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R. Firth 1957: 11) + + 这是现代NLP中一个最为成功的理念。 + + 我们先引入上下文context的概念:当单词 w 出现在文本中时,其***上下文context***是出现在w附近的一组单词(在固定大小的窗口内),如下图 + + ![2](./word2vec_pictures/2.png) + + 这些上下文单词context words决定了banking的意义 +``` + +```markdown +#### 2.2Word2vec概述 + +Word2vec(Mikolov et al. 2013)是一个用来学习dense word vector的算法: + + 1.我们使用**大量的文本语料库** + + 2.词汇表中的每个单词都由一个**词向量dense word vector**表示 + + 3.遍历文本中的每个位置 t,都有一个**中心词 c(center) 和上下文词 o(“outside”)**,如图1中的banking + + 4.在整个语料库上使用数学方法**最大化单词o在单词c周围出现了这一事实**,从而得到单词表中每一个单词的dense vector + + 5.不断调整词向量dense word vector以达到最好的效果 +``` + +```markdown +#### 2.3 Skip-gram(SG) + +Word2vec包含两个模型,**Skip-gram与CBOW**。下面,我们先讲解**Skip-gram**模型,用此模型详细讲解概述中所提到的内容。 + +---------------------------------------------- + +概述中我们提到,我们希望**最大化单词o在单词c周围出现了这一事实**,而我们需要用数学语言表示“单词o在单词c周围出现了”这一事件,如此才能进行词向量的不断调整。 + +很自然地,我们需要**使用概率工具描述事件的发生**,我们想到用条件概率**P(o$\arrowvert$c)**表示“给定中心词c,它的上下文词o在它周围出现了” + +下图展示了以“into”为中心词,窗口大小为2的情况下它的上下文词。以及相对应的**P(o$\arrowvert$c)** + +![3](./word2vec_pictures/3.png) + +我们滑动窗口,再以banking为中心词 + +![4](./word2vec_pictures/4.png) + +那么,如果我们在整个语料库上不断地滑动窗口,我们可以得到所有位置的P(o$\arrowvert$c),我们希望在所有位置上**最大化单词o在单词c周围出现了这一事实**,由极大似然法,可得: + +max$\prod_c$$\prod_o$P(o$\arrowvert$c) 【式1】 + +此式还可以依图3写为: + +![5](./word2vec_pictures/5.png) + +加log,加负号,缩放大小可得: + +![7](./word2vec_pictures/7.png) + +上式即为**skip-gram的损失函数**,最小化损失函数,就可以得到合适的词向量 + +--------------------------- + +得到式1后,产生了两个问题: + +1.P(o$\arrowvert$c)怎么表示? + +2.为何最小化损失函数能够得到良好表示的词向量dense word vector? + +---------------------- + +回答1:我们使用**中心词c和上下文词o的相似性**来计算P(o$\arrowvert$c),更具体地,相似性由**词向量的点积**表示:$u_{o^T}$$\cdot$$v_c$。 + +使用词向量的点积表示P(o$\arrowvert$c)的原因:1.计算简单 2.出现在一起的词向量意义相关,则希望它们相似 + +又P(o$\arrowvert$c)是一个概率,所以我们在整个语料库上使用**softmax**将点积的值映射到概率,如图6 + +![6](./word2vec_pictures/6.png) + +注:注意到上图,中心词词向量为$v_{c}$,而上下文词词向量为$u_{o}$。也就是说每个词会对应两个词向量,**在词w做中心词时,使用$v_{w}$作为词向量,而在它做上下文词时,使用$u_{w}$作为词向量**。这样做的原因是为了求导等操作时计算上的简便。当整个模型训练完成后,我们既可以使用$v_{w}$作为词w的词向量,也可以使用$u_{w}$作为词w的词向量,亦或是将二者平均。在下一部分的模型结构中,我们将更清楚地看到两个词向量究竟在模型的哪个位置。 + +----------------------------- + +回答2:由上文所述,P(o$\arrowvert$c)=softmax($u_{o^T}$$\cdot$$v_c$)。所以损失函数是关于$u_{o}$和$v_c$的函数,我们通过梯度下降法调整$u_{o}$和$v_c$的值,最小化损失函数,即得到了良好表示的词向量。 + +-------------------------------- +``` + +```markdown +#### 2.4 Word2vec模型结构 + +![8](./word2vec_pictures/8.png) + +如图八所示,这是一个输入为1 X V维的one-hot向量(V为整个词汇表的长度,这个向量只有一个1值,其余为0值表示一个词),单隐藏层(**隐藏层的维度为N,这里是一个超参数,这个参数由我们定义,也就是词向量的维度**),输出为1 X V维的softmax层的模型。 + +$W^{I}$为V X N的参数矩阵,$W^{O}$为N X V的参数矩阵。 + +模型的输入为1 X V形状的one-hot向量(V为整个词汇表的长度,这个向量只有一个1值,其余为0值表示一个词)。隐藏层的维度为N,这里是一个超参数,这个参数由我们定义,也就是词向量的维度。$W^{I}$为V X N的参数矩阵。 + +我们这里,考虑Skip-gram算法,输入为中心词c的one-hot表示 + +由输入层到隐藏层,根据矩阵乘法规则,可知,**$W^{I}$的每一行即为词汇表中的每一个单词的词向量v**,1 X V 的 inputs 乘上 V X N 的$W^{I}$,隐藏层即为1 X N维的$v_{c}$。 + +而**$W^{O}$中的每一列即为词汇表中的每一个单词的词向量u**。根据乘法规则,1 X N 的隐藏层乘上N X V的$W^{O}$参数矩阵,得到的1 X V 的输出层的每一个值即为$u_{w^T}$$\cdot$$v_c$,加上softmax变化即为P(w$\arrowvert$c)。 + +有V个w,其中的P(o$\arrowvert$c)即实际样本中的上下文词的概率,为我们最为关注的值。 +``` + +```markdown +#### 2.5 CBOW + +如上文所述,Skip-gram为给定中心词,预测周围的词,即求P(o$\arrowvert$c),如下图所示: +![9](./word2vec_pictures/9.png) + +而CBOW为给定周围的词,预测中心词,即求P(c$\arrowvert$o),如下图所示: + +![10](./word2vec_pictures/10.png) + +注意:在使用CBOW时,上文所给出的模型结构并没有变,在这里,我们输入多个上下文词o,在隐藏层,**将这多个上下文词经过第一个参数矩阵的计算得到的词向量相加作为隐藏单元的值**。其余均不变,$W^{O}$中的每一列依然为为词汇表中的每一个单词的词向量u。 +``` + +```markdown +### 3负采样 Negative Sampling +``` + +```markdown +#### 3.1 softmax函数带来的问题 + +我们再看一眼,通过softmax得到的P(o$\arrowvert$c),如图: +![11](./word2vec_pictures/11.png) + +可以看到,P(o$\arrowvert$c)的分母需要在整个单词表上做乘积和exp运算,这无疑是非常消耗计算资源的,Word2vec的作者针对这个问题,做出了改进。 + +他提出了两种改进的方法:Hierarchical Softmax和Negative Sampling,因为Negative Sampling更加常见,所以我们下面只介绍Negative Sampling,感兴趣的朋友可以在文章下面的参考资料中学习Hierarchical Softmax。 +``` + +```markdown +#### 3.2 负采样Negative Sampling + +我们依然以Skip-gram为例(CBOW与之差别不大,感兴趣的朋友们依然可以参阅参考资料) + +我们首先给出负采样的损失函数: + +![12](./word2vec_pictures/12.png) + +其中$\sigma$为sigmoid函数1/(1+$e^{-x}$),$u_{o}$为实际样本中的上下文词的词向量,而$u_{k}$为我们在单词表中随机选出(按一定的规则随机选出,具体可参阅参考资料)的K个单词。 + +由函数单调性易知,**$u_{o^T}$$\cdot$$v_c$越大,损失函数越小,而$u_{k^T}$$\cdot$$v_c$越小**,损失函数越大。这与原始的softmax损失函数优化目标一致,即maxP(o$\arrowvert$c),而且避免了在整个词汇表上的计算。 +``` + +```markdown +### 4 核心代码与核心推导 +``` + +```markdown +#### 4.1 Naive softmax 损失函数 +``` + +```markdown +损失函数关于$v_c$的导数: + +$$ +\frac{\partial{J_{naive-softmax}(\boldsymbol v_c,o,\boldsymbol U)}}{\partial \boldsymbol v_c} \\= +-\frac{\partial{log(P(O=o|C=c))}}{\partial \boldsymbol v_c} \\ = +-\frac{\partial{log(exp( \boldsymbol u_o^T\boldsymbol v_c))}}{\partial \boldsymbol v_c} + \frac{\partial{log(\sum_{w=1}^{V}exp(\boldsymbol u_w^T\boldsymbol v_c))}}{\partial \boldsymbol v_c} \\= +-\boldsymbol u_o + \sum_{w=1}^{V} \frac{exp(\boldsymbol u_w^T\boldsymbol v_c)}{\sum_{w=1}^{V}exp(\boldsymbol u_w^T\boldsymbol v_c)}\boldsymbol u_w \\= +-\boldsymbol u_o+ \sum_{w=1}^{V}P(O=w|C=c)\boldsymbol u_w \\= +\boldsymbol U^T(\hat{\boldsymbol y} - \boldsymbol y) +$$ + +可以看到涉及整个U矩阵的计算,计算量很大,关于$u_w$的导数读者可自行推导 +``` + +```markdown +损失函数及其梯度的求解 +``` + +```python +# 来自:https://github.com/lrs1353281004/CS224n_winter2019_notes_and_assignments + +def naiveSoftmaxLossAndGradient( + centerWordVec, + outsideWordIdx, + outsideVectors, + dataset +): + """ Naive Softmax loss & gradient function for word2vec models + + Arguments: + centerWordVec -- numpy ndarray, center word's embedding + in shape (word vector length, ) + (v_c in the pdf handout) + outsideWordIdx -- integer, the index of the outside word + (o of u_o in the pdf handout) + outsideVectors -- outside vectors is + in shape (num words in vocab, word vector length) + for all words in vocab (tranpose of U in the pdf handout) + dataset -- needed for negative sampling, unused here. + + Return: + loss -- naive softmax loss + gradCenterVec -- the gradient with respect to the center word