> <span class="bp">None</span><span class="p">:</span>
            <span class="n">down_sample</span> <span class="o">=</span> <span class="p">[</span><span class="bp">True</span><span class="p">,</span> <span class="bp">True</span><span class="p">,</span> <span class="bp">False</span><span class="p">]</span>
        <span class="k">if</span> <span class="n">up_ch</span> <span class="ow">is</span> <span class="bp">None</span><span class="p">:</span>
            <span class="n">up_ch</span> <span class="o">=</span> <span class="p">[</span><span class="mi">256</span><span class="p">,</span> <span class="mi">128</span><span class="p">,</span> <span class="mi">64</span><span class="p">,</span> <span class="mi">16</span><span class="p">]</span>
        <span class="k">if</span> <span class="n">mid_ch</span> <span class="ow">is</span> <span class="bp">None</span><span class="p">:</span>
            <span class="n">mid_ch</span> <span class="o">=</span> <span class="p">[</span><span class="mi">256</span><span class="p">,</span> <span class="mi">256</span><span class="p">,</span> <span class="mi">128</span><span class="p">]</span>
        <span class="k">if</span> <span class="n">down_ch</span> <span class="ow">is</span> <span class="bp">None</span><span class="p">:</span>
            <span class="n">down_ch</span> <span class="o">=</span> <span class="p">[</span><span class="mi">32</span><span class="p">,</span> <span class="mi">64</span><span class="p">,</span> <span class="mi">128</span><span class="p">,</span> <span class="mi">256</span><span class="p">]</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">im_channels</span> <span class="o">=</span> <span class="n">im_channels</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">down_ch</span> <span class="o">=</span> <span class="n">down_ch</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">mid_ch</span> <span class="o">=</span> <span class="n">mid_ch</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span> <span class="o">=</span> <span class="n">up_ch</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span> <span class="o">=</span> <span class="n">t_emb_dim</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">down_sample</span> <span class="o">=</span> <span class="n">down_sample</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">num_downc_layers</span> <span class="o">=</span> <span class="n">num_downc_layers</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">num_midc_layers</span> <span class="o">=</span> <span class="n">num_midc_layers</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">num_upc_layers</span> <span class="o">=</span> <span class="n">num_upc_layers</span>

        <span class="bp">self</span><span class="p">.</span><span class="n">up_sample</span> <span class="o">=</span> <span class="nb">list</span><span class="p">(</span><span class="nb">reversed</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">down_sample</span><span class="p">))</span>  <span class="c1"># [False, True, True]
</span>
        <span class="c1"># Initial Convolution
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">cv1</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">im_channels</span><span class="p">,</span> <span class="bp">self</span><span class="p">.</span><span class="n">down_ch</span><span class="p">[</span><span class="mi">0</span><span class="p">],</span> <span class="n">kernel_size</span><span class="o">=</span><span class="mi">3</span><span class="p">,</span> <span class="n">padding</span><span class="o">=</span><span class="mi">1</span><span class="p">)</span>

        <span class="c1"># Initial Time Embedding Projection
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">t_proj</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Sequential</span><span class="p">(</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">,</span> <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">SiLU</span><span class="p">(),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">,</span> <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">)</span>
        <span class="p">)</span>

        <span class="c1"># DownC Blocks
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">downs</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">ModuleList</span><span class="p">([</span>
            <span class="n">DownC</span><span class="p">(</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">down_ch</span><span class="p">[</span><span class="n">i</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">down_ch</span><span class="p">[</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">,</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">num_downc_layers</span><span class="p">,</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">down_sample</span><span class="p">[</span><span class="n">i</span><span class="p">]</span>
            <span class="p">)</span> <span class="k">for</span> <span class="n">i</span> <span class="ow">in</span> <span class="nb">range</span><span class="p">(</span><span class="nb">len</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">down_ch</span><span class="p">)</span> <span class="o">-</span> <span class="mi">1</span><span class="p">)</span>
        <span class="p">])</span>

        <span class="c1"># MidC Block
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">mids</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">ModuleList</span><span class="p">([</span>
            <span class="n">MidC</span><span class="p">(</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">mid_ch</span><span class="p">[</span><span class="n">i</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">mid_ch</span><span class="p">[</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">,</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">num_midc_layers</span>
            <span class="p">)</span> <span class="k">for</span> <span class="n">i</span> <span class="ow">in</span> <span class="nb">range</span><span class="p">(</span><span class="nb">len</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">mid_ch</span><span class="p">)</span> <span class="o">-</span> <span class="mi">1</span><span class="p">)</span>
        <span class="p">])</span>

        <span class="c1"># UpC Block
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">ups</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">ModuleList</span><span class="p">([</span>
            <span class="n">UpC</span><span class="p">(</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span><span class="p">[</span><span class="n">i</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span><span class="p">[</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">],</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">,</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">num_upc_layers</span><span class="p">,</span>
                <span class="bp">self</span><span class="p">.</span><span class="n">up_sample</span><span class="p">[</span><span class="n">i</span><span class="p">]</span>
            <span class="p">)</span> <span class="k">for</span> <span class="n">i</span> <span class="ow">in</span> <span class="nb">range</span><span class="p">(</span><span class="nb">len</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span><span class="p">)</span> <span class="o">-</span> <span class="mi">1</span><span class="p">)</span>
        <span class="p">])</span>

        <span class="c1"># Final Convolution
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">cv2</span> <span class="o">=</span> <span class="n">nn</span><span class="p">.</span><span class="n">Sequential</span><span class="p">(</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">GroupNorm</span><span class="p">(</span><span class="mi">8</span><span class="p">,</span> <span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span><span class="p">[</span><span class="o">-</span><span class="mi">1</span><span class="p">]),</span>
            <span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">up_ch</span><span class="p">[</span><span class="o">-</span><span class="mi">1</span><span class="p">],</span> <span class="bp">self</span><span class="p">.</span><span class="n">im_channels</span><span class="p">,</span> <span class="n">kernel_size</span><span class="o">=</span><span class="mi">3</span><span class="p">,</span> <span class="n">padding</span><span class="o">=</span><span class="mi">1</span><span class="p">)</span>
        <span class="p">)</span>

    <span class="k">def</span> <span class="nf">forward</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">x</span><span class="p">,</span> <span class="n">t</span><span class="p">):</span>

        <span class="n">out</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">cv1</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>

        <span class="c1"># Time Projection
</span>        <span class="n">t_emb</span> <span class="o">=</span> <span class="n">get_time_embedding</span><span class="p">(</span><span class="n">t</span><span class="p">,</span> <span class="bp">self</span><span class="p">.</span><span class="n">t_emb_dim</span><span class="p">)</span>
        <span class="n">t_emb</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">t_proj</span><span class="p">(</span><span class="n">t_emb</span><span class="p">)</span>

        <span class="c1"># DownC outputs
</span>        <span class="n">down_outs</span> <span class="o">=</span> <span class="p">[]</span>

        <span class="k">for</span> <span class="n">down</span> <span class="ow">in</span> <span class="bp">self</span><span class="p">.</span><span class="n">downs</span><span class="p">:</span>
            <span class="n">down_outs</span><span class="p">.</span><span class="n">append</span><span class="p">(</span><span class="n">out</span><span class="p">)</span>
            <span class="n">out</span> <span class="o">=</span> <span class="n">down</span><span class="p">(</span><span class="n">out</span><span class="p">,</span> <span class="n">t_emb</span><span class="p">)</span>

        <span class="c1"># MidC outputs
</span>        <span class="k">for</span> <span class="n">mid</span> <span class="ow">in</span> <span class="bp">self</span><span class="p">.</span><span class="n">mids</span><span class="p">:</span>
            <span class="n">out</span> <span class="o">=</span> <span class="n">mid</span><span class="p">(</span><span class="n">out</span><span class="p">,</span> <span class="n">t_emb</span><span class="p">)</span>

        <span class="c1"># UpC Blocks
</span>        <span class="k">for</span> <span class="n">up</span> <span class="ow">in</span> <span class="bp">self</span><span class="p">.</span><span class="n">ups</span><span class="p">:</span>
            <span class="n">down_out</span> <span class="o">=</span> <span class="n">down_outs</span><span class="p">.</span><span class="n">pop</span><span class="p">()</span>
            <span class="n">out</span> <span class="o">=</span> <span class="n">up</span><span class="p">(</span><span class="n">out</span><span class="p">,</span> <span class="n">down_out</span><span class="p">,</span> <span class="n">t_emb</span><span class="p">)</span>

        <span class="c1"># Final Conv
</span>        <span class="n">out</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">cv2</span><span class="p">(</span><span class="n">out</span><span class="p">)</span>

        <span class="k">return</span> <span class="n">out</span>
</code></pre></div></div>

<h2 id="data">Data</h2>
<p>Download the <a href="https://www.kaggle.com/datasets/splcher/animefacedataset">Anime Face Dataset</a> and put it in <code class="language-plaintext highlighter-rouge">./data/anime</code>.</p>

<h2 id="training">Training</h2>
<p>The training function is a straight forward PyTorch training loop that iterates over the dataset and updates the model parameters using the Adam optimizer. The loss function is the Mean Squared Error (MSE) loss, which measures the difference between the predicted and target images.</p>

<h2 id="inference-1">Inference</h2>
<p>Using the inference module, one can generate images using the trained model. The inference process involves sampling noise tensors and iteratively predicting the previous timestep image until the original-like image is reconstructed.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">def</span> <span class="nf">generate</span><span class="p">(</span><span class="n">cfg</span><span class="p">:</span> <span class="n">CONFIG</span><span class="p">)</span> <span class="o">-&gt;</span> <span class="n">Tensor</span><span class="p">:</span>
    <span class="s">"""
    Generate Image using trained model.
    :param cfg: config
    :return: image tensor
    """</span>

    <span class="c1"># Device
</span>    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">'cuda:1'</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">'cpu'</span><span class="p">)</span>
    <span class="c1"># print(f'Device: {device}\n')
</span>
    <span class="c1"># Initialize Diffusion Reverse Process
</span>    <span class="n">drp</span> <span class="o">=</span> <span class="n">DiffusionReverseProcess</span><span class="p">()</span>

    <span class="c1"># Set model to eval mode
</span>    <span class="n">model</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">cfg</span><span class="p">.</span><span class="n">model_path</span><span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>

    <span class="c1"># Generate Noise sample from N(0, 1)
</span>    <span class="n">xt</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">randn</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="n">cfg</span><span class="p">.</span><span class="n">in_channels</span><span class="p">,</span> <span class="n">cfg</span><span class="p">.</span><span class="n">img_size</span><span class="p">,</span> <span class="n">cfg</span><span class="p">.</span><span class="n">img_size</span><span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>

    <span class="c1"># Denoise step by step by going backward.
</span>    <span class="k">with</span> <span class="n">torch</span><span class="p">.</span><span class="n">no_grad</span><span class="p">():</span>
        <span class="k">for</span> <span class="n">t</span> <span class="ow">in</span> <span class="nb">reversed</span><span class="p">(</span><span class="nb">range</span><span class="p">(</span><span class="n">cfg</span><span class="p">.</span><span class="n">num_timesteps</span><span class="p">)):</span>
            <span class="n">noise_pred</span> <span class="o">=</span> <span class="n">model</span><span class="p">(</span><span class="n">xt</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">as_tensor</span><span class="p">(</span><span class="n">t</span><span class="p">).</span><span class="n">unsqueeze</span><span class="p">(</span><span class="mi">0</span><span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
            <span class="n">xt</span><span class="p">,</span> <span class="n">x0</span> <span class="o">=</span> <span class="n">drp</span><span class="p">.</span><span class="n">sample_prev_timestep</span><span class="p">(</span><span class="n">xt</span><span class="p">,</span> <span class="n">noise_pred</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">as_tensor</span><span class="p">(</span><span class="n">t</span><span class="p">).</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>

    <span class="c1"># Convert the image to proper scale
</span>    <span class="n">xt</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">clamp</span><span class="p">(</span><span class="n">xt</span><span class="p">,</span> <span class="o">-</span><span class="mf">1.</span><span class="p">,</span> <span class="mf">1.</span><span class="p">).</span><span class="n">detach</span><span class="p">().</span><span class="n">cpu</span><span class="p">()</span>
    <span class="n">xt</span> <span class="o">=</span> <span class="p">(</span><span class="n">xt</span> <span class="o">+</span> <span class="mi">1</span><span class="p">)</span> <span class="o">/</span> <span class="mi">2</span>

    <span class="k">return</span> <span class="n">xt</span>
</code></pre></div></div>

<h2 id="results">Results</h2>

<p><img 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" alt="image.png" /></p>

<h2 id="github-repository">GitHub Repository</h2>
<p>The complete implementation is available on <a href="https://github.com/ramintoosi/diffusion-from-scratch">GitHub</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://www.kaggle.com/code/vikramsandu/ddpm-from-scratch-in-pytorch">DDPM FROM SCRATCH</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Deep Learning" /><category term="Image Generation" /><category term="PyTorch" /><category term="Diffusion Model" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[The complete implementation is available on GitHub.]]></summary></entry><entry><title type="html">Running Llama 3.2 in Rust</title><link href="https://ramintoosi.ir/posts/2024/10/blog-post-2/" rel="alternate" type="text/html" title="Running Llama 3.2 in Rust" /><published>2024-10-28T00:00:00+03:30</published><updated>2024-10-28T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/10/blog-post-2</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/10/blog-post-2/"><![CDATA[<p>The complete implementation is available on <a href="https://github.com/ramintoosi/llama-rust">GitHub</a>.</p>

<h2 id="introduction">Introduction:</h2>

<p>With the rapid growth of AI and natural language processing, efficient language model deployment has become a key focus for developers. Models like Llama 3.2, known for their performance and flexibility, open doors for sophisticated applications in text generation, chatbots, summarization, and more. But, running these models at high speeds—especially on GPUs—requires a language that balances performance with control.</p>

<p>In this post, we’ll explore how to set up and run Llama 3.2 in <strong>Rust</strong>, a language gaining popularity for its system-level access, memory safety, and concurrency features. Using the <code class="language-plaintext highlighter-rouge">llama.cpp</code> library as our backend, we’ll implement a flexible language model interface with Rust.</p>

<h2 id="setup">Setup</h2>

<p>To get started with Llama 3.2 in Rust, we’ll first clone the project repository and set up the dependencies using Cargo, Rust’s package manager. Since this project depends on the <code class="language-plaintext highlighter-rouge">llama.cpp</code> backend, we need to clone it <strong>recursively</strong> to ensure all submodules are included. Follow these steps to prepare the environment:</p>

<h4 id="clone-the-repository">Clone the Repository</h4>

<p>First, clone the repository recursively to pull in all necessary submodules:</p>

<div class="language-sh highlighter-rouge"><div class="highlight"><pre class="highlight"><code>git clone <span class="nt">--recursive</span> https://github.com/ramintoosi/llama-rust
<span class="nb">cd </span>llama-rust
</code></pre></div></div>

<blockquote>
  <p><strong>Note:</strong> The <code class="language-plaintext highlighter-rouge">--recursive</code> flag is essential for including the <code class="language-plaintext highlighter-rouge">llama.cpp</code> bindings, which provides the backend support for model inference.</p>
</blockquote>

<h3 id="cargo-dependencies">Cargo Dependencies</h3>

<p>The project’s <code class="language-plaintext highlighter-rouge">Cargo.toml</code> file includes the following dependencies:</p>

<div class="language-toml highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="nn">[dependencies]</span>
<span class="nn">llama-cpp-2</span> <span class="o">=</span> <span class="p">{</span> <span class="py">path</span> <span class="p">=</span> <span class="s">"llama-cpp-rs/llama-cpp-2"</span><span class="p">,</span> <span class="py">features</span> <span class="p">=</span> <span class="nn">["cuda"]</span> <span class="p">}</span>
<span class="py">hf-hub</span> <span class="p">=</span> <span class="s">"0.3.2"</span>
<span class="nn">clap</span> <span class="o">=</span> <span class="p">{</span> <span class="py">version</span> <span class="p">=</span> <span class="s">"4.5.19"</span><span class="p">,</span> <span class="py">features</span> <span class="p">=</span> <span class="nn">["derive"]</span> <span class="p">}</span>
<span class="py">anyhow</span> <span class="p">=</span> <span class="s">"1.0.89"</span>
<span class="py">encoding_rs</span> <span class="p">=</span> <span class="s">"0.8.34"</span>
<span class="py">log</span> <span class="p">=</span> <span class="s">"0.4.22"</span>

<span class="nn">[features]</span>
<span class="py">cuda</span> <span class="p">=</span> <span class="nn">["llama-cpp-2/cuda"]</span>
</code></pre></div></div>

<ul>
  <li><strong><code class="language-plaintext highlighter-rouge">llama-cpp-2</code></strong>: Connects the project to the <code class="language-plaintext highlighter-rouge">llama.cpp</code> Rust binding, with an optional <code class="language-plaintext highlighter-rouge">cuda</code> feature for GPU support.</li>
</ul>

<h2 id="arguments-parsing">Arguments Parsing</h2>
<p>The <code class="language-plaintext highlighter-rouge">Args</code> module, built with the <code class="language-plaintext highlighter-rouge">clap</code> library, efficiently manages the command-line arguments required for model selection, 
configuration, and customization. Here’s a breakdown of how each component works, focusing on the design 
and functionality of the different parameters.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">anyhow</span><span class="p">::{</span><span class="n">anyhow</span><span class="p">,</span> <span class="n">Context</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">path</span><span class="p">::</span><span class="n">PathBuf</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">clap</span><span class="p">::{</span><span class="n">Parser</span><span class="p">,</span> <span class="n">Subcommand</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">hf_hub</span><span class="p">::</span><span class="nn">api</span><span class="p">::</span><span class="nn">sync</span><span class="p">::</span><span class="n">ApiBuilder</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">model</span><span class="p">::</span><span class="nn">params</span><span class="p">::</span><span class="nn">kv_overrides</span><span class="p">::</span><span class="n">ParamOverrideValue</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">str</span><span class="p">::</span><span class="n">FromStr</span><span class="p">;</span>

<span class="nd">#[derive(Subcommand,</span> <span class="nd">Debug,</span> <span class="nd">Clone)]</span>
<span class="k">pub</span> <span class="k">enum</span> <span class="n">Model</span> <span class="p">{</span>
    <span class="cd">/// Use an already downloaded model</span>
    <span class="nd">#[clap(name</span> <span class="nd">=</span> <span class="s">"local"</span><span class="nd">)]</span>
    <span class="n">Local</span> <span class="p">{</span>
        <span class="cd">/// The path to the model. e.g. `../hub/models--TheBloke--Llama-2-7B-Chat-GGUF/blobs/08a5566d61d7cb6b420c3e4387a39e0078e1f2fe5f055f3a03887385304d4bfa`</span>
        <span class="cd">/// or `./llama-3.2-1b-instruct-q8_0.gguf`</span>
        <span class="n">path</span><span class="p">:</span> <span class="n">PathBuf</span><span class="p">,</span>
    <span class="p">},</span>
    <span class="cd">/// Download a model from huggingface (or use a cached version)</span>
    <span class="nd">#[clap(name</span> <span class="nd">=</span> <span class="s">"hf-model"</span><span class="nd">)]</span>
    <span class="n">HuggingFace</span> <span class="p">{</span>
        <span class="cd">/// the repo containing the model. e.g. `TheBloke/Llama-2-7B-Chat-GGUF`</span>
        <span class="n">repo</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>
        <span class="cd">/// the model name. e.g. `llama-2-7b-chat.Q4_K_M.gguf`</span>
        <span class="n">model</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>
    <span class="p">},</span>
<span class="p">}</span>

<span class="k">impl</span> <span class="n">Model</span> <span class="p">{</span>
    <span class="cd">/// Convert the model to a path - may download from huggingface</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">get_or_load</span><span class="p">(</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nn">anyhow</span><span class="p">::</span><span class="nb">Result</span><span class="o">&lt;</span><span class="n">PathBuf</span><span class="o">&gt;</span> <span class="p">{</span>
        <span class="k">match</span> <span class="k">self</span> <span class="p">{</span>
            <span class="nn">Model</span><span class="p">::</span><span class="n">Local</span> <span class="p">{</span> <span class="n">path</span> <span class="p">}</span> <span class="k">=&gt;</span> <span class="nf">Ok</span><span class="p">(</span><span class="n">path</span><span class="p">),</span>
            <span class="nn">Model</span><span class="p">::</span><span class="n">HuggingFace</span> <span class="p">{</span> <span class="n">model</span><span class="p">,</span> <span class="n">repo</span> <span class="p">}</span> <span class="k">=&gt;</span> <span class="nn">ApiBuilder</span><span class="p">::</span><span class="nf">new</span><span class="p">()</span>
                <span class="nf">.with_progress</span><span class="p">(</span><span class="k">true</span><span class="p">)</span>
                <span class="nf">.build</span><span class="p">()</span>
                <span class="nf">.with_context</span><span class="p">(||</span> <span class="s">"unable to create huggingface api"</span><span class="p">)</span><span class="o">?</span>
                <span class="nf">.model</span><span class="p">(</span><span class="n">repo</span><span class="p">)</span>
                <span class="nf">.get</span><span class="p">(</span><span class="o">&amp;</span><span class="n">model</span><span class="p">)</span>
                <span class="nf">.with_context</span><span class="p">(||</span> <span class="s">"unable to download model"</span><span class="p">),</span>
        <span class="p">}</span>
    <span class="p">}</span>
<span class="p">}</span>


<span class="nd">#[derive(clap::ValueEnum,</span> <span class="nd">Clone,</span> <span class="nd">Debug)]</span>
<span class="k">pub</span> <span class="k">enum</span> <span class="n">Mode</span> <span class="p">{</span>
    <span class="n">Chat</span><span class="p">,</span>
    <span class="n">Completion</span><span class="p">,</span>
<span class="p">}</span>

<span class="nd">#[derive(Parser,</span> <span class="nd">Debug,</span> <span class="nd">Clone)]</span>
<span class="k">pub</span> <span class="k">struct</span> <span class="n">Args</span> <span class="p">{</span>
    <span class="cd">/// The path to the model</span>
    <span class="nd">#[command(subcommand)]</span>
    <span class="k">pub</span> <span class="n">model</span><span class="p">:</span> <span class="n">Model</span><span class="p">,</span>

    <span class="cd">/// The mode of the code: completion or chat</span>
    <span class="nd">#[clap(value_enum,</span> <span class="nd">short</span> <span class="nd">=</span> <span class="sc">'m'</span><span class="nd">,</span> <span class="nd">long,</span> <span class="nd">default_value</span> <span class="nd">=</span> <span class="s">"chat"</span><span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">mode</span><span class="p">:</span> <span class="n">Mode</span><span class="p">,</span>

    <span class="c1">// /// The prompt to use - valid only if the mode is `completion`</span>
    <span class="c1">// #[clap(short = 'p', long, required_if_eq("mode", "completion"))]</span>
    <span class="c1">// prompt: Option&lt;String&gt;,</span>

    <span class="cd">/// set the length of the prompt + output in tokens</span>
    <span class="nd">#[clap(long,</span> <span class="nd">default_value_t</span> <span class="nd">=</span> <span class="mi">512</span><span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">max_token</span><span class="p">:</span> <span class="nb">u32</span><span class="p">,</span>

    <span class="cd">/// override some parameters of the model</span>
    <span class="nd">#[clap(short</span> <span class="nd">=</span> <span class="sc">'o'</span><span class="nd">,</span> <span class="nd">value_parser</span> <span class="nd">=</span> <span class="nd">parse_key_val)]</span>
    <span class="k">pub</span> <span class="n">key_value_overrides</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">String</span><span class="p">,</span> <span class="n">ParamOverrideValue</span><span class="p">)</span><span class="o">&gt;</span><span class="p">,</span>

    <span class="cd">/// how many layers to keep on the gpu - zero is cpu mode</span>
    <span class="nd">#[clap(</span>
        <span class="nd">short</span> <span class="nd">=</span> <span class="sc">'g'</span><span class="nd">,</span>
        <span class="nd">long,</span>
        <span class="nd">help</span> <span class="nd">=</span> <span class="s">"how many layers to keep on the gpu - zero is cpu mode (default: 0)"</span>
    <span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">n_gpu_layers</span><span class="p">:</span> <span class="nb">u32</span><span class="p">,</span>

    <span class="cd">/// set the seed for the RNG</span>
    <span class="nd">#[clap(short</span> <span class="nd">=</span> <span class="sc">'s'</span><span class="nd">,</span> <span class="nd">long,</span> <span class="nd">default_value_t=</span><span class="mi">561371</span><span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">seed</span><span class="p">:</span> <span class="nb">u32</span><span class="p">,</span>

    <span class="cd">/// number of threads to use during generation</span>
    <span class="nd">#[clap(</span>
        <span class="nd">long,</span>
        <span class="nd">help</span> <span class="nd">=</span> <span class="s">"number of threads to use during generation (default: use all available threads)"</span>
    <span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">threads</span><span class="p">:</span> <span class="nb">Option</span><span class="o">&lt;</span><span class="nb">i32</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="nd">#[clap(</span>
        <span class="nd">long,</span>
        <span class="nd">help</span> <span class="nd">=</span> <span class="s">"number of threads to use during batch and prompt processing (default: use all available threads)"</span>
    <span class="nd">)]</span>
    <span class="k">pub</span> <span class="n">threads_batch</span><span class="p">:</span> <span class="nb">Option</span><span class="o">&lt;</span><span class="nb">i32</span><span class="o">&gt;</span><span class="p">,</span>

    <span class="c1">// /// size of the prompt context</span>
    <span class="c1">// #[clap(</span>
    <span class="c1">//     short = 'c',</span>
    <span class="c1">//     long,</span>
    <span class="c1">//     help = "size of the prompt context (default: loaded from the model)"</span>
    <span class="c1">// )]</span>
    <span class="c1">// pub ctx_size: Option&lt;NonZeroU32&gt;,</span>
    
    <span class="cd">/// show the token/s speed at the end of each turn</span>
    <span class="nd">#[clap(short</span> <span class="nd">=</span> <span class="sc">'v'</span><span class="nd">,</span> <span class="nd">long,</span> <span class="nd">action)]</span>
    <span class="k">pub</span> <span class="n">verbose</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>

<span class="p">}</span>

<span class="cd">/// Parse a single key-value pair</span>
<span class="k">fn</span> <span class="nf">parse_key_val</span><span class="p">(</span><span class="n">s</span><span class="p">:</span> <span class="o">&amp;</span><span class="nb">str</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nn">anyhow</span><span class="p">::</span><span class="nb">Result</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">String</span><span class="p">,</span> <span class="n">ParamOverrideValue</span><span class="p">)</span><span class="o">&gt;</span> <span class="p">{</span>
    <span class="k">let</span> <span class="n">pos</span> <span class="o">=</span> <span class="n">s</span>
        <span class="nf">.find</span><span class="p">(</span><span class="sc">'='</span><span class="p">)</span>
        <span class="nf">.ok_or_else</span><span class="p">(||</span> <span class="nd">anyhow!</span><span class="p">(</span><span class="s">"invalid KEY=value: no `=` found in `{}`"</span><span class="p">,</span> <span class="n">s</span><span class="p">))</span><span class="o">?</span><span class="p">;</span>
    <span class="k">let</span> <span class="n">key</span> <span class="o">=</span> <span class="n">s</span><span class="p">[</span><span class="o">..</span><span class="n">pos</span><span class="p">]</span><span class="nf">.parse</span><span class="p">()</span><span class="o">?</span><span class="p">;</span>
    <span class="k">let</span> <span class="n">value</span><span class="p">:</span> <span class="nb">String</span> <span class="o">=</span> <span class="n">s</span><span class="p">[</span><span class="n">pos</span> <span class="o">+</span> <span class="mi">1</span><span class="o">..</span><span class="p">]</span><span class="nf">.parse</span><span class="p">()</span><span class="o">?</span><span class="p">;</span>
    <span class="k">let</span> <span class="n">value</span> <span class="o">=</span> <span class="nn">i64</span><span class="p">::</span><span class="nf">from_str</span><span class="p">(</span><span class="o">&amp;</span><span class="n">value</span><span class="p">)</span>
        <span class="nf">.map</span><span class="p">(</span><span class="nn">ParamOverrideValue</span><span class="p">::</span><span class="n">Int</span><span class="p">)</span>
        <span class="nf">.or_else</span><span class="p">(|</span><span class="n">_</span><span class="p">|</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">from_str</span><span class="p">(</span><span class="o">&amp;</span><span class="n">value</span><span class="p">)</span><span class="nf">.map</span><span class="p">(</span><span class="nn">ParamOverrideValue</span><span class="p">::</span><span class="n">Float</span><span class="p">))</span>
        <span class="nf">.or_else</span><span class="p">(|</span><span class="n">_</span><span class="p">|</span> <span class="nn">bool</span><span class="p">::</span><span class="nf">from_str</span><span class="p">(</span><span class="o">&amp;</span><span class="n">value</span><span class="p">)</span><span class="nf">.map</span><span class="p">(</span><span class="nn">ParamOverrideValue</span><span class="p">::</span><span class="n">Bool</span><span class="p">))</span>
        <span class="nf">.map_err</span><span class="p">(|</span><span class="n">_</span><span class="p">|</span> <span class="nd">anyhow!</span><span class="p">(</span><span class="s">"must be one of i64, f64, or bool"</span><span class="p">))</span><span class="o">?</span><span class="p">;</span>

    <span class="nf">Ok</span><span class="p">((</span><span class="n">key</span><span class="p">,</span> <span class="n">value</span><span class="p">))</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="model-enum-for-model-selection"><code class="language-plaintext highlighter-rouge">Model</code> Enum for Model Selection</h3>

<p>The <code class="language-plaintext highlighter-rouge">Model</code> enum defines two ways to specify a language model:</p>

<ul>
  <li>
    <p><strong>Local Model (<code class="language-plaintext highlighter-rouge">local</code>)</strong>: This variant lets users provide a path to a locally downloaded model file.</p>
  </li>
  <li>
    <p><strong>Hugging Face Model (<code class="language-plaintext highlighter-rouge">hf-model</code>)</strong>: This variant enables automatic downloading of a model from Hugging Face’s repositories. It takes in the <code class="language-plaintext highlighter-rouge">repo</code> and <code class="language-plaintext highlighter-rouge">model</code> names and uses <code class="language-plaintext highlighter-rouge">hf_hub</code> to fetch the specified model, caching it for future use.</p>
  </li>
</ul>

<p>The <code class="language-plaintext highlighter-rouge">get_or_load</code> method in <code class="language-plaintext highlighter-rouge">Model</code> abstracts the logic for loading models, using Hugging Face’s API if needed.</p>

<h3 id="mode-enum-for-operation-mode"><code class="language-plaintext highlighter-rouge">Mode</code> Enum for Operation Mode</h3>

<p>The <code class="language-plaintext highlighter-rouge">Mode</code> enum controls the inference mode:</p>

<ul>
  <li><strong>Chat</strong>: Enables a conversational interaction with the model, allowing for an ongoing dialogue.</li>
  <li><strong>Completion</strong>: Generates text completions based on an initial prompt.</li>
</ul>

<p>The <code class="language-plaintext highlighter-rouge">mode</code> argument defaults to <code class="language-plaintext highlighter-rouge">Chat</code>, but users can specify either mode by passing <code class="language-plaintext highlighter-rouge">-m completion</code> or <code class="language-plaintext highlighter-rouge">-m chat</code>.</p>

<h3 id="the-args-struct">The <code class="language-plaintext highlighter-rouge">Args</code> Struct</h3>

<p>The <code class="language-plaintext highlighter-rouge">Args</code> struct organizes all of the command-line arguments into a clean and accessible structure. Let’s look at each parameter:</p>

<ul>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">model</code></strong>: A subcommand that lets the user specify a model, either by path or by Hugging Face repository, as described in the <code class="language-plaintext highlighter-rouge">Model</code> enum.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">mode</code></strong>: Specifies the operational mode, either <code class="language-plaintext highlighter-rouge">chat</code> or <code class="language-plaintext highlighter-rouge">completion</code>.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">max_token</code></strong>: Sets the maximum length for prompt and output tokens. The default value is 512, allowing some control over the model’s generation length.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">key_value_overrides</code></strong>: Provides flexibility by allowing the user to pass key-value overrides for specific model parameters.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">n_gpu_layers</code></strong>: Specifies the number of layers to run on the GPU, with a default of <code class="language-plaintext highlighter-rouge">0</code>, which uses the CPU.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">seed</code></strong>: Sets a seed for the random number generator, allowing for reproducible output across runs. This defaults to <code class="language-plaintext highlighter-rouge">561371</code>.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">threads</code></strong> and <strong><code class="language-plaintext highlighter-rouge">threads_batch</code></strong>: These arguments allow the user to fine-tune performance by specifying the number of threads used for generation and batch processing, respectively. By default, it uses all available threads.</p>
  </li>
  <li>
    <p><strong><code class="language-plaintext highlighter-rouge">verbose</code></strong>: If set, this flag displays token processing speed after each generation, useful for performance monitoring.</p>
  </li>
</ul>

<h2 id="llama-32-inference">Llama 3.2 Inference</h2>
<p>The LLM struct is the central component for handling Llama model inference, encapsulating essential components like the model, backend, and configuration parameters.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">ffi</span><span class="p">::</span><span class="n">CString</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">io</span><span class="p">::</span><span class="n">Write</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">num</span><span class="p">::</span><span class="n">NonZeroU32</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">pin</span><span class="p">::</span><span class="n">pin</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">context</span><span class="p">::</span><span class="n">LlamaContext</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">context</span><span class="p">::</span><span class="nn">params</span><span class="p">::</span><span class="n">LlamaContextParams</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">llama_backend</span><span class="p">::</span><span class="n">LlamaBackend</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">llama_batch</span><span class="p">::</span><span class="n">LlamaBatch</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">model</span><span class="p">::{</span><span class="n">AddBos</span><span class="p">,</span> <span class="n">LlamaModel</span><span class="p">,</span> <span class="n">Special</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">model</span><span class="p">::</span><span class="nn">params</span><span class="p">::</span><span class="n">LlamaModelParams</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="nn">token</span><span class="p">::</span><span class="nn">data_array</span><span class="p">::</span><span class="n">LlamaTokenDataArray</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">sync</span><span class="p">::</span><span class="nb">Arc</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">time</span><span class="p">::</span><span class="n">Duration</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">llama_cpp_2</span><span class="p">::</span><span class="n">ggml_time_us</span><span class="p">;</span>
<span class="k">use</span> <span class="k">super</span><span class="p">::</span><span class="nn">args_handler</span><span class="p">::{</span><span class="n">Args</span><span class="p">,</span> <span class="n">Mode</span><span class="p">};</span>

<span class="k">pub</span> <span class="k">struct</span> <span class="n">LLM</span> <span class="p">{</span>
    <span class="k">pub</span> <span class="n">model</span><span class="p">:</span> <span class="nb">Arc</span><span class="o">&lt;</span><span class="n">LlamaModel</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="k">pub</span> <span class="n">backend</span><span class="p">:</span> <span class="n">LlamaBackend</span><span class="p">,</span>
    <span class="k">pub</span> <span class="n">ctx_params</span><span class="p">:</span> <span class="n">LlamaContextParams</span><span class="p">,</span>
    <span class="n">mode</span><span class="p">:</span> <span class="n">Mode</span><span class="p">,</span>
    <span class="n">history</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>
    <span class="n">max_token</span><span class="p">:</span> <span class="nb">u32</span><span class="p">,</span>
    <span class="n">verbose</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="new-method"><code class="language-plaintext highlighter-rouge">new</code> Method</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">pub</span> <span class="k">fn</span> <span class="nf">new</span><span class="p">(</span><span class="n">args</span><span class="p">:</span> <span class="n">Args</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="k">Self</span><span class="p">{</span>
        <span class="c1">// init LLM</span>
        <span class="k">let</span> <span class="n">backend</span> <span class="o">=</span> <span class="nn">LlamaBackend</span><span class="p">::</span><span class="nf">init</span><span class="p">()</span>
            <span class="nf">.expect</span><span class="p">(</span><span class="s">"Could not initialize Llama backend"</span><span class="p">);</span>

