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Site updated: 2025-06-17 15:03:52
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2025/06/17/A2-norm-emb/index.html

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<meta property="og:description" content="Task 1: 均方根层归一化 (RMS Norm) 均方根层归一化(RMS Norm)是深度学习中应用最广泛的归一化模块,尤其在自然语言处理(NLP)和大语言模型(LLM)领域。该模块以形状为 [batch_size, seqlen, hidden_size] 的张量为输入(记为 X,形状为 [b, s, h]),并沿着隐藏层 h 维度,执行带可学习缩放变换的均方根归一化操作,得到输出 Y,形状">
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<meta property="og:locale" content="zh_CN">
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<meta property="article:published_time" content="2025-06-17T06:17:05.000Z">
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<meta property="article:modified_time" content="2025-06-17T06:52:51.886Z">
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<meta property="article:modified_time" content="2025-06-17T07:03:44.066Z">
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<meta property="article:author" content="DeepEngine">
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<meta property="article:tag" content="RMSNorm">
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<meta property="article:tag" content="Vocab Embedding">
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<span class="post-meta-item-text">发表于</span>
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<time title="创建时间:2025-06-17 14:17:05 / 修改时间:14:52:51" itemprop="dateCreated datePublished" datetime="2025-06-17T14:17:05+08:00">2025-06-17</time>
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<time title="创建时间:2025-06-17 14:17:05 / 修改时间:15:03:44" itemprop="dateCreated datePublished" datetime="2025-06-17T14:17:05+08:00">2025-06-17</time>
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</span>
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<span class="post-meta-item">
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<span class="post-meta-item-icon">
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<code>X</code>,形状为 <code>[b, s, h]</code>),并沿着隐藏层
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<code>h</code> 维度,执行带可学习缩放变换的均方根归一化操作,得到输出
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<code>Y</code>,形状为 <code>[b, s, h]</code>。具体公式如下所示: <span
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class="math display">$$
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class="math display">$$\begin{equation}
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Y=\frac{X}{RMS[X]} \odot \gamma
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$$</span></p>
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\end{equation}$$</span></p>
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<p><span class="math display">$$
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RMS[X]=\sqrt{\frac{1}{h} \sum_{i=1}^{h}x_i^2 + \epsilon}
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$$</span></p>

css/main.css

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.links-of-author a::before,
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.links-of-author span.exturl::before {
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background: #96381a;
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background: #70ff2a;
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border-radius: 50%;
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content: ' ';
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display: inline-block;

default-index/index.html

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<span class="post-meta-item-text">发表于</span>
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<time title="创建时间:2025-06-17 14:17:05 / 修改时间:14:52:51" itemprop="dateCreated datePublished" datetime="2025-06-17T14:17:05+08:00">2025-06-17</time>
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<time title="创建时间:2025-06-17 14:17:05 / 修改时间:15:03:44" itemprop="dateCreated datePublished" datetime="2025-06-17T14:17:05+08:00">2025-06-17</time>
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</span>
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<span class="post-meta-item">
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<span class="post-meta-item-icon">
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<code>X</code>,形状为 <code>[b, s, h]</code>),并沿着隐藏层
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<code>h</code> 维度,执行带可学习缩放变换的均方根归一化操作,得到输出
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<code>Y</code>,形状为 <code>[b, s, h]</code>。具体公式如下所示: <span
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class="math display">$$
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class="math display">$$\begin{equation}
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Y=\frac{X}{RMS[X]} \odot \gamma
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$$</span></p>
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\end{equation}$$</span></p>
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<p><span class="math display">$$
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RMS[X]=\sqrt{\frac{1}{h} \sum_{i=1}^{h}x_i^2 + \epsilon}
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$$</span></p>

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