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......@@ -440,15 +440,15 @@ trainer = paddle.trainer.SGD(cost=crf_cost,
As mentioned in data preparation section, we will use CoNLL 2005 test corpus as training data set. `conll05.test()` outputs one training instance at a time. It will be shuffled, and batched into mini batches as input.
```python
reader = paddle.reader.batched(
reader = paddle.batch(
paddle.reader.shuffle(
conll05.test(), buf_size=8192), batch_size=20)
```
`reader_dict` is used to specify relationship between data instance and layer layer. For example, according to following `reader_dict`, the 0th column of data instance produced by`conll05.test()` correspond to data layer named `word_data`.
`feeding` is used to specify relationship between data instance and layer layer. For example, according to following `feeding`, the 0th column of data instance produced by`conll05.test()` correspond to data layer named `word_data`.
```python
reader_dict = {
feeding = {
'word_data': 0,
'ctx_n2_data': 1,
'ctx_n1_data': 2,
......@@ -478,7 +478,7 @@ trainer.train(
reader=reader,
event_handler=event_handler,
num_passes=10000,
reader_dict=reader_dict)
feeding=feeding)
```
## Conclusion
......
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label_semantic_roles/api_train.py → label_semantic_roles/train.py
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......@@ -155,7 +155,7 @@ def main():
parameters=parameters,
update_equation=optimizer)
reader = paddle.reader.batched(
reader = paddle.batch(
paddle.reader.shuffle(
conll05.test(), buf_size=8192), batch_size=10)
......
recognize_digits/README.en.md
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......@@ -42,7 +42,7 @@ In such a classification problem, we usually use the cross entropy loss function
$$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$
Fig. 2 shows a softmax regression network, with weights in black, and bias in red. +1 indicates bias is 1.
Fig. 2 shows a softmax regression network, with weights in blue, and bias in red. +1 indicates bias is 1.
<p align="center">
<img src="image/softmax_regression_en.png" width=400><br/>
......@@ -57,7 +57,7 @@ The Softmax regression model described above uses the simplest two-layer neural
2. After the second hidden layer, we get $ H_2 = \phi(W_2H_1 + b_2) $.
3. Finally, after output layer, we get $Y=softmax(W_3H_2 + b_3)$, the final classification result vector.
Fig. 3. is Multilayer Perceptron network, with weights in black, and bias in red. +1 indicates bias is 1.
Fig. 3. is Multilayer Perceptron network, with weights in blue, and bias in red. +1 indicates bias is 1.
<p align="center">
<img src="image/mlp_en.png" width=500><br/>
......@@ -196,32 +196,31 @@ def convolutional_neural_network(img):
PaddlePaddle provides a special layer `layer.data` for reading data. Let us create a data layer for reading images and connect it to a classification network created using one of above three functions. We also need a cost layer for training the model.
```python
def main():
paddle.init(use_gpu=False, trainer_count=1)
paddle.init(use_gpu=False, trainer_count=1)
images = paddle.layer.data(
images = paddle.layer.data(
name='pixel', type=paddle.data_type.dense_vector(784))
label = paddle.layer.data(
label = paddle.layer.data(
name='label', type=paddle.data_type.integer_value(10))
predict = softmax_regression(images)
#predict = multilayer_perceptron(images) # uncomment for MLP
#predict = convolutional_neural_network(images) # uncomment for LeNet5
predict = softmax_regression(images)
#predict = multilayer_perceptron(images) # uncomment for MLP
#predict = convolutional_neural_network(images) # uncomment for LeNet5
cost = paddle.layer.classification_cost(input=predict, label=label)
cost = paddle.layer.classification_cost(input=predict, label=label)
```
Now, it is time to specify training parameters. The number 0.9 in the following `Momentum` optimizer means that 90% of the current the momentum comes from the momentum of the previous iteration.
```python
parameters = paddle.parameters.create(cost)
parameters = paddle.parameters.create(cost)
optimizer = paddle.optimizer.Momentum(
optimizer = paddle.optimizer.Momentum(
learning_rate=0.1 / 128.0,
momentum=0.9,
regularization=paddle.optimizer.L2Regularization(rate=0.0005 * 128))
trainer = paddle.trainer.SGD(cost=cost,
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=optimizer)
```
......@@ -233,9 +232,9 @@ Here `shuffle` is a reader decorator, which takes a reader A as its parameter, a
`batch` is a special decorator, whose input is a reader and output is a *batch reader*, which doesn't yield an instance at a time, but a minibatch.