        <span class="c1">// offload all layers to the gpu</span>
        <span class="k">let</span> <span class="n">model_params</span> <span class="o">=</span> <span class="p">{</span>
            <span class="k">if</span> <span class="n">args</span><span class="py">.n_gpu_layers</span> <span class="o">&gt;</span> <span class="mi">0</span> <span class="p">{</span>
                <span class="nn">LlamaModelParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span><span class="nf">.with_n_gpu_layers</span><span class="p">(</span><span class="n">args</span><span class="py">.n_gpu_layers</span><span class="p">)</span>
            <span class="p">}</span> <span class="k">else</span> <span class="p">{</span>
                <span class="nn">LlamaModelParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span>
            <span class="p">}</span>
        <span class="p">};</span>

        <span class="k">let</span> <span class="k">mut</span> <span class="n">model_params</span> <span class="o">=</span> <span class="nd">pin!</span><span class="p">(</span><span class="n">model_params</span><span class="p">);</span>

        <span class="k">for</span> <span class="p">(</span><span class="n">k</span><span class="p">,</span> <span class="n">v</span><span class="p">)</span> <span class="k">in</span> <span class="o">&amp;</span><span class="n">args</span><span class="py">.key_value_overrides</span> <span class="p">{</span>
            <span class="k">let</span> <span class="n">k</span> <span class="o">=</span> <span class="nn">CString</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">k</span><span class="nf">.as_bytes</span><span class="p">())</span><span class="nf">.expect</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span><span class="s">"invalid key: {k}"</span><span class="p">)</span><span class="nf">.as_str</span><span class="p">());</span>
            <span class="n">model_params</span><span class="nf">.as_mut</span><span class="p">()</span><span class="nf">.append_kv_override</span><span class="p">(</span><span class="n">k</span><span class="nf">.as_c_str</span><span class="p">(),</span> <span class="o">*</span><span class="n">v</span><span class="p">);</span>
        <span class="p">}</span>

        <span class="k">let</span> <span class="n">model_path</span> <span class="o">=</span> <span class="n">args</span><span class="py">.model</span><span class="nf">.clone</span><span class="p">()</span>
            <span class="nf">.get_or_load</span><span class="p">()</span>
            <span class="nf">.expect</span><span class="p">(</span><span class="s">"failed to get model from args"</span><span class="p">);</span>

        

        <span class="c1">// Load the model and wrap it in an Arc for shared ownership</span>
        <span class="k">let</span> <span class="n">model</span> <span class="o">=</span> <span class="nn">Arc</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="nn">LlamaModel</span><span class="p">::</span><span class="nf">load_from_file</span><span class="p">(</span><span class="o">&amp;</span><span class="n">backend</span><span class="p">,</span> <span class="n">model_path</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">model_params</span><span class="p">)</span>
                <span class="nf">.expect</span><span class="p">(</span><span class="s">"failed to load model"</span>
        <span class="p">));</span>

        <span class="c1">// initialize the context</span>
        
        <span class="k">let</span> <span class="k">mut</span> <span class="n">ctx_params</span> <span class="o">=</span> <span class="nn">LlamaContextParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span>
            <span class="nf">.with_n_ctx</span><span class="p">(</span><span class="nn">NonZeroU32</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">args</span><span class="py">.max_token</span><span class="p">))</span>
            <span class="nf">.with_seed</span><span class="p">(</span><span class="n">args</span><span class="py">.seed</span><span class="p">);</span>
        <span class="k">if</span> <span class="k">let</span> <span class="nf">Some</span><span class="p">(</span><span class="n">threads</span><span class="p">)</span> <span class="o">=</span> <span class="n">args</span><span class="py">.threads</span> <span class="p">{</span>
            <span class="n">ctx_params</span> <span class="o">=</span> <span class="n">ctx_params</span><span class="nf">.with_n_threads</span><span class="p">(</span><span class="n">threads</span><span class="p">);</span>
        <span class="p">}</span>
        <span class="k">if</span> <span class="k">let</span> <span class="nf">Some</span><span class="p">(</span><span class="n">threads_batch</span><span class="p">)</span> <span class="o">=</span> <span class="n">args</span><span class="py">.threads_batch</span><span class="nf">.or</span><span class="p">(</span><span class="n">args</span><span class="py">.threads</span><span class="p">)</span> <span class="p">{</span>
            <span class="n">ctx_params</span> <span class="o">=</span> <span class="n">ctx_params</span><span class="nf">.with_n_threads_batch</span><span class="p">(</span><span class="n">threads_batch</span><span class="p">);</span>
        <span class="p">}</span>
        
        <span class="k">Self</span> <span class="p">{</span>
            <span class="n">model</span><span class="p">,</span>
            <span class="n">backend</span><span class="p">,</span>
            <span class="n">ctx_params</span><span class="p">,</span>
            <span class="n">mode</span><span class="p">:</span> <span class="n">args</span><span class="py">.mode</span><span class="p">,</span>
            <span class="n">history</span><span class="p">:</span> <span class="nn">String</span><span class="p">::</span><span class="nf">new</span><span class="p">(),</span>
            <span class="n">max_token</span><span class="p">:</span> <span class="n">args</span><span class="py">.max_token</span><span class="p">,</span>
            <span class="n">verbose</span><span class="p">:</span> <span class="n">args</span><span class="py">.verbose</span><span class="p">,</span>
        <span class="p">}</span>

        
    <span class="p">}</span>
</code></pre></div></div>

<p>The <code class="language-plaintext highlighter-rouge">new</code> method in the <code class="language-plaintext highlighter-rouge">LLM</code> struct initializes the core components required for inference, including backend setup, model loading, and context configuration. It takes in an <code class="language-plaintext highlighter-rouge">Args</code> instance, which holds the user-provided configuration parameters, and uses these to fine-tune the model and backend settings. Here’s a step-by-step breakdown of each part:</p>

<h4 id="initializing-the-backend">Initializing the Backend</h4>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">backend</span> <span class="o">=</span> <span class="nn">LlamaBackend</span><span class="p">::</span><span class="nf">init</span><span class="p">()</span>
    <span class="nf">.expect</span><span class="p">(</span><span class="s">"Could not initialize Llama backend"</span><span class="p">);</span>
</code></pre></div></div>

<h4 id="configuring-model-parameters">Configuring Model Parameters</h4>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">model_params</span> <span class="o">=</span> <span class="p">{</span>
    <span class="k">if</span> <span class="n">args</span><span class="py">.n_gpu_layers</span> <span class="o">&gt;</span> <span class="mi">0</span> <span class="p">{</span>
        <span class="nn">LlamaModelParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span><span class="nf">.with_n_gpu_layers</span><span class="p">(</span><span class="n">args</span><span class="py">.n_gpu_layers</span><span class="p">)</span>
    <span class="p">}</span> <span class="k">else</span> <span class="p">{</span>
        <span class="nn">LlamaModelParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span>
    <span class="p">}</span>
<span class="p">};</span>
</code></pre></div></div>

<p>The <code class="language-plaintext highlighter-rouge">model_params</code> configuration is determined by whether the user has specified GPU layers with <code class="language-plaintext highlighter-rouge">n_gpu_layers</code>. This parameter allows the model to use GPU acceleration for a set number of layers, which can significantly improve inference speed. If no GPU layers are specified (i.e., <code class="language-plaintext highlighter-rouge">n_gpu_layers</code> is 0), it defaults to using the CPU.</p>

<h4 id="applying-key-value-overrides">Applying Key-Value Overrides</h4>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">for</span> <span class="p">(</span><span class="n">k</span><span class="p">,</span> <span class="n">v</span><span class="p">)</span> <span class="k">in</span> <span class="o">&amp;</span><span class="n">args</span><span class="py">.key_value_overrides</span> <span class="p">{</span>
    <span class="k">let</span> <span class="n">k</span> <span class="o">=</span> <span class="nn">CString</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">k</span><span class="nf">.as_bytes</span><span class="p">())</span><span class="nf">.expect</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span><span class="s">"invalid key: {k}"</span><span class="p">)</span><span class="nf">.as_str</span><span class="p">());</span>
    <span class="n">model_params</span><span class="nf">.as_mut</span><span class="p">()</span><span class="nf">.append_kv_override</span><span class="p">(</span><span class="n">k</span><span class="nf">.as_c_str</span><span class="p">(),</span> <span class="o">*</span><span class="n">v</span><span class="p">);</span>
<span class="p">}</span>
</code></pre></div></div>

<p>This section iterates over any key-value overrides specified by the user, allowing them to customize specific model parameters.</p>

<h4 id="loading-the-model">Loading the Model</h4>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">model_path</span> <span class="o">=</span> <span class="n">args</span><span class="py">.model</span><span class="nf">.clone</span><span class="p">()</span>
    <span class="nf">.get_or_load</span><span class="p">()</span>
    <span class="nf">.expect</span><span class="p">(</span><span class="s">"failed to get model from args"</span><span class="p">);</span>

<span class="k">let</span> <span class="n">model</span> <span class="o">=</span> <span class="nn">Arc</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="nn">LlamaModel</span><span class="p">::</span><span class="nf">load_from_file</span><span class="p">(</span><span class="o">&amp;</span><span class="n">backend</span><span class="p">,</span> <span class="n">model_path</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">model_params</span><span class="p">)</span>
    <span class="nf">.expect</span><span class="p">(</span><span class="s">"failed to load model"</span><span class="p">));</span>
</code></pre></div></div>

<p>The <code class="language-plaintext highlighter-rouge">model_path</code> is determined by calling <code class="language-plaintext highlighter-rouge">get_or_load</code> on the <code class="language-plaintext highlighter-rouge">args.model</code> field, which either retrieves the local model path or downloads it from Hugging Face. The model is then loaded into an <code class="language-plaintext highlighter-rouge">Arc&lt;LlamaModel&gt;</code> instance, allowing shared ownership of the model.</p>

<h3 id="setting-up-the-context-parameters">Setting Up the Context Parameters</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">ctx_params</span> <span class="o">=</span> <span class="nn">LlamaContextParams</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span>
    <span class="nf">.with_n_ctx</span><span class="p">(</span><span class="nn">NonZeroU32</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">args</span><span class="py">.max_token</span><span class="p">))</span>
    <span class="nf">.with_seed</span><span class="p">(</span><span class="n">args</span><span class="py">.seed</span><span class="p">);</span>
<span class="k">if</span> <span class="k">let</span> <span class="nf">Some</span><span class="p">(</span><span class="n">threads</span><span class="p">)</span> <span class="o">=</span> <span class="n">args</span><span class="py">.threads</span> <span class="p">{</span>
    <span class="n">ctx_params</span> <span class="o">=</span> <span class="n">ctx_params</span><span class="nf">.with_n_threads</span><span class="p">(</span><span class="n">threads</span><span class="p">);</span>
<span class="p">}</span>
<span class="k">if</span> <span class="k">let</span> <span class="nf">Some</span><span class="p">(</span><span class="n">threads_batch</span><span class="p">)</span> <span class="o">=</span> <span class="n">args</span><span class="py">.threads_batch</span><span class="nf">.or</span><span class="p">(</span><span class="n">args</span><span class="py">.threads</span><span class="p">)</span> <span class="p">{</span>
    <span class="n">ctx_params</span> <span class="o">=</span> <span class="n">ctx_params</span><span class="nf">.with_n_threads_batch</span><span class="p">(</span><span class="n">threads_batch</span><span class="p">);</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="returning-the-llm-instance">Returning the <code class="language-plaintext highlighter-rouge">LLM</code> Instance</h4>

<p>Finally, the configured fields are assembled into a new <code class="language-plaintext highlighter-rouge">LLM</code> instance:</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">Self</span> <span class="p">{</span>
    <span class="n">model</span><span class="p">,</span>
    <span class="n">backend</span><span class="p">,</span>
    <span class="n">ctx_params</span><span class="p">,</span>
    <span class="n">mode</span><span class="p">:</span> <span class="n">args</span><span class="py">.mode</span><span class="p">,</span>
    <span class="n">history</span><span class="p">:</span> <span class="nn">String</span><span class="p">::</span><span class="nf">new</span><span class="p">(),</span>
    <span class="n">max_token</span><span class="p">:</span> <span class="n">args</span><span class="py">.max_token</span><span class="p">,</span>
    <span class="n">verbose</span><span class="p">:</span> <span class="n">args</span><span class="py">.verbose</span><span class="p">,</span>
<span class="p">}</span>
</code></pre></div></div>

<p>The <code class="language-plaintext highlighter-rouge">history</code> is initialized as an empty string, which is useful for conversational interactions in <code class="language-plaintext highlighter-rouge">Chat</code> mode. The <code class="language-plaintext highlighter-rouge">max_token</code> and <code class="language-plaintext highlighter-rouge">verbose</code> flags are set based on the user input.</p>

<h3 id="generation">Generation</h3>
<p>The <code class="language-plaintext highlighter-rouge">generate_chat</code> function in this implementation is designed to generate responses in either a chat or text completion mode. 
It handles various tasks essential for text generation, including formatting inputs, managing tokenization and decoding, 
and outputting the generated text. Let’s go through each component to see how it works.</p>

<h4 id="formatting-the-input-based-on-mode">Formatting the Input Based on Mode</h4>

<p>The function starts by formatting the input based on whether the <code class="language-plaintext highlighter-rouge">LLM</code> instance is in <code class="language-plaintext highlighter-rouge">Chat</code> or <code class="language-plaintext highlighter-rouge">Completion</code> mode.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">input_to_model</span> <span class="o">=</span> <span class="k">match</span> <span class="k">self</span><span class="py">.mode</span> <span class="p">{</span>
    <span class="nn">Mode</span><span class="p">::</span><span class="n">Chat</span> <span class="k">=&gt;</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">input_formatted</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span>
            <span class="s">"&lt;|start_header_id|&gt;user&lt;|end_header_id|&gt;{}&lt;|eot_id|&gt;&lt;|start_header_id|&gt;assistant&lt;|end_header_id|&gt;"</span><span class="p">,</span>
            <span class="n">prompt</span>
        <span class="p">);</span>
        <span class="k">self</span><span class="py">.history</span><span class="nf">.push_str</span><span class="p">(</span><span class="n">input_formatted</span><span class="nf">.as_str</span><span class="p">());</span>
        <span class="n">flag_chat</span> <span class="o">=</span> <span class="k">true</span><span class="p">;</span>
        <span class="o">&amp;</span><span class="k">self</span><span class="py">.history</span>
    <span class="p">}</span>
    <span class="nn">Mode</span><span class="p">::</span><span class="n">Completion</span> <span class="k">=&gt;</span> <span class="p">{</span>
        <span class="o">&amp;</span><span class="nd">format!</span><span class="p">(</span><span class="s">"&lt;|begin_of_text|&gt;{}"</span><span class="p">,</span> <span class="n">prompt</span><span class="p">)</span>
    <span class="p">}</span>
<span class="p">};</span>
</code></pre></div></div>

<ul>
  <li><strong>Chat Mode</strong>: It appends the prompt to a conversation history that includes user and assistant markers. This structured approach keeps track of the conversation context and appends new responses to <code class="language-plaintext highlighter-rouge">self.history</code>.</li>
  <li><strong>Completion Mode</strong>: It prepares a straightforward prompt without conversation markers.</li>
</ul>

<h4 id="tokenizing-the-input">Tokenizing the Input</h4>

<p>The next step tokenizes the formatted prompt, converting it into a list of tokens that the model can process.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">tokens_list</span> <span class="o">=</span> <span class="n">ctx</span><span class="py">.model</span>
    <span class="nf">.str_to_token</span><span class="p">(</span><span class="o">&amp;</span><span class="n">input_to_model</span><span class="p">,</span> <span class="nn">AddBos</span><span class="p">::</span><span class="n">Never</span><span class="p">)</span>
    <span class="nf">.expect</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span><span class="s">"failed to tokenize {}"</span><span class="p">,</span> <span class="n">input_to_model</span><span class="p">)</span><span class="nf">.as_str</span><span class="p">());</span>
</code></pre></div></div>

<p>Here, <code class="language-plaintext highlighter-rouge">AddBos::Never</code> ensures that no beginning-of-sequence token is added, as the prompt format is controlled separately.</p>

<h4 id="validating-token-length">Validating Token Length</h4>

<p>To prevent the model from running out of memory, the function checks that the token count doesn’t exceed the <code class="language-plaintext highlighter-rouge">max_token</code> limit:</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="n">tokens_list</span><span class="nf">.len</span><span class="p">()</span> <span class="o">&gt;=</span> <span class="n">max_token</span> <span class="k">as</span> <span class="nb">usize</span> <span class="p">{</span>
    <span class="nd">panic!</span><span class="p">(</span><span class="s">"the prompt is too long, it has more tokens than max_token ({max_token})"</span><span class="p">)</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="preparing-the-llamabatch-for-decoding">Preparing the <code class="language-plaintext highlighter-rouge">LlamaBatch</code> for Decoding</h4>

<p>The function then sets up a <code class="language-plaintext highlighter-rouge">LlamaBatch</code>, which is used to manage the tokens being processed.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">batch</span> <span class="o">=</span> <span class="nn">LlamaBatch</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">n_cxt</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">,</span> <span class="mi">1</span><span class="p">);</span>
</code></pre></div></div>

<p>Each token in <code class="language-plaintext highlighter-rouge">tokens_list</code> is added to this batch, with a flag indicating the last token in the sequence for decoding.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="n">token</span><span class="p">)</span> <span class="k">in</span> <span class="n">tokens_list</span><span class="nf">.into_iter</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
    <span class="k">let</span> <span class="n">is_last</span> <span class="o">=</span> <span class="n">i</span> <span class="o">==</span> <span class="n">last_index</span><span class="p">;</span>
    <span class="n">batch</span><span class="nf">.add</span><span class="p">(</span><span class="n">token</span><span class="p">,</span> <span class="n">i</span> <span class="k">as</span> <span class="nb">i32</span><span class="p">,</span> <span class="o">&amp;</span><span class="p">[</span><span class="mi">0</span><span class="p">],</span> <span class="n">is_last</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="clearing-the-kv-cache-for-completion-mode">Clearing the KV Cache for Completion Mode</h4>

<p>To prevent older tokens from influencing new ones in completion mode, the function clears the KV cache:</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">ctx</span><span class="nf">.clear_kv_cache</span><span class="p">();</span>
</code></pre></div></div>

<h4 id="decoding-loop">Decoding Loop</h4>

<p>The main loop continues decoding tokens until reaching the <code class="language-plaintext highlighter-rouge">max_token</code> limit. During each iteration, it:</p>

<ol>
  <li>
    <p><strong>Samples a New Token</strong>: The model generates a list of candidate tokens, from which the most probable token is chosen.</p>

    <div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">let</span> <span class="n">candidates</span> <span class="o">=</span> <span class="n">ctx</span><span class="nf">.candidates</span><span class="p">();</span>
 <span class="k">let</span> <span class="n">candidates_p</span> <span class="o">=</span> <span class="nn">LlamaTokenDataArray</span><span class="p">::</span><span class="nf">from_iter</span><span class="p">(</span><span class="n">candidates</span><span class="p">,</span> <span class="k">false</span><span class="p">);</span>
 <span class="k">let</span> <span class="n">new_token_id</span> <span class="o">=</span> <span class="n">ctx</span><span class="nf">.sample_token_greedy</span><span class="p">(</span><span class="n">candidates_p</span><span class="p">);</span>
</code></pre></div>    </div>
  </li>
  <li>
    <p><strong>Checks for End of Stream</strong>: If the token is an end-of-generation (EOG) marker, the loop breaks.</p>

    <div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">if</span> <span class="n">ctx</span><span class="py">.model</span><span class="nf">.is_eog_token</span><span class="p">(</span><span class="n">new_token_id</span><span class="p">)</span> <span class="p">{</span>
     <span class="k">break</span><span class="p">;</span>
 <span class="p">}</span>
</code></pre></div>    </div>
  </li>
  <li>
    <p><strong>Decodes and Outputs the Token</strong>: The selected token ID is converted into a string, appended to the output, and flushed to standard output.</p>

    <div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">let</span> <span class="n">output_bytes</span> <span class="o">=</span> <span class="n">ctx</span><span class="py">.model</span><span class="nf">.token_to_bytes</span><span class="p">(</span><span class="n">new_token_id</span><span class="p">,</span> <span class="nn">Special</span><span class="p">::</span><span class="n">Tokenize</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
 <span class="k">let</span> <span class="n">_decode_result</span> <span class="o">=</span> <span class="n">decoder</span><span class="nf">.decode_to_string</span><span class="p">(</span><span class="o">&amp;</span><span class="n">output_bytes</span><span class="p">,</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">output_string</span><span class="p">,</span> <span class="k">false</span><span class="p">);</span>

 <span class="nd">print!</span><span class="p">(</span><span class="s">"{output_string}"</span><span class="p">);</span>
 <span class="n">llm_output</span><span class="nf">.push_str</span><span class="p">(</span><span class="n">output_string</span><span class="nf">.as_str</span><span class="p">());</span>
 <span class="nn">std</span><span class="p">::</span><span class="nn">io</span><span class="p">::</span><span class="nf">stdout</span><span class="p">()</span><span class="nf">.flush</span><span class="p">()</span><span class="nf">.unwrap</span><span class="p">();</span>
</code></pre></div>    </div>
  </li>
  <li>
    <p><strong>Prepares for Next Iteration</strong>: The <code class="language-plaintext highlighter-rouge">LlamaBatch</code> is cleared, and the new token is added to continue decoding.</p>
  </li>
</ol>

<h4 id="finalizing-the-output">Finalizing the Output</h4>

<p>After decoding, if in chat mode, the output is appended to <code class="language-plaintext highlighter-rouge">self.history</code>, preserving context for future exchanges:</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="n">flag_chat</span> <span class="p">{</span>
    <span class="k">self</span><span class="py">.history</span><span class="nf">.push_str</span><span class="p">(</span><span class="n">llm_output_formatted</span><span class="nf">.as_str</span><span class="p">());</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="logging-decoding-speed-optional">Logging Decoding Speed (Optional)</h4>

<p>If <code class="language-plaintext highlighter-rouge">verbose</code> mode is enabled, the function calculates the speed of token decoding and outputs it.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="k">self</span><span class="py">.verbose</span> <span class="p">{</span>
    <span class="nd">eprintln!</span><span class="p">(</span>
        <span class="s">"</span><span class="se">\n</span><span class="s">[decoded {} tokens in {:.2} s, speed {:.2} t/s]"</span><span class="p">,</span>
        <span class="n">n_decode</span><span class="p">,</span>
        <span class="n">duration</span><span class="nf">.as_secs_f32</span><span class="p">(),</span>
        <span class="n">n_decode</span> <span class="k">as</span> <span class="nb">f32</span> <span class="o">/</span> <span class="n">duration</span><span class="nf">.as_secs_f32</span><span class="p">()</span>
    <span class="p">);</span>
<span class="p">}</span>
</code></pre></div></div>

<p>This part is helpful for profiling performance, particularly when optimizing for response time.</p>

<h2 id="the-main-function">The main function</h2>
<p>The <code class="language-plaintext highlighter-rouge">main</code> function is the entry point for this Rust-based Llama chatbot application. 
It initializes the model, creates a context for inference, and then enters a loop to handle continuous user input. 
Let’s break down its components to understand how it operates.</p>

<h3 id="parsing-command-line-arguments">Parsing Command-Line Arguments</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">args</span><span class="p">:</span> <span class="n">Args</span> <span class="o">=</span> <span class="nn">Args</span><span class="p">::</span><span class="nf">parse</span><span class="p">();</span>
</code></pre></div></div>

<p>This line uses the <code class="language-plaintext highlighter-rouge">clap</code> library to parse command-line arguments based on the <code class="language-plaintext highlighter-rouge">Args</code> struct defined earlier.</p>

<h3 id="initializing-the-llm-instance">Initializing the LLM Instance</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">rllm</span><span class="p">:</span> <span class="n">LLM</span> <span class="o">=</span> <span class="nn">LLM</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">args</span><span class="p">);</span>
</code></pre></div></div>

<p>Here, we create an instance of <code class="language-plaintext highlighter-rouge">LLM</code> using the parsed arguments. The <code class="language-plaintext highlighter-rouge">LLM::new</code> function does the heavy lifting of loading the model, setting parameters, and initializing the model backend.</p>

<h3 id="creating-the-model-context">Creating the Model Context</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">binding</span> <span class="o">=</span> <span class="n">rllm</span><span class="py">.model</span><span class="nf">.clone</span><span class="p">();</span>
<span class="k">let</span> <span class="k">mut</span> <span class="n">ctx</span> <span class="o">=</span> <span class="n">binding</span>
    <span class="nf">.new_context</span><span class="p">(</span><span class="o">&amp;</span><span class="n">rllm</span><span class="py">.backend</span><span class="p">,</span> <span class="n">rllm</span><span class="py">.ctx_params</span><span class="nf">.clone</span><span class="p">())</span>
    <span class="nf">.expect</span><span class="p">(</span><span class="s">"failed to create context"</span><span class="p">);</span>
</code></pre></div></div>

<p>The context is necessary for token-based decoding and inference with Llama.</p>

<p>The context creation here can feel a bit detached from the <code class="language-plaintext highlighter-rouge">LLM</code> struct itself. 
Since the context setup is specific to a particular input session, it could be made an internal component of <code class="language-plaintext highlighter-rouge">LLM</code>, initialized within the struct. But I had lifetime issues!</p>

<h3 id="main-interaction-loop">Main Interaction Loop</h3>

<p>The function then enters a loop where it continuously takes user input and generates responses until the user exits by submitting an empty input.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">input</span> <span class="o">=</span> <span class="nn">String</span><span class="p">::</span><span class="nf">new</span><span class="p">();</span>
<span class="nd">print!</span><span class="p">(</span><span class="s">"Assistant: How can I help you today?</span><span class="se">\n</span><span class="s">"</span><span class="p">);</span>
<span class="k">loop</span> <span class="p">{</span>
    <span class="n">input</span><span class="nf">.clear</span><span class="p">();</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"</span><span class="se">\n</span><span class="s">You: "</span><span class="p">);</span>
    <span class="nn">std</span><span class="p">::</span><span class="nn">io</span><span class="p">::</span><span class="nf">stdout</span><span class="p">()</span><span class="nf">.flush</span><span class="p">()</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="nn">std</span><span class="p">::</span><span class="nn">io</span><span class="p">::</span><span class="nf">stdin</span><span class="p">()</span><span class="nf">.read_line</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">input</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="k">let</span> <span class="n">input</span> <span class="o">=</span> <span class="n">input</span><span class="nf">.trim</span><span class="p">();</span>

    <span class="k">if</span> <span class="n">input</span><span class="nf">.is_empty</span><span class="p">()</span> <span class="p">{</span>
        <span class="k">break</span><span class="p">;</span>
    <span class="p">}</span>

    <span class="n">rllm</span><span class="nf">.generate_chat</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">ctx</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">input</span><span class="p">);</span>
<span class="p">}</span>
</code></pre></div></div>

<ul>
  <li><strong>Clearing Input</strong>: Before each prompt, <code class="language-plaintext highlighter-rouge">input.clear()</code> ensures any leftover data from the previous iteration is removed.</li>
  <li><strong>Prompting the User</strong>: The program prints <code class="language-plaintext highlighter-rouge">You:</code> as a prompt to the user to type their input. <code class="language-plaintext highlighter-rouge">flush()</code> ensures this prompt displays immediately.</li>
  <li><strong>Reading and Trimming Input</strong>: The user’s input is read from <code class="language-plaintext highlighter-rouge">stdin</code> and trimmed to remove extra whitespace.</li>
  <li><strong>Exiting on Empty Input</strong>: If the user submits an empty line, the loop breaks, ending the program.</li>
  <li><strong>Generating Response</strong>: The <code class="language-plaintext highlighter-rouge">generate_chat</code> function of <code class="language-plaintext highlighter-rouge">LLM</code> is called with the context and user input to generate and display a response from the model.</li>
</ul>

<p>For future refinements, moving context handling inside the <code class="language-plaintext highlighter-rouge">LLM</code> struct could streamline the design, making it more self-contained.</p>

<h2 id="github-repository">GitHub Repository</h2>
<p>The complete implementation is available on <a href="https://github.com/ramintoosi/llama-rust">GitHub</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://github.com/utilityai/llama-cpp-rs">llama-cpp-rs</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Rust" /><category term="Large Language Model" /><category term="LLM" /><category term="Llama" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[The complete implementation is available on GitHub.]]></summary></entry><entry><title type="html">Boosting Model Efficiency with Quantization and Pruning in PyTorch</title><link href="https://ramintoosi.ir/posts/2024/10/blog-post-1/" rel="alternate" type="text/html" title="Boosting Model Efficiency with Quantization and Pruning in PyTorch" /><published>2024-10-01T00:00:00+03:30</published><updated>2024-10-01T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/10/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/10/blog-post-1/"><![CDATA[<p>The complete implementation is available on <a href="https://github.com/ramintoosi/model-optimization">GitHub</a>.</p>

<h2 id="introduction">Introduction:</h2>

<p>In the world of deep learning, deploying models on resource-constrained devices such as mobile phones, IoT devices, or edge computing platforms presents unique challenges. To ensure efficient performance, it’s crucial to reduce model size and enhance inference speed without significantly compromising accuracy. Two popular techniques to achieve this are quantization and pruning.</p>

<p>Quantization refers to reducing the precision of the numbers used to represent a model’s weights and activations, typically from 32-bit floating-point numbers to lower precision formats like 8-bit integers. This results in faster computation and lower memory usage. On the other hand, pruning reduces the number of parameters in a model by removing redundant or less important connections, leading to a more compact and faster model.</p>

<p>This project showcases a practical implementation of quantization and pruning on a ResNet model using PyTorch. By combining these techniques, we can demonstrate how to create lightweight, efficient models suited for deployment, all while maintaining high accuracy. Whether you are a machine learning practitioner aiming to optimize your models or just exploring model compression techniques, this project serves as an educational guide to help you get started with quantization and pruning in PyTorch.</p>

<h2 id="setup">Setup</h2>
<ol>
  <li><strong>Clone the repository</strong>:
    <div class="language-sh highlighter-rouge"><div class="highlight"><pre class="highlight"><code> git clone https://github.com/ramintoosi/resnet-quantization-pruning.git
 <span class="nb">cd </span>resnet-quantization-pruning
</code></pre></div>    </div>
  </li>
  <li><strong>Install dependencies</strong>:
    <div class="language-sh highlighter-rouge"><div class="highlight"><pre class="highlight"><code> pip <span class="nb">install </span>torch torchvision torchaudio
</code></pre></div>    </div>
    <p>or</p>
    <div class="language-sh highlighter-rouge"><div class="highlight"><pre class="highlight"><code> conda <span class="nb">install </span>pytorch torchvision torchaudio pytorch-cuda<span class="o">=</span>12.1 <span class="nt">-c</span> pytorch <span class="nt">-c</span> nvidia
</code></pre></div>    </div>
  </li>
</ol>

<h2 id="training-a-simple-base-model">Training a Simple Base Model</h2>

<p>Before diving into quantization and pruning, the first step is to train a simple base model without applying any optimization techniques. In this project, we use a standard ResNet architecture to train on the CIFAR-10 dataset. This base model will serve as the foundation for comparing the effects of quantization and pruning later on.</p>

<p>The training script, <code class="language-plaintext highlighter-rouge">train_simple_model.py</code>, initializes the ResNet model and trains it using typical components such as an Adam optimizer, a cross-entropy loss function, and a learning rate scheduler. By running this script, you will obtain a well-trained model that can later be optimized using various compression techniques.</p>

<p>The training process involves the following key steps:</p>
<ul>
  <li><strong>Model</strong>: A ResNet model with 10 output classes (suitable for CIFAR-10) is instantiated.</li>
  <li><strong>Device</strong>: The model is trained on a GPU if available, or falls back to CPU.</li>
  <li><strong>Optimizer</strong>: The Adam optimizer is used to adjust the model parameters.</li>
  <li><strong>Learning Rate Scheduler</strong>: A <code class="language-plaintext highlighter-rouge">ReduceLROnPlateau</code> scheduler is applied to reduce the learning rate when the validation loss stops improving.</li>
</ul>

<p>To train the model from scratch, simply run the following command:</p>

<div class="language-sh highlighter-rouge"><div class="highlight"><pre class="highlight"><code>python train_model_simple.py
</code></pre></div></div>

<p>This will begin the training process and save the best model to <code class="language-plaintext highlighter-rouge">weights/simple_best_model.pth</code>. The dataset loading and training loop details are abstracted within the <code class="language-plaintext highlighter-rouge">train()</code> function and the <code class="language-plaintext highlighter-rouge">load_data()</code> function, which you can refer to in my previous post on <a href="https://ramintoosi.ir/posts/2023/08/blog-post-1/">weak supervision</a>.</p>

<p>After training this base model, we’ll be ready to explore how quantization and pruning can be applied to improve model efficiency.</p>

<h2 id="model-validation">Model Validation</h2>

<p>Once the model is trained, it’s important to evaluate its performance on a validation dataset to measure accuracy, loss, and inference speed. The validation process, implemented in the <code class="language-plaintext highlighter-rouge">validate()</code> function, ensures that the model generalizes well to unseen data. Here is the validation script.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
This module validates and calculates the accuracy of a model on MNIST validation data.
"""</span>
<span class="kn">import</span> <span class="nn">time</span>

<span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">from</span> <span class="nn">tqdm</span> <span class="kn">import</span> <span class="n">tqdm</span>

<span class="kn">from</span> <span class="nn">data</span> <span class="kn">import</span> <span class="n">load_data</span>


<span class="k">def</span> <span class="nf">validate</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">device</span><span class="p">,</span> <span class="n">n_total</span><span class="o">=</span><span class="mi">2000</span><span class="p">):</span>
    <span class="s">"""
    Validate the model on the validation data.