vector + in shape (word vector length, ) + (dJ / dv_c in the pdf handout) + gradOutsideVecs -- the gradient with respect to all the outside word vectors + in shape (num words in vocab, word vector length) + (dJ / dU) + """ + + # centerWordVec: (embedding_dim,1) + # outsideVectors: (vocab_size,embedding_dim) + + scores = np.matmul(outsideVectors, centerWordVec) # size=(vocab_size, 1) + probs = softmax(scores) # size=(vocab, 1) + + loss = -np.log(probs[outsideWordIdx]) # scalar + + dscores = probs.copy() # size=(vocab, 1) + dscores[outsideWordIdx] = dscores[outsideWordIdx] - 1 # dscores=y_hat - y + gradCenterVec = np.matmul(outsideVectors, dscores) # J关于vc的偏导数公式 size=(vocab_size, 1) + gradOutsideVecs = np.outer(dscores, centerWordVec) # J关于u的偏导数公式 size=(vocab_size, embedding_dim) + + return loss, gradCenterVec, gradOutsideVecs +``` + +```markdown +#### 4.2 负采样损失函数 +``` + +```markdown +负采样损失函数关于$v_c$的导数: + +$$ +\frac{\partial{J_{neg-sample}(\boldsymbol v_c,o,\boldsymbol U)}}{\partial\boldsymbol v_c} \\= +\frac{\partial (-log(\sigma (\boldsymbol u_o^T\boldsymbol v_c))-\sum_{k=1}^{K} log(\sigma (-\boldsymbol u_k^T\boldsymbol v_c)))}{\partial \boldsymbol v_c} \\= +-\frac{\sigma(\boldsymbol u_o^T\boldsymbol v_c)(1-\sigma(\boldsymbol u_o^T\boldsymbol v_c))}{\sigma(\boldsymbol u_o^T\boldsymbol v_c)}\frac{\partial \boldsymbol u_o^T\boldsymbol v_c}{\partial \boldsymbol v_c} - +\sum_{k=1}^{K}\frac{\partial log(\sigma(-\boldsymbol u_k^T\boldsymbol v_c))}{\partial \boldsymbol v_c} \\= +-(1-\sigma(\boldsymbol u_o^T\boldsymbol v_c))\boldsymbol u_o+\sum_{k=1}^{K}(1-\sigma(-\boldsymbol u_k^T\boldsymbol v_c))\boldsymbol u_k +$$ + +可以看到其只与$u_k$和$u_o$有关,避免了在整个单词表上的计算 +``` + +```markdown +负采样方法的损失函数及其导数的求解 +``` + +```python +def negSamplingLossAndGradient( + centerWordVec, + outsideWordIdx, + outsideVectors, + dataset, + K=10 +): + + negSampleWordIndices = getNegativeSamples(outsideWordIdx, dataset, K) + indices = [outsideWordIdx] + negSampleWordIndices + + gradCenterVec =np.zeros(centerWordVec.shape) # (embedding_size,1) + gradOutsideVecs = np.zeros(outsideVectors.shape) # (vocab_size, embedding_size) + loss = 0.0 + + u_o = outsideVectors[outsideWordIdx] # size=(embedding_size,1) + z = sigmoid(np.dot(u_o, centerWordVec)) # size=(1, ) + loss -= np.log(z) # 损失函数的第一部分 + gradCenterVec += u_o * (z - 1) # J关于vc的偏导数的第一部分 + gradOutsideVecs[outsideWordIdx] = centerWordVec * (z - 1) # J关于u_o的偏导数计算 + + for i in range(K): + neg_id = indices[1 + i] + u_k = outsideVectors[neg_id] + z = sigmoid(-np.dot(u_k, centerWordVec)) + loss -= np.log(z) + gradCenterVec += u_k * (1-z) + gradOutsideVecs[neg_id] += centerWordVec * (1 - z) + + + return loss, gradCenterVec, gradOutsideVecs +``` + +```markdown +### 参考 + +Mikolov T, Sutskever I, Chen K, et al. Distributed representations of words and phrases and their compositionality[J]. 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