```python
lists = []
lists = []
def event_handler(event):
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "Pass %d, Batch %d, Cost %f, %s" % (
......@@ -248,7 +247,7 @@ Here `shuffle` is a reader decorator, which takes a reader A as its parameter, a
lists.append((event.pass_id, result.cost,
result.metrics['classification_error_evaluator']))
trainer.train(
trainer.train(
reader=paddle.reader.batched(
paddle.reader.shuffle(
paddle.dataset.mnist.train(), buf_size=8192),
......@@ -260,21 +259,21 @@ Here `shuffle` is a reader decorator, which takes a reader A as its parameter, a
During training, `trainer.train` invokes `event_handler` for certain events. This gives us a chance to print the training progress.
```
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
```
After the training, we can check the model's prediction accuracy.
```
# find the best pass
best = sorted(lists, key=lambda list: float(list[1]))[0]
print 'Best pass is %s, testing Avgcost is %s' % (best[0], best[1])
print 'The classification accuracy is %.2f%%' % (100 - float(best[2]) * 100)
# find the best pass
best = sorted(lists, key=lambda list: float(list[1]))[0]
print 'Best pass is %s, testing Avgcost is %s' % (best[0], best[1])
print 'The classification accuracy is %.2f%%' % (100 - float(best[2]) * 100)
```
Usually, with MNIST data, the softmax regression model can get accuracy around 92.34%, MLP can get about 97.66%, and convolution network can get up to around 99.20%. Convolution layers have been widely considered a great invention for image processsing.
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recognize_digits/README.md
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......@@ -42,7 +42,7 @@ $$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$
$$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$
图2为softmax回归的网络图，图中权重用黑线表示、偏置用红线表示、+1代表偏置参数的系数为1。
图2为softmax回归的网络图，图中权重用蓝线表示、偏置用红线表示、+1代表偏置参数的系数为1。
<p align="center">
<img src="image/softmax_regression.png" width=400><br/>
......@@ -58,7 +58,7 @@ Softmax回归模型采用了最简单的两层神经网络，即只有输入层
3. 最后，再经过输出层，得到的$Y=softmax(W_3H_2 + b_3)$，即为最后的分类结果向量。
图3为多层感知器的网络结构图，图中权重用黑线表示、偏置用红线表示、+1代表偏置参数的系数为1。
图3为多层感知器的网络结构图，图中权重用蓝线表示、偏置用红线表示、+1代表偏置参数的系数为1。
<p align="center">
<img src="image/mlp.png" width=500><br/>
......@@ -67,16 +67,36 @@ Softmax回归模型采用了最简单的两层神经网络，即只有输入层
### 卷积神经网络(Convolutional Neural Network, CNN)
在多层感知器模型中，将图像展开成一维向量输入到网络中，忽略了图像的位置和结构信息，而卷积神经网络能够更好的利用图像的结构信息。[LeNet-5](http://yann.lecun.com/exdb/lenet/)是一个较简单的卷积神经网络。图6显示了其结构：输入的二维图像，先经过两次卷积层到池化层，再经过全连接层，最后使用softmax分类作为输出层。下面我们主要介绍卷积层和池化层。
<p align="center">
<img src="image/cnn.png"><br/>
图6. LeNet-5卷积神经网络结构<br/>
</p>
#### 卷积层
卷积层是卷积神经网络的核心基石。在图像识别里我们提到的卷积是二维卷积，即离散二维滤波器(也称作卷积核)与二维图像做卷积操作，简单的讲是二维滤波器滑动到二维图像上所有位置，并在每个位置上与该像素点及其领域像素点做内积。卷积操作被广泛应用与图像处理领域，不同卷积核可以提取不同的特征，例如边沿、线性、角等特征。在深层卷积神经网络中，通过卷积操作可以提取出图像低级到复杂的特征。
<p align="center">
<img src="image/conv_layer.png" width=500><br/>
<img src="image/conv_layer.png"><br/>
图4. 