    :param n_total: the number of images to validate.
    :param device: cuda or cpu.
    :param model: Model to validate.
    :return: Tuple of accuracy, loss, and average inference time (ms).
    """</span>
    <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">1</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>
    <span class="n">model</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>
    <span class="n">correct</span> <span class="o">=</span> <span class="mi">0</span>
    <span class="n">total</span> <span class="o">=</span> <span class="mi">0</span>
    <span class="n">running_loss</span> <span class="o">=</span> <span class="mf">0.0</span>
    <span class="n">start_time</span> <span class="o">=</span> <span class="n">time</span><span class="p">.</span><span class="n">time</span><span class="p">()</span>
    <span class="n">i_data</span> <span class="o">=</span> <span class="mi">0</span>
    <span class="k">with</span> <span class="n">torch</span><span class="p">.</span><span class="n">no_grad</span><span class="p">():</span>
        <span class="k">for</span> <span class="n">data</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'val'</span><span class="p">],</span> <span class="n">total</span><span class="o">=</span><span class="n">n_total</span><span class="p">,</span> <span class="n">desc</span><span class="o">=</span><span class="s">'Validating model'</span><span class="p">,</span> <span class="n">unit</span><span class="o">=</span><span class="s">' image'</span><span class="p">):</span>
            <span class="n">images</span><span class="p">,</span> <span class="n">labels</span> <span class="o">=</span> <span class="n">data</span><span class="p">[</span><span class="mi">0</span><span class="p">].</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">),</span> <span class="n">data</span><span class="p">[</span><span class="mi">1</span><span class="p">].</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>

            <span class="n">outputs</span> <span class="o">=</span> <span class="n">model</span><span class="p">(</span><span class="n">images</span><span class="p">)</span>

            <span class="n">_</span><span class="p">,</span> <span class="n">predicted</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="nb">max</span><span class="p">(</span><span class="n">outputs</span><span class="p">.</span><span class="n">data</span><span class="p">,</span> <span class="mi">1</span><span class="p">)</span>
            <span class="n">total</span> <span class="o">+=</span> <span class="n">labels</span><span class="p">.</span><span class="n">size</span><span class="p">(</span><span class="mi">0</span><span class="p">)</span>
            <span class="n">correct</span> <span class="o">+=</span> <span class="p">(</span><span class="n">predicted</span> <span class="o">==</span> <span class="n">labels</span><span class="p">).</span><span class="nb">sum</span><span class="p">().</span><span class="n">item</span><span class="p">()</span>
            <span class="n">running_loss</span> <span class="o">+=</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">CrossEntropyLoss</span><span class="p">()(</span><span class="n">outputs</span><span class="p">,</span> <span class="n">labels</span><span class="p">).</span><span class="n">item</span><span class="p">()</span>

            <span class="n">i_data</span> <span class="o">+=</span> <span class="mi">1</span>

            <span class="k">if</span> <span class="n">i_data</span> <span class="o">&gt;</span> <span class="n">n_total</span><span class="p">:</span>
                <span class="k">break</span>

    <span class="n">elapsed_time</span> <span class="o">=</span> <span class="n">time</span><span class="p">.</span><span class="n">time</span><span class="p">()</span> <span class="o">-</span> <span class="n">start_time</span>
    <span class="n">accuracy</span> <span class="o">=</span> <span class="n">correct</span> <span class="o">/</span> <span class="n">total</span>
    <span class="n">loss</span> <span class="o">=</span> <span class="n">running_loss</span> <span class="o">/</span> <span class="n">total</span>
    <span class="n">avg_inference_time</span> <span class="o">=</span> <span class="n">elapsed_time</span> <span class="o">/</span> <span class="n">total</span>
    <span class="k">return</span> <span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">avg_inference_time</span> <span class="o">*</span> <span class="mi">1000</span>
</code></pre></div></div>

<h2 id="post-training-quantization-in-pytorch">Post-Training Quantization in PyTorch</h2>

<p>Post-training quantization (PTQ) is a popular technique for reducing the size and improving the efficiency of deep learning models. It allows us to convert a pre-trained floating-point model into a quantized version without requiring retraining. In PyTorch, this is achieved using several quantization strategies, such as <em>dynamic quantization</em> and <em>static quantization</em>. Below is a detailed explanation of the functions used in this module to perform quantization.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
This module implements post-training quantization of a PyTorch model.
"""</span>
<span class="kn">import</span> <span class="nn">copy</span>

<span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">from</span> <span class="nn">torch.ao</span> <span class="kn">import</span> <span class="n">quantization</span> <span class="k">as</span> <span class="n">quan</span>
<span class="kn">import</span> <span class="nn">torch.ao.quantization.quantize_fx</span> <span class="k">as</span> <span class="n">quantize_fx</span>
<span class="kn">from</span> <span class="nn">data</span> <span class="kn">import</span> <span class="n">load_data</span>
<span class="kn">from</span> <span class="nn">tqdm</span> <span class="kn">import</span> <span class="n">tqdm</span>


<span class="c1"># Dynamic Quantization: This method quantizes only the activations during inference, while weights
# are quantized beforehand. This means that the quantization overhead occurs during the forward pass, but
# since it happens on-the-fly, there's no additional pre-processing step needed.
# Therefore, inference time remains unaffected.
# This is used for situations where the model execution time is dominated by loading weights
# from memory rather than computing the matrix multiplications.
</span><span class="k">def</span> <span class="nf">quantize_dynamic</span><span class="p">(</span><span class="n">model_fp32</span><span class="p">:</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">,</span> <span class="n">dtype</span><span class="o">=</span><span class="n">torch</span><span class="p">.</span><span class="n">qint8</span><span class="p">):</span>
    <span class="s">"""
    Quantize a PyTorch model using dynamic quantization.
    :param model_fp32: model to quantize
    :param dtype: target dtype for quantized weights
    :return: quantized model
    """</span>
    <span class="c1"># create a quantized model instance
</span>    <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">quantize_dynamic</span><span class="p">(</span>
        <span class="n">model_fp32</span><span class="p">,</span>  <span class="c1"># the original model
</span>        <span class="p">{</span><span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">},</span>  <span class="c1"># a set of layers to dynamically quantize
</span>        <span class="n">dtype</span><span class="o">=</span><span class="n">dtype</span><span class="p">)</span>  <span class="c1"># the target dtype for quantized weights
</span>    <span class="k">return</span> <span class="n">model_quantized</span>

<span class="c1"># The ModelWrapper class is a custom PyTorch module designed to facilitate the quantization process.
# It wraps an existing model and adds QuantStub and DeQuantStub modules to handle the conversion of tensors
# between floating point and quantized formats. The forward method specifies where these conversions occur
# during the forward pass of the model. This setup is essential for static quantization, where the model needs
# to be prepared and calibrated before being converted to a quantized version.
</span><span class="k">class</span> <span class="nc">ModelWrapper</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">model</span><span class="p">):</span>
        <span class="nb">super</span><span class="p">().</span><span class="n">__init__</span><span class="p">()</span>
        <span class="c1"># QuantStub converts tensors from floating point to quantized
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">quant</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">QuantStub</span><span class="p">()</span>

        <span class="bp">self</span><span class="p">.</span><span class="n">model</span> <span class="o">=</span> <span class="n">model</span>

        <span class="c1"># DeQuantStub converts tensors from quantized to floating point
</span>        <span class="bp">self</span><span class="p">.</span><span class="n">dequant</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">DeQuantStub</span><span class="p">()</span>

    <span class="k">def</span> <span class="nf">forward</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">x</span><span class="p">):</span>
        <span class="c1"># manually specify where tensors will be converted from floating
</span>        <span class="c1"># point to quantized in the quantized model
</span>        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">quant</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">model</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="c1"># manually specify where tensors will be converted from quantized
</span>        <span class="c1"># to floating point in the quantized model
</span>        <span class="n">x</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">dequant</span><span class="p">(</span><span class="n">x</span><span class="p">)</span>
        <span class="k">return</span> <span class="n">x</span>


<span class="k">def</span> <span class="nf">quantize_static</span><span class="p">(</span><span class="n">model</span><span class="p">:</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Quantize a PyTorch model using static quantization.
    :param model: model to quantize
    :return: quantized model
    """</span>
    <span class="c1"># wrap the model with the ModelWrapper to include the quant and dequant stubs
</span>    <span class="n">model_fp32</span> <span class="o">=</span> <span class="n">ModelWrapper</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>

    <span class="c1"># model must be set to eval mode for static quantization logic to work
</span>
    <span class="n">model_fp32</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>

    <span class="c1"># attach a global qconfig, which contains information about what kind
</span>    <span class="c1"># of observers to attach. Use 'x86' for server inference and 'qnnpack'
</span>    <span class="c1"># for mobile inference. Other quantization configurations such as selecting
</span>    <span class="c1"># symmetric or asymmetric quantization and MinMax or L2Norm calibration techniques
</span>    <span class="c1"># can be specified here.
</span>    <span class="n">qconfig</span> <span class="o">=</span> <span class="n">quan</span><span class="p">.</span><span class="n">get_default_qconfig</span><span class="p">(</span><span class="s">'x86'</span><span class="p">)</span>
    <span class="n">model_fp32</span><span class="p">.</span><span class="n">qconfig</span> <span class="o">=</span> <span class="n">qconfig</span>

    <span class="c1"># Prepare the model for static quantization. This inserts observers in
</span>    <span class="c1"># the model that will observe activation tensors during calibration.
</span>    <span class="n">model_fp32_prepared</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">prepare</span><span class="p">(</span><span class="n">model_fp32</span><span class="p">)</span>

    <span class="c1"># calibrate the prepared model to determine quantization parameters for activations
</span>    <span class="c1"># in a real world setting, the calibration would be done with a representative dataset
</span>    <span class="c1"># instead of an empty dataset.
</span>    <span class="n">dataloader</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">()</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="n">model_fp32_prepared</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>
    <span class="k">with</span> <span class="n">torch</span><span class="p">.</span><span class="n">no_grad</span><span class="p">():</span>
        <span class="k">for</span> <span class="n">data</span><span class="p">,</span> <span class="n">_</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">dataloader</span><span class="p">[</span><span class="s">'train'</span><span class="p">],</span> <span class="n">desc</span><span class="o">=</span><span class="s">'Calibrating model'</span><span class="p">,</span> <span class="n">unit</span><span class="o">=</span><span class="s">' batch'</span><span class="p">):</span>
            <span class="n">model_fp32_prepared</span><span class="p">(</span><span class="n">data</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
    <span class="n">model_fp32_prepared</span><span class="p">.</span><span class="n">cpu</span><span class="p">()</span>
    <span class="c1"># Convert the observed model to a quantized model. This does several things:
</span>    <span class="c1"># quantizes the weights, computes and stores the scale and bias value to be
</span>    <span class="c1"># used with each activation tensor, and replaces key operators with quantized
</span>    <span class="c1"># implementations.
</span>    <span class="n">model_int8</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">convert</span><span class="p">(</span><span class="n">model_fp32_prepared</span><span class="p">)</span>

    <span class="k">return</span> <span class="n">model_int8</span>


<span class="k">def</span> <span class="nf">quantize_static_fx</span><span class="p">(</span><span class="n">model_fp</span><span class="p">:</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">):</span>
    <span class="s">"""
    Quantize a PyTorch model using static quantization with FX graph mode.
    :param model_fp: model to quantize
    :return: quantized model
    """</span>
    <span class="n">model_to_quantize</span> <span class="o">=</span> <span class="n">copy</span><span class="p">.</span><span class="n">deepcopy</span><span class="p">(</span><span class="n">model_fp</span><span class="p">)</span>
    <span class="n">qconfig_mapping</span> <span class="o">=</span> <span class="n">quan</span><span class="p">.</span><span class="n">get_default_qconfig_mapping</span><span class="p">(</span><span class="s">"x86"</span><span class="p">)</span>
    <span class="n">model_to_quantize</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>
    <span class="c1"># prepare
</span>    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">prepare_fx</span><span class="p">(</span><span class="n">model_to_quantize</span><span class="p">,</span> <span class="n">qconfig_mapping</span><span class="p">,</span> <span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)),))</span>
    <span class="c1"># calibrate
</span>    <span class="n">dataloader</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">()</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="n">model_prepared</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">)</span>
    <span class="k">with</span> <span class="n">torch</span><span class="p">.</span><span class="n">no_grad</span><span class="p">():</span>
        <span class="k">for</span> <span class="n">data</span><span class="p">,</span> <span class="n">_</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">dataloader</span><span class="p">[</span><span class="s">'train'</span><span class="p">],</span> <span class="n">desc</span><span class="o">=</span><span class="s">'Calibrating model FX'</span><span class="p">,</span> <span class="n">unit</span><span class="o">=</span><span class="s">' batch'</span><span class="p">):</span>
            <span class="n">model_prepared</span><span class="p">(</span><span class="n">data</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
    <span class="n">model_prepared</span><span class="p">.</span><span class="n">cpu</span><span class="p">()</span>
    <span class="c1"># quantize
</span>    <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>

    <span class="k">return</span> <span class="n">model_quantized</span>
</code></pre></div></div>

<h3 id="1-dynamic-quantization">1. Dynamic Quantization</h3>

<p>Dynamic quantization applies quantization only to weights and quantizes activations dynamically during inference. This is useful when the execution time of a model is dominated by memory-bound operations like loading weights.
According to the PyTorch website:</p>

<p><em>Dynamic Quantization: This method quantizes only the activations during inference, while weights
are quantized beforehand. This means that the quantization overhead occurs during the forward pass, but
since it happens on-the-fly, there’s no additional pre-processing step needed.
Therefore, inference time remains unaffected.
This is used for situations where the model execution time is dominated by loading weights
from memory rather than computing the matrix multiplications.</em></p>

<h4 id="function-quantize_dynamic">Function: <code class="language-plaintext highlighter-rouge">quantize_dynamic</code></h4>

<ul>
  <li><strong>Purpose</strong>: This function converts a pre-trained model into a dynamically quantized model by reducing the precision of weights (typically from FP32 to int8).</li>
  <li><strong>How it works</strong>:
    <ul>
      <li>It takes the floating-point model (<code class="language-plaintext highlighter-rouge">model_fp32</code>) and the target data type (<code class="language-plaintext highlighter-rouge">dtype</code>, usually <code class="language-plaintext highlighter-rouge">torch.qint8</code>).</li>
      <li>It only quantizes specific layers, such as <code class="language-plaintext highlighter-rouge">torch.nn.Linear</code>, where matrix multiplications dominate computation.</li>
    </ul>

    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>  <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">quantize_dynamic</span><span class="p">(</span>
      <span class="n">model_fp32</span><span class="p">,</span>  <span class="c1"># original model
</span>      <span class="p">{</span><span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">},</span>  <span class="c1"># layers to quantize
</span>      <span class="n">dtype</span><span class="o">=</span><span class="n">dtype</span>  <span class="c1"># target dtype for quantized weights
</span>  <span class="p">)</span>
</code></pre></div>    </div>
  </li>
</ul>

<h3 id="2-static-quantization">2. Static Quantization</h3>

<p>Static quantization quantizes both weights and activations before inference. It requires calibration to estimate the dynamic range of activations by running representative data through the model.</p>

<h4 id="function-quantize_static">Function: <code class="language-plaintext highlighter-rouge">quantize_static</code></h4>

<ul>
  <li><strong>Purpose</strong>: This function implements static quantization by converting the model into a fully quantized version with both weights and activations quantized.</li>
  <li><strong>Steps</strong>:
    <ol>
      <li>
        <p><strong>Model Wrapper</strong>: The model is wrapped using <code class="language-plaintext highlighter-rouge">ModelWrapper</code>, which introduces <code class="language-plaintext highlighter-rouge">QuantStub</code> and <code class="language-plaintext highlighter-rouge">DeQuantStub</code>. These stubs manage the conversion between floating-point and quantized tensors during the forward pass.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_fp32</span> <span class="o">=</span> <span class="n">ModelWrapper</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Quantization Configuration</strong>: The <code class="language-plaintext highlighter-rouge">qconfig</code> specifies how the model will be quantized. For example, <code class="language-plaintext highlighter-rouge">'x86'</code> is used for server inference, while <code class="language-plaintext highlighter-rouge">qnnpack</code> is suited for mobile devices.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">qconfig</span> <span class="o">=</span> <span class="n">quan</span><span class="p">.</span><span class="n">get_default_qconfig</span><span class="p">(</span><span class="s">'x86'</span><span class="p">)</span>
 <span class="n">model_fp32</span><span class="p">.</span><span class="n">qconfig</span> <span class="o">=</span> <span class="n">qconfig</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Prepare for Quantization</strong>: The model is prepared for quantization by inserting observers that track the ranges of activations.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_fp32_prepared</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">prepare</span><span class="p">(</span><span class="n">model_fp32</span><span class="p">)</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Calibration</strong>: The prepared model is calibrated by passing a subset of the training data through it to estimate the ranges of activations. This step is crucial for determining scaling factors for quantization.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">for</span> <span class="n">data</span><span class="p">,</span> <span class="n">_</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">dataloader</span><span class="p">[</span><span class="s">'train'</span><span class="p">],</span> <span class="n">desc</span><span class="o">=</span><span class="s">'Calibrating model'</span><span class="p">,</span> <span class="n">unit</span><span class="o">=</span><span class="s">' batch'</span><span class="p">):</span>
     <span class="n">model_fp32_prepared</span><span class="p">(</span><span class="n">data</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Convert to Quantized Model</strong>: After calibration, the model is converted to a fully quantized version. This step replaces the floating-point operations with quantized versions.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_int8</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">ao</span><span class="p">.</span><span class="n">quantization</span><span class="p">.</span><span class="n">convert</span><span class="p">(</span><span class="n">model_fp32_prepared</span><span class="p">)</span>
</code></pre></div>        </div>
      </li>
    </ol>
  </li>
</ul>

<h3 id="3-fx-graph-mode-quantization">3. FX Graph Mode Quantization</h3>

<p>The <em>FX Graph Mode</em> provides a more flexible approach to quantization by allowing users to modify the model’s computational graph.</p>

<h4 id="function-quantize_static_fx">Function: <code class="language-plaintext highlighter-rouge">quantize_static_fx</code></h4>

<ul>
  <li><strong>Purpose</strong>: This function applies static quantization using PyTorch’s <em>FX Graph Mode</em> API. It allows fine-tuning of the quantization process by manipulating the model’s computational graph.</li>
  <li><strong>Steps</strong>:
    <ol>
      <li>
        <p><strong>Model Preparation</strong>: The model is deep-copied and prepared for quantization. <code class="language-plaintext highlighter-rouge">qconfig_mapping</code> specifies how the layers are quantized, while <code class="language-plaintext highlighter-rouge">prepare_fx()</code> converts the model into a graph form suitable for quantization.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">prepare_fx</span><span class="p">(</span><span class="n">model_to_quantize</span><span class="p">,</span> <span class="n">qconfig_mapping</span><span class="p">,</span> <span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)),))</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Calibration</strong>: Like static quantization, the model is calibrated by running a sample of training data to estimate the quantization parameters.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">for</span> <span class="n">data</span><span class="p">,</span> <span class="n">_</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">dataloader</span><span class="p">[</span><span class="s">'train'</span><span class="p">],</span> <span class="n">desc</span><span class="o">=</span><span class="s">'Calibrating model FX'</span><span class="p">,</span> <span class="n">unit</span><span class="o">=</span><span class="s">' batch'</span><span class="p">):</span>
     <span class="n">model_prepared</span><span class="p">(</span><span class="n">data</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
</code></pre></div>        </div>
      </li>
      <li>
        <p><strong>Conversion</strong>: After calibration, the model is quantized by replacing floating-point operators with their quantized counterparts using <code class="language-plaintext highlighter-rouge">convert_fx()</code>.</p>

        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>
</code></pre></div>        </div>
      </li>
    </ol>
  </li>
</ul>

<h3 id="summary">Summary</h3>

<ul>
  <li><strong>Dynamic Quantization</strong>: Quantizes only weights, with activations quantized on-the-fly during inference. It’s suitable when memory operations dominate.</li>
  <li><strong>Static Quantization</strong>: Quantizes both weights and activations but requires calibration with representative data. It’s ideal for a more compact, efficient model at inference time.</li>
  <li><strong>FX Graph Mode Quantization</strong>: Offers a flexible way to manipulate the model’s computational graph and quantize it with better control.</li>
</ul>

<p>Each quantization method has its own use case depending on the deployment environment and model performance goals.</p>

<h2 id="post-training-quantization-script">Post-Training Quantization Script</h2>

<p>This section describes the implementation of post-training quantization in PyTorch, where different quantization techniques are applied to an already trained ResNet model. The primary goal is to compare the accuracy, loss, and inference time of the original and quantized models.</p>

<p>The script quantizes the ResNet model using three different PTQ techniques: <strong>dynamic quantization</strong>, <strong>static quantization</strong>, and <strong>FX static quantization</strong>, and then validates the models’ performance.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
This module quantizes a PyTorch model using post-training quantization.
Let's save the quantized models and compare the results with the original model.
"""</span>
<span class="kn">from</span> <span class="nn">os.path</span> <span class="kn">import</span> <span class="n">isfile</span>

<span class="kn">import</span> <span class="nn">torch</span>

<span class="kn">from</span> <span class="nn">model.resnet</span> <span class="kn">import</span> <span class="n">get_model</span>
<span class="kn">from</span> <span class="nn">quantization.post_training</span> <span class="kn">import</span> <span class="n">quantize_dynamic</span><span class="p">,</span> <span class="n">quantize_static</span><span class="p">,</span> <span class="n">quantize_static_fx</span>
<span class="kn">from</span> <span class="nn">validation</span> <span class="kn">import</span> <span class="n">validate</span>

<span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
<span class="n">checkpoint</span> <span class="o">=</span> <span class="s">"weights/original_model.pt"</span>
<span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">))</span>
<span class="k">else</span><span class="p">:</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/simple_best_model.pt"</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">state_dict</span><span class="p">(),</span> <span class="s">"weights/original_model.pt"</span><span class="p">)</span>

<span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_dynamic</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">dtype</span><span class="o">=</span><span class="n">torch</span><span class="p">.</span><span class="n">qint8</span><span class="p">)</span>
<span class="n">checkpoint_quantized</span> <span class="o">=</span> <span class="s">"weights/quantized_dynamic_model.pt"</span>
<span class="k">if</span> <span class="ow">not</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized</span><span class="p">):</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">.</span><span class="n">state_dict</span><span class="p">(),</span> <span class="n">checkpoint_quantized</span><span class="p">)</span>

<span class="n">checkpoint_quantized_static</span> <span class="o">=</span> <span class="s">"weights/quantized_static_model.pt"</span>
<span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_static</span><span class="p">):</span>
    <span class="n">model_quantized_static</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_static</span><span class="p">)</span>
<span class="k">else</span><span class="p">:</span>
    <span class="n">model_quantized_static</span> <span class="o">=</span> <span class="n">quantize_static</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_static</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_static</span><span class="p">)</span>

<span class="n">checkpoint_quantized_static_fx</span> <span class="o">=</span> <span class="s">"weights/quantized_static_fx_model.pt"</span>
<span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_static_fx</span><span class="p">):</span>
    <span class="n">model_quantized_static_fx</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_static_fx</span><span class="p">)</span>
<span class="k">else</span><span class="p">:</span>
    <span class="n">model_quantized_static_fx</span> <span class="o">=</span> <span class="n">quantize_static_fx</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_static_fx</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_static_fx</span><span class="p">)</span>

<span class="c1"># device
</span><span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>

<span class="c1"># validate models
</span><span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
<span class="n">accuracy_quantized</span><span class="p">,</span> <span class="n">loss_quantized</span><span class="p">,</span> <span class="n">inference_time_quantized</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
<span class="n">accuracy_quantized_static</span><span class="p">,</span> <span class="n">loss_quantized_static</span><span class="p">,</span> <span class="n">inference_time_quantized_static</span> <span class="o">=</span> <span class="p">(</span>
    <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized_static</span><span class="p">,</span> <span class="n">device</span><span class="p">))</span>
<span class="n">accuracy_quantized_static_fx</span><span class="p">,</span> <span class="n">loss_quantized_static_fx</span><span class="p">,</span> <span class="n">inference_time_quantized_static_fx</span> <span class="o">=</span> <span class="p">(</span>
    <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized_static_fx</span><span class="p">,</span> <span class="n">device</span><span class="p">))</span>

<span class="c1"># print the results
</span><span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Original model accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized dynamic model accuracy: </span><span class="si">{</span><span class="n">accuracy_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, "</span>
      <span class="sa">f</span><span class="s">"inference time: </span><span class="si">{</span><span class="n">inference_time_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized static model accuracy: </span><span class="si">{</span><span class="n">accuracy_quantized_static</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss_quantized_static</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, "</span>
      <span class="sa">f</span><span class="s">"inference time: </span><span class="si">{</span><span class="n">inference_time_quantized_static</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized static model with FX accuracy: </span><span class="si">{</span><span class="n">accuracy_quantized_static_fx</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, "</span>
      <span class="sa">f</span><span class="s">"loss: </span><span class="si">{</span><span class="n">loss_quantized_static_fx</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time_quantized_static_fx</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>

</code></pre></div></div>

<h3 id="step-by-step-explanation-of-the-code">Step-by-Step Explanation of the Code</h3>

<ol>
  <li><strong>Loading the Pre-Trained Model</strong>:
    <ul>
      <li>First, we load a pre-trained ResNet model that has been trained on the CIFAR-10 dataset.
        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
 <span class="n">checkpoint</span> <span class="o">=</span> <span class="s">"weights/original_model.pt"</span>
 <span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
  <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">))</span>
 <span class="k">else</span><span class="p">:</span>
  <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/simple_best_model.pt"</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>
  <span class="n">torch</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">state_dict</span><span class="p">(),</span> <span class="s">"weights/original_model.pt"</span><span class="p">)</span>
</code></pre></div>        </div>
      </li>
    </ul>
  </li>
  <li><strong>Dynamic Quantization</strong>:
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_dynamic</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">dtype</span><span class="o">=</span><span class="n">torch</span><span class="p">.</span><span class="n">qint8</span><span class="p">)</span>
 <span class="n">checkpoint_quantized</span> <span class="o">=</span> <span class="s">"weights/quantized_dynamic_model.pt"</span>
 <span class="k">if</span> <span class="ow">not</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized</span><span class="p">):</span>
     <span class="n">torch</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">.</span><span class="n">state_dict</span><span class="p">(),</span> <span class="n">checkpoint_quantized</span><span class="p">)</span>
</code></pre></div>    </div>
  </li>
  <li><strong>Static Quantization</strong>:
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">checkpoint_quantized_static</span> <span class="o">=</span> <span class="s">"weights/quantized_static_model.pt"</span>
 <span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_static</span><span class="p">):</span>
     <span class="n">model_quantized_static</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_static</span><span class="p">)</span>
 <span class="k">else</span><span class="p">:</span>
     <span class="n">model_quantized_static</span> <span class="o">=</span> <span class="n">quantize_static</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
     <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_static</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
     <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_static</span><span class="p">)</span>
</code></pre></div>    </div>
  </li>
  <li><strong>Static Quantization with FX (Graph Mode)</strong>:
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">checkpoint_quantized_static_fx</span> <span class="o">=</span> <span class="s">"weights/quantized_static_fx_model.pt"</span>
 <span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_static_fx</span><span class="p">):</span>
     <span class="n">model_quantized_static_fx</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_static_fx</span><span class="p">)</span>
 <span class="k">else</span><span class="p">:</span>
     <span class="n">model_quantized_static_fx</span> <span class="o">=</span> <span class="n">quantize_static_fx</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
     <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_static_fx</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
     <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_static_fx</span><span class="p">)</span>
</code></pre></div>    </div>
  </li>
  <li><strong>Model Validation</strong>:
    <ul>
      <li>The original and quantized models are validated on the CIFAR-10 validation dataset using the <code class="language-plaintext highlighter-rouge">validate()</code> function.</li>
      <li>This function calculates the <strong>accuracy</strong>, <strong>loss</strong>, and <strong>average inference time</strong> for each model.
        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
 <span class="p">...</span>
</code></pre></div>        </div>
      </li>
    </ul>
  </li>
  <li><strong>Results Comparison</strong>:
    <ul>
      <li>Finally, the script prints out the results of the original and quantized models, including accuracy, loss, and inference time.
        <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code> <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Original model accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
 <span class="p">...</span>
</code></pre></div>        </div>
      </li>
    </ul>
  </li>
</ol>

<h2 id="model-pruning-function">Model Pruning Function</h2>

<p>This section covers the <strong>model pruning</strong> function, which is used to reduce the number of parameters in a neural network by making the model weights sparse. In this particular implementation, <strong>L1 unstructured pruning</strong> is applied to both <code class="language-plaintext highlighter-rouge">Conv2d</code> and <code class="language-plaintext highlighter-rouge">Linear</code> layers of the model.</p>

<p>Pruning helps reduce the computational cost and memory footprint of a model, which can be useful for deploying models on resource-constrained environments. Here’s a breakdown of how the pruning function works.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">import</span> <span class="nn">torch.nn.utils.prune</span> <span class="k">as</span> <span class="n">prune</span>

<span class="k">def</span> <span class="nf">make_sparse</span><span class="p">(</span><span class="n">model_to_prune</span><span class="p">,</span> <span class="n">rate</span><span class="o">=</span><span class="mf">0.5</span><span class="p">):</span>
    <span class="s">"""
    This function prunes the model by making the weights sparse.
    :param model_to_prune: model to prune
    :param rate: the percentage of weights to prune
    """</span>
    <span class="k">for</span> <span class="n">name</span><span class="p">,</span> <span class="n">module</span> <span class="ow">in</span> <span class="n">model_to_prune</span><span class="p">.</span><span class="n">named_modules</span><span class="p">():</span>
        <span class="k">if</span> <span class="nb">isinstance</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">):</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">l1_unstructured</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="s">'weight'</span><span class="p">,</span> <span class="n">amount</span><span class="o">=</span><span class="n">rate</span><span class="p">)</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">remove</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="s">'weight'</span><span class="p">)</span>
        <span class="k">elif</span> <span class="nb">isinstance</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">):</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">l1_unstructured</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="s">'weight'</span><span class="p">,</span> <span class="n">amount</span><span class="o">=</span><span class="n">rate</span><span class="p">)</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">remove</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="s">'weight'</span><span class="p">)</span>

</code></pre></div></div>

<h4 id="code-explanation">Code Explanation</h4>

<ol>
  <li><strong>Iterating through the Model’s Layers</strong>:
    <ul>
      <li>The function uses <code class="language-plaintext highlighter-rouge">named_modules()</code> to loop through all the layers of the model and check their types.</li>
      <li>If the layer is a <code class="language-plaintext highlighter-rouge">Conv2d</code> or <code class="language-plaintext highlighter-rouge">Linear</code> layer, pruning is applied to its weights.</li>
      <li><strong>L1 Unstructured Pruning</strong>: The function applies L1-norm pruning to remove a specified percentage of weights with the smallest absolute values.</li>
    </ul>
  </li>
</ol>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>    <span class="k">for</span> <span class="n">name</span><span class="p">,</span> <span class="n">module</span> <span class="ow">in</span> <span class="n">model_to_prune</span><span class="p">.</span><span class="n">named_modules</span><span class="p">():</span>
        <span class="k">if</span> <span class="nb">isinstance</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Conv2d</span><span class="p">):</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">l1_unstructured</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="s">'weight'</span><span class="p">,</span> <span class="n">amount</span><span class="o">=</span><span class="n">rate</span><span class="p">)</span>
</code></pre></div></div>

<ol>
  <li><strong>Pruning the Weights</strong>:
    <ul>
      <li><code class="language-plaintext highlighter-rouge">prune.remove()</code> is called afterward to finalize the pruning process and remove the pruning mask from the model. This makes the sparsity permanent, converting zeroed-out weights into actual zeros in the model.</li>
    </ul>
  </li>
</ol>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>            <span class="n">prune</span><span class="p">.</span><span class="n">remove</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="s">'weight'</span><span class="p">)</span>
</code></pre></div></div>

<ol>
  <li><strong>Applying the Same Pruning to Linear Layers</strong>:
    <ul>
      <li>The same pruning process is applied to <code class="language-plaintext highlighter-rouge">Linear</code> layers to make them sparse as well.</li>
    </ul>
  </li>
</ol>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>        <span class="k">elif</span> <span class="nb">isinstance</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">Linear</span><span class="p">):</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">l1_unstructured</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="n">name</span><span class="o">=</span><span class="s">'weight'</span><span class="p">,</span> <span class="n">amount</span><span class="o">=</span><span class="n">rate</span><span class="p">)</span>
            <span class="n">prune</span><span class="p">.</span><span class="n">remove</span><span class="p">(</span><span class="n">module</span><span class="p">,</span> <span class="s">'weight'</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="pruning-and-quantization-script-explanation">Pruning and Quantization Script Explanation</h2>

<p>This script combines <strong>pruning</strong> and <strong>post-training static quantization</strong> on a ResNet model to optimize its size and inference performance. Pruning reduces the number of parameters by making the weights sparse, and quantization further compresses the model by reducing the precision of the weights and activations.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
This module quantizes a PyTorch model using post-training quantization and pruning.
"""</span>
<span class="kn">import</span> <span class="nn">copy</span>
<span class="kn">from</span> <span class="nn">os.path</span> <span class="kn">import</span> <span class="n">isfile</span>

<span class="kn">import</span> <span class="nn">torch</span>

<span class="kn">from</span> <span class="nn">validation</span> <span class="kn">import</span> <span class="n">validate</span>
<span class="kn">from</span> <span class="nn">model.resnet</span> <span class="kn">import</span> <span class="n">get_model</span>
<span class="kn">from</span> <span class="nn">quantization.post_training</span> <span class="kn">import</span> <span class="n">quantize_static_fx</span>
<span class="kn">from</span> <span class="nn">prune</span> <span class="kn">import</span> <span class="n">make_sparse</span>


<span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
<span class="n">checkpoint</span> <span class="o">=</span> <span class="s">"weights/original_model.pt"</span>
<span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">))</span>

<span class="n">model_orig</span> <span class="o">=</span> <span class="n">copy</span><span class="p">.</span><span class="n">deepcopy</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>

<span class="n">checkpoint_quantized_prune</span> <span class="o">=</span> <span class="s">"weights/quantized_prune_model.pt"</span>
<span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_prune</span><span class="p">):</span>
    <span class="n">model_quantized_prune</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_prune</span><span class="p">)</span>
<span class="k">else</span><span class="p">:</span>
    <span class="n">make_sparse</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">model_quantized_prune</span> <span class="o">=</span> <span class="n">quantize_static_fx</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_prune</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_prune</span><span class="p">)</span>

<span class="c1"># validate models
</span><span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
<span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_orig</span><span class="p">,</span> <span class="n">device</span><span class="p">,</span> <span class="n">n_total</span><span class="o">=</span><span class="mi">100</span><span class="p">)</span>
<span class="n">accuracy_quantized</span><span class="p">,</span> <span class="n">loss_quantized</span><span class="p">,</span> <span class="n">inference_time_quantized</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized_prune</span><span class="p">,</span> <span class="n">device</span><span class="p">,</span> <span class="n">n_total</span><span class="o">=</span><span class="mi">100</span><span class="p">)</span>

<span class="c1"># print the results
</span><span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Original model accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized static model accuracy: </span><span class="si">{</span><span class="n">accuracy_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, "</span>
      <span class="sa">f</span><span class="s">"inference time: </span><span class="si">{</span><span class="n">inference_time_quantized</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>

</code></pre></div></div>

<p>Here’s a breakdown of each part of the script:</p>

<h3 id="loading-the-original-model">Loading the Original Model</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
<span class="n">checkpoint</span> <span class="o">=</span> <span class="s">"weights/original_model.pt"</span>
<span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">))</span>

<span class="n">model_orig</span> <span class="o">=</span> <span class="n">copy</span><span class="p">.</span><span class="n">deepcopy</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
</code></pre></div></div>

<ul>
  <li>A ResNet model for 10 classes (e.g., CIFAR-10) is loaded using the <code class="language-plaintext highlighter-rouge">get_model()</code> function.</li>
  <li>The model’s weights are loaded from a saved checkpoint (<code class="language-plaintext highlighter-rouge">original_model.pt</code>), ensuring it starts from a pre-trained state.</li>
  <li><code class="language-plaintext highlighter-rouge">model_orig</code> is a deep copy of the original model, used later for comparison purposes.</li>
</ul>

<h3 id="pruning-and-quantization">Pruning and Quantization</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">checkpoint_quantized_prune</span> <span class="o">=</span> <span class="s">"weights/quantized_prune_model.pt"</span>
<span class="k">if</span> <span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint_quantized_prune</span><span class="p">):</span>
    <span class="n">model_quantized_prune</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint_quantized_prune</span><span class="p">)</span>
<span class="k">else</span><span class="p">:</span>
    <span class="n">make_sparse</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">model_quantized_prune</span> <span class="o">=</span> <span class="n">quantize_static_fx</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>
    <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized_prune</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
    <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint_quantized_prune</span><span class="p">)</span>
</code></pre></div></div>
<ul>
  <li>The script checks if a quantized and pruned model (<code class="language-plaintext highlighter-rouge">quantized_prune_model.pt</code>) already exists.</li>
  <li>If it exists, the pruned and quantized model is loaded using TorchScript (<code class="language-plaintext highlighter-rouge">torch.jit.load()</code>).</li>
  <li>If not, the following steps occur:
    <ol>
      <li><strong>Pruning</strong>: <code class="language-plaintext highlighter-rouge">make_sparse(model)</code> prunes the weights of the model, making the weights sparse by removing a portion of them.</li>
      <li><strong>Quantization</strong>: <code class="language-plaintext highlighter-rouge">quantize_static_fx(model)</code> applies <strong>static quantization</strong> using FX graph mode, further optimizing the model.</li>
      <li><strong>Saving</strong>: The model is traced using TorchScript (<code class="language-plaintext highlighter-rouge">torch.jit.trace</code>) for optimization and portability, then saved for future use.</li>
    </ol>
  </li>
</ul>

<h3 id="model-validation-1">Model Validation</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># validate models
</span><span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
<span class="n">accuracy_quantized</span><span class="p">,</span> <span class="n">loss_quantized</span><span class="p">,</span> <span class="n">inference_time_quantized</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized_prune</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="quantization-aware-training-qat-script-explanation">Quantization Aware Training (QAT) Script Explanation</h2>

<p>This script demonstrates how to perform <strong>Quantization Aware Training (QAT)</strong> on a ResNet model using PyTorch. QAT simulates quantization during training, allowing the model to learn to adjust to the quantized weights and activations. This often results in better accuracy when converting the model to a quantized version compared to post-training quantization.</p>

<p>Here’s a breakdown of the <strong>QAT function</strong> and the corresponding <strong>QAT training script</strong>:</p>

<h3 id="qat-function">QAT Function</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">torch</span> <span class="kn">import</span> <span class="n">nn</span>
<span class="kn">from</span> <span class="nn">torch.ao.quantization</span> <span class="kn">import</span> <span class="n">get_default_qat_qconfig_mapping</span>
<span class="kn">import</span> <span class="nn">torch.ao.quantization.quantize_fx</span> <span class="k">as</span> <span class="n">quantize_fx</span>
<span class="kn">import</span> <span class="nn">copy</span>

<span class="k">def</span> <span class="nf">prepare_model_qat</span><span class="p">(</span><span class="n">model_fp</span><span class="p">:</span> <span class="n">nn</span><span class="p">.</span><span class="n">Module</span><span class="p">,</span> <span class="n">example_inputs</span><span class="p">):</span>
    <span class="s">"""
    Prepare a model for quantization-aware training (QAT).
    :param model_fp: The floating point model to prepare.
    :param example_inputs: Example inputs for the model, used during preparation.
    :return: A model ready for QAT.
    """</span>
    <span class="n">model_to_quantize</span> <span class="o">=</span> <span class="n">copy</span><span class="p">.</span><span class="n">deepcopy</span><span class="p">(</span><span class="n">model_fp</span><span class="p">)</span>  <span class="c1"># Deep copy the model to avoid modifying the original one.
</span>    
    <span class="c1"># Get the default QAT configuration for the target platform (x86 in this case).
</span>    <span class="n">qconfig_mapping</span> <span class="o">=</span> <span class="n">get_default_qat_qconfig_mapping</span><span class="p">(</span><span class="s">"x86"</span><span class="p">)</span>
    
    <span class="n">model_to_quantize</span><span class="p">.</span><span class="n">train</span><span class="p">()</span>  <span class="c1"># Set the model to training mode.
</span>    
    <span class="c1"># Prepare the model for QAT by adding necessary observers and quantization logic.
</span>    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">prepare_qat_fx</span><span class="p">(</span><span class="n">model_to_quantize</span><span class="p">,</span> <span class="n">qconfig_mapping</span><span class="p">,</span> <span class="n">example_inputs</span><span class="p">)</span>

    <span class="k">return</span> <span class="n">model_prepared</span>
</code></pre></div></div>

<ol>
  <li>
    <p><strong>Deep Copy of the Model</strong>: The function creates a copy of the original floating point model (<code class="language-plaintext highlighter-rouge">model_fp</code>) to avoid modifying the original model directly.</p>
  </li>
  <li>
    <p><strong>QAT Config</strong>: It retrieves the <strong>default QAT configuration</strong> for the target platform (<code class="language-plaintext highlighter-rouge">x86</code>), specifying how the model’s layers will be quantized during training.</p>
  </li>
  <li>
    <p><strong>Training Mode</strong>: The model is set to training mode since QAT requires forward and backward passes to simulate quantization during training.</p>
  </li>
  <li>
    <p><strong>QAT Preparation</strong>: The function uses <code class="language-plaintext highlighter-rouge">prepare_qat_fx()</code> from the <code class="language-plaintext highlighter-rouge">torch.ao.quantization</code> module to prepare the model for quantization-aware training. This adds observers and prepares the model to handle quantized operations during training.</p>
  </li>
</ol>

<h3 id="qat-training-script">QAT Training Script</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
this module is used to train the model with QAT
"""</span>
<span class="kn">import</span> <span class="nn">os</span>

<span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">import</span> <span class="nn">torch.ao.quantization.quantize_fx</span> <span class="k">as</span> <span class="n">quantize_fx</span>

<span class="kn">from</span> <span class="nn">data</span> <span class="kn">import</span> <span class="n">load_data</span>
<span class="kn">from</span> <span class="nn">model.resnet</span> <span class="kn">import</span> <span class="n">get_model</span>
<span class="kn">from</span> <span class="nn">train</span> <span class="kn">import</span> <span class="n">train</span>
<span class="kn">from</span> <span class="nn">quantization.qat</span> <span class="kn">import</span> <span class="n">prepare_model_qat</span>
<span class="kn">from</span> <span class="nn">validation</span> <span class="kn">import</span> <span class="n">validate</span>


<span class="k">def</span> <span class="nf">train_model_qat</span><span class="p">(</span><span class="n">resume</span><span class="o">=</span><span class="bp">True</span><span class="p">):</span>
    <span class="s">"""
    Train a simple model without quantization and pruning.
    """</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda:0"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Device: </span><span class="si">{</span><span class="n">device</span><span class="si">}</span><span class="s">"</span><span class="p">)</span>

    <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

    <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/original_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">))</span>

    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span> <span class="o">=</span> <span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>


    <span class="n">criterion</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">CrossEntropyLoss</span><span class="p">()</span>
    <span class="n">optimizer</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">Adam</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">parameters</span><span class="p">(),</span> <span class="n">lr</span><span class="o">=</span><span class="mf">0.001</span><span class="p">)</span>
    <span class="n">scheduler</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">lr_scheduler</span><span class="p">.</span><span class="n">ReduceLROnPlateau</span><span class="p">(</span><span class="n">optimizer</span><span class="p">,</span> <span class="n">mode</span><span class="o">=</span><span class="s">'min'</span><span class="p">,</span> <span class="n">factor</span><span class="o">=</span><span class="mf">0.9</span><span class="p">,</span> <span class="n">patience</span><span class="o">=</span><span class="mi">5</span><span class="p">)</span>

    <span class="n">train</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">,</span> <span class="n">dataloaders</span><span class="p">,</span> <span class="n">optimizer</span><span class="p">,</span> <span class="n">criterion</span><span class="p">,</span> <span class="n">scheduler</span><span class="p">,</span>
          <span class="n">device</span><span class="p">,</span> <span class="s">"qat"</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="n">resume</span><span class="o">=</span><span class="n">resume</span><span class="p">)</span>


<span class="k">if</span> <span class="n">__name__</span> <span class="o">==</span> <span class="s">'__main__'</span><span class="p">:</span>
    <span class="c1"># train_model_qat(resume=False)
</span>
    <span class="n">checkpoint</span> <span class="o">=</span> <span class="s">'weights/qat_fx_model.pt'</span>
    <span class="k">if</span> <span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">)</span>
    <span class="k">else</span><span class="p">:</span>

        <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

        <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>

        <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>
        <span class="n">model_prepared</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/qat_best_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>

        <span class="n">model_prepared</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>

        <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
        <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint</span><span class="p">)</span>

    <span class="c1"># validation
</span>    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
    <span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized model (QAT) accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>

</code></pre></div></div>

<h4 id="model-training-with-qat">Model Training with QAT</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">def</span> <span class="nf">train_model_qat</span><span class="p">(</span><span class="n">resume</span><span class="o">=</span><span class="bp">True</span><span class="p">):</span>
    <span class="s">"""
    Train a ResNet model with Quantization Aware Training (QAT).
    """</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda:0"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Device: </span><span class="si">{</span><span class="n">device</span><span class="si">}</span><span class="s">"</span><span class="p">)</span>

    <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

    <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/original_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">))</span>

    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>

    <span class="n">criterion</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">CrossEntropyLoss</span><span class="p">()</span>  <span class="c1"># Loss function
</span>    <span class="n">optimizer</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">Adam</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">parameters</span><span class="p">(),</span> <span class="n">lr</span><span class="o">=</span><span class="mf">0.001</span><span class="p">)</span>  <span class="c1"># Adam optimizer
</span>    <span class="n">scheduler</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">lr_scheduler</span><span class="p">.</span><span class="n">ReduceLROnPlateau</span><span class="p">(</span><span class="n">optimizer</span><span class="p">,</span> <span class="n">mode</span><span class="o">=</span><span class="s">'min'</span><span class="p">,</span> <span class="n">factor</span><span class="o">=</span><span class="mf">0.9</span><span class="p">,</span> <span class="n">patience</span><span class="o">=</span><span class="mi">5</span><span class="p">)</span>  <span class="c1"># Learning rate scheduler
</span>
    <span class="n">train</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">,</span> <span class="n">dataloaders</span><span class="p">,</span> <span class="n">optimizer</span><span class="p">,</span> <span class="n">criterion</span><span class="p">,</span> <span class="n">scheduler</span><span class="p">,</span>
          <span class="n">device</span><span class="p">,</span> <span class="s">"qat"</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="n">resume</span><span class="o">=</span><span class="n">resume</span><span class="p">)</span>
</code></pre></div></div>

<ul>
  <li>The model is loaded with the original pre-trained weights.</li>
  <li>The model is prepared for QAT using the <code class="language-plaintext highlighter-rouge">prepare_model_qat()</code> function with example inputs from the training data.</li>
  <li>The script sets up the loss function, optimizer, and learning rate scheduler to adjust the learning rate when the model’s performance plateaus.</li>
</ul>

<h4 id="loading-and-quantizing-the-model">Loading and Quantizing the Model</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="n">__name__</span> <span class="o">==</span> <span class="s">'__main__'</span><span class="p">:</span>
    <span class="n">checkpoint</span> <span class="o">=</span> <span class="s">'weights/qat_fx_model.pt'</span>
    <span class="k">if</span> <span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">)</span>  <span class="c1"># Load the pre-quantized model
</span>    <span class="k">else</span><span class="p">:</span>
        <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>
        <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>

        <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>
        <span class="n">model_prepared</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/qat_best_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>

        <span class="n">model_prepared</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>  <span class="c1"># Set the model to evaluation mode before quantizing.
</span>        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>  <span class="c1"># Convert the model to quantized format.
</span>
        <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>  <span class="c1"># Trace the model with TorchScript.
</span>        <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint</span><span class="p">)</span>  <span class="c1"># Save the quantized model.
</span></code></pre></div></div>
<ul>
  <li>If a pre-quantized model checkpoint exists, it is loaded directly.</li>
  <li>Otherwise, the script prepares the model for QAT and loads the trained QAT model’s weights.</li>
  <li>It then converts the QAT-trained model to a fully quantized format using <code class="language-plaintext highlighter-rouge">quantize_fx.convert_fx()</code>.</li>
  <li>The quantized model is traced with TorchScript and saved to be loaded later.</li>
</ul>

<h4 id="model-validation-2">Model Validation</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># validation
</span><span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
<span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized model (QAT) accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="pruning-and-qat">Pruning and QAT</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"""
this module is used to train the model with QAT
"""</span>
<span class="kn">import</span> <span class="nn">os</span>

<span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">import</span> <span class="nn">torch.ao.quantization.quantize_fx</span> <span class="k">as</span> <span class="n">quantize_fx</span>

<span class="kn">from</span> <span class="nn">data</span> <span class="kn">import</span> <span class="n">load_data</span>
<span class="kn">from</span> <span class="nn">model.resnet</span> <span class="kn">import</span> <span class="n">get_model</span>
<span class="kn">from</span> <span class="nn">train</span> <span class="kn">import</span> <span class="n">train</span>
<span class="kn">from</span> <span class="nn">quantization.qat</span> <span class="kn">import</span> <span class="n">prepare_model_qat</span>
<span class="kn">from</span> <span class="nn">validation</span> <span class="kn">import</span> <span class="n">validate</span>


<span class="k">def</span> <span class="nf">train_model_qat</span><span class="p">(</span><span class="n">resume</span><span class="o">=</span><span class="bp">True</span><span class="p">):</span>
    <span class="s">"""
    Train a simple model without quantization and pruning.
    """</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda:0"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Device: </span><span class="si">{</span><span class="n">device</span><span class="si">}</span><span class="s">"</span><span class="p">)</span>

    <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

    <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/original_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">))</span>

    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span> <span class="o">=</span> <span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>


    <span class="n">criterion</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">CrossEntropyLoss</span><span class="p">()</span>
    <span class="n">optimizer</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">Adam</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">parameters</span><span class="p">(),</span> <span class="n">lr</span><span class="o">=</span><span class="mf">0.001</span><span class="p">)</span>
    <span class="n">scheduler</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">lr_scheduler</span><span class="p">.</span><span class="n">ReduceLROnPlateau</span><span class="p">(</span><span class="n">optimizer</span><span class="p">,</span> <span class="n">mode</span><span class="o">=</span><span class="s">'min'</span><span class="p">,</span> <span class="n">factor</span><span class="o">=</span><span class="mf">0.9</span><span class="p">,</span> <span class="n">patience</span><span class="o">=</span><span class="mi">5</span><span class="p">)</span>

    <span class="n">train</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">,</span> <span class="n">dataloaders</span><span class="p">,</span> <span class="n">optimizer</span><span class="p">,</span> <span class="n">criterion</span><span class="p">,</span> <span class="n">scheduler</span><span class="p">,</span>
          <span class="n">device</span><span class="p">,</span> <span class="s">"qat"</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="n">resume</span><span class="o">=</span><span class="n">resume</span><span class="p">)</span>


<span class="k">if</span> <span class="n">__name__</span> <span class="o">==</span> <span class="s">'__main__'</span><span class="p">:</span>
    <span class="c1"># train_model_qat(resume=False)
</span>
    <span class="n">checkpoint</span> <span class="o">=</span> <span class="s">'weights/qat_fx_model.pt'</span>
    <span class="k">if</span> <span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">)</span>
    <span class="k">else</span><span class="p">:</span>

        <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

        <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>

        <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>
        <span class="n">model_prepared</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/qat_best_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>

        <span class="n">model_prepared</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>

        <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
        <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint</span><span class="p">)</span>

    <span class="c1"># validation
</span>    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
    <span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized model (QAT) accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>


</code></pre></div></div>

<p>This script performs both <strong>pruning</strong> and <strong>Quantization Aware Training (QAT)</strong> on a ResNet model using PyTorch. By combining pruning, which reduces the number of weights, and QAT, which trains the model to adjust for quantization, we achieve both model compression and faster inference while maintaining high accuracy.</p>

<p>Here’s a breakdown of the <strong>Pruning and QAT</strong> function and the corresponding <strong>training script</strong>:</p>

<h3 id="code-breakdown">Code Breakdown</h3>

<h4 id="model-training-with-pruning-and-qat">Model Training with Pruning and QAT</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">def</span> <span class="nf">train_model_qat_prune</span><span class="p">(</span><span class="n">resume</span><span class="o">=</span><span class="bp">True</span><span class="p">):</span>
    <span class="s">"""
    Train a ResNet model with Quantization Aware Training (QAT) and pruning.
    """</span>
    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cuda:0"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Device: </span><span class="si">{</span><span class="n">device</span><span class="si">}</span><span class="s">"</span><span class="p">)</span>

    <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

    <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>
    <span class="n">model</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/original_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">))</span>

    <span class="c1"># Apply pruning to make the model sparse
</span>    <span class="n">make_sparse</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>

    <span class="c1"># Prepare the pruned model for Quantization Aware Training (QAT)
</span>    <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>

    <span class="n">criterion</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">nn</span><span class="p">.</span><span class="n">CrossEntropyLoss</span><span class="p">()</span>  <span class="c1"># Define loss function
</span>    <span class="n">optimizer</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">Adam</span><span class="p">(</span><span class="n">model</span><span class="p">.</span><span class="n">parameters</span><span class="p">(),</span> <span class="n">lr</span><span class="o">=</span><span class="mf">0.0005</span><span class="p">)</span>  <span class="c1"># Adam optimizer with a smaller learning rate
</span>    <span class="n">scheduler</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">optim</span><span class="p">.</span><span class="n">lr_scheduler</span><span class="p">.</span><span class="n">ReduceLROnPlateau</span><span class="p">(</span><span class="n">optimizer</span><span class="p">,</span> <span class="n">mode</span><span class="o">=</span><span class="s">'min'</span><span class="p">,</span> <span class="n">factor</span><span class="o">=</span><span class="mf">0.9</span><span class="p">,</span> <span class="n">patience</span><span class="o">=</span><span class="mi">5</span><span class="p">)</span>  <span class="c1"># Learning rate scheduler
</span>
    <span class="c1"># Train the pruned and QAT-prepared model
</span>    <span class="n">train</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">,</span> <span class="n">dataloaders</span><span class="p">,</span> <span class="n">optimizer</span><span class="p">,</span> <span class="n">criterion</span><span class="p">,</span> <span class="n">scheduler</span><span class="p">,</span>
          <span class="n">device</span><span class="p">,</span> <span class="s">"qat_prune"</span><span class="p">,</span> <span class="mi">20</span><span class="p">,</span> <span class="n">resume</span><span class="o">=</span><span class="n">resume</span><span class="p">)</span>
</code></pre></div></div>

<ol>
  <li><strong>Pruning</strong>:
    <ul>
      <li>The <code class="language-plaintext highlighter-rouge">make_sparse(model)</code> function prunes the ResNet model by setting a percentage of the model’s weights to zero, based on the pruning rate. This function is applied to the model before QAT.</li>
    </ul>
  </li>
  <li><strong>QAT Preparation</strong>:
    <ul>
      <li>The pruned model is passed through the <code class="language-plaintext highlighter-rouge">prepare_model_qat()</code> function, which prepares it for Quantization Aware Training by inserting quantization-aware operations into the model. This prepares the model to handle quantized weights during training.</li>
    </ul>
  </li>
  <li><strong>Training Setup</strong>:
    <ul>
      <li>The script defines the training setup using <code class="language-plaintext highlighter-rouge">CrossEntropyLoss</code>, the Adam optimizer, and a learning rate scheduler. The learning rate is reduced when the model’s performance plateaus.</li>
    </ul>
  </li>
  <li><strong>Training</strong>:
    <ul>
      <li>The training loop is executed for 20 epochs (<code class="language-plaintext highlighter-rouge">"qat_prune", 20</code>), adjusting the weights of the pruned and quantization-aware model.</li>
    </ul>
  </li>
</ol>

<h4 id="model-loading-and-quantization">Model Loading and Quantization</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="n">__name__</span> <span class="o">==</span> <span class="s">'__main__'</span><span class="p">:</span>
    <span class="n">train_model_qat_prune</span><span class="p">(</span><span class="n">resume</span><span class="o">=</span><span class="bp">False</span><span class="p">)</span>

    <span class="n">checkpoint</span> <span class="o">=</span> <span class="s">'weights/qat_prune_model.pt'</span>
    <span class="k">if</span> <span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">isfile</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">):</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="n">checkpoint</span><span class="p">)</span>  <span class="c1"># Load the pre-quantized model if it exists
</span>    <span class="k">else</span><span class="p">:</span>
        <span class="n">dataloaders</span> <span class="o">=</span> <span class="n">load_data</span><span class="p">(</span><span class="n">batch_size</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">0</span><span class="p">)</span>

        <span class="n">model</span> <span class="o">=</span> <span class="n">get_model</span><span class="p">(</span><span class="n">num_classes</span><span class="o">=</span><span class="mi">10</span><span class="p">)</span>

        <span class="c1"># Apply pruning
</span>        <span class="n">make_sparse</span><span class="p">(</span><span class="n">model</span><span class="p">)</span>

        <span class="c1"># Prepare the pruned model for QAT
</span>        <span class="n">model_prepared</span> <span class="o">=</span> <span class="n">prepare_model_qat</span><span class="p">(</span><span class="n">model</span><span class="p">,</span> <span class="n">example_inputs</span><span class="o">=</span><span class="nb">next</span><span class="p">(</span><span class="nb">iter</span><span class="p">(</span><span class="n">dataloaders</span><span class="p">[</span><span class="s">'train'</span><span class="p">]))[</span><span class="mi">0</span><span class="p">])</span>
        <span class="n">model_prepared</span><span class="p">.</span><span class="n">load_state_dict</span><span class="p">(</span><span class="n">torch</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"weights/qat_prune_best_model.pt"</span><span class="p">,</span> <span class="n">weights_only</span><span class="o">=</span><span class="bp">True</span><span class="p">)[</span><span class="s">"model_state_dict"</span><span class="p">])</span>

        <span class="c1"># Convert the QAT-prepared model to a quantized format
</span>        <span class="n">model_prepared</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>
        <span class="n">model_quantized</span> <span class="o">=</span> <span class="n">quantize_fx</span><span class="p">.</span><span class="n">convert_fx</span><span class="p">(</span><span class="n">model_prepared</span><span class="p">)</span>

        <span class="c1"># Trace and save the quantized model
</span>        <span class="n">traced</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">trace</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">torch</span><span class="p">.</span><span class="n">rand</span><span class="p">((</span><span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">224</span><span class="p">,</span> <span class="mi">224</span><span class="p">)))</span>
        <span class="n">torch</span><span class="p">.</span><span class="n">jit</span><span class="p">.</span><span class="n">save</span><span class="p">(</span><span class="n">traced</span><span class="p">,</span> <span class="n">checkpoint</span><span class="p">)</span>
</code></pre></div></div>

<ol>
  <li>
    <p><strong>Loading Pre-Trained Model</strong>:</p>
  </li>
  <li><strong>Pruning and QAT</strong>:
    <ul>
      <li>If no checkpoint exists, the model is pruned, and then it is prepared for Quantization Aware Training with <code class="language-plaintext highlighter-rouge">prepare_model_qat()</code>.</li>
      <li>After loading the pre-trained weights (<code class="language-plaintext highlighter-rouge">weights/qat_prune_best_model.pt</code>), the model is converted to its fully quantized form using <code class="language-plaintext highlighter-rouge">quantize_fx.convert_fx()</code>.</li>
    </ul>
  </li>
  <li><strong>Model Tracing and Saving</strong>:</li>
</ol>

<h4 id="model-validation-3">Model Validation</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>    <span class="c1"># Validation step
</span>    <span class="n">device</span> <span class="o">=</span> <span class="n">torch</span><span class="p">.</span><span class="n">device</span><span class="p">(</span><span class="s">"cpu"</span><span class="p">)</span>
    <span class="n">accuracy</span><span class="p">,</span> <span class="n">loss</span><span class="p">,</span> <span class="n">inference_time</span> <span class="o">=</span> <span class="n">validate</span><span class="p">(</span><span class="n">model_quantized</span><span class="p">,</span> <span class="n">device</span><span class="p">)</span>
    <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">"Quantized model (QAT) accuracy: </span><span class="si">{</span><span class="n">accuracy</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, loss: </span><span class="si">{</span><span class="n">loss</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">, inference time: </span><span class="si">{</span><span class="n">inference_time</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">ms"</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="results-summary">Results Summary</h2>

<p>These results show the comparison of various model optimization techniques applied to a ResNet model trained on CIFAR-10. The experiments were conducted using an <strong>NVIDIA RTX 2080 Ti</strong> GPU, and the results focus on three metrics:</p>

<table>
  <thead>
    <tr>
      <th><strong>Model Type</strong></th>
      <th><strong>Accuracy</strong></th>
      <th><strong>Loss</strong></th>
      <th><strong>Inference Time</strong></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><strong>Original model</strong></td>
      <td>0.95</td>
      <td>0.27</td>
      <td>54.28ms</td>
    </tr>
    <tr>
      <td><strong>PTQ dynamic model</strong></td>
      <td>0.96</td>
      <td>0.27</td>
      <td>53.95ms</td>
    </tr>
    <tr>
      <td><strong>PTQ static model</strong></td>
      <td>0.95</td>
      <td>0.28</td>
      <td>22.96ms</td>
    </tr>
    <tr>
      <td><strong>PTQ static model with FX</strong></td>
      <td>0.95</td>
      <td>0.28</td>
      <td>21.37ms</td>
    </tr>
    <tr>
      <td><strong>Pruned 50% + PTQ static</strong></td>
      <td>0.93</td>
      <td>0.19</td>
      <td>20.02ms</td>
    </tr>
    <tr>
      <td><strong>QAT</strong></td>
      <td>0.95</td>
      <td>0.27</td>
      <td>19.87ms</td>
    </tr>
    <tr>
      <td><strong>Pruned 50% + QAT</strong></td>
      <td>0.95</td>
      <td>0.25</td>
      <td>20.61ms</td>
    </tr>
  </tbody>
</table>

<h3 id="key-observations">Key Observations</h3>

<ol>
  <li><strong>Accuracy</strong>:
    <ul>
      <li>The <strong>original model</strong> achieves 95% accuracy, and both <strong>PTQ</strong> (Post-Training Quantization) and <strong>QAT</strong> (Quantization Aware Training) retain similar levels of accuracy (95%-96%), demonstrating minimal accuracy loss.</li>
      <li><strong>Pruned 50% + PTQ static</strong> slightly reduces accuracy to 93%, but applying <strong>QAT</strong> along with pruning helps recover accuracy to 95%.</li>
    </ul>
  </li>
  <li><strong>Inference Time</strong>:
    <ul>
      <li><strong>PTQ static models</strong> achieve a significant reduction in inference time, cutting it by over 50% (from 54.28ms to ~21ms).</li>
      <li><strong>Pruning and QAT</strong> further reduce the inference time, with <strong>QAT alone</strong> achieving the fastest inference at <strong>19.87ms</strong>.</li>
      <li><strong>Pruned 50% + PTQ/QAT models</strong> maintain a low inference time of around 20ms, which is a substantial improvement over the original model.</li>
    </ul>
  </li>
  <li><strong>Loss</strong>:
    <ul>
      <li>The <strong>original model</strong>, PTQ, and QAT maintain similar loss values (~0.27-0.28).</li>
      <li><strong>Pruned models</strong> show a lower loss (0.19-0.25), suggesting that pruning can help reduce overfitting and potentially improve generalization.
        <h2 id="conclusion">Conclusion</h2>
      </li>
    </ul>
  </li>
</ol>

<p>This experiment demonstrates the effectiveness of post-training quantization (PTQ), quantization-aware training (QAT), and pruning techniques in optimizing the performance of a deep learning model. By applying these techniques to a ResNet model trained on CIFAR-10, we observed substantial improvements in inference time and model efficiency while maintaining accuracy levels close to the original, unoptimized model.</p>

<p>Both static and dynamic quantization techniques, particularly static quantization with FX, significantly reduced inference time without sacrificing accuracy. Similarly, pruning, especially when combined with PTQ or QAT, further enhanced model efficiency while maintaining strong performance metrics.</p>

<p>QAT emerged as a standout technique for producing highly efficient models, yielding minimal accuracy loss and achieving the fastest inference time of 19.87ms. The pruned models also performed well, showing that combining QAT or PTQ with pruning is an effective strategy for improving both model speed and size.</p>

<h3 id="takeaways">Takeaways</h3>

<ol>
  <li>
    <p><strong>Quantization is highly effective in optimizing model performance</strong>:</p>
  </li>
  <li>
    <p><strong>QAT achieves the best balance between speed and accuracy</strong>:</p>
  </li>
  <li><strong>Pruning enhances the benefits of quantization</strong>:
    <ul>
      <li>Pruning alone can reduce overfitting, as seen in the lower loss values.</li>
    </ul>
  </li>
  <li>
    <p><strong>Static quantization offers superior speedup compared to dynamic quantization</strong>:</p>
  </li>
  <li><strong>Pruned models show a slight drop in accuracy but perform well overall</strong>:</li>
</ol>

<h3 id="final-thought">Final Thought:</h3>
<p>For real-world applications requiring model optimization, <strong>QAT combined with pruning</strong> offers the best balance of speed, accuracy, and efficiency. When ease of implementation is a concern, <strong>PTQ static</strong> is a strong alternative that still provides significant benefits in terms of inference time.</p>

<h2 id="github-repository">GitHub Repository</h2>
<p>The complete implementation is available on <a href="https://github.com/ramintoosi/model-optimization">GitHub</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://pytorch.org/docs/stable/quantization.html">PyTorch Quantization</a></p>

<p>[2] <a href="https://pytorch.org/tutorials/intermediate/pruning_tutorial.html">PyTorch Pruning</a></p>

<p>[3] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Deep Learning" /><category term="Pytorch" /><category term="Python" /><category term="Quantization" /><category term="Pruning" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[The complete implementation is available on GitHub.]]></summary></entry><entry><title type="html">Let’s train a CNN in Rust with libtorch</title><link href="https://ramintoosi.ir/posts/2024/06/blog-post-1/" rel="alternate" type="text/html" title="Let’s train a CNN in Rust with libtorch" /><published>2024-06-29T00:00:00+03:30</published><updated>2024-06-29T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/06/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/06/blog-post-1/"><![CDATA[<h2 id="introduction">Introduction:</h2>

<p>As a newcomer to Rust, I recently took on the challenge of training a CNN to classify images of the sea versus the jungle using the <code class="language-plaintext highlighter-rouge">tch-rust</code> crate, which employs Libtorch. Rust’s promise of memory safety and performance intrigued me, and I was eager to explore how it could handle deep learning tasks. In this post, I’ll walk you through my journey of setting up and training a simple CNN model. Whether you’re a seasoned Rustacean or just starting, I hope this post will inspire you to experiment with deep learning in Rust.</p>

<p><strong>Note:</strong> I’m not an experienced Rust developer.</p>

<h2 id="dataset">Dataset</h2>
<p>For the dataset, I used a collection I prepared in a <a href="https://ramintoosi.ir/posts/2023/08/blog-post-1/">previous blog post</a>. You can use any dataset that is structured as follows:</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>data/
  ├── train/
  │   ├── class1/
  │   │   ├── img1.jpg
  │   │   ├── img2.jpg
  │   ├── class2/
  │   │   ├── img1.jpg
  │   │   ├── img2.jpg
  ├── val/
      ├── class1/
      │   ├── img1.jpg
      │   ├── img2.jpg
      ├── class2/
          ├── img1.jpg
          ├── img2.jpg
</code></pre></div></div>

<p>This structure makes it easy to load images for training and validation, with separate folders for each class.</p>

<h2 id="libtorch">libtorch</h2>
<p>We use the <code class="language-plaintext highlighter-rouge">tch-rust</code> crate, which provides “Rust bindings for the C++ API of PyTorch.” This crate requires Libtorch. You can download pre-built Libtorch files from <a href="https://pytorch.org/">PyTorch</a> or build them manually. Then you need to set two env variables.</p>

<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="nb">export </span><span class="nv">LIBTORCH</span><span class="o">=[</span>path_to_libroch]
<span class="nb">export </span><span class="nv">LD_LIBRARY_PATH</span><span class="o">=[</span>path_to_libtorch]:<span class="nv">$LD_LIBRARY_PATH</span>
</code></pre></div></div>
<p><code class="language-plaintext highlighter-rouge">path_to_libtorch</code> is the Libtorch folder. If you downloaded the pre-built files, use that path. If you built it manually, it might look something like <code class="language-plaintext highlighter-rouge">/path/to/pytorch/build/lib.linux-x86_64-cpython-310/torch/</code>.</p>

<h3 id="build-libtorch-manually">Build libtorch manually</h3>
<p>Install <code class="language-plaintext highlighter-rouge">typing-extensions</code> and <code class="language-plaintext highlighter-rouge">pyyaml</code>. Then,</p>

<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code>git clone <span class="nt">-b</span> v2.3.0 <span class="nt">--recurse-submodule</span> https://github.com/pytorch/pytorch.git <span class="nt">--depth</span> 1
<span class="nb">cd </span>pytorch
<span class="nv">USE_CUDA</span><span class="o">=</span>ON <span class="nv">BUILD_SHARED_LIBS</span><span class="o">=</span>ON python setup.py build
</code></pre></div></div>
<p>Choose pytorch version based on the <code class="language-plaintext highlighter-rouge">tch-rust</code> crate.</p>

<h2 id="code-structure">Code structure</h2>

<p>Here’s a brief overview of the project file structure:</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>├── src
│   ├── train
│   │   └── utils.rs     # Utility functions for training
│   ├── data.rs          # Data loading and preprocessing
│   ├── inference.rs     # Functions for model inference
│   ├── main.rs          # Main program entry point
│   ├── model.rs         # Definition of the CNN model
│   └── train.rs         # Training loop and logic
</code></pre></div></div>

<ul>
  <li><strong>main.rs</strong>: The main entry point of the application, where execution begins.</li>
  <li><strong>data.rs</strong>: Handles data loading and preprocessing, organizing datasets for training and validation.</li>
  <li><strong>model.rs</strong>: Defines the architecture of the CNN model.</li>
  <li><strong>train.rs</strong>: Implements the training loop and logic, coordinating the model training process.</li>
  <li><strong>train/utils.rs</strong>: Contains helper functions used during training.</li>
  <li><strong>inference.rs</strong>: Includes functions for running inference on new images.</li>
</ul>

<h2 id="data-loader">Data loader</h2>
<p>The data loader module is designed to handle the image dataset, similar to ImageFolderDataset in PyTorch. It assumes that images are divided into training and validation sets, with the images of each class in its own folder.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">kdam</span><span class="p">::</span><span class="n">tqdm</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">rand</span><span class="p">::</span><span class="nn">seq</span><span class="p">::</span><span class="n">SliceRandom</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">rand</span><span class="p">::</span><span class="n">thread_rng</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">collections</span><span class="p">::</span><span class="n">HashMap</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::{</span><span class="nn">fs</span><span class="p">::</span><span class="n">read_dir</span><span class="p">,</span> <span class="nn">path</span><span class="p">::</span><span class="n">Path</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">tch</span><span class="p">::{</span><span class="n">vision</span><span class="p">,</span> <span class="n">Tensor</span><span class="p">};</span>

<span class="k">pub</span> <span class="k">struct</span> <span class="n">Dataset</span> <span class="p">{</span>
    <span class="n">root</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>
    <span class="n">image_path</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">i64</span><span class="p">,</span> <span class="nb">String</span><span class="p">)</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="n">class_to_idx</span><span class="p">:</span> <span class="n">HashMap</span><span class="o">&lt;</span><span class="nb">String</span><span class="p">,</span> <span class="nb">i64</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="n">total_size</span><span class="p">:</span> <span class="nb">usize</span><span class="p">,</span>
<span class="p">}</span>

<span class="k">impl</span> <span class="n">Dataset</span> <span class="p">{</span>
    <span class="cd">/// This function walks through the root folder and gathers images and creates a Dataset</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="n">new</span><span class="o">&lt;</span><span class="n">T</span><span class="p">:</span> <span class="nb">AsRef</span><span class="o">&lt;</span><span class="n">Path</span><span class="o">&gt;&gt;</span><span class="p">(</span><span class="n">root</span><span class="p">:</span> <span class="n">T</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">Dataset</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">root</span> <span class="o">=</span> <span class="n">root</span><span class="nf">.as_ref</span><span class="p">();</span>

        <span class="k">let</span> <span class="k">mut</span> <span class="n">image_path</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">i64</span><span class="p">,</span> <span class="nb">String</span><span class="p">)</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nn">Vec</span><span class="p">::</span><span class="nf">new</span><span class="p">();</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">class_to_idx</span><span class="p">:</span> <span class="n">HashMap</span><span class="o">&lt;</span><span class="nb">String</span><span class="p">,</span> <span class="nb">i64</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nn">HashMap</span><span class="p">::</span><span class="nf">new</span><span class="p">();</span>

        <span class="k">Self</span><span class="p">::</span><span class="nf">get_images_and_classes</span><span class="p">(</span>
            <span class="o">&amp;</span><span class="n">root</span><span class="p">,</span>
            <span class="o">&amp;</span><span class="k">mut</span> <span class="n">image_path</span><span class="p">,</span>
            <span class="o">&amp;</span><span class="k">mut</span> <span class="n">class_to_idx</span><span class="p">,</span>
        <span class="p">);</span>

        <span class="n">Dataset</span> <span class="p">{</span>
            <span class="n">root</span><span class="p">:</span> <span class="n">root</span><span class="nf">.to_str</span><span class="p">()</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.to_string</span><span class="p">(),</span>
            <span class="n">total_size</span><span class="p">:</span> <span class="n">image_path</span><span class="nf">.len</span><span class="p">(),</span>
            <span class="n">image_path</span><span class="p">,</span>
            <span class="n">class_to_idx</span><span class="p">,</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="cd">/// In the input folder finds the classes and images</span>
    <span class="k">fn</span> <span class="nf">get_images_and_classes</span><span class="p">(</span>
        <span class="n">dir</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Path</span><span class="p">,</span>
        <span class="n">image_path</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">i64</span><span class="p">,</span> <span class="nb">String</span><span class="p">)</span><span class="o">&gt;</span><span class="p">,</span>
        <span class="n">class_to_idx</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">HashMap</span><span class="o">&lt;</span><span class="nb">String</span><span class="p">,</span> <span class="nb">i64</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="p">)</span> <span class="p">{</span>
        <span class="k">for</span> <span class="p">(</span><span class="n">class_id</span><span class="p">,</span> <span class="n">root_class</span><span class="p">)</span> <span class="k">in</span> <span class="nf">read_dir</span><span class="p">(</span><span class="o">&amp;</span><span class="n">dir</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
            <span class="k">let</span> <span class="n">root_class</span> <span class="o">=</span> <span class="n">root_class</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.path</span><span class="p">()</span><span class="nf">.clone</span><span class="p">();</span>
            <span class="k">if</span> <span class="n">root_class</span><span class="nf">.is_dir</span><span class="p">()</span> <span class="p">{</span>
                <span class="k">Self</span><span class="p">::</span><span class="nf">get_images_in_folder</span><span class="p">(</span><span class="o">&amp;</span><span class="n">root_class</span><span class="p">,</span> <span class="n">image_path</span><span class="p">,</span> <span class="n">class_id</span> <span class="k">as</span> <span class="nb">i64</span><span class="p">);</span>
                <span class="k">let</span> <span class="n">class_name_str</span> <span class="o">=</span> <span class="n">root_class</span>
                    <span class="nf">.file_name</span><span class="p">()</span>
                    <span class="nf">.unwrap</span><span class="p">()</span>
                    <span class="nf">.to_str</span><span class="p">()</span>
                    <span class="nf">.unwrap</span><span class="p">()</span>
                    <span class="nf">.to_string</span><span class="p">();</span>
                <span class="n">class_to_idx</span><span class="nf">.insert</span><span class="p">(</span><span class="n">class_name_str</span><span class="nf">.clone</span><span class="p">(),</span> <span class="n">class_id</span> <span class="k">as</span> <span class="nb">i64</span><span class="p">);</span>
            <span class="p">}</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="cd">/// find images with specific extensions "jpg", "png", "jpeg"</span>
    <span class="k">fn</span> <span class="nf">get_images_in_folder</span><span class="p">(</span>
        <span class="n">dir</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Path</span><span class="p">,</span>
        <span class="n">image_path</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">i64</span><span class="p">,</span> <span class="nb">String</span><span class="p">)</span><span class="o">&gt;</span><span class="p">,</span>
        <span class="n">class_idx</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="p">)</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">valid_ext</span> <span class="o">=</span> <span class="nd">vec!</span><span class="p">[</span><span class="s">"jpg"</span><span class="p">,</span> <span class="s">"png"</span><span class="p">,</span> <span class="s">"jpeg"</span><span class="p">];</span>
        <span class="k">for</span> <span class="n">file_path</span> <span class="k">in</span> <span class="nd">tqdm!</span><span class="p">(</span><span class="nf">read_dir</span><span class="p">(</span><span class="o">&amp;</span><span class="n">dir</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">())</span> <span class="p">{</span>
            <span class="k">let</span> <span class="n">file_path</span> <span class="o">=</span> <span class="o">&amp;</span><span class="n">file_path</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.path</span><span class="p">()</span><span class="nf">.clone</span><span class="p">();</span>
            <span class="k">if</span> <span class="n">file_path</span><span class="nf">.is_file</span><span class="p">()</span>
                <span class="o">&amp;</span> <span class="n">valid_ext</span><span class="nf">.contains</span><span class="p">(</span>
                <span class="o">&amp;</span><span class="n">file_path</span>
                    <span class="nf">.extension</span><span class="p">()</span>
                    <span class="nf">.unwrap</span><span class="p">()</span>
                    <span class="nf">.to_str</span><span class="p">()</span>
                    <span class="nf">.unwrap</span><span class="p">()</span>
                    <span class="nf">.to_lowercase</span><span class="p">()</span>
                    <span class="nf">.as_str</span><span class="p">(),</span>
            <span class="p">)</span>
            <span class="p">{</span>
                <span class="n">image_path</span><span class="nf">.push</span><span class="p">((</span><span class="n">class_idx</span><span class="p">,</span> <span class="n">file_path</span><span class="nf">.to_str</span><span class="p">()</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.to_string</span><span class="p">()));</span>
            <span class="p">}</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="cd">/// A simple print function for our Dataset</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">print</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="p">{</span>
        <span class="nd">println!</span><span class="p">(</span><span class="s">"DATASET ({})"</span><span class="p">,</span> <span class="k">self</span><span class="py">.root</span><span class="p">);</span>
        <span class="nd">println!</span><span class="p">(</span><span class="s">"Classes: {:?}"</span><span class="p">,</span> <span class="k">self</span><span class="py">.class_to_idx</span><span class="p">);</span>
        <span class="nd">println!</span><span class="p">(</span><span class="s">"Size: {}"</span><span class="p">,</span> <span class="k">self</span><span class="py">.total_size</span><span class="p">);</span>
        <span class="nd">println!</span><span class="p">(</span><span class="s">"sample of data</span><span class="se">\n</span><span class="s">{:?}"</span><span class="p">,</span> <span class="o">&amp;</span><span class="k">self</span><span class="py">.image_path</span><span class="p">[</span><span class="mi">1</span><span class="o">..</span><span class="mi">3</span><span class="p">]);</span>
    <span class="p">}</span>

    <span class="cd">/// load the image into a tensor and return (image, label)</span>
    <span class="k">fn</span> <span class="nf">get_item</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">,</span> <span class="n">idx</span><span class="p">:</span> <span class="nb">usize</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="p">(</span><span class="n">Tensor</span><span class="p">,</span> <span class="nb">i64</span><span class="p">)</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">image</span> <span class="o">=</span><span class="nn">vision</span><span class="p">::</span><span class="nn">imagenet</span><span class="p">::</span><span class="nf">load_image_and_resize224</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="py">.image_path</span><span class="p">[</span><span class="n">idx</span><span class="p">]</span><span class="na">.1</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
        <span class="p">(</span><span class="n">image</span><span class="p">,</span> <span class="k">self</span><span class="py">.image_path</span><span class="p">[</span><span class="n">idx</span><span class="p">]</span><span class="na">.0</span><span class="nf">.clone</span><span class="p">())</span>
    <span class="p">}</span>
<span class="p">}</span>

<span class="cd">/// A struct for our data loader</span>
<span class="k">pub</span> <span class="k">struct</span> <span class="n">DataLoader</span> <span class="p">{</span>
    <span class="n">dataset</span><span class="p">:</span> <span class="n">Dataset</span><span class="p">,</span>
    <span class="n">batch_size</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">batch_index</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">shuffle</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>
<span class="p">}</span>

<span class="k">impl</span> <span class="n">DataLoader</span> <span class="p">{</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">new</span><span class="p">(</span><span class="n">dataset</span><span class="p">:</span> <span class="n">Dataset</span><span class="p">,</span> <span class="n">batch_size</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span> <span class="n">shuffle</span><span class="p">:</span> <span class="nb">bool</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">DataLoader</span> <span class="p">{</span>
        <span class="c1">// let mut rng = thread_rng();</span>
        <span class="c1">// dataset.ImagePath.shuffle(rng);</span>
        <span class="n">DataLoader</span> <span class="p">{</span>
            <span class="n">dataset</span><span class="p">,</span>
            <span class="n">batch_size</span><span class="p">,</span>
            <span class="n">batch_index</span><span class="p">:</span> <span class="mi">0</span><span class="p">,</span>
            <span class="n">shuffle</span><span class="p">,</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="k">fn</span> <span class="nf">shuffle_dataset</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="k">self</span><span class="p">)</span> <span class="p">{</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">rng</span> <span class="o">=</span> <span class="nf">thread_rng</span><span class="p">();</span>
        <span class="k">self</span><span class="py">.dataset.image_path</span><span class="nf">.shuffle</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">rng</span><span class="p">)</span>
    <span class="p">}</span>

    <span class="cd">/// total number of images in the dataset</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">len</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">usize</span> <span class="p">{</span>
        <span class="k">self</span><span class="py">.dataset.total_size</span>
    <span class="p">}</span>

    <span class="cd">/// number of batches based on the dataset size and batch size</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">len_batch</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">usize</span> <span class="p">{</span>
        <span class="p">(</span><span class="k">self</span><span class="py">.dataset.total_size</span> <span class="o">/</span> <span class="k">self</span><span class="py">.batch_size</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">)</span> <span class="o">+</span> <span class="mi">1</span>
    <span class="p">}</span>
<span class="p">}</span>

<span class="cd">/// implement iterator for our Dataloader to get batches of images and labels</span>
<span class="k">impl</span> <span class="nb">Iterator</span> <span class="k">for</span> <span class="n">DataLoader</span> <span class="p">{</span>
    <span class="k">type</span> <span class="n">Item</span> <span class="o">=</span> <span class="p">(</span><span class="n">Tensor</span><span class="p">,</span> <span class="n">Tensor</span><span class="p">);</span>

    <span class="k">fn</span> <span class="nf">next</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">Option</span><span class="o">&lt;</span><span class="k">Self</span><span class="p">::</span><span class="n">Item</span><span class="o">&gt;</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">start</span> <span class="o">=</span> <span class="p">(</span><span class="k">self</span><span class="py">.batch_index</span> <span class="o">*</span> <span class="k">self</span><span class="py">.batch_size</span><span class="p">)</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">end</span> <span class="o">=</span> <span class="p">((</span><span class="k">self</span><span class="py">.batch_index</span> <span class="o">+</span> <span class="mi">1</span><span class="p">)</span> <span class="o">*</span> <span class="k">self</span><span class="py">.batch_size</span><span class="p">)</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">;</span>
        <span class="k">if</span> <span class="n">start</span> <span class="o">&gt;=</span> <span class="k">self</span><span class="py">.dataset.total_size</span> <span class="p">{</span>
            <span class="k">self</span><span class="py">.batch_index</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
            <span class="k">return</span> <span class="nb">None</span><span class="p">;</span>
        <span class="p">}</span>
        <span class="k">if</span> <span class="n">end</span> <span class="o">&gt;</span> <span class="k">self</span><span class="py">.dataset.total_size</span> <span class="p">{</span>
            <span class="n">end</span> <span class="o">=</span> <span class="k">self</span><span class="py">.dataset.total_size</span><span class="p">;</span>
        <span class="p">}</span>
        <span class="k">if</span> <span class="p">(</span><span class="k">self</span><span class="py">.batch_index</span> <span class="o">==</span> <span class="mi">0</span><span class="p">)</span> <span class="o">&amp;</span> <span class="k">self</span><span class="py">.shuffle</span> <span class="p">{</span>
            <span class="k">self</span><span class="nf">.shuffle_dataset</span><span class="p">();</span>
        <span class="p">}</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">images</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="n">Tensor</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nd">vec!</span><span class="p">[];</span> <span class="c1">// for preload change this to Vec&lt;&amp;Tensor&gt;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">labels</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="n">Tensor</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nd">vec!</span><span class="p">[];</span>
        <span class="k">for</span> <span class="n">i</span> <span class="k">in</span> <span class="n">start</span><span class="o">..</span><span class="n">end</span> <span class="p">{</span>
            <span class="k">let</span> <span class="p">(</span><span class="n">image_t</span><span class="p">,</span> <span class="n">label</span><span class="p">)</span> <span class="o">=</span> <span class="k">self</span><span class="py">.dataset</span><span class="nf">.get_item</span><span class="p">(</span><span class="n">i</span><span class="p">);</span>
            <span class="n">images</span><span class="nf">.push</span><span class="p">(</span><span class="n">image_t</span><span class="p">);</span>
            <span class="n">labels</span><span class="nf">.push</span><span class="p">(</span><span class="nn">Tensor</span><span class="p">::</span><span class="nf">from</span><span class="p">(</span><span class="n">label</span><span class="p">))</span>
        <span class="p">}</span>
        <span class="k">self</span><span class="py">.batch_index</span> <span class="o">+=</span> <span class="mi">1</span><span class="p">;</span>
        <span class="nf">Some</span><span class="p">((</span>
            <span class="nn">Tensor</span><span class="p">::</span><span class="nf">f_stack</span><span class="p">(</span><span class="o">&amp;</span><span class="n">images</span><span class="p">,</span> <span class="mi">0</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">(),</span>
            <span class="nn">Tensor</span><span class="p">::</span><span class="nf">f_stack</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">,</span> <span class="mi">0</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">(),</span>
        <span class="p">))</span>
    <span class="p">}</span>
<span class="p">}</span>
</code></pre></div></div>

<p><strong>Dataset</strong>: Manages the dataset structure, storing image paths and class indices. It reads the directory to gather images and organizes them by class.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">pub</span> <span class="k">struct</span> <span class="n">Dataset</span> <span class="p">{</span>
    <span class="n">root</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>
    <span class="n">image_path</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="p">(</span><span class="nb">i64</span><span class="p">,</span> <span class="nb">String</span><span class="p">)</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="n">class_to_idx</span><span class="p">:</span> <span class="n">HashMap</span><span class="o">&lt;</span><span class="nb">String</span><span class="p">,</span> <span class="nb">i64</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="n">total_size</span><span class="p">:</span> <span class="nb">usize</span><span class="p">,</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="key-functions">Key Functions</h4>

<ul>
  <li><strong>new</strong>: Initializes the dataset by reading image paths and classes from the root directory.</li>
  <li><strong>get_images_and_classes</strong>: Recursively finds class directories and images within them.</li>
  <li><strong>get_images_in_folder</strong>: Filters images based on valid extensions (<code class="language-plaintext highlighter-rouge">jpg</code>, <code class="language-plaintext highlighter-rouge">png</code>, <code class="language-plaintext highlighter-rouge">jpeg</code>).</li>
  <li><strong>print</strong>: Outputs dataset information, including classes and sample data.</li>
  <li><strong>get_item</strong>: Loads an image as a tensor and returns it along with its label.</li>
</ul>

<p><strong>DataLoader</strong>: Handles batching of the dataset for training. It can shuffle data and iterates through batches of images and labels.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">pub</span> <span class="k">struct</span> <span class="n">DataLoader</span> <span class="p">{</span>
    <span class="n">dataset</span><span class="p">:</span> <span class="n">Dataset</span><span class="p">,</span>
    <span class="n">batch_size</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">batch_index</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">shuffle</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>
<span class="p">}</span>
</code></pre></div></div>

<h4 id="key-functions-1">Key Functions</h4>

<ul>
  <li><strong>new</strong>: Initializes the data loader with the specified batch size and shuffle option.</li>
  <li><strong>shuffle_dataset</strong>: Randomly shuffles the dataset.</li>
  <li><strong>len</strong>: Returns the total number of images.</li>
  <li><strong>len_batch</strong>: Calculates the total number of batches.</li>
</ul>

<h3 id="iterator-implementation">Iterator Implementation</h3>

<p>The <code class="language-plaintext highlighter-rouge">DataLoader</code> implements the <code class="language-plaintext highlighter-rouge">Iterator</code> trait to provide batches of images and labels for training:</p>

<ul>
  <li><strong>next</strong>: Retrieves the next batch, stacking images and labels into tensors. If all batches are processed, it resets and optionally shuffles the dataset for the next epoch.</li>
</ul>

<p>This module organizes and processes image data, facilitating smooth training with Rust and Libtorch.</p>

<h2 id="model-definition">Model Definition</h2>

<p>Here’s the definition of our CNN model using the <code class="language-plaintext highlighter-rouge">tch</code> crate. The model consists of several convolutional layers followed by fully connected layers.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">tch</span><span class="p">::{</span><span class="n">nn</span><span class="p">,</span> <span class="nn">nn</span><span class="p">::</span><span class="n">Module</span><span class="p">};</span>

<span class="k">pub</span> <span class="k">fn</span> <span class="nf">net</span><span class="p">(</span><span class="n">vs</span><span class="p">:</span> <span class="o">&amp;</span><span class="nn">nn</span><span class="p">::</span><span class="n">Path</span><span class="p">,</span> <span class="n">n_class</span><span class="p">:</span> <span class="nb">i64</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="k">impl</span> <span class="n">Module</span> <span class="p">{</span>
    <span class="nn">nn</span><span class="p">::</span><span class="nf">seq</span><span class="p">()</span>
        <span class="nf">.add</span><span class="p">(</span><span class="nn">nn</span><span class="p">::</span><span class="nf">conv2d</span><span class="p">(</span><span class="n">vs</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">16</span><span class="p">,</span> <span class="mi">16</span><span class="p">,</span> <span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.max_pool2d_default</span><span class="p">(</span><span class="mi">4</span><span class="p">))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.relu</span><span class="p">())</span>
        <span class="nf">.add</span><span class="p">(</span><span class="nn">nn</span><span class="p">::</span><span class="nf">conv2d</span><span class="p">(</span><span class="n">vs</span><span class="p">,</span> <span class="mi">16</span><span class="p">,</span> <span class="mi">64</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.max_pool2d_default</span><span class="p">(</span><span class="mi">2</span><span class="p">))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.relu</span><span class="p">())</span>
        <span class="nf">.add</span><span class="p">(</span><span class="nn">nn</span><span class="p">::</span><span class="nf">conv2d</span><span class="p">(</span><span class="n">vs</span><span class="p">,</span> <span class="mi">64</span><span class="p">,</span> <span class="mi">128</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.relu</span><span class="p">())</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.flat_view</span><span class="p">())</span>
        <span class="nf">.add</span><span class="p">(</span><span class="nn">nn</span><span class="p">::</span><span class="nf">linear</span><span class="p">(</span><span class="n">vs</span><span class="p">,</span> <span class="mi">56448</span><span class="p">,</span> <span class="mi">1024</span><span class="p">,</span> <span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()))</span>
        <span class="nf">.add_fn</span><span class="p">(|</span><span class="n">xs</span><span class="p">|</span> <span class="n">xs</span><span class="nf">.relu</span><span class="p">())</span>
        <span class="nf">.add</span><span class="p">(</span><span class="nn">nn</span><span class="p">::</span><span class="nf">linear</span><span class="p">(</span><span class="n">vs</span><span class="p">,</span> <span class="mi">1024</span><span class="p">,</span> <span class="n">n_class</span><span class="p">,</span> <span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()))</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="model-architecture">Model Architecture</h3>

<ul>
  <li><strong>Convolutional Layers</strong>: Three convolutional layers with increasing channel sizes (16, 64, 128) to capture spatial features.
    <ul>
      <li>Each is followed by a ReLU activation and pooling layer to reduce dimensionality and introduce non-linearity.</li>
    </ul>
  </li>
  <li><strong>Fully Connected Layers</strong>: Two fully connected layers that transform the features into the desired number of classes.
    <ul>
      <li>The first linear layer reduces the feature map size from 56448 to 1024.</li>
      <li>The final layer outputs predictions for each class.</li>
    </ul>
  </li>
</ul>

<h2 id="learning-rate-scheduler">Learning Rate Scheduler</h2>

<p>The scheduler dynamically adjusts the learning rate during training based on model performance. This helps optimize convergence.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">num_traits</span><span class="p">::</span><span class="n">Float</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">tch</span><span class="p">::</span><span class="nn">nn</span><span class="p">::</span><span class="n">Optimizer</span><span class="p">;</span>

<span class="k">pub</span> <span class="k">struct</span> <span class="n">Scheduler</span><span class="o">&lt;</span><span class="nv">'a</span><span class="o">&gt;</span> <span class="p">{</span>
    <span class="k">pub</span> <span class="n">opt</span><span class="p">:</span> <span class="o">&amp;</span><span class="nv">'a</span> <span class="k">mut</span> <span class="n">Optimizer</span><span class="p">,</span>
    <span class="n">patience</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">factor</span><span class="p">:</span> <span class="nb">f64</span><span class="p">,</span>
    <span class="n">lr</span><span class="p">:</span> <span class="nb">f64</span><span class="p">,</span>
    <span class="n">step</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span>
    <span class="n">last_val</span><span class="p">:</span> <span class="nb">f64</span><span class="p">,</span>
<span class="p">}</span>

<span class="k">impl</span> <span class="n">Scheduler</span><span class="o">&lt;</span><span class="nv">'_</span><span class="o">&gt;</span> <span class="p">{</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">new</span><span class="p">(</span><span class="n">opt</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">Optimizer</span><span class="p">,</span> <span class="k">mut</span> <span class="n">patience</span><span class="p">:</span> <span class="nb">i64</span><span class="p">,</span> <span class="n">lr</span><span class="p">:</span> <span class="nb">f64</span><span class="p">,</span> <span class="k">mut</span> <span class="n">factor</span><span class="p">:</span> <span class="nb">f64</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">Scheduler</span> <span class="p">{</span>
        <span class="k">if</span> <span class="n">patience</span> <span class="o">&lt;</span> <span class="mi">0</span> <span class="p">{</span> <span class="n">patience</span> <span class="o">=</span> <span class="mi">5</span><span class="p">;</span> <span class="p">}</span>
        <span class="k">if</span> <span class="n">factor</span> <span class="o">&lt;</span> <span class="mf">0.0</span> <span class="p">{</span> <span class="n">factor</span> <span class="o">=</span> <span class="mf">0.95</span><span class="p">;</span> <span class="p">}</span>

        <span class="n">Scheduler</span> <span class="p">{</span>
            <span class="n">opt</span><span class="p">,</span>
            <span class="n">patience</span><span class="p">,</span>
            <span class="n">factor</span><span class="p">,</span>
            <span class="n">lr</span><span class="p">,</span>
            <span class="n">step</span><span class="p">:</span> <span class="mi">0</span><span class="p">,</span>
            <span class="n">last_val</span><span class="p">:</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">infinity</span><span class="p">(),</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="cd">/// Adjusts learning rate based on validation performance.</span>
    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">step</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="k">self</span><span class="p">,</span> <span class="n">value</span><span class="p">:</span> <span class="nb">f64</span><span class="p">)</span> <span class="p">{</span>
        <span class="k">if</span> <span class="n">value</span> <span class="o">&lt;</span> <span class="k">self</span><span class="py">.last_val</span> <span class="p">{</span>
            <span class="k">self</span><span class="py">.last_val</span> <span class="o">=</span> <span class="n">value</span><span class="p">;</span>
            <span class="k">self</span><span class="py">.step</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
        <span class="p">}</span> <span class="k">else</span> <span class="p">{</span>
            <span class="k">self</span><span class="py">.step</span> <span class="o">+=</span> <span class="mi">1</span><span class="p">;</span>
            <span class="k">if</span> <span class="k">self</span><span class="py">.step</span> <span class="o">==</span> <span class="k">self</span><span class="py">.patience</span> <span class="p">{</span>
                <span class="k">self</span><span class="py">.step</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
                <span class="k">self</span><span class="py">.lr</span> <span class="o">*=</span> <span class="k">self</span><span class="py">.factor</span><span class="p">;</span>
                <span class="k">self</span><span class="py">.opt</span><span class="nf">.set_lr</span><span class="p">(</span><span class="k">self</span><span class="py">.lr</span><span class="p">);</span>
            <span class="p">}</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="k">pub</span> <span class="k">fn</span> <span class="nf">get_lr</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">f64</span> <span class="p">{</span>
        <span class="k">self</span><span class="py">.lr</span>
    <span class="p">}</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="scheduler-functionality">Scheduler Functionality</h3>

<ul>
  <li><strong>Initialization</strong>: Takes an optimizer, patience, initial learning rate, and a decay factor. Default values are set if negative inputs are given.</li>
  <li><strong><code class="language-plaintext highlighter-rouge">step</code> Method</strong>: Monitors validation loss to decide when to reduce the learning rate. If the validation loss improves, it resets the step counter; otherwise, it increments the counter. After reaching the patience threshold, the learning rate is decreased by the factor.</li>
  <li><strong><code class="language-plaintext highlighter-rouge">get_lr</code> Method</strong>: Returns the current learning rate.</li>
</ul>

<p>This scheduler helps fine-tune the training process by adapting the learning rate, ensuring efficient convergence.</p>

<h2 id="model-training-step-by-step">Model Training Step-by-Step</h2>

<ol>
  <li><strong>Set Up Directories and Device</strong>:
    <ul>
      <li>Check if the <code class="language-plaintext highlighter-rouge">save_dir</code> exists; create it if not.</li>
      <li>Determine if CUDA is available and select the appropriate device for training.</li>
    </ul>
  </li>
</ol>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">if</span> <span class="o">!</span><span class="nn">Path</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.is_dir</span><span class="p">()</span> <span class="p">{</span>
        <span class="nf">create_dir</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="p">}</span>

    <span class="k">let</span> <span class="n">device</span> <span class="o">=</span> <span class="nn">Device</span><span class="p">::</span><span class="nf">cuda_if_available</span><span class="p">();</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"The device is {:?}"</span><span class="p">,</span> <span class="n">device</span><span class="p">);</span>
</code></pre></div></div>

<ol>
  <li><strong>Initialize Model and Optimizer</strong>:
    <ul>
      <li>Create the model using <code class="language-plaintext highlighter-rouge">model::net</code> with two output classes.</li>
      <li>Set up an Adam optimizer with a learning rate of <code class="language-plaintext highlighter-rouge">1e-3</code> and a weight decay of <code class="language-plaintext highlighter-rouge">1e-4</code>.</li>
    </ul>
  </li>
</ol>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">vs</span> <span class="o">=</span> <span class="nn">nn</span><span class="p">::</span><span class="nn">VarStore</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">device</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">net</span> <span class="o">=</span> <span class="nn">model</span><span class="p">::</span><span class="nf">net</span><span class="p">(</span><span class="o">&amp;</span><span class="n">vs</span><span class="nf">.root</span><span class="p">(),</span> <span class="mi">2</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">lr</span> <span class="o">=</span> <span class="mf">1e-3</span><span class="p">;</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">opt</span> <span class="o">=</span> <span class="nn">nn</span><span class="p">::</span><span class="nn">Adam</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span><span class="nf">.build</span><span class="p">(</span><span class="o">&amp;</span><span class="n">vs</span><span class="p">,</span> <span class="n">lr</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="n">opt</span><span class="nf">.set_weight_decay</span><span class="p">(</span><span class="mf">1e-4</span><span class="p">);</span>
</code></pre></div></div>

<ol>
  <li><strong>Learning Rate Scheduler</strong>:
    <ul>
      <li>Initialize a scheduler to adjust the learning rate dynamically based on validation performance, with patience set to 5 epochs and a decay factor of 0.5.</li>
    </ul>
  </li>
</ol>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">scheduler</span> <span class="o">=</span> <span class="nn">utils</span><span class="p">::</span><span class="nn">Scheduler</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span>
        <span class="o">&amp;</span><span class="k">mut</span> <span class="n">opt</span><span class="p">,</span> <span class="mi">5</span><span class="p">,</span> <span class="n">lr</span><span class="p">,</span> <span class="mf">0.5</span>
    <span class="p">);</span>
</code></pre></div></div>

<ol>
  <li><strong>Progress Bars</strong>:
    <ul>
      <li>Set up progress bars for tracking training and validation progress, as well as the overall epoch.</li>
    </ul>
  </li>
</ol>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="n">total_batch_train</span> <span class="o">=</span> <span class="n">dataloader_train</span><span class="nf">.len_batch</span><span class="p">();</span>
    <span class="k">let</span> <span class="n">total_batch_val</span> <span class="o">=</span> <span class="n">dataloader_val</span><span class="nf">.len_batch</span><span class="p">();</span>
    
    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">total_batch_train</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">1</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Train"</span><span class="p">),</span>
        <span class="n">force_refresh</span> <span class="o">=</span> <span class="kc">true</span><span class="p">,</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span>
    <span class="p">);</span>
    
    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar2</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">total_batch_val</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">2</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Val"</span><span class="p">),</span>
        <span class="n">force_refresh</span> <span class="o">=</span> <span class="kc">true</span><span class="p">,</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span>
    <span class="p">);</span>

    <span class="k">let</span> <span class="n">n_epochs</span> <span class="o">=</span> <span class="mi">30</span><span class="p">;</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar_e</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">n_epochs</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">0</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Epoch"</span><span class="p">),</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span><span class="p">,</span>
        <span class="n">force_refresh</span><span class="o">=</span><span class="kc">true</span>
    <span class="p">);</span>
</code></pre></div></div>

<ol>
  <li><strong>Training Loop</strong>:
    <ul>
      <li>Run for a fixed number of epochs (30).</li>
      <li>For each epoch:</li>
    </ul>
    <ul>
      <li><strong>Training Phase</strong>:
        <ul>
          <li>Iterate over the training data loader.</li>
          <li>For each batch:
            <ul>
              <li>Zero the gradients.</li>
              <li>Forward pass: compute predictions.</li>
              <li>Calculate accuracy and cross-entropy loss.</li>
              <li>Backward pass: compute gradients and update weights.</li>
              <li>Update the progress bar with the current loss and accuracy.</li>
            </ul>
          </li>
        </ul>
      </li>
      <li><strong>Validation Phase</strong>:
        <ul>
          <li>Iterate over the validation data loader.</li>
          <li>For each batch:
            <ul>
              <li>Forward pass: compute predictions.</li>
              <li>Calculate accuracy and cross-entropy loss.</li>
              <li>Update the progress bar with the current loss and accuracy.</li>
            </ul>
          </li>
        </ul>
      </li>
      <li><strong>Adjust Learning Rate</strong>:
        <ul>
          <li>After each epoch, the scheduler checks the validation loss to decide if the learning rate should be decreased.</li>
        </ul>
      </li>
      <li><strong>Save Best Model</strong>:
        <ul>
          <li>If the current epoch’s validation loss is the lowest seen so far, save the model.</li>
        </ul>
      </li>
    </ul>
  </li>
</ol>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">let</span> <span class="k">mut</span> <span class="n">best_acc</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
<span class="k">let</span> <span class="k">mut</span> <span class="n">best_loss</span><span class="p">:</span> <span class="nb">f64</span> <span class="o">=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">infinity</span><span class="p">();</span>

<span class="nd">println!</span><span class="p">(</span><span class="s">"</span><span class="se">\n\n</span><span class="s"> Start Training </span><span class="se">\n\n</span><span class="s">"</span><span class="p">);</span>
<span class="k">for</span> <span class="n">e</span> <span class="k">in</span> <span class="mi">1</span><span class="o">..</span><span class="n">n_epochs</span> <span class="p">{</span>
    <span class="n">pbar_e</span><span class="nf">.set_postfix</span><span class="p">(</span>
        <span class="nd">format!</span><span class="p">(</span><span class="s">"lr = {:&lt;.7}"</span><span class="p">,</span> <span class="n">scheduler</span><span class="nf">.get_lr</span><span class="p">())</span>
    <span class="p">);</span>
    <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar_e</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">e</span><span class="p">);</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_acc_train</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_loss_train</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">running_samples</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
    <span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="p">(</span><span class="n">images</span><span class="p">,</span> <span class="n">labels</span><span class="p">))</span> <span class="k">in</span> <span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">dataloader_train</span><span class="p">)</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
        <span class="n">scheduler</span><span class="py">.opt</span><span class="nf">.zero_grad</span><span class="p">();</span>
        <span class="k">let</span> <span class="n">out</span> <span class="o">=</span> <span class="n">net</span>
            <span class="nf">.forward</span><span class="p">(</span><span class="o">&amp;</span><span class="n">images</span><span class="nf">.to_device</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
            <span class="nf">.to_device</span><span class="p">(</span><span class="nn">Device</span><span class="p">::</span><span class="n">Cpu</span><span class="p">);</span>
        <span class="k">let</span> <span class="n">acc</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.accuracy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
        <span class="k">let</span> <span class="n">loss</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.cross_entropy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
        <span class="n">epoch_acc_train</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="n">acc</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
        <span class="n">epoch_loss_train</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
        <span class="n">scheduler</span><span class="py">.opt</span><span class="nf">.backward_step</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">);</span>
        <span class="n">running_samples</span> <span class="o">+=</span> <span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">];</span>
        <span class="n">pbar</span><span class="nf">.set_postfix</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span>
            <span class="s">"loss={:&lt;7.4} - accuracy={:&lt;7.4}"</span><span class="p">,</span>
            <span class="n">epoch_loss_train</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">),</span>
            <span class="n">epoch_acc_train</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">)</span> <span class="o">*</span> <span class="mf">100.0</span>
        <span class="p">));</span>
        <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">);</span>
    <span class="p">}</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_acc_val</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_loss_val</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>

    <span class="n">running_samples</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
    <span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="p">(</span><span class="n">images</span><span class="p">,</span> <span class="n">labels</span><span class="p">))</span> <span class="k">in</span> <span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">dataloader_val</span><span class="p">)</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">out</span> <span class="o">=</span> <span class="n">net</span>
            <span class="nf">.forward</span><span class="p">(</span><span class="o">&amp;</span><span class="n">images</span><span class="nf">.to_device</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
            <span class="nf">.to_device</span><span class="p">(</span><span class="nn">Device</span><span class="p">::</span><span class="n">Cpu</span><span class="p">);</span>
        <span class="k">let</span> <span class="n">loss</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.cross_entropy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
        <span class="k">let</span> <span class="n">acc</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.accuracy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
        <span class="n">epoch_acc_val</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="n">acc</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
        <span class="n">epoch_loss_val</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>

        <span class="n">running_samples</span> <span class="o">+=</span> <span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">];</span>
        <span class="n">pbar2</span><span class="nf">.set_postfix</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span>
            <span class="s">"loss={:&lt;7.4} - accuracy={:&lt;7.4}"</span><span class="p">,</span>
            <span class="n">epoch_loss_val</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">),</span>
            <span class="n">epoch_acc_val</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">)</span> <span class="o">*</span> <span class="mf">100.0</span>
        <span class="p">));</span>
        <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar2</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">);</span>
    <span class="p">}</span>
    <span class="n">epoch_acc_val</span> <span class="o">/=</span> <span class="n">dataloader_val</span><span class="nf">.len</span><span class="p">()</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">;</span>
    <span class="n">epoch_loss_val</span> <span class="o">/=</span> <span class="n">dataloader_val</span><span class="nf">.len</span><span class="p">()</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">;</span>

    <span class="n">scheduler</span><span class="nf">.step</span><span class="p">(</span><span class="n">epoch_loss_val</span><span class="p">);</span>

    <span class="k">if</span> <span class="n">epoch_loss_val</span> <span class="o">&lt;</span> <span class="n">best_loss</span> <span class="p">{</span>
        <span class="n">best_loss</span> <span class="o">=</span> <span class="n">epoch_loss_val</span><span class="p">;</span>
        <span class="n">best_acc</span> <span class="o">=</span> <span class="n">epoch_acc_val</span><span class="p">;</span>
        <span class="n">vs</span><span class="nf">.save</span><span class="p">(</span><span class="nn">Path</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.join</span><span class="p">(</span><span class="s">"best_model.ot"</span><span class="p">))</span><span class="nf">.unwrap</span><span class="p">()</span>
    <span class="p">}</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="key-points">Key Points</h3>

<ul>
  <li><strong>Device Management</strong>: Utilizes GPU if available for faster computations.</li>
  <li><strong>Model and Optimizer</strong>: Defined using the <code class="language-plaintext highlighter-rouge">tch</code> crate, with appropriate configurations.</li>
  <li><strong>Dynamic Learning Rate</strong>: Adjusts based on validation performance to optimize training.</li>
  <li><strong>Progress Tracking</strong>: Uses <code class="language-plaintext highlighter-rouge">kdam</code> crate to visually track training and validation progress.</li>
  <li><strong>Performance Metrics</strong>: Tracks accuracy and loss during both training and validation phases.</li>
</ul>

<h3 id="complete-training-code">Complete training code</h3>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">mod</span> <span class="n">utils</span><span class="p">;</span>

<span class="k">use</span> <span class="k">crate</span><span class="p">::</span><span class="nn">data</span><span class="p">::</span><span class="n">DataLoader</span><span class="p">;</span>
<span class="k">use</span> <span class="k">crate</span><span class="p">::</span><span class="n">model</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">kdam</span><span class="p">::{</span><span class="n">tqdm</span><span class="p">,</span> <span class="n">BarExt</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">num_traits</span><span class="p">::</span><span class="nn">float</span><span class="p">::</span><span class="n">Float</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">tch</span><span class="p">::{</span>
    <span class="n">nn</span><span class="p">,</span>
    <span class="nn">nn</span><span class="p">::{</span><span class="n">Module</span><span class="p">,</span> <span class="n">OptimizerConfig</span><span class="p">},</span>
    <span class="n">Device</span><span class="p">,</span>
<span class="p">};</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">path</span><span class="p">::</span><span class="n">Path</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">fs</span><span class="p">::</span><span class="n">create_dir</span><span class="p">;</span>

<span class="cd">/// This function trains the model with train and val data loaders</span>
<span class="k">pub</span> <span class="k">fn</span> <span class="nf">train_model</span><span class="p">(</span>
    <span class="k">mut</span> <span class="n">dataloader_train</span><span class="p">:</span> <span class="n">DataLoader</span><span class="p">,</span>
    <span class="k">mut</span> <span class="n">dataloader_val</span><span class="p">:</span> <span class="n">DataLoader</span><span class="p">,</span>
    <span class="n">save_dir</span><span class="p">:</span> <span class="o">&amp;</span><span class="nb">str</span><span class="p">,</span>
<span class="p">)</span> <span class="p">{</span>

    <span class="k">if</span> <span class="o">!</span><span class="nn">Path</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.is_dir</span><span class="p">()</span> <span class="p">{</span>
        <span class="nf">create_dir</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="p">}</span>

    <span class="k">let</span> <span class="n">device</span> <span class="o">=</span> <span class="nn">Device</span><span class="p">::</span><span class="nf">cuda_if_available</span><span class="p">();</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"The device is {:?}"</span><span class="p">,</span> <span class="n">device</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">vs</span> <span class="o">=</span> <span class="nn">nn</span><span class="p">::</span><span class="nn">VarStore</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">device</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">net</span> <span class="o">=</span> <span class="nn">model</span><span class="p">::</span><span class="nf">net</span><span class="p">(</span><span class="o">&amp;</span><span class="n">vs</span><span class="nf">.root</span><span class="p">(),</span> <span class="mi">2</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">lr</span> <span class="o">=</span> <span class="mf">1e-3</span><span class="p">;</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">opt</span> <span class="o">=</span> <span class="nn">nn</span><span class="p">::</span><span class="nn">Adam</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span><span class="nf">.build</span><span class="p">(</span><span class="o">&amp;</span><span class="n">vs</span><span class="p">,</span> <span class="n">lr</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="n">opt</span><span class="nf">.set_weight_decay</span><span class="p">(</span><span class="mf">1e-4</span><span class="p">);</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">scheduler</span> <span class="o">=</span> <span class="nn">utils</span><span class="p">::</span><span class="nn">Scheduler</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span>
        <span class="o">&amp;</span><span class="k">mut</span> <span class="n">opt</span><span class="p">,</span> <span class="mi">5</span><span class="p">,</span> <span class="n">lr</span><span class="p">,</span> <span class="mf">0.5</span>
    <span class="p">);</span>

    <span class="k">let</span> <span class="n">total_batch_train</span> <span class="o">=</span> <span class="n">dataloader_train</span><span class="nf">.len_batch</span><span class="p">();</span>
    <span class="k">let</span> <span class="n">total_batch_val</span> <span class="o">=</span> <span class="n">dataloader_val</span><span class="nf">.len_batch</span><span class="p">();</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">total_batch_train</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">1</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Train"</span><span class="p">),</span>
        <span class="n">force_refresh</span> <span class="o">=</span> <span class="kc">true</span><span class="p">,</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span>
    <span class="p">);</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar2</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">total_batch_val</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">2</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Val"</span><span class="p">),</span>
        <span class="n">force_refresh</span> <span class="o">=</span> <span class="kc">true</span><span class="p">,</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span>
    <span class="p">);</span>

    <span class="k">let</span> <span class="n">n_epochs</span> <span class="o">=</span> <span class="mi">30</span><span class="p">;</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">pbar_e</span> <span class="o">=</span> <span class="nd">tqdm!</span><span class="p">(</span>
        <span class="n">total</span> <span class="o">=</span> <span class="n">n_epochs</span><span class="p">,</span>
        <span class="n">position</span> <span class="o">=</span> <span class="mi">0</span><span class="p">,</span>
        <span class="n">desc</span> <span class="o">=</span> <span class="nd">format!</span><span class="p">(</span><span class="s">"{:&lt;8}"</span><span class="p">,</span> <span class="s">"Epoch"</span><span class="p">),</span>
        <span class="n">ncols</span> <span class="o">=</span> <span class="mi">100</span><span class="p">,</span>
        <span class="n">force_refresh</span><span class="o">=</span><span class="kc">true</span>
    <span class="p">);</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">best_acc</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">best_loss</span><span class="p">:</span> <span class="nb">f64</span> <span class="o">=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">infinity</span><span class="p">();</span>

    <span class="nd">println!</span><span class="p">(</span><span class="s">"</span><span class="se">\n\n</span><span class="s"> Start Training </span><span class="se">\n\n</span><span class="s">"</span><span class="p">);</span>
    <span class="k">for</span> <span class="n">e</span> <span class="k">in</span> <span class="mi">1</span><span class="o">..</span><span class="n">n_epochs</span> <span class="p">{</span>
        <span class="n">pbar_e</span><span class="nf">.set_postfix</span><span class="p">(</span>
            <span class="nd">format!</span><span class="p">(</span><span class="s">"lr = {:&lt;.7}"</span><span class="p">,</span> <span class="n">scheduler</span><span class="nf">.get_lr</span><span class="p">())</span>
        <span class="p">);</span>
        <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar_e</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">e</span><span class="p">);</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_acc_train</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_loss_train</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">running_samples</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
        <span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="p">(</span><span class="n">images</span><span class="p">,</span> <span class="n">labels</span><span class="p">))</span> <span class="k">in</span> <span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">dataloader_train</span><span class="p">)</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
            <span class="n">scheduler</span><span class="py">.opt</span><span class="nf">.zero_grad</span><span class="p">();</span>
            <span class="k">let</span> <span class="n">out</span> <span class="o">=</span> <span class="n">net</span>
                <span class="nf">.forward</span><span class="p">(</span><span class="o">&amp;</span><span class="n">images</span><span class="nf">.to_device</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
                <span class="nf">.to_device</span><span class="p">(</span><span class="nn">Device</span><span class="p">::</span><span class="n">Cpu</span><span class="p">);</span>
            <span class="k">let</span> <span class="n">acc</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.accuracy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
            <span class="k">let</span> <span class="n">loss</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.cross_entropy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
            <span class="n">epoch_acc_train</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="n">acc</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
            <span class="n">epoch_loss_train</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
            <span class="n">scheduler</span><span class="py">.opt</span><span class="nf">.backward_step</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">);</span>
            <span class="n">running_samples</span> <span class="o">+=</span> <span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">];</span>
            <span class="n">pbar</span><span class="nf">.set_postfix</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span>
                <span class="s">"loss={:&lt;7.4} - accuracy={:&lt;7.4}"</span><span class="p">,</span>
                <span class="n">epoch_loss_train</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">),</span>
                <span class="n">epoch_acc_train</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">)</span> <span class="o">*</span> <span class="mf">100.0</span>
            <span class="p">));</span>
            <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">);</span>
        <span class="p">}</span>

        <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_acc_val</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">epoch_loss_val</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>

        <span class="n">running_samples</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
        <span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="p">(</span><span class="n">images</span><span class="p">,</span> <span class="n">labels</span><span class="p">))</span> <span class="k">in</span> <span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">dataloader_val</span><span class="p">)</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
            <span class="k">let</span> <span class="n">out</span> <span class="o">=</span> <span class="n">net</span>
                <span class="nf">.forward</span><span class="p">(</span><span class="o">&amp;</span><span class="n">images</span><span class="nf">.to_device</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
                <span class="nf">.to_device</span><span class="p">(</span><span class="nn">Device</span><span class="p">::</span><span class="n">Cpu</span><span class="p">);</span>
            <span class="k">let</span> <span class="n">loss</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.cross_entropy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
            <span class="k">let</span> <span class="n">acc</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.accuracy_for_logits</span><span class="p">(</span><span class="o">&amp;</span><span class="n">labels</span><span class="p">);</span>
            <span class="n">epoch_acc_val</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="n">acc</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>
            <span class="n">epoch_loss_val</span> <span class="o">+=</span> <span class="nn">f64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="o">&amp;</span><span class="n">loss</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span> <span class="o">*</span> <span class="p">(</span><span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">]</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">);</span>

            <span class="n">running_samples</span> <span class="o">+=</span> <span class="n">out</span><span class="nf">.size</span><span class="p">()[</span><span class="mi">0</span><span class="p">];</span>
            <span class="n">pbar2</span><span class="nf">.set_postfix</span><span class="p">(</span><span class="nd">format!</span><span class="p">(</span>
                <span class="s">"loss={:&lt;7.4} - accuracy={:&lt;7.4}"</span><span class="p">,</span>
                <span class="n">epoch_loss_val</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">),</span>
                <span class="n">epoch_acc_val</span> <span class="o">/</span> <span class="p">(</span><span class="n">running_samples</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">)</span> <span class="o">*</span> <span class="mf">100.0</span>
            <span class="p">));</span>
            <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="n">pbar2</span><span class="nf">.update_to</span><span class="p">(</span><span class="n">i</span> <span class="o">+</span> <span class="mi">1</span><span class="p">);</span>
        <span class="p">}</span>
        <span class="n">epoch_acc_val</span> <span class="o">/=</span> <span class="n">dataloader_val</span><span class="nf">.len</span><span class="p">()</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">;</span>
        <span class="n">epoch_loss_val</span> <span class="o">/=</span> <span class="n">dataloader_val</span><span class="nf">.len</span><span class="p">()</span> <span class="k">as</span> <span class="nb">f64</span><span class="p">;</span>

        <span class="n">scheduler</span><span class="nf">.step</span><span class="p">(</span><span class="n">epoch_loss_val</span><span class="p">);</span>

        <span class="k">if</span> <span class="n">epoch_loss_val</span> <span class="o">&lt;</span> <span class="n">best_loss</span> <span class="p">{</span>
            <span class="n">best_loss</span> <span class="o">=</span> <span class="n">epoch_loss_val</span><span class="p">;</span>
            <span class="n">best_acc</span> <span class="o">=</span> <span class="n">epoch_acc_val</span><span class="p">;</span>
            <span class="n">vs</span><span class="nf">.save</span><span class="p">(</span><span class="nn">Path</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">save_dir</span><span class="p">)</span><span class="nf">.join</span><span class="p">(</span><span class="s">"best_model.ot"</span><span class="p">))</span><span class="nf">.unwrap</span><span class="p">()</span>
        <span class="p">}</span>
    <span class="p">}</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"</span><span class="se">\n\n\n</span><span class="s">"</span><span class="p">);</span>
    <span class="nd">println!</span><span class="p">(</span>
        <span class="s">"Best validation loss = {best_loss:.4}, accuracy={:.4}"</span><span class="p">,</span>
        <span class="n">best_acc</span> <span class="o">*</span> <span class="mf">100.0</span>
    <span class="p">);</span>
<span class="p">}</span>

</code></pre></div></div>

<h2 id="inference">Inference</h2>
<p>The inference function predicts the class of an input image using a trained CNN model. It first checks for CUDA availability and sets the device. The model is initialized and loaded with pre-trained weights. The input image is preprocessed, resized to 224x224 pixels, and passed through the model. The function then identifies the predicted class by selecting the index of the maximum output logit, returning this as the predicted class label. This process enables quick classification of new images.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">tch</span><span class="p">::{</span><span class="n">Device</span><span class="p">,</span> <span class="n">nn</span><span class="p">,</span> <span class="n">vision</span><span class="p">,</span> <span class="nn">nn</span><span class="p">::</span><span class="n">Module</span><span class="p">};</span>
<span class="k">use</span> <span class="k">crate</span><span class="p">::</span><span class="n">model</span><span class="p">;</span>

<span class="k">pub</span> <span class="k">fn</span> <span class="nf">inference</span><span class="p">(</span><span class="n">image_path</span><span class="p">:</span> <span class="o">&amp;</span><span class="nb">str</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">i64</span><span class="p">{</span>
    <span class="k">let</span> <span class="n">device</span> <span class="o">=</span> <span class="nn">Device</span><span class="p">::</span><span class="nf">cuda_if_available</span><span class="p">();</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">vs</span> <span class="o">=</span> <span class="nn">nn</span><span class="p">::</span><span class="nn">VarStore</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">device</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">net</span> <span class="o">=</span> <span class="nn">model</span><span class="p">::</span><span class="nf">net</span><span class="p">(</span><span class="o">&amp;</span><span class="n">vs</span><span class="nf">.root</span><span class="p">(),</span> <span class="mi">2</span><span class="p">);</span>
    <span class="n">vs</span><span class="nf">.load</span><span class="p">(</span><span class="s">"weights/best_model.ot"</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">();</span>
    <span class="k">let</span> <span class="n">image</span> <span class="o">=</span> <span class="nn">vision</span><span class="p">::</span><span class="nn">imagenet</span><span class="p">::</span><span class="nf">load_image_and_resize224</span><span class="p">(</span><span class="n">image_path</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span><span class="nf">.unsqueeze</span><span class="p">(</span><span class="mi">0</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">out</span> <span class="o">=</span> <span class="n">net</span><span class="nf">.forward</span><span class="p">(</span><span class="o">&amp;</span><span class="n">image</span><span class="nf">.to_device</span><span class="p">(</span><span class="n">device</span><span class="p">));</span>
    <span class="k">let</span> <span class="n">prediction</span> <span class="o">=</span> <span class="n">out</span><span class="nf">.argmax</span><span class="p">(</span><span class="mi">1</span><span class="p">,</span> <span class="k">false</span><span class="p">);</span>

    <span class="nn">i64</span><span class="p">::</span><span class="nf">try_from</span><span class="p">(</span><span class="n">prediction</span><span class="p">)</span><span class="nf">.unwrap</span><span class="p">()</span>
<span class="p">}</span>
</code></pre></div></div>

<h2 id="main-function-a-complete-workflow">Main function: A Complete Workflow</h2>

<p>The main function orchestrates the training and inference processes of our CNN. The datasets for training and validation are loaded from specified directories, and their details are printed, including class mappings and dataset sizes. Data loaders are then initialized for batch processing during training and validation phases. The CNN model is trained using the training dataset, with validation performed using the separate validation dataset to monitor performance. After training, the best-performing model weights are saved. Inference is demonstrated by predicting the class of a sample image from the validation set using the trained model, and the predicted class label is printed as output.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">mod</span> <span class="n">data</span><span class="p">;</span>
<span class="k">mod</span> <span class="n">model</span><span class="p">;</span>
<span class="k">mod</span> <span class="n">train</span><span class="p">;</span>
<span class="k">mod</span> <span class="n">inference</span><span class="p">;</span>


<span class="k">fn</span> <span class="nf">main</span><span class="p">()</span> <span class="p">{</span>
    <span class="nn">std</span><span class="p">::</span><span class="nn">env</span><span class="p">::</span><span class="nf">set_var</span><span class="p">(</span><span class="s">"CUDA_LAUNCH_BLOCKING"</span><span class="p">,</span> <span class="s">"1"</span><span class="p">);</span>
    <span class="nn">std</span><span class="p">::</span><span class="nn">env</span><span class="p">::</span><span class="nf">set_var</span><span class="p">(</span><span class="s">"TORCH_SHOW_WARNINGS"</span><span class="p">,</span> <span class="s">"0"</span><span class="p">);</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"Loading Dataset / train"</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">dataset_train</span> <span class="o">=</span> <span class="nn">data</span><span class="p">::</span><span class="nn">Dataset</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="s">"data/sea_vs_jungle/train"</span><span class="p">);</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"Loading Dataset / val"</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">dataset_val</span> <span class="o">=</span> <span class="nn">data</span><span class="p">::</span><span class="nn">Dataset</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="s">"data/sea_vs_jungle/val"</span><span class="p">);</span>
    <span class="n">dataset_train</span><span class="nf">.print</span><span class="p">();</span>
    <span class="n">dataset_val</span><span class="nf">.print</span><span class="p">();</span>

    <span class="k">let</span> <span class="n">dataloader_train</span> <span class="o">=</span> <span class="nn">data</span><span class="p">::</span><span class="nn">DataLoader</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">dataset_train</span><span class="p">,</span> <span class="mi">32</span><span class="p">,</span> <span class="k">true</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">dataloader_val</span> <span class="o">=</span> <span class="nn">data</span><span class="p">::</span><span class="nn">DataLoader</span><span class="p">::</span><span class="nf">new</span><span class="p">(</span><span class="n">dataset_val</span><span class="p">,</span> <span class="mi">32</span><span class="p">,</span> <span class="k">false</span><span class="p">);</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"{}"</span><span class="p">,</span> <span class="n">dataloader_val</span><span class="nf">.len_batch</span><span class="p">());</span>
    <span class="nn">train</span><span class="p">::</span><span class="nf">train_model</span><span class="p">(</span><span class="n">dataloader_train</span><span class="p">,</span> <span class="n">dataloader_val</span><span class="p">,</span> <span class="s">"weights"</span><span class="p">);</span>

    <span class="k">let</span> <span class="n">prediction</span> <span class="o">=</span> <span class="nn">inference</span><span class="p">::</span><span class="nf">inference</span><span class="p">(</span><span class="s">"data/sea_vs_jungle/val/sea/001c31c29de8a9cd.jpg"</span><span class="p">);</span>

    <span class="nd">println!</span><span class="p">(</span><span class="s">"Prediction is {prediction}"</span><span class="p">)</span>

<span class="p">}</span>

</code></pre></div></div>

<h2 id="conclusion">Conclusion</h2>
<p>At the end of this project, while Rust proved to be a powerful tool for deep learning tasks with LibTorch bindings using the <code class="language-plaintext highlighter-rouge">tch-rs</code> crate, I found that it might be more straightforward to train a model in Python and then utilize it in Rust. In the future, I plan to explore this approach further and will write a blog post on how to train a model in Python, extract it using TorchScript, and seamlessly integrate it into Rust applications.</p>

<h2 id="code-repository">Code Repository</h2>
<p>The complete Rust implementation is available on <a href="https://github.com/ramintoosi/cnn-rust">GitHub</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://rust-book.cs.brown.edu/">Rust Book</a></p>

<p>[2] <a href="https://github.com/LaurentMazare/tch-rs">tch-rust</a></p>

<p>[3] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Rust" /><category term="Python" /><category term="Machine Learning" /><category term="CNN" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[Introduction:]]></summary></entry><entry><title type="html">Implementing K-Means in Rust: A 7x Speed Boost Over Python</title><link href="https://ramintoosi.ir/posts/2024/04/blog-post-1/" rel="alternate" type="text/html" title="Implementing K-Means in Rust: A 7x Speed Boost Over Python" /><published>2024-04-06T00:00:00+03:30</published><updated>2024-04-06T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/04/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/04/blog-post-1/"><![CDATA[<h2 id="introduction">Introduction:</h2>
<p>As a machine learning enthusiast, I’ve always been fascinated by the speed and efficiency of algorithms. 
Recently, I decided to learn about Rust, a language known for its performance and 
safety guarantees, to implement the K-means clustering algorithm. 
Despite not being an experienced Rust developer, I was amazed by the results: 
my Rust implementation outperformed the popular scikit-learn package in Python by 
a factor of 7. In this blog post, I’ll share my journey of implementing K-means in Rust. 
Let’s dive in!</p>

<h2 id="data">Data</h2>

<p>This Python code generates 1 million samples of Gaussian noise clusters with different 
means in 10 dimensions and saves them to a CSV file named “data.csv”. 
There are four clusters, and each cluster has different means, and the clusters are separated by a distance of 2 
along each dimension. Here’s the code:</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>

<span class="n">n_cluster</span> <span class="o">=</span> <span class="mi">4</span>
<span class="n">number_of_samples</span> <span class="o">=</span> <span class="mi">1_000_000</span>
<span class="n">dim</span> <span class="o">=</span> <span class="mi">10</span>

<span class="n">n_sample_per_class</span> <span class="o">=</span> <span class="nb">int</span><span class="p">(</span><span class="n">number_of_samples</span> <span class="o">/</span> <span class="n">n_cluster</span><span class="p">)</span>
<span class="n">samples</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">zeros</span><span class="p">((</span><span class="n">n_sample_per_class</span><span class="o">*</span><span class="n">n_cluster</span> <span class="p">,</span> <span class="n">dim</span><span class="p">))</span>

<span class="k">for</span> <span class="n">i</span> <span class="ow">in</span> <span class="nb">range</span><span class="p">(</span><span class="n">n_cluster</span><span class="p">):</span>
    <span class="n">samples</span><span class="p">[</span><span class="n">i</span><span class="o">*</span><span class="n">n_sample_per_class</span><span class="p">:</span> <span class="p">(</span><span class="n">i</span><span class="o">+</span><span class="mi">1</span><span class="p">)</span><span class="o">*</span><span class="n">n_sample_per_class</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">random</span><span class="p">.</span><span class="n">randn</span><span class="p">(</span><span class="n">n_sample_per_class</span><span class="p">,</span> <span class="n">dim</span><span class="p">)</span> <span class="o">+</span> <span class="p">(</span><span class="n">i</span><span class="o">+</span><span class="mi">1</span><span class="p">)</span> <span class="o">*</span> <span class="mi">2</span>
    
<span class="n">np</span><span class="p">.</span><span class="n">savetxt</span><span class="p">(</span><span class="s">"data.csv"</span><span class="p">,</span> <span class="n">samples</span><span class="p">,</span> <span class="n">delimiter</span><span class="o">=</span><span class="s">","</span><span class="p">,</span> <span class="n">fmt</span><span class="o">=</span><span class="s">'%.3f'</span><span class="p">)</span>
</code></pre></div></div>
<p>This code creates 250,000 samples for each cluster, totaling 1 million samples. Each sample has 10 dimensions, and the means of the clusters are 2, 4, 6, and 8 along each dimension, respectively.</p>

<h2 id="rust-implementation">Rust Implementation</h2>
<p>In this section, I’ll walk you through the Rust implementation of the K-means algorithm step by step. However, since I’m not a seasoned Rust developer, I’ll keep the explanations high-level to avoid potential errors.</p>

<h3 id="setting-up-dependencies">Setting Up Dependencies</h3>
<p>This code snippet imports several standard library and external crates commonly 
used in Rust for various functionalities. It includes error handling, CSV file 
reading and writing, array operations, random number generation, and 
command-line argument parsing.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">use</span> <span class="nn">std</span><span class="p">::{</span>
    <span class="nn">error</span><span class="p">::</span><span class="n">Error</span><span class="p">,</span>
<span class="p">};</span>
<span class="k">use</span> <span class="nn">std</span><span class="p">::</span><span class="nn">ops</span><span class="p">::</span><span class="n">IndexMut</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">csv</span><span class="p">::{</span><span class="n">ReaderBuilder</span><span class="p">,</span> <span class="n">Writer</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">ndarray</span><span class="p">::{</span><span class="n">Array1</span><span class="p">,</span> <span class="n">Array2</span><span class="p">,</span> <span class="n">ArrayView1</span><span class="p">,</span> <span class="n">AssignElem</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">ndarray_csv</span><span class="p">::{</span><span class="n">Array2Reader</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">rand</span><span class="p">::</span><span class="nn">seq</span><span class="p">::</span><span class="nn">index</span><span class="p">::</span><span class="n">sample</span><span class="p">;</span>
<span class="k">use</span> <span class="nn">rand</span><span class="p">::{</span><span class="n">Rng</span><span class="p">,</span> <span class="n">thread_rng</span><span class="p">};</span>
<span class="k">use</span> <span class="nn">clap</span><span class="p">::{</span><span class="n">Parser</span><span class="p">};</span>
</code></pre></div></div>

<h3 id="defining-command-line-arguments">Defining Command-Line Arguments</h3>
<p>This section defines the command-line arguments using the clap crate. 
It includes arguments for the path to the CSV file, the number of clusters, 
whether to use Kmeans++ for center initialization, the maximum number of 
iterations, the tolerance for center change, and the path to save the indices as 
a CSV file.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1">// define arguments using clap</span>
<span class="nd">#[derive(Parser)]</span>
<span class="nd">#[command(author,</span> <span class="nd">version,</span> <span class="nd">about,</span> <span class="nd">long_about</span> <span class="nd">=</span> <span class="nd">None)]</span>
<span class="k">struct</span> <span class="n">Args</span> <span class="p">{</span>
    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Path to the csv file"</span><span class="nd">)]</span>
    <span class="n">data_path</span><span class="p">:</span> <span class="nb">String</span><span class="p">,</span>

    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Number of clusters"</span><span class="nd">)]</span>
    <span class="n">num_cluster</span><span class="p">:</span> <span class="nb">usize</span><span class="p">,</span>

    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Use Kmeans++ to initialize centers"</span><span class="nd">)]</span>
    <span class="n">kpp</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>

    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Maximum number of iterations"</span><span class="nd">,</span> <span class="nd">default_value</span> <span class="nd">=</span> <span class="s">"1000"</span><span class="nd">)]</span>
    <span class="n">max_iter</span><span class="p">:</span> <span class="nb">i32</span><span class="p">,</span>

    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Maximum center change tolerance"</span><span class="nd">,</span> <span class="nd">default_value</span> <span class="nd">=</span> <span class="s">"1e-4"</span><span class="nd">)]</span>
    <span class="n">tolerance</span><span class="p">:</span> <span class="nb">f32</span><span class="p">,</span>

    <span class="nd">#[arg(short,</span> <span class="nd">long,</span> <span class="nd">help</span> <span class="nd">=</span> <span class="s">"Path to save indices as csv"</span><span class="nd">,</span> <span class="nd">default_value</span> <span class="nd">=</span> <span class="s">"indices.csv"</span><span class="nd">)]</span>
    <span class="n">output_path</span><span class="p">:</span> <span class="nb">String</span>

<span class="p">}</span>
</code></pre></div></div>

<h3 id="loading-data-from-csv">Loading Data from CSV</h3>
<p>This function load_data takes a file path as input and loads data from a CSV file into a 2D array of 32-bit floating-point numbers (Array2<f32>). It uses the csv crate to read the CSV file and deserialize its contents into the array.</f32></p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">load_data</span><span class="p">(</span><span class="n">file_path</span><span class="p">:</span> <span class="o">&amp;</span><span class="nb">str</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">Result</span><span class="o">&lt;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="nb">Box</span><span class="o">&lt;</span><span class="k">dyn</span> <span class="n">Error</span><span class="o">&gt;&gt;</span> <span class="p">{</span>
    <span class="c1">// this function loads data from the csv file</span>
    <span class="k">let</span> <span class="n">reader</span> <span class="o">=</span> <span class="nn">ReaderBuilder</span><span class="p">::</span><span class="nf">new</span><span class="p">()</span><span class="nf">.has_headers</span><span class="p">(</span><span class="k">false</span><span class="p">)</span><span class="nf">.from_path</span><span class="p">(</span><span class="n">file_path</span><span class="p">);</span>
    <span class="k">let</span> <span class="n">array_read</span><span class="p">:</span> <span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span> <span class="o">=</span> <span class="n">reader</span><span class="o">?</span><span class="nf">.deserialize_array2_dynamic</span><span class="p">()</span><span class="o">?</span><span class="p">;</span>
    <span class="nf">Ok</span><span class="p">(</span><span class="n">array_read</span><span class="p">)</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="initializing-cluster-centers">Initializing Cluster Centers</h3>

<p>The random_centers function takes a reference to a 2D array data and the number of clusters n_cluster as input. It selects n_cluster random rows from data as initial cluster centers and returns them in a new 2D array.
Similarly, the kmeans_pp function implements the KMeans++ algorithm for selecting initial cluster centers.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">random_centers</span><span class="p">(</span><span class="n">data</span> <span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">n_cluster</span><span class="p">:</span> <span class="nb">usize</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span> <span class="p">{</span>
    <span class="c1">// centers are randomly selected from the current set of samples</span>
    <span class="k">let</span> <span class="n">n_rows</span> <span class="o">=</span> <span class="n">data</span><span class="nf">.nrows</span><span class="p">();</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">rng</span> <span class="o">=</span> <span class="nf">thread_rng</span><span class="p">();</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">selected_rows</span> <span class="o">=</span>
        <span class="nn">Array2</span><span class="p">::</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">::</span><span class="nf">zeros</span><span class="p">((</span><span class="n">n_cluster</span><span class="p">,</span> <span class="n">data</span><span class="nf">.ncols</span><span class="p">()));</span>
    <span class="k">let</span> <span class="n">indices</span><span class="p">:</span> <span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nf">sample</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="n">rng</span><span class="p">,</span> <span class="n">n_rows</span><span class="p">,</span> <span class="n">n_cluster</span><span class="p">)</span><span class="nf">.into_iter</span><span class="p">()</span><span class="nf">.collect</span><span class="p">();</span>
    <span class="k">for</span> <span class="p">(</span><span class="n">i</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">index</span><span class="p">)</span> <span class="k">in</span> <span class="n">indices</span><span class="nf">.iter</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
        <span class="n">selected_rows</span><span class="nf">.row_mut</span><span class="p">(</span><span class="n">i</span><span class="p">)</span><span class="nf">.assign</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="nf">.row</span><span class="p">(</span><span class="n">index</span><span class="p">));</span>
    <span class="p">}</span>

    <span class="n">selected_rows</span>
<span class="p">}</span>

<span class="k">fn</span> <span class="nf">kmeans_pp</span><span class="p">(</span><span class="n">data</span> <span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">n_cluster</span><span class="p">:</span> <span class="nb">usize</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span> <span class="p">{</span>
    <span class="c1">// centers are selected based on KMeans++ algorithm</span>
    <span class="k">let</span> <span class="n">n_rows</span> <span class="o">=</span> <span class="n">data</span><span class="nf">.nrows</span><span class="p">();</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">chosen_points</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nd">vec!</span><span class="p">();</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">centers</span><span class="p">:</span> <span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nn">Array2</span><span class="p">::</span><span class="nf">zeros</span><span class="p">((</span><span class="n">n_cluster</span><span class="p">,</span> <span class="n">data</span><span class="nf">.ncols</span><span class="p">()));</span>

    <span class="c1">// first center</span>
    <span class="n">chosen_points</span><span class="nf">.push</span><span class="p">(</span><span class="nf">thread_rng</span><span class="p">()</span><span class="nf">.gen_range</span><span class="p">(</span><span class="mi">0</span><span class="o">..</span><span class="n">n_rows</span><span class="p">));</span>
    <span class="n">centers</span><span class="nf">.row_mut</span><span class="p">(</span><span class="mi">1</span><span class="p">)</span><span class="nf">.assign</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="nf">.row</span><span class="p">(</span><span class="n">chosen_points</span><span class="p">[</span><span class="mi">0</span><span class="p">]));</span>

    <span class="c1">// other centers</span>
    <span class="k">for</span> <span class="n">i_center</span> <span class="k">in</span> <span class="mi">1</span><span class="o">..</span><span class="n">n_cluster</span> <span class="p">{</span>

        <span class="k">let</span> <span class="k">mut</span> <span class="n">max_dist</span><span class="p">:</span> <span class="nb">f32</span> <span class="o">=</span> <span class="o">-</span><span class="mf">1.0</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">max_index</span><span class="p">:</span> <span class="nb">usize</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
        <span class="k">for</span> <span class="p">(</span><span class="n">i_sample</span><span class="p">,</span> <span class="n">sample</span><span class="p">)</span> <span class="k">in</span> <span class="n">data</span><span class="nf">.rows</span><span class="p">()</span><span class="nf">.into_iter</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">()</span> <span class="p">{</span>
            <span class="k">if</span> <span class="n">chosen_points</span><span class="nf">.contains</span><span class="p">(</span><span class="o">&amp;</span><span class="n">i_sample</span><span class="p">)</span> <span class="p">{</span>
                <span class="k">continue</span>
            <span class="p">}</span>
            <span class="k">let</span> <span class="k">mut</span> <span class="n">c_dist</span><span class="p">:</span> <span class="nb">f32</span> <span class="o">=</span> <span class="mf">0.0</span><span class="p">;</span>
            <span class="k">for</span> <span class="n">i_prev_centers</span> <span class="k">in</span> <span class="mi">0</span><span class="o">..</span><span class="n">i_center</span> <span class="p">{</span>
                <span class="n">c_dist</span> <span class="o">+=</span> <span class="nf">euclidean_distance</span><span class="p">(</span><span class="o">&amp;</span><span class="n">sample</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">centers</span><span class="nf">.row</span><span class="p">(</span><span class="n">i_prev_centers</span><span class="p">));</span>
            <span class="p">}</span>
            <span class="k">if</span> <span class="n">c_dist</span> <span class="o">&gt;</span> <span class="n">max_dist</span> <span class="p">{</span>
                <span class="n">max_dist</span> <span class="o">=</span> <span class="n">c_dist</span><span class="p">;</span>
                <span class="n">max_index</span> <span class="o">=</span> <span class="n">i_sample</span>
            <span class="p">}</span>
        <span class="p">}</span>

        <span class="n">chosen_points</span><span class="nf">.push</span><span class="p">(</span><span class="n">max_index</span><span class="p">);</span>
        <span class="n">centers</span><span class="nf">.row_mut</span><span class="p">(</span><span class="n">i_center</span><span class="p">)</span><span class="nf">.assign</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="nf">.row</span><span class="p">(</span><span class="n">max_index</span><span class="p">))</span>
    <span class="p">}</span>
    <span class="n">centers</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="calculating-euclidean-distance">Calculating Euclidean Distance</h3>
<p>The euclidean_distance function calculates the Euclidean distance between two 1D arrays a and b represented as ArrayView1<f32>.</f32></p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">euclidean_distance</span><span class="p">(</span><span class="n">a</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">ArrayView1</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">b</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">ArrayView1</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">f32</span> <span class="p">{</span>
    <span class="c1">// calculate Euclidean distance between two arrays</span>
    <span class="n">a</span><span class="nf">.iter</span><span class="p">()</span><span class="nf">.zip</span><span class="p">(</span><span class="n">b</span><span class="nf">.iter</span><span class="p">())</span><span class="nf">.map</span><span class="p">(|(</span><span class="n">x</span><span class="p">,</span> <span class="n">y</span><span class="p">)|</span> <span class="p">(</span><span class="n">x</span> <span class="o">-</span> <span class="n">y</span><span class="p">)</span><span class="nf">.powi</span><span class="p">(</span><span class="mi">2</span><span class="p">))</span><span class="py">.sum</span><span class="p">::</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">()</span><span class="nf">.sqrt</span><span class="p">()</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="assigning-samples-to-clusters">Assigning Samples to Clusters</h3>
<p>The assign_cluster_to_sample function assigns each sample in the input data (Array2<f32>) to the closest cluster center based on Euclidean distance. It takes three arguments: the input data, the cluster centers, and a mutable array of indices representing the assigned cluster for each sample.</f32></p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">assign_cluster_to_sample</span><span class="p">(</span><span class="n">data</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">centers</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">indices</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span><span class="p">)</span> <span class="p">{</span>
    <span class="c1">// finds the closest cluster to each sample using centers</span>
    <span class="k">for</span> <span class="p">(</span><span class="n">index_sample</span><span class="p">,</span> <span class="n">row</span><span class="p">)</span> <span class="k">in</span> <span class="n">data</span><span class="nf">.rows</span><span class="p">()</span><span class="nf">.into_iter</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">(){</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">min_distance</span> <span class="o">=</span> <span class="nn">f32</span><span class="p">::</span><span class="n">INFINITY</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">min_index</span><span class="p">:</span> <span class="nb">usize</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>

        <span class="k">for</span> <span class="p">(</span><span class="n">index</span><span class="p">,</span> <span class="n">center_row</span><span class="p">)</span> <span class="k">in</span> <span class="n">centers</span><span class="nf">.rows</span><span class="p">()</span><span class="nf">.into_iter</span><span class="p">()</span><span class="nf">.enumerate</span><span class="p">(){</span>
            <span class="k">let</span> <span class="n">distance</span> <span class="o">=</span> <span class="nf">euclidean_distance</span><span class="p">(</span><span class="o">&amp;</span><span class="n">row</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">center_row</span><span class="p">);</span>
            <span class="k">if</span> <span class="n">distance</span> <span class="o">&lt;</span> <span class="n">min_distance</span><span class="p">{</span>
                <span class="n">min_distance</span> <span class="o">=</span> <span class="n">distance</span><span class="p">;</span>
                <span class="n">min_index</span> <span class="o">=</span> <span class="n">index</span><span class="p">;</span>
            <span class="p">}</span>
        <span class="p">}</span>
        <span class="n">indices</span><span class="nf">.index_mut</span><span class="p">(</span><span class="n">index_sample</span><span class="p">)</span><span class="nf">.assign_elem</span><span class="p">(</span><span class="n">min_index</span><span class="p">)</span>
    <span class="p">}</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="updating-cluster-centers">Updating Cluster Centers</h3>
<p>The update_centers function updates the cluster centers based on the samples assigned to each cluster. It takes the input data (data), the current cluster centers (centers), the indices representing the assigned cluster for each sample (indices), and the number of clusters (n_clusters) as input.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">update_centers</span><span class="p">(</span><span class="n">data</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span>
                  <span class="n">centers</span><span class="p">:</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">,</span>
                  <span class="n">indices</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">n_clusters</span><span class="p">:</span> <span class="nb">usize</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">f32</span> <span class="p">{</span>
    <span class="c1">// update centers as the average of the samples within the cluster</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">max_change</span> <span class="o">=</span> <span class="nn">f32</span><span class="p">::</span><span class="n">INFINITY</span><span class="p">;</span>
    <span class="k">for</span> <span class="n">index</span> <span class="k">in</span> <span class="mi">0</span><span class="o">..</span><span class="n">n_clusters</span> <span class="p">{</span>
        <span class="k">let</span> <span class="n">matched_indices</span><span class="p">:</span> <span class="nb">Vec</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span> <span class="o">=</span> <span class="n">indices</span><span class="nf">.iter</span><span class="p">()</span>
            <span class="nf">.enumerate</span><span class="p">()</span>
            <span class="nf">.filter</span><span class="p">(|</span><span class="o">&amp;</span><span class="p">(</span><span class="n">_</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">value</span><span class="p">)|</span> <span class="n">value</span> <span class="o">==</span> <span class="n">index</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">)</span>
            <span class="nf">.map</span><span class="p">(|(</span><span class="n">i</span><span class="p">,</span> <span class="n">_</span><span class="p">)|</span> <span class="n">i</span><span class="p">)</span>
            <span class="nf">.collect</span><span class="p">();</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">c</span><span class="p">:</span> <span class="n">Array1</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nn">Array1</span><span class="p">::</span><span class="nf">zeros</span><span class="p">(</span><span class="n">data</span><span class="nf">.ncols</span><span class="p">());</span>
        <span class="k">for</span> <span class="n">m_index</span> <span class="k">in</span> <span class="o">&amp;</span><span class="n">matched_indices</span> <span class="p">{</span>
            <span class="n">c</span> <span class="o">+=</span> <span class="o">&amp;</span><span class="n">data</span><span class="nf">.row</span><span class="p">(</span><span class="o">*</span><span class="n">m_index</span><span class="p">);</span>
        <span class="p">}</span>
        <span class="n">c</span> <span class="o">/=</span> <span class="n">matched_indices</span><span class="nf">.len</span><span class="p">()</span> <span class="k">as</span> <span class="nb">f32</span><span class="p">;</span>
        <span class="k">let</span> <span class="n">distance</span> <span class="o">=</span> <span class="nf">euclidean_distance</span><span class="p">(</span><span class="o">&amp;</span><span class="n">centers</span><span class="nf">.row</span><span class="p">(</span><span class="n">index</span><span class="p">),</span> <span class="o">&amp;</span><span class="n">c</span><span class="nf">.view</span><span class="p">());</span>
        <span class="n">centers</span><span class="nf">.row_mut</span><span class="p">(</span><span class="n">index</span> <span class="k">as</span> <span class="nb">usize</span><span class="p">)</span><span class="nf">.assign</span><span class="p">(</span><span class="o">&amp;</span><span class="n">c</span><span class="p">);</span>
        <span class="k">if</span> <span class="n">distance</span> <span class="o">&lt;</span> <span class="n">max_change</span><span class="p">{</span>
            <span class="n">max_change</span> <span class="o">=</span> <span class="n">distance</span><span class="p">;</span>
        <span class="p">}</span>
    <span class="p">}</span>
    <span class="n">max_change</span>
<span class="p">}</span>
</code></pre></div></div>

<p>###
The write_csv function writes the cluster assignments (indices) to a CSV file specified by output_path</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">write_csv</span><span class="p">(</span><span class="n">indices</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span><span class="p">,</span> <span class="n">output_path</span><span class="p">:</span> <span class="o">&amp;</span><span class="nb">str</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">Result</span><span class="o">&lt;</span><span class="p">(),</span> <span class="nb">Box</span><span class="o">&lt;</span><span class="k">dyn</span> <span class="n">Error</span><span class="o">&gt;&gt;</span><span class="p">{</span>
    <span class="c1">// write the result into a csv file</span>
    <span class="k">let</span> <span class="k">mut</span> <span class="n">writer</span> <span class="o">=</span> <span class="nn">Writer</span><span class="p">::</span><span class="nf">from_path</span><span class="p">(</span><span class="n">output_path</span><span class="p">)</span><span class="o">?</span><span class="p">;</span>

    <span class="k">for</span> <span class="o">&amp;</span><span class="n">value</span> <span class="k">in</span> <span class="n">indices</span><span class="nf">.iter</span><span class="p">()</span> <span class="p">{</span>
        <span class="n">writer</span><span class="nf">.write_record</span><span class="p">(</span><span class="o">&amp;</span><span class="p">[</span><span class="n">value</span><span class="nf">.to_string</span><span class="p">()])</span><span class="o">?</span><span class="p">;</span>
    <span class="p">}</span>

    <span class="n">writer</span><span class="nf">.flush</span><span class="p">()</span><span class="o">?</span><span class="p">;</span>
    <span class="nd">println!</span><span class="p">(</span><span class="s">"Results wrote to {output_path}"</span><span class="p">);</span>
    <span class="nf">Ok</span><span class="p">(())</span>
<span class="p">}</span>
</code></pre></div></div>

<h3 id="k-means-struct-and-methods">K-Means Struct and Methods</h3>

<p>The KMeans struct represents a K-means clustering model with configurable parameters. It includes fields for the number of clusters (num_cluster), whether to use KMeans++ for center initialization (kpp), the convergence tolerance (tolerance), the maximum number of iterations (max_iter), the current iteration number (iter), and the maximum change in cluster centers (max_change).</p>

<p>The fit method fits the K-means model to the input data (data). It initializes the cluster centers, assigns samples to clusters, and updates the centers iteratively until convergence or the maximum number of iterations is reached. It returns an array of cluster indices indicating the cluster assignment for each sample.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="nd">#[derive(Default)]</span>
<span class="k">struct</span> <span class="n">KMeans</span> <span class="p">{</span>
    <span class="n">num_cluster</span><span class="p">:</span> <span class="nb">usize</span><span class="p">,</span>
    <span class="n">kpp</span><span class="p">:</span> <span class="nb">bool</span><span class="p">,</span>
    <span class="n">tolerance</span><span class="p">:</span> <span class="nb">f32</span><span class="p">,</span>
    <span class="n">max_iter</span><span class="p">:</span> <span class="nb">i32</span><span class="p">,</span>
    <span class="n">iter</span><span class="p">:</span> <span class="nb">Option</span><span class="o">&lt;</span><span class="nb">i32</span><span class="o">&gt;</span><span class="p">,</span>
    <span class="n">max_change</span><span class="p">:</span> <span class="nb">Option</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span>

<span class="p">}</span>

<span class="k">impl</span> <span class="n">KMeans</span> <span class="p">{</span>
    <span class="k">fn</span> <span class="nf">fit</span><span class="p">(</span><span class="o">&amp;</span><span class="k">mut</span> <span class="k">self</span><span class="p">,</span> <span class="n">data</span><span class="p">:</span> <span class="o">&amp;</span><span class="n">Array2</span><span class="o">&lt;</span><span class="nb">f32</span><span class="o">&gt;</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span> <span class="p">{</span>
        <span class="c1">// initiate centers random or using kmeans++</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">centers</span> <span class="o">=</span> <span class="k">if</span> <span class="k">self</span><span class="py">.kpp</span> <span class="p">{</span>
            <span class="nf">kmeans_pp</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="p">,</span> <span class="k">self</span><span class="py">.num_cluster</span><span class="p">)</span>
        <span class="p">}</span> <span class="k">else</span> <span class="p">{</span>
            <span class="nf">random_centers</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="p">,</span> <span class="k">self</span><span class="py">.num_cluster</span><span class="p">)</span>
        <span class="p">};</span>

        <span class="c1">// main loop, assign indices and update centers</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">indices</span><span class="p">:</span> <span class="n">Array1</span><span class="o">&lt;</span><span class="nb">usize</span><span class="o">&gt;</span> <span class="o">=</span> <span class="nn">Array1</span><span class="p">::</span><span class="nf">zeros</span><span class="p">(</span><span class="n">data</span><span class="nf">.nrows</span><span class="p">());</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">iter</span> <span class="o">=</span> <span class="mi">0</span><span class="p">;</span>
        <span class="k">let</span> <span class="k">mut</span> <span class="n">max_change</span> <span class="o">=</span> <span class="nn">f32</span><span class="p">::</span><span class="n">INFINITY</span><span class="p">;</span>
        <span class="k">while</span>  <span class="p">(</span><span class="n">max_change</span> <span class="o">&gt;</span> <span class="k">self</span><span class="py">.tolerance</span><span class="p">)</span> <span class="o">&amp;</span> <span class="p">(</span><span class="n">iter</span> <span class="o">&lt;</span> <span class="k">self</span><span class="py">.max_iter</span><span class="p">)</span> <span class="p">{</span>
            <span class="n">iter</span> <span class="o">+=</span> <span class="mi">1</span><span class="p">;</span>
            <span class="nf">assign_cluster_to_sample</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">centers</span><span class="p">,</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">indices</span><span class="p">);</span>
            <span class="n">max_change</span> <span class="o">=</span> <span class="nf">update_centers</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="p">,</span> <span class="o">&amp;</span><span class="k">mut</span> <span class="n">centers</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">indices</span><span class="p">,</span> <span class="k">self</span><span class="py">.num_cluster</span><span class="p">);</span>
        <span class="p">}</span>
        <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="k">self</span><span class="py">.iter</span><span class="nf">.insert</span><span class="p">(</span><span class="n">iter</span><span class="p">);</span>
        <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="k">self</span><span class="py">.max_change</span><span class="nf">.insert</span><span class="p">(</span><span class="n">max_change</span><span class="p">);</span>
        <span class="n">indices</span>
    <span class="p">}</span>

    <span class="k">fn</span> <span class="nf">get_iter</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">i32</span> <span class="p">{</span>
        <span class="k">if</span> <span class="k">self</span><span class="py">.iter</span><span class="nf">.is_some</span><span class="p">()</span> <span class="p">{</span>
            <span class="k">self</span><span class="py">.iter</span><span class="nf">.unwrap</span><span class="p">()</span>
        <span class="p">}</span>
        <span class="k">else</span> <span class="p">{</span>
            <span class="mi">0</span>
        <span class="p">}</span>
    <span class="p">}</span>

    <span class="k">fn</span> <span class="nf">get_max_change</span><span class="p">(</span><span class="o">&amp;</span><span class="k">self</span><span class="p">)</span> <span class="k">-&gt;</span> <span class="nb">f32</span> <span class="p">{</span>
        <span class="k">if</span> <span class="k">self</span><span class="py">.max_change</span><span class="nf">.is_some</span><span class="p">()</span> <span class="p">{</span>
            <span class="k">self</span><span class="py">.max_change</span><span class="nf">.unwrap</span><span class="p">()</span>
        <span class="p">}</span> <span class="k">else</span> <span class="p">{</span>
            <span class="nn">f32</span><span class="p">::</span><span class="n">INFINITY</span>
        <span class="p">}</span>
    <span class="p">}</span>
    
<span class="p">}</span>
</code></pre></div></div>

<h3 id="main-function">Main Function</h3>

<p>The main function serves as the entry point for the program. It parses command-line arguments using clap, loads data from a CSV file, initializes a KMeans struct with the specified parameters, fits the K-means model to the data, prints the number of iterations and maximum change in cluster centers, and writes the cluster assignments to a CSV file.</p>

<div class="language-rust highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">fn</span> <span class="nf">main</span><span class="p">()</span> <span class="p">{</span>

    <span class="c1">// parse and get arguments</span>
    <span class="k">let</span> <span class="n">cli</span> <span class="o">=</span> <span class="nn">Args</span><span class="p">::</span><span class="nf">parse</span><span class="p">();</span>
    <span class="k">let</span> <span class="n">file_path</span> <span class="o">=</span> <span class="n">cli</span><span class="py">.data_path</span><span class="p">;</span>

    <span class="c1">// load data</span>
    <span class="k">let</span> <span class="n">data</span> <span class="o">=</span> <span class="nf">load_data</span><span class="p">(</span><span class="o">&amp;</span><span class="n">file_path</span><span class="p">)</span><span class="nf">.expect</span><span class="p">(</span><span class="s">"Error reading csv"</span><span class="p">);</span>

    <span class="k">let</span> <span class="k">mut</span> <span class="n">kmeans</span> <span class="o">=</span> <span class="n">KMeans</span> <span class="p">{</span>
        <span class="n">num_cluster</span><span class="p">:</span> <span class="n">cli</span><span class="py">.num_cluster</span><span class="p">,</span>
        <span class="n">kpp</span><span class="p">:</span> <span class="n">cli</span><span class="py">.kpp</span><span class="p">,</span>
        <span class="n">tolerance</span><span class="p">:</span> <span class="n">cli</span><span class="py">.tolerance</span><span class="p">,</span>
        <span class="n">max_iter</span><span class="p">:</span> <span class="n">cli</span><span class="py">.max_iter</span><span class="p">,</span>
        <span class="o">..</span><span class="nn">Default</span><span class="p">::</span><span class="nf">default</span><span class="p">()</span>
    <span class="p">};</span>

    <span class="k">let</span> <span class="n">indices</span> <span class="o">=</span> <span class="n">kmeans</span><span class="nf">.fit</span><span class="p">(</span><span class="o">&amp;</span><span class="n">data</span><span class="p">);</span>

    <span class="nd">println!</span><span class="p">(</span><span class="s">"Number of Iters: {:?} with max change: {:?}"</span><span class="p">,</span>
             <span class="n">kmeans</span><span class="nf">.get_iter</span><span class="p">(),</span> <span class="n">kmeans</span><span class="nf">.get_max_change</span><span class="p">());</span>

    <span class="c1">// write to csv file</span>
    <span class="k">let</span> <span class="n">_</span> <span class="o">=</span> <span class="nf">write_csv</span><span class="p">(</span><span class="o">&amp;</span><span class="n">indices</span><span class="p">,</span> <span class="o">&amp;</span><span class="n">cli</span><span class="py">.output_path</span><span class="p">);</span>

<span class="p">}</span>
</code></pre></div></div>

<h3 id="usage">Usage</h3>

<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="o">&gt;&gt;</span> target/release/kmeans <span class="nt">-h</span>

A simple implementation of KMeans algorithm.

Usage: kmeans <span class="o">[</span>OPTIONS] <span class="nt">--data-path</span> &lt;DATA_PATH&gt; <span class="nt">--num-cluster</span> &lt;NUM_CLUSTER&gt;

Options:
  <span class="nt">-d</span>, <span class="nt">--data-path</span> &lt;DATA_PATH&gt;      Path to the csv file
  <span class="nt">-n</span>, <span class="nt">--num-cluster</span> &lt;NUM_CLUSTER&gt;  Number of clusters
  <span class="nt">-k</span>, <span class="nt">--kpp</span>                        Use Kmeans++ to initialize centers
  <span class="nt">-m</span>, <span class="nt">--max-iter</span> &lt;MAX_ITER&gt;        Maximum number of iterations <span class="o">[</span>default: 1000]
  <span class="nt">-t</span>, <span class="nt">--tolerance</span> &lt;TOLERANCE&gt;      Maximum center change tolerance <span class="o">[</span>default: 1e-4]
  <span class="nt">-o</span>, <span class="nt">--output-path</span> &lt;OUTPUT_PATH&gt;  Path to save indices as csv <span class="o">[</span>default: indices.csv]
  <span class="nt">-h</span>, <span class="nt">--help</span>                       Print <span class="nb">help</span>
  <span class="nt">-V</span>, <span class="nt">--version</span>                    Print version

</code></pre></div></div>

<h2 id="a-speed-showdown-rust-vs-python-for-k-means-clustering">A Speed Showdown: Rust vs. Python for K-Means Clustering</h2>

<p>This comparison pits the performance of Rust against Python for K-means clustering. 
The Python code uses numpy and scikit-learn to read data from a CSV file, perform 
K-means clustering, and save the cluster centers to another CSV file.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">time</span>
<span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>
<span class="kn">from</span> <span class="nn">sklearn.cluster</span> <span class="kn">import</span> <span class="n">KMeans</span>
<span class="n">start</span> <span class="o">=</span> <span class="n">time</span><span class="p">.</span><span class="n">time</span><span class="p">()</span>
<span class="n">data</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">genfromtxt</span><span class="p">(</span><span class="s">'data.csv'</span><span class="p">,</span> <span class="n">delimiter</span><span class="o">=</span><span class="s">','</span><span class="p">)</span>
<span class="n">k</span> <span class="o">=</span> <span class="n">KMeans</span><span class="p">(</span><span class="n">n_clusters</span><span class="o">=</span><span class="mi">4</span><span class="p">,</span> <span class="n">init</span><span class="o">=</span><span class="s">'k-means++'</span><span class="p">,</span> <span class="n">n_init</span><span class="o">=</span><span class="mi">1</span><span class="p">,</span> <span class="n">max_iter</span><span class="o">=</span><span class="mi">100</span><span class="p">,</span> <span class="n">tol</span><span class="o">=</span><span class="mf">1e-5</span><span class="p">)</span>
<span class="n">k</span><span class="p">.</span><span class="n">fit</span><span class="p">(</span><span class="n">data</span><span class="p">)</span>
<span class="n">np</span><span class="p">.</span><span class="n">savetxt</span><span class="p">(</span><span class="s">"res.csv"</span><span class="p">,</span> <span class="n">k</span><span class="p">.</span><span class="n">cluster_centers_</span><span class="p">,</span> <span class="n">delimiter</span><span class="o">=</span><span class="s">","</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'n_iter </span><span class="si">{</span><span class="n">k</span><span class="p">.</span><span class="n">n_iter_</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">time</span><span class="p">.</span><span class="n">time</span><span class="p">()</span> <span class="o">-</span> <span class="n">start</span><span class="p">)</span>
</code></pre></div></div>

<p>Despite the fact that I’m not a Rust developer, the Rust code outperforms the Python 
code by a factor of 7, showcasing Rust’s speed and efficiency.</p>

<h2 id="code-repository">Code Repository</h2>
<p>The complete Rust implementation of the K-means algorithm is available on <a href="https://github.com/ramintoosi/kmeans-rust">GitHub</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://rust-book.cs.brown.edu/">Rust Book</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Rust" /><category term="Python" /><category term="Machine Learning" /><category term="Clustering" /><category term="KMeans" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[Introduction: As a machine learning enthusiast, I’ve always been fascinated by the speed and efficiency of algorithms. Recently, I decided to learn about Rust, a language known for its performance and safety guarantees, to implement the K-means clustering algorithm. Despite not being an experienced Rust developer, I was amazed by the results: my Rust implementation outperformed the popular scikit-learn package in Python by a factor of 7. In this blog post, I’ll share my journey of implementing K-means in Rust. Let’s dive in!]]></summary></entry><entry><title type="html">Gender Bias in Multimodal Embeddings: An Example of OpenAI CLIP</title><link href="https://ramintoosi.ir/posts/2024/03/blog-post-1/" rel="alternate" type="text/html" title="Gender Bias in Multimodal Embeddings: An Example of OpenAI CLIP" /><published>2024-03-03T00:00:00+03:30</published><updated>2024-03-03T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2024/03/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2024/03/blog-post-1/"><![CDATA[<p><a href="https://colab.research.google.com/drive/1_J2rxs0c1O7mxX4H-qqSskjUrB3nJJVH"><img src="https://colab.research.google.com/assets/colab-badge.svg" alt="Open In Colab" /></a></p>

<h2 id="introduction">Introduction:</h2>

<p>Artificial intelligence has made significant strides in understanding and processing multimodal information, such as images and text, simultaneously. OpenAI’s CLIP (Contrastive Language–Image Pretraining) model is a prime example of this advancement, showcasing the ability to learn from diverse image and text data to perform various tasks, including image classification based on textual descriptions. However, as with any AI model, CLIP is not immune to biases present in its training data, raising concerns about its performance and behavior in real-world applications.</p>

<p>In this blog post, I investigate the issue of gender bias in multimodal embeddings, focusing on our analysis of OpenAI CLIP using the UTKFace dataset. By examining how CLIP processes and represents gender-related information, I aim to shed light on potential biases and their implications.Our methodology involves comparing embeddings of images paired with gender-related words to predict the gender of the faces in those images. Additionally, I investigate CLIP’s tendency towards associating certain attributes with specific genders, highlighting the challenges and considerations in developing fair and unbiased AI models.</p>

<h2 id="packages-and-dataset">Packages and Dataset</h2>
<p>To conduct our analysis, I utilized Google Colab for its powerful computational capabilities and convenient access to the necessary libraries. Let’s begin by installing the required packages.</p>

<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="o">!</span>pip <span class="nt">-q</span> <span class="nb">install </span>ftfy regex tqdm
<span class="o">!</span>pip <span class="nt">-q</span> <span class="nb">install </span>git+https://github.com/openai/CLIP.git
</code></pre></div></div>

<p>Next, we need to download the UTKFace dataset, which contains a diverse collection of face images labeled with age, gender, and ethnicity information. The dataset is split into three parts, which I downloaded and extracted into a directory named utk_face for further processing.</p>

<div class="language-shell highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="o">!</span>gdown 1mb5Z24TsnKI3ygNIlX6ZFiwUj0_PmpAW
<span class="o">!</span>gdown 19vdaXVRtkP-nyxz1MYwXiFsh_m_OL72b
<span class="o">!</span>gdown 1oj9ZWsLV2-k2idoW_nRSrLQLUP3hus3b
<span class="o">!</span><span class="nb">mkdir </span>utk_face
<span class="o">!</span><span class="nb">tar</span> <span class="nt">-xf</span>  <span class="s1">'part1.tar.gz'</span> <span class="nt">-C</span> <span class="s1">'./utk_face'</span>
<span class="o">!</span><span class="nb">tar</span> <span class="nt">-xf</span>  <span class="s1">'part2.tar.gz'</span> <span class="nt">-C</span> <span class="s1">'./utk_face'</span>
<span class="o">!</span><span class="nb">tar</span> <span class="nt">-xf</span>  <span class="s1">'part3.tar.gz'</span> <span class="nt">-C</span> <span class="s1">'./utk_face'</span>
</code></pre></div></div>

<h2 id="creating-the-dataset">Creating the Dataset</h2>

<p>To create a PyTorch dataset for the UTKFace dataset, I defined a custom UTKFace class that inherits from <code class="language-plaintext highlighter-rouge">torch.utils.data.Dataset</code>. This class prepares the samples by loading images and their corresponding labels (age, gender, and race) from the dataset directory. We also included mappings for gender and race labels for easier interpretation.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">glob</span>
<span class="kn">import</span> <span class="nn">os</span>
<span class="kn">from</span> <span class="nn">torch.utils</span> <span class="kn">import</span> <span class="n">data</span>

<span class="k">class</span> <span class="nc">UTKFace</span><span class="p">(</span><span class="n">data</span><span class="p">.</span><span class="n">Dataset</span><span class="p">):</span>
  
    <span class="n">gender_map</span> <span class="o">=</span> <span class="p">{</span><span class="mi">0</span><span class="p">:</span> <span class="s">'male'</span><span class="p">,</span> <span class="mi">1</span><span class="p">:</span> <span class="s">'female'</span><span class="p">}</span>
    <span class="n">race_map</span> <span class="o">=</span> <span class="p">{</span><span class="mi">0</span><span class="p">:</span> <span class="s">'white'</span><span class="p">,</span> <span class="mi">1</span><span class="p">:</span> <span class="s">'black'</span><span class="p">,</span> <span class="mi">2</span><span class="p">:</span> <span class="s">'asian'</span><span class="p">,</span> <span class="mi">3</span><span class="p">:</span> <span class="s">'indian'</span><span class="p">,</span> <span class="mi">4</span><span class="p">:</span> <span class="s">'others'</span><span class="p">}</span>

    <span class="k">def</span> <span class="nf">__init__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">root</span><span class="p">,</span> <span class="n">transform</span><span class="o">=</span><span class="bp">None</span><span class="p">):</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">root</span> <span class="o">=</span> <span class="n">root</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">samples</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">_prepare_samples</span><span class="p">(</span><span class="n">root</span><span class="p">)</span>
        <span class="bp">self</span><span class="p">.</span><span class="n">transform</span> <span class="o">=</span> <span class="n">transform</span>

    <span class="k">def</span> <span class="nf">__getitem__</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">index</span><span class="p">):</span>
        <span class="n">path</span><span class="p">,</span> <span class="n">label</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">samples</span><span class="p">[</span><span class="n">index</span><span class="p">]</span>
        <span class="n">image</span> <span class="o">=</span> <span class="n">Image</span><span class="p">.</span><span class="nb">open</span><span class="p">(</span><span class="n">path</span><span class="p">)</span>

        <span class="k">if</span> <span class="bp">self</span><span class="p">.</span><span class="n">transform</span> <span class="ow">is</span> <span class="ow">not</span> <span class="bp">None</span><span class="p">:</span>
          <span class="n">image</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">transform</span><span class="p">(</span><span class="n">image</span><span class="p">)</span>

        <span class="k">return</span> <span class="n">image</span><span class="p">,</span> <span class="n">label</span>

    <span class="k">def</span> <span class="nf">__len__</span><span class="p">(</span><span class="bp">self</span><span class="p">):</span>
        <span class="k">return</span> <span class="nb">len</span><span class="p">(</span><span class="bp">self</span><span class="p">.</span><span class="n">samples</span><span class="p">)</span>

    <span class="k">def</span> <span class="nf">_prepare_samples</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">root</span><span class="p">):</span>
        <span class="n">samples</span> <span class="o">=</span> <span class="p">[]</span>

        <span class="n">paths</span> <span class="o">=</span> <span class="n">glob</span><span class="p">.</span><span class="n">glob</span><span class="p">(</span><span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">join</span><span class="p">(</span><span class="n">root</span><span class="p">,</span> <span class="s">'*/*'</span><span class="p">))</span>

        <span class="k">for</span> <span class="n">path</span> <span class="ow">in</span> <span class="n">paths</span><span class="p">:</span>
            <span class="k">try</span><span class="p">:</span>
              <span class="n">label</span> <span class="o">=</span> <span class="bp">self</span><span class="p">.</span><span class="n">_load_label</span><span class="p">(</span><span class="n">path</span><span class="p">)</span>
            <span class="k">except</span> <span class="nb">Exception</span> <span class="k">as</span> <span class="n">e</span><span class="p">:</span>
                <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'path: </span><span class="si">{</span><span class="n">path</span><span class="si">}</span><span class="s">, exception: </span><span class="si">{</span><span class="n">e</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>

            <span class="n">samples</span><span class="p">.</span><span class="n">append</span><span class="p">((</span><span class="n">path</span><span class="p">,</span> <span class="n">label</span><span class="p">))</span>

        <span class="k">return</span> <span class="n">samples</span>

    <span class="k">def</span> <span class="nf">_load_label</span><span class="p">(</span><span class="bp">self</span><span class="p">,</span> <span class="n">path</span><span class="p">):</span>
        <span class="n">str_list</span> <span class="o">=</span> <span class="n">os</span><span class="p">.</span><span class="n">path</span><span class="p">.</span><span class="n">basename</span><span class="p">(</span><span class="n">path</span><span class="p">).</span><span class="n">split</span><span class="p">(</span><span class="s">'.'</span><span class="p">)[</span><span class="mi">0</span><span class="p">].</span><span class="n">strip</span><span class="p">().</span><span class="n">split</span><span class="p">(</span><span class="s">'_'</span><span class="p">)</span>
        <span class="n">age</span><span class="p">,</span> <span class="n">gender</span><span class="p">,</span> <span class="n">race</span> <span class="o">=</span> <span class="nb">map</span><span class="p">(</span><span class="nb">int</span><span class="p">,</span> <span class="n">str_list</span><span class="p">[:</span><span class="mi">3</span><span class="p">])</span>
        <span class="n">label</span> <span class="o">=</span> <span class="nb">dict</span><span class="p">(</span><span class="n">age</span><span class="o">=</span><span class="n">age</span><span class="p">,</span> <span class="n">gender</span><span class="o">=</span><span class="n">gender</span><span class="p">,</span> <span class="n">race</span><span class="o">=</span><span class="n">race</span><span class="p">)</span>
        <span class="k">return</span> <span class="n">label</span>
</code></pre></div></div>

<p>To visualize an example image from the dataset, I randomly selected one image and displayed it using matplotlib.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">random</span>
<span class="kn">import</span> <span class="nn">matplotlib.pyplot</span> <span class="k">as</span> <span class="n">plt</span>
<span class="kn">from</span> <span class="nn">PIL</span> <span class="kn">import</span> <span class="n">Image</span>

<span class="n">utkface</span> <span class="o">=</span> <span class="n">UTKFace</span><span class="p">(</span><span class="n">root</span><span class="o">=</span><span class="s">'utk_face'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'num images: </span><span class="si">{</span><span class="nb">len</span><span class="p">(</span><span class="n">utkface</span><span class="p">)</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
<span class="n">sample_image</span><span class="p">,</span>  <span class="n">sample_label</span><span class="o">=</span> <span class="n">random</span><span class="p">.</span><span class="n">choice</span><span class="p">(</span><span class="n">utkface</span><span class="p">)</span>

<span class="n">plt</span><span class="p">.</span><span class="n">imshow</span><span class="p">(</span><span class="n">sample_image</span><span class="p">)</span>
<span class="n">plt</span><span class="p">.</span><span class="n">axis</span><span class="p">(</span><span class="s">"off"</span><span class="p">)</span>
<span class="n">plt</span><span class="p">.</span><span class="n">title</span><span class="p">(</span><span class="nb">str</span><span class="p">(</span><span class="n">sample_label</span><span class="p">))</span>
<span class="n">plt</span><span class="p">.</span><span class="n">show</span><span class="p">()</span>
</code></pre></div></div>

<h2 id="model-and-dataloader-setup">Model and DataLoader Setup</h2>

<p>We selected the CLIP model architecture “ViT-B/32” for our analysis, which is a Vision Transformer model with a patch size of 32x32 pixels. We also set up the data loader to efficiently load and preprocess images from the UTKFace dataset for inference.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">torch</span>
<span class="kn">import</span> <span class="nn">clip</span>
<span class="kn">from</span> <span class="nn">PIL</span> <span class="kn">import</span> <span class="n">Image</span>
<span class="kn">from</span> <span class="nn">tqdm</span> <span class="kn">import</span> <span class="n">tqdm</span>

<span class="k">print</span><span class="p">(</span><span class="s">'Available Models: '</span><span class="p">,</span> <span class="n">clip</span><span class="p">.</span><span class="n">available_models</span><span class="p">())</span>

<span class="n">device</span> <span class="o">=</span> <span class="s">"cuda"</span> <span class="k">if</span> <span class="n">torch</span><span class="p">.</span><span class="n">cuda</span><span class="p">.</span><span class="n">is_available</span><span class="p">()</span> <span class="k">else</span> <span class="s">"cpu"</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'device is </span><span class="si">{</span><span class="n">device</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
<span class="n">model</span><span class="p">,</span> <span class="n">preprocess</span> <span class="o">=</span> <span class="n">clip</span><span class="p">.</span><span class="n">load</span><span class="p">(</span><span class="s">"ViT-B/32"</span><span class="p">,</span> <span class="n">device</span><span class="o">=</span><span class="n">device</span><span class="p">)</span>
<span class="n">model</span><span class="p">.</span><span class="nb">eval</span><span class="p">()</span>

<span class="n">utkface_dataset</span> <span class="o">=</span> <span class="n">UTKFace</span><span class="p">(</span><span class="n">root</span><span class="o">=</span><span class="s">'utk_face'</span><span class="p">,</span> <span class="n">transform</span><span class="o">=</span><span class="n">preprocess</span><span class="p">)</span>
<span class="n">utkface_dataloader</span> <span class="o">=</span> <span class="n">data</span><span class="p">.</span><span class="n">DataLoader</span><span class="p">(</span><span class="n">utkface_dataset</span><span class="p">,</span> <span class="n">batch_size</span><span class="o">=</span><span class="mi">512</span><span class="p">,</span> <span class="n">shuffle</span><span class="o">=</span><span class="bp">False</span><span class="p">,</span> <span class="n">num_workers</span><span class="o">=</span><span class="mi">2</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="gender-prediction">Gender Prediction</h2>
<p>Here’s the code for predicting gender based on the provided keywords:</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>
<span class="c1"># change this to use one or more keywords
</span><span class="n">text_tokens</span> <span class="o">=</span> <span class="p">[]</span>
<span class="n">text_tokens</span><span class="p">.</span><span class="n">append</span><span class="p">(</span><span class="n">clip</span><span class="p">.</span><span class="n">tokenize</span><span class="p">([</span><span class="s">"male"</span><span class="p">,</span> <span class="s">"female"</span><span class="p">]).</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">))</span>
<span class="c1"># text_tokens.append(clip.tokenize(["man", "woman"]).to(device))
# text_tokens.append(clip.tokenize(["boy", "girl"]).to(device))
</span>
<span class="n">n</span> <span class="o">=</span> <span class="nb">len</span><span class="p">(</span><span class="n">text_tokens</span><span class="p">)</span>

<span class="n">age</span> <span class="o">=</span> <span class="p">[]</span>
<span class="n">gender</span> <span class="o">=</span> <span class="p">[]</span>
<span class="n">race</span> <span class="o">=</span> <span class="p">[]</span>
<span class="n">gender_p</span> <span class="o">=</span> <span class="p">[]</span>


<span class="k">with</span> <span class="n">torch</span><span class="p">.</span><span class="n">no_grad</span><span class="p">():</span>
    <span class="n">text_feats</span> <span class="o">=</span> <span class="p">[]</span>
    <span class="k">for</span> <span class="n">images</span><span class="p">,</span> <span class="n">label</span> <span class="ow">in</span> <span class="n">tqdm</span><span class="p">(</span><span class="n">utkface_dataloader</span><span class="p">):</span>
      <span class="n">age</span><span class="p">.</span><span class="n">extend</span><span class="p">(</span><span class="n">label</span><span class="p">[</span><span class="s">"age"</span><span class="p">].</span><span class="n">tolist</span><span class="p">())</span>
      <span class="n">gender</span><span class="p">.</span><span class="n">extend</span><span class="p">(</span><span class="n">label</span><span class="p">[</span><span class="s">"gender"</span><span class="p">].</span><span class="n">tolist</span><span class="p">())</span>
      <span class="n">race</span><span class="p">.</span><span class="n">extend</span><span class="p">(</span><span class="n">label</span><span class="p">[</span><span class="s">"race"</span><span class="p">].</span><span class="n">tolist</span><span class="p">())</span>


      <span class="n">probability_g</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">zeros</span><span class="p">((</span><span class="n">images</span><span class="p">.</span><span class="n">shape</span><span class="p">[</span><span class="mi">0</span><span class="p">],</span> <span class="mi">2</span><span class="p">))</span>

      <span class="k">for</span> <span class="n">tt</span> <span class="ow">in</span> <span class="n">text_tokens</span><span class="p">:</span>
        <span class="n">logits_per_image</span><span class="p">,</span> <span class="n">logits_per_text</span> <span class="o">=</span> <span class="n">model</span><span class="p">(</span><span class="n">images</span><span class="p">.</span><span class="n">to</span><span class="p">(</span><span class="n">device</span><span class="p">),</span> <span class="n">tt</span><span class="p">)</span>
        <span class="n">probs</span> <span class="o">=</span> <span class="n">logits_per_image</span><span class="p">.</span><span class="n">softmax</span><span class="p">(</span><span class="n">dim</span><span class="o">=-</span><span class="mi">1</span><span class="p">).</span><span class="n">cpu</span><span class="p">().</span><span class="n">numpy</span><span class="p">()</span>
        <span class="n">probability_g</span> <span class="o">+=</span> <span class="n">probs</span> <span class="o">/</span> <span class="n">n</span>

      <span class="n">gender_p</span><span class="p">.</span><span class="n">extend</span><span class="p">(</span><span class="n">probability_g</span><span class="p">[:,</span><span class="mi">1</span><span class="p">])</span>
</code></pre></div></div>
<p>This code calculates the gender probabilities for each image in the dataset based on the provided keywords. The <code class="language-plaintext highlighter-rouge">gender_p</code> list will contain the predicted probabilities of being female for each image. You can adjust the <code class="language-plaintext highlighter-rouge">text_tokens</code> list to include different sets of keywords for gender prediction.</p>

<h2 id="generating-ground-truth-data">Generating Ground Truth Data</h2>

<p>To ensure the integrity of our analysis, let’s filter out samples with invalid gender or race labels from the UTKFace dataset. I retained only samples where the gender label was less than 3 (indicating male or female) and the race label was less than 5 (indicating one of the specified races). This filtering process resulted in a total of 24,105 samples for which we have both ground truth gender labels and predicted gender probabilities.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">age</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">array</span><span class="p">(</span><span class="n">age</span><span class="p">)</span>
<span class="n">gender</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">array</span><span class="p">(</span><span class="n">gender</span><span class="p">)</span>
<span class="n">race</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">array</span><span class="p">(</span><span class="n">race</span><span class="p">)</span>
<span class="n">gender_p</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">array</span><span class="p">(</span><span class="n">gender_p</span><span class="p">)</span>

<span class="n">ind_keep</span> <span class="o">=</span> <span class="p">(</span><span class="n">gender</span> <span class="o">&lt;</span> <span class="mi">3</span><span class="p">)</span> <span class="o">&amp;</span> <span class="p">(</span><span class="n">race</span> <span class="o">&lt;</span> <span class="mi">5</span><span class="p">)</span>

<span class="n">age</span> <span class="o">=</span> <span class="n">age</span><span class="p">[</span><span class="n">ind_keep</span><span class="p">]</span>
<span class="n">gender</span> <span class="o">=</span> <span class="n">gender</span><span class="p">[</span><span class="n">ind_keep</span><span class="p">]</span>
<span class="n">race</span> <span class="o">=</span> <span class="n">race</span><span class="p">[</span><span class="n">ind_keep</span><span class="p">]</span>
<span class="n">gender_p</span> <span class="o">=</span> <span class="n">gender_p</span><span class="p">[</span><span class="n">ind_keep</span><span class="p">]</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'Shape of ground truth is </span><span class="si">{</span><span class="n">gender_p</span><span class="p">.</span><span class="n">shape</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="optimizing-threshold-and-calculating-metrics">Optimizing Threshold and Calculating Metrics</h2>

<p>To evaluate the performance of our gender prediction model based on the predicted gender probabilities from OpenAI CLIP, I first classified the probabilities using a threshold of 0.5 to determine the predicted gender class. We then optimized the threshold to maximize the F-score, a metric that balances precision and recall, for gender prediction.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">sklearn.metrics</span> <span class="kn">import</span> <span class="n">precision_recall_fscore_support</span>
<span class="kn">from</span> <span class="nn">scipy</span> <span class="kn">import</span> <span class="n">stats</span>

<span class="n">gender_p_class</span> <span class="o">=</span> <span class="p">(</span><span class="n">gender_p</span> <span class="o">&gt;</span> <span class="mf">0.5</span><span class="p">).</span><span class="n">astype</span><span class="p">(</span><span class="nb">int</span><span class="p">)</span>
<span class="n">mode</span> <span class="o">=</span> <span class="n">stats</span><span class="p">.</span><span class="n">mode</span><span class="p">(</span><span class="n">gender_p_class</span><span class="p">)</span>
<span class="n">mode_class</span> <span class="o">=</span> <span class="n">UTKFace</span><span class="p">.</span><span class="n">gender_map</span><span class="p">[</span><span class="n">mode</span><span class="p">.</span><span class="n">mode</span><span class="p">]</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'Gender has bias towards </span><span class="si">{</span><span class="n">mode_class</span><span class="si">}</span><span class="s">.'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'Predicted #</span><span class="si">{</span><span class="n">mode_class</span><span class="si">}</span><span class="s">: </span><span class="si">{</span><span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">(</span><span class="n">gender_p_class</span><span class="o">==</span><span class="n">mode</span><span class="p">.</span><span class="n">mode</span><span class="p">)</span><span class="o">*</span><span class="mi">100</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">%/ True value of #</span><span class="si">{</span><span class="n">mode_class</span><span class="si">}</span><span class="s">: </span><span class="si">{</span><span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">(</span><span class="n">gender</span><span class="o">==</span><span class="n">mode</span><span class="p">.</span><span class="n">mode</span><span class="p">)</span><span class="o">*</span><span class="mi">100</span><span class="si">:</span><span class="p">.</span><span class="mi">2</span><span class="n">f</span><span class="si">}</span><span class="s">%'</span><span class="p">)</span>

<span class="c1"># optimize threshold
</span><span class="n">fmax</span> <span class="o">=</span> <span class="mi">0</span>
<span class="n">threshold</span> <span class="o">=</span> <span class="bp">None</span>
<span class="k">for</span> <span class="n">th</span> <span class="ow">in</span> <span class="n">np</span><span class="p">.</span><span class="n">arange</span><span class="p">(</span><span class="mf">0.05</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="mf">0.05</span><span class="p">):</span>
  <span class="n">p</span><span class="p">,</span> <span class="n">r</span><span class="p">,</span> <span class="n">f</span><span class="p">,</span> <span class="n">s</span><span class="o">=</span> <span class="n">precision_recall_fscore_support</span><span class="p">(</span><span class="n">gender</span><span class="p">,</span> <span class="n">gender_p</span><span class="o">&gt;</span><span class="n">th</span><span class="p">)</span>
  <span class="k">if</span> <span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">(</span><span class="n">f</span><span class="p">)</span> <span class="o">&gt;</span> <span class="n">fmax</span><span class="p">:</span>
    <span class="n">fmax</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">(</span><span class="n">f</span><span class="p">)</span>
    <span class="n">threshold</span> <span class="o">=</span> <span class="n">th</span>

<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'</span><span class="se">\n</span><span class="s">F-score max: </span><span class="si">{</span><span class="n">fmax</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s"> with threshold: </span><span class="si">{</span><span class="n">threshold</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'Accuracy (Threshold: </span><span class="si">{</span><span class="n">threshold</span><span class="si">}</span><span class="s">): </span><span class="si">{</span><span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">((</span><span class="n">gender_p</span> <span class="o">&gt;</span> <span class="n">threshold</span><span class="p">)</span> <span class="o">==</span> <span class="n">gender</span><span class="p">)</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'Accuracy (Threshold: </span><span class="si">{</span><span class="mf">0.5</span><span class="si">}</span><span class="s">): </span><span class="si">{</span><span class="n">np</span><span class="p">.</span><span class="n">mean</span><span class="p">((</span><span class="n">gender_p</span> <span class="o">&gt;</span> <span class="mf">0.5</span><span class="p">)</span> <span class="o">==</span> <span class="n">gender</span><span class="p">)</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
</code></pre></div></div>
<p>This code snippet provides insights into the bias present in the predicted gender classes and demonstrates the optimization of the threshold for gender prediction. The resulting F-score and accuracy metrics help evaluate the performance of the gender prediction model and provide a basis for further analysis.</p>

<h2 id="error-analysis-by-race">Error Analysis by Race</h2>
<p>To understand how gender prediction errors vary across different races in the dataset, I calculated the error rate for each race. The error rate is defined as the proportion of samples for which the predicted gender class differs from the ground truth gender class.</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">gender_p_class</span> <span class="o">=</span> <span class="p">(</span><span class="n">gender_p</span> <span class="o">&gt;</span> <span class="n">threshold</span><span class="p">).</span><span class="n">astype</span><span class="p">(</span><span class="nb">int</span><span class="p">)</span>
<span class="n">race_error</span> <span class="o">=</span> <span class="n">race</span><span class="p">[</span><span class="n">gender</span> <span class="o">!=</span> <span class="n">gender_p_class</span><span class="p">]</span>
<span class="n">unique</span><span class="p">,</span> <span class="n">counts</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">unique</span><span class="p">(</span><span class="n">race_error</span><span class="p">,</span> <span class="n">return_counts</span><span class="o">=</span><span class="bp">True</span><span class="p">)</span>
<span class="k">for</span> <span class="n">u</span><span class="p">,</span> <span class="n">c</span> <span class="ow">in</span> <span class="nb">zip</span><span class="p">(</span><span class="n">unique</span><span class="p">,</span> <span class="n">counts</span><span class="p">):</span>
  <span class="k">print</span><span class="p">(</span><span class="sa">f</span><span class="s">'</span><span class="si">{</span><span class="n">UTKFace</span><span class="p">.</span><span class="n">race_map</span><span class="p">[</span><span class="n">u</span><span class="p">]</span><span class="si">}</span><span class="s"> : </span><span class="si">{</span><span class="n">c</span><span class="o">/</span><span class="nb">len</span><span class="p">(</span><span class="n">race_error</span><span class="p">)</span><span class="si">:</span><span class="p">.</span><span class="mi">4</span><span class="n">f</span><span class="si">}</span><span class="s">'</span><span class="p">)</span>
</code></pre></div></div>

<p>This analysis provides insights into whether the gender prediction model exhibits biases in predicting gender across different racial groups. The results can help identify potential areas for improvement and ensure the fairness of the model across diverse populations. To further analyze the gender prediction performance across different racial groups, I computed confusion matrices for each race. A confusion matrix provides a detailed breakdown of correct and incorrect predictions made by the gender prediction model.</p>
<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">from</span> <span class="nn">sklearn.metrics</span> <span class="kn">import</span> <span class="n">confusion_matrix</span>
<span class="n">gender_p_class</span> <span class="o">=</span> <span class="p">(</span><span class="n">gender_p</span> <span class="o">&gt;</span> <span class="n">threshold</span><span class="p">).</span><span class="n">astype</span><span class="p">(</span><span class="nb">int</span><span class="p">)</span>

<span class="k">for</span> <span class="n">ur</span> <span class="ow">in</span> <span class="n">np</span><span class="p">.</span><span class="n">unique</span><span class="p">(</span><span class="n">race</span><span class="p">):</span>
  <span class="k">print</span><span class="p">(</span><span class="n">UTKFace</span><span class="p">.</span><span class="n">race_map</span><span class="p">[</span><span class="n">ur</span><span class="p">])</span>
  <span class="k">print</span><span class="p">(</span><span class="n">confusion_matrix</span><span class="p">(</span><span class="n">gender</span><span class="p">[</span><span class="n">race</span><span class="o">==</span><span class="n">ur</span><span class="p">],</span> <span class="n">gender_p_class</span><span class="p">[</span><span class="n">race</span><span class="o">==</span><span class="n">ur</span><span class="p">]))</span>
  <span class="k">print</span><span class="p">(</span><span class="s">'</span><span class="se">\n</span><span class="s">'</span><span class="p">)</span>
</code></pre></div></div>

<h2 id="results-analysis-of-gender-bias-in-clip">Results: Analysis of Gender Bias in CLIP</h2>

<h3 id="male-vs-female">Male vs. Female</h3>
<p>When using the keywords “male” and “female” to predict gender, the model exhibited a bias towards predicting male gender. The predicted percentage of males in the dataset was 66.30%, compared to the true value of 52.20%. This bias highlights the need to carefully select keywords and thresholds for gender prediction.</p>

<p>By optimizing the threshold to 0.2, we achieved a maximum F-score of 0.9603. This threshold indicates that for an image to be classified as female, the probability of being female should be at least 0.2 which shows the bias towards male. At this threshold, the accuracy was 0.9604, significantly higher than the accuracy at the default threshold of 0.5 (0.8503).</p>

<p>The error rates for gender prediction varied across different racial groups. For the white race, the error rate was 0.3309, indicating a relatively high rate of misclassification. In contrast, the error rates for black, asian, indian, and other races were lower, ranging from 0.1173 to 0.2785. These results suggest that the model’s performance in predicting gender may be influenced by racial factors.</p>

<h3 id="man-vs-woman">Man vs. Woman</h3>
<p>Using the keywords “man” and “woman” to predict gender, the model exhibited a bias towards predicting male gender. The predicted percentage of males was 53.65%, compared to the true value of 52.20%. This bias underscores the importance of carefully selecting keywords and thresholds for gender prediction to mitigate biases.</p>

<p>By optimizing the threshold to 0.3, we achieved a maximum F-score of 0.9487. This threshold indicates that for an image to be classified as female, the probability of being female should be at least 0.3. At this threshold, the accuracy was 0.9487, which is slightly higher than the accuracy at the default threshold of 0.5 (0.9421).</p>

<p>The error rates for gender prediction varied across different racial groups. The error rate was highest for the asian race at 0.3641, followed by the white race at 0.2921. The error rates for black, indian, and other races were lower, ranging from 0.0963 to 0.1472. These results suggest that the model’s performance in predicting gender may be influenced by racial factors.</p>

<h3 id="boy-vs-girl">Boy vs. Girl</h3>
<p>Using the keywords “boy” and “girl” to predict gender, the model exhibited a bias towards predicting male gender. The predicted percentage of males was 61.34%, compared to the true value of 52.20%.</p>

<p>By optimizing the threshold to 0.2, we achieved a maximum F-score of 0.9412. This threshold indicates that for an image to be classified as female, the probability of being female should be at least 0.2, indicating a high bias towards male. At this threshold, the accuracy was 0.9413, which is higher than the accuracy at the default threshold of 0.5 (0.8865).</p>

<p>The error rates for gender prediction varied across different racial groups. The error rate was highest for the white race at 0.4064, followed by the asian race at 0.2615. The error rates for black, indian, and other races were lower, ranging from 0.0777 to 0.1569.</p>

<h2 id="colculsion">Colculsion</h2>
<p>In this blog post, we analyzed gender bias in OpenAI CLIP using different keyword pairs (“male” and “female”, “man” and “woman”, “boy” and “girl”) to predict gender in images. We investigated the model’s bias, optimized thresholds for gender prediction, and evaluated its performance across different racial groups.</p>

<ul>
  <li>
    <p><strong>Gender Bias:</strong> Across all keyword pairs, the model exhibited a bias towards predicting male gender. The predicted percentages of males were consistently higher than the true values, indicating a systematic bias in the model’s predictions.</p>
  </li>
  <li>
    <p><strong>Optimized Thresholds:</strong> By optimizing the threshold for gender prediction, we were able to achieve higher accuracies and F-scores compared to the default threshold of 0.5. This suggests that adjusting the threshold can improve the model’s performance and reduce bias.</p>
  </li>
  <li>
    <p><strong>Error Analysis by Race:</strong> The error rates for gender prediction varied across different racial groups. The model performed relatively poorly for the white and asian races, indicating potential challenges in accurately predicting gender for these groups.</p>
  </li>
</ul>

<h3 id="what-we-learned">What We Learned</h3>

<ul>
  <li>In multimodal models, the choice of keywords and thresholds is crucial in mitigating bias and improving the performance of gender prediction models.</li>
  <li>Racial diversity in the dataset can impact the model’s performance, highlighting the importance of diverse and representative datasets.</li>
</ul>

<h2 id="colab">Colab</h2>
<p>You can find the code at <a href="https://colab.research.google.com/drive/1_J2rxs0c1O7mxX4H-qqSskjUrB3nJJVH">Colab</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://github.com/openai/CLIP">CLIP</a></p>

<p>[2] <a href="https://susanqq.github.io/UTKFace/">UTKFace</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Machine Learning" /><category term="Bias" /><category term="Multimodal Embeddings" /><category term="Deep Learning" /><category term="Gender Recognition" /><category term="Python" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">Weak Supervision with Snorkel: Image Classification Example</title><link href="https://ramintoosi.ir/posts/2023/08/blog-post-1/" rel="alternate" type="text/html" title="Weak Supervision with Snorkel: Image Classification Example" /><published>2023-08-29T00:00:00+03:30</published><updated>2023-08-29T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2023/08/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2023/08/blog-post-1/"><![CDATA[<p><a style="color: #52adc8" href="https://github.com/ramintoosi/weak-supervision-snorkel"><i class="fab fa-fw fa-github fa-2x" aria-hidden="true"></i></a></p>

<h2 id="introduction">Introduction:</h2>

<p>In the world of machine learning, data is often hailed as the crown jewel that powers models and 
drives innovation. Yet, obtaining high-quality, labeled data remains a significant challenge, often 
demanding painstaking manual efforts from human annotators. This is where the concept of <strong>weak supervision</strong> 
emerges as a beacon of hope for machine learning engineers and practitioners.</p>

<p><strong>Weak supervision</strong> is the art of leveraging various sources of noisy or imprecise supervision to label 
a large amount of data efficiently. It takes the burden off exhaustive manual labeling and opens the 
door to scaling up projects that might have been otherwise resource-intensive. In this post, we embark on 
a journey to explore the <strong>Snorkel</strong>, a powerful tool that 
empowers us to automate the labeling process, saving time and effort without compromising on results.</p>

<p>In this tutorial, tailored for machine learning engineers and enthusiasts alike, we’ll unveil 
the advantages of weak supervision using a practical example: <strong>Image Classification</strong>. By the end of 
this guide, you’ll have a basic understanding of how to harness the potential of Snorkel to 
streamline your image classification pipelines and achieve impressive results with reduced labeling 
efforts.</p>

<p>Whether you’re a seasoned practitioner seeking to optimize your workflow or a newcomer eager to 
unlock the potential of weak supervision, this tutorial will equip you with the knowledge and skills 
needed to elevate your machine learning projects. So, let’s dive into the world of weak 
supervision and see how Snorkel can revolutionize the way we approach labeling and 
ultimately, supercharging our machine learning models.</p>

<p>Are you ready to embark on this exciting journey? Let’s begin!</p>

<h2 id="data-download-exploring-the-open-images-dataset-v7">Data Download: Exploring the Open Images Dataset V7</h2>
<p>Before we dive into the exciting world of weak supervision and Snorkel for image classification, 
we need to set the stage by obtaining the necessary data. In this tutorial, we’ll be using the <strong>Open 
Images Dataset V7</strong>, a rich collection of images spanning a wide array of categories. This dataset is a 
treasure trove for machine learning tasks, providing a diverse range of visuals that will help us 
showcase the power of weak supervision.</p>

<p>To get started, we’ll perform a series of commands to download the essential files from the Open 
Images Dataset V7. These files contain crucial information about class labels, class descriptions, 
and annotations. Below is the code snippet you’ll need to execute to gather these files:</p>

<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=oiv7_files_download.sh"> </script>

<p>In this set of commands, we create a directory named oiv7 to neatly organize the downloaded files. 
The downloaded files include:</p>

<ol>
  <li>oidv7-classes-trainable.txt: A list of trainable (verified) class labels.</li>
  <li>oidv7-class-descriptions.csv: A CSV file containing class descriptions.</li>
  <li>oidv7-train-annotations-human-imagelabels.csv: Annotations for training images.</li>
  <li>oidv7-val-annotations-human-imagelabels.csv: Annotations for validation images.</li>
  <li>oidv7-test-annotations-human-imagelabels.csv: Annotations for test images.</li>
</ol>

<p>Now that we have the essential data files in place, it’s time to turn our attention to the actual 
image files. In this section, we’ll walk through the process of downloading labeled images that are 
trainable according to the Open Images Dataset V7.</p>

<p>The provided Python code streamlines this image download process, ensuring that we only retrieve 
images that are relevant and fit for training.</p>

<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=oiv7_downloader_1.py"> </script>

<p>Let’s break down the key components of the code:</p>

<ol>
  <li>
    <p><strong>download_one_image:</strong> This function downloads a single image from the specified split 
(train, val, or test) and saves it to the specified path. The function uses the BUCKET resource 
from the boto3 library to interact with the S3 bucket.</p>
  </li>
  <li>
    <p><strong>get_class_label:</strong> This function retrieves class labels for the requested class names. It ensures 
that the requested classes are trainable, as per the dataset specifications.</p>
  </li>
  <li>
    <p><strong>get_image_ids:</strong> This function retrieves image IDs for requested splits and labels. It identifies 
images that match the requested class labels and have a confidence level of 1.0 (verified by human).</p>
  </li>
  <li>
    <p><strong>download_images:</strong> This function orchestrates the image download process based on requested labels, 
splits, and paths. It uses concurrent futures to speed up the download process by using multiple threads.</p>
  </li>
</ol>

<p>By combining these components, the code provides a way to download labeled 
images from the Open Images Dataset V7. Next, 
we’ll use the code to download labeled images,
specifically focusing on the classes “sea” and “Jungle.” These images will serve as our starting 
point for weak supervision, demonstrating how we can leverage Snorkel to automatically label and 
train an image classifier.</p>

<h2 id="organizing-and-splitting-the-dataset">Organizing and Splitting the Dataset</h2>

<p>In this section, we’ll walk through a code snippet that performs data splitting and organization. 
This step is pivotal in setting the stage for robust model training and evaluation.</p>

<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=prepare_dataset.py"> </script>

<p>Let’s delve into the key components of the code:</p>

<ol>
  <li>
    <p><strong>stat:</strong> This function computes statistics on the data by counting the number of images for 
each class. It returns a dictionary mapping class names to lists of image paths.</p>
  </li>
  <li>
    <p><strong>split_manual:</strong> This function splits the data into different subsets (train, val, test) 
based on specified ratios. It ensures that each subset maintains a proportional representation 
of different classes. We split the data into train, val and test proportional to 0.7, 0.2, and 0.1.</p>
  </li>
</ol>

<h2 id="labeling-functions">Labeling Functions</h2>
<p>The heart of the Snorkel lies in creating labeling functions that generate noisy labels for our data.
In this section, we’ll go though a code script that defines a set of labeling functions, 
each contributing to the creation of our weakly labeled dataset.
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=labeling_funcs.py"> </script></p>

<p>Here’s an overview of the key components of the provided code:</p>

<ol>
  <li>
    <p><strong>check_color:</strong> This function classifies images based on their dominant color on average.</p>
  </li>
  <li>
    <p><strong>check_pixel_color:</strong> This function classifies images based on the mode of max color per pixel.</p>
  </li>
  <li>
    <p><strong>check_with_efficientNet:</strong> This function leverages EfficientNet predictions and FastText 
embeddings to classify images as “SEA” or “JUNGLE.” 
Here, first we classify the image using EfficientNet. Then, the closeness of the output label is examined
against several words related to sea or jungle with FastText. Thus, if the meaning of the output label
is closer to sea, we label it as SEA.</p>
  </li>
  <li>
    <p><strong>Adding labeling functions:</strong> The script uses the add_func decorator to add each labeling function to 
the LABELING_FUNCS list, which will be used later.</p>
  </li>
</ol>

<p>By combining these labeling functions, we will generate a set of noisy labels for our images. 
These labels are the cornerstone of our weak supervision approach, allowing us to utilize Snorkel’s 
capabilities.</p>

<h2 id="weak-supervision-labeling-with-snorkel">Weak Supervision Labeling with Snorkel</h2>

<p>The power of weak supervision comes to life when we leverage labeling functions to create noisy 
labels for our dataset. Now, we’ll explore a script that performs weak supervision labeling with 
Snorkel.
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=prepare_data_snorkel.py"> </script></p>

<p>Here’s a breakdown of the key elements in the provided code:</p>

<ol>
  <li>
    <p><strong>DATA PREPARATION:</strong> The script starts by specifying the root directory containing the 
input images and the splits (e.g., ‘train’, ‘val’) to process. Additionally, it defines 
the root directory to save the labeled data.</p>
  </li>
  <li>
    <p><strong>LFApplier:</strong> The labeling functions (LABELING_FUNCS) defined in the previous code 
script are applied to all images in the specified split. The result is a label matrix 
(L_train) where each row corresponds to an image and each column corresponds to a labeling function.</p>
  </li>
  <li>
    <p><strong>LFAnalysis:</strong> This step provides an analysis of the labeling functions’ performance on the data. It generates a summary that indicates how well the labeling functions agree or disagree on assigning labels to images.</p>
  </li>
  <li>
    <p><strong>label_model:</strong> A LabelModel is trained using the label matrix (L_train). This model learns to estimate the true underlying labels by accounting for the noise introduced by the labeling functions.</p>
  </li>
  <li>
    <p><strong>Label Prediction:</strong> The label model predicts probabilities of labels for each image based on the noisy labels from the labeling functions.</p>
  </li>
  <li>
    <p><strong>Saving Labeled Data:</strong> The labeled data, including the predicted labels and image paths, is saved to pickle files. This data will serve as the input for our model training process.</p>
  </li>
</ol>

<p>By executing this script, we perform the crucial step of labeling our data using weak supervision techniques. Snorkel helps us manage the uncertainty introduced by the labeling functions, creating a labeled dataset that reflects the inherent noise in the weakly supervised data.</p>

<h2 id="dataloaders">Dataloaders</h2>

<p>Next, we implement our dataloaders for the supervised and  the weakly supervised procedures.
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=data.py"> </script></p>

<p>Here’s a breakdown of the key elements in the provided code:</p>

<ol>
  <li>
    <p><strong>get_transforms():</strong> This function provides data transformation pipelines tailored for different dataset splits: ‘train’, ‘val’, and ‘test’. These transformations include resizing, cropping, flipping, rotation, normalization, and tensor conversion.</p>
  </li>
  <li>
    <p><strong>SnorkelDataset:</strong> This custom dataset class is designed for weakly supervised learning using Snorkel labels. It takes a path to a pickled data file and a label type (‘hard’ or ‘soft’) as inputs. In weakly supervised learning, “hard labels” refer to discrete, definite labels assigned to data points, indicating clear categorization (e.g., ‘SEA’ or ‘JUNGLE’). On the other hand, “soft labels” represent probabilistic or continuous assignments, reflecting the uncertainty or ambiguity in classification. The class loads images and corresponding labels from the data file and applies the specified transformations.</p>
  </li>
  <li>
    <p><strong>get_data_loader():</strong> This function creates and returns data loaders for different dataset splits. It utilizes the ImageFolder dataset from PyTorch, which organizes data into class folders. The dataloaders are configured with appropriate transformations and batch sizes for training, validation, and testing.</p>
  </li>
  <li>
    <p><strong>get_data_loader_snorkel():</strong> This function generates data loaders for the specified dataset splits using Snorkel-generated labels. It utilizes the SnorkelDataset class to load images and labels from pickled data files, enabling weakly supervised learning. The dataloaders are configured similarly to those in get_data_loader(), tailored for Snorkel-labeled data.</p>
  </li>
</ol>

<p>By leveraging these utility functions and classes, we ensure that our data is well-prepared and ready to be fed into our CNN model.</p>

<h2 id="training-function">Training function</h2>

<p>Here is the training function. I skip the description of this part, since it follows a common pattern of model training with pytorch. 
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=train.py"> </script></p>

<p><strong>NOTE:</strong> The condition <code class="language-plaintext highlighter-rouge">if len(labels.shape) &gt; 1:</code> deals with soft labels.</p>

<h2 id="inference">Inference</h2>

<p>With the following code, we can evaluate all weights saved in the <code class="language-plaintext highlighter-rouge">weight_folder</code> on the test data.
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=inference.py"> </script></p>

<h2 id="results">Results</h2>
<p>Now let’s see the results. With the following script, we can train the model with original supervised procedure or two semi-supervised ones (soft and hard labels).
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=main.py"> </script></p>

<p>The result is
<script src="https://gist.github.com/21a84e7fed568870a645c18e3eb68c79.js?file=result"> </script></p>

<p><strong>Original Labels:</strong></p>

<ul>
  <li><strong>Precision:</strong> For the original labels, the model achieves high precision scores for both classes (‘SEA’ and ‘JUNGLE’), indicating that when it predicts a class, it’s usually correct. Specifically, the precision values of approximately 0.94 and 0.92 for ‘SEA’ and ‘JUNGLE’ respectively demonstrate the model’s accuracy in its predictions.</li>
  <li>
    <p><strong>Accuracy (ACC):</strong> The overall accuracy of 0.926 suggests that the model is successful in correctly classifying approximately 92.6% of the images in the dataset.</p>
  </li>
  <li>
    <p><strong>Snorkel Soft Labels:</strong></p>
  </li>
  <li><strong>Precision:</strong> With soft labels, where the labeling functions provide probabilistic or continuous assignments, the precision scores remain relatively high but show a slight decrease compared to the original labels. The values of around 0.93 for ‘SEA’ and 0.909 for ‘JUNGLE’ indicate a minor decrease in precision.</li>
  <li><strong>Accuracy (ACC):</strong> The accuracy of 0.9132, while slightly lower than the original labels, still demonstrates a strong performance, capturing approximately 91.3% of the dataset correctly.</li>
</ul>

<p><strong>Snorkel Hard Labels:</strong></p>

<ul>
  <li><strong>Precision:</strong> When using hard labels (discrete, definite labels) provided by Snorkel, there is a more noticeable decrease in precision for the ‘SEA’ class, dropping to approximately 0.882. However, the precision for ‘JUNGLE’ remains high at around 0.923.</li>
  <li><strong>Accuracy (ACC):</strong> The overall accuracy of 0.9144, although slightly lower than the original labels, showcases the model’s ability to maintain a strong classification performance with Snorkel hard labels.</li>
</ul>

<h2 id="conclusion">Conclusion</h2>
<p>In the pursuit of harnessing the power of weak supervision, our journey has traversed a landscape where precision meets ambiguity and accuracy coexists with uncertainty. The application of labeling functions in the Snorkel framework has enabled us to embrace our prior knowledge in our data, offering a nuanced perspective on image classification. 
We also observed the advantage of using soft labels: their ability to mitigate the impact of class imbalances. In our dataset, where ‘SEA’ and ‘JUNGLE’ classes exhibited varying instances, soft labels allowed for a more nuanced representation of uncertainty. This nuanced understanding ensured that the precision for both classes stayed relatively close, compared to the more discrete hard labels.
In an imbalanced dataset, the imprecision introduced by labeling functions might disproportionately affect the minority class. Soft labels, by representing class assignments probabilistically, provided a flexibility that allowed the model to balance the precision between the classes more effectively. This balancing act is crucial, especially in applications where misclassifying the minority class carries significant consequences.
It’s important to note that while our labeling functions in this example were relatively straightforward to implement, many real-world scenarios pose complex challenges. Designing accurate labeling functions can be intricate, requiring domain expertise and careful consideration. Despite these challenges, our study demonstrates that noisy labels, when harnessed intelligently through weak supervision techniques, can still offer valuable insights and contribute to robust model training.
Our exploration underscores the resilience of machine learning models in the face of noisy or uncertain labels. Even when labeling functions are not perfect, the intelligent integration of these noisy annotations can lead to significant advancements in model performance. Embracing the inherent noise in weakly supervised data and leveraging techniques like Snorkel not only expands the scope of feasible applications but also highlights the adaptability and learning potential of modern machine learning systems.</p>

<h2 id="github">GitHub</h2>
<p>You can find the code at the <a href="https://github.com/ramintoosi/weak-supervision-snorkel">project GitHub repository</a>.</p>

<h2 id="reference">Reference</h2>
<p>[1] <a href="https://github.com/snorkel-team/snorkel">Snorkel</a></p>

<p>[2] <a href="https://chat.openai.com/">ChatGPT</a></p>

<p>[3] <a href="https://raw.githubusercontent.com/openimages/dataset/master/downloader.py">Open Images Downloader</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Machine Learning" /><category term="Weak Supervision" /><category term="Snorkel" /><category term="Image Classification" /><category term="Python" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">Optimizing Python Code with LRU Cache: A Fibonacci Sequence Example</title><link href="https://ramintoosi.ir/posts/2023/05/blog-post-1/" rel="alternate" type="text/html" title="Optimizing Python Code with LRU Cache: A Fibonacci Sequence Example" /><published>2023-05-03T00:00:00+03:30</published><updated>2023-05-03T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2023/05/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2023/05/blog-post-1/"><![CDATA[<p>LRU Cache is a powerful feature in Python that can help optimize the performance of code that involves frequent function calls. LRU stands for “Least Recently Used”, and it is a type of cache that stores the results of recently called functions. It is particularly useful in situations where the same function is called repeatedly with the same arguments, as it can significantly reduce the number of function calls required.</p>

<p>One classic example of a problem that benefits from LRU caching is the Fibonacci sequence. The Fibonacci sequence is a series of numbers in which each number is the sum of the two preceding numbers, starting from 0 and 1. The sequence can be defined recursively as follows:</p>

<script src="https://gist.github.com/7a59bbe6bcbe88b69edc5938504b2e43.js?file=fibonacci.py"> </script>

<p>While this implementation is simple and easy to understand, it can quickly become inefficient as the size of n grows. This is because the function calls itself twice for every recursive call, resulting in an exponential increase in the number of function calls. For example, calling fib(6) would result in the following function calls:</p>

<script src="https://gist.github.com/7a59bbe6bcbe88b69edc5938504b2e43.js?file=fibonacci_out"> </script>

<p>As you can see, the function is called multiple times with the same arguments, resulting in redundant calculations. This is where LRU caching comes in handy.</p>

<p>Python’s functools module provides a built-in decorator lru_cache that can be used to cache the results of a function. Here’s how we can use it to optimize the Fibonacci sequence:</p>

<script src="https://gist.github.com/7a59bbe6bcbe88b69edc5938504b2e43.js?file=fibonacci_lru.py"> </script>

<p>By adding the @lru_cache decorator to the function, we tell Python to cache the results of previous function calls. The maxsize argument sets the maximum number of function calls that can be stored in the cache. Setting it to None means that the cache can store an unlimited number of function calls.</p>

<p>Let’s now test our optimized implementation of the Fibonacci sequence by calling fib(6) again:</p>

<script src="https://gist.github.com/7a59bbe6bcbe88b69edc5938504b2e43.js?file=fibonacci_lru_out"> </script>

<p>As you can see, the number of function calls has been significantly reduced, and the function only calculates each value once. This makes our implementation much more efficient and faster, especially for larger values of n.</p>

<p>In this post we learned that LRU caching is a powerful optimization technique that can significantly improve the performance of Python code that involves frequent function calls. By using the @lru_cache decorator, we can easily implement caching in our code and reduce the number of redundant function calls. The Fibonacci sequence is just one example of a problem that can benefit from LRU caching, but there are many other use cases where caching can make a big difference in performance.</p>

<h3 id="reference">Reference</h3>
<p>[1] <a href="https://www.fluentpython.com/">Fluent Python</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Python" /><category term="LRU Cache" /><category term="Recursion" /><category term="functools" /><category term="Machine Learning" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[LRU Cache is a powerful feature in Python that can help optimize the performance of code that involves frequent function calls. LRU stands for “Least Recently Used”, and it is a type of cache that stores the results of recently called functions. It is particularly useful in situations where the same function is called repeatedly with the same arguments, as it can significantly reduce the number of function calls required.]]></summary></entry><entry><title type="html">A += Assignment Puzzler in Python</title><link href="https://ramintoosi.ir/posts/2023/04/blog-post-1/" rel="alternate" type="text/html" title="A += Assignment Puzzler in Python" /><published>2023-04-05T00:00:00+03:30</published><updated>2023-04-05T00:00:00+03:30</updated><id>https://ramintoosi.ir/posts/2023/04/blog-post-1</id><content type="html" xml:base="https://ramintoosi.ir/posts/2023/04/blog-post-1/"><![CDATA[<p>In the world of programming, it’s not uncommon to come across some puzzling situations that require careful analysis and attention to detail. This is exactly the case with this post, which involves evaluating the following code. Let’s dive into this puzzle and see what we can learn from it.</p>

<script src="https://gist.github.com/196471e4f957e0da4a8a6daefae68ccb.js?file=main.py"> </script>

<p>What happens next? Choose the best answer:</p>
<ol>
  <li>t becomes (1, 2, [30, 40, 50, 60]).</li>
  <li>TypeError is raised with the message ‘tuple’ object does not support item assignment.</li>
  <li>Neither.</li>
  <li>Both 1 and 2.</li>
</ol>

<p>Tuples are immutable and cannot be changed. Therefore, if we try to change an element of a tuple, a TypeError should be raised. However, tuples store the reference to their members and a list can be changed without changing its reference. Thus, you can modify a list in the tuple! The answer to the previous question is actually 4, “Both 1 and 2”. Here is the output:</p>

<script src="https://gist.github.com/196471e4f957e0da4a8a6daefae68ccb.js?file=result"> </script>

<p>As you can see, we have a TypeError states that “‘tuple’ object does not support item assignment”, and surprisingly, t is also changed.</p>

<h3 id="what-happened">What happened?</h3>
<p>Here is what happens in Python:</p>
<ul>
  <li>Python puts the value of s[2] on TOS (Top Of Stack).</li>
  <li>Perform TOS += b. This succeeds since TOS refers to a mutable object in our example (a list).</li>
  <li>Assign s[2] = TOS. This fails since s is immutable in our example (a tuple).</li>
</ul>

<p>We take two lessons from this:</p>
<ul>
  <li>Avoid putting mutable items in tuples.</li>
  <li>Augmented assignment is not an atomic operation—we just saw it throwing an exception after doing part of its job.</li>
</ul>

<h3 id="reference">Reference</h3>
<p>[1] <a href="https://www.fluentpython.com/">Fluent Python</a></p>]]></content><author><name>Ramin Toosi</name><email>ramin.tsi@gmail.com</email></author><category term="Python" /><category term="in-place add" /><category term="corner case" /><category term="tuple" /><category term="Machine Learning" /><category term="Artificial Intelligence" /><summary type="html"><![CDATA[In the world of programming, it’s not uncommon to come across some puzzling situations that require careful analysis and attention to detail. This is exactly the case with this post, which involves evaluating the following code. Let’s dive into this puzzle and see what we can learn from it.]]></summary></entry></feed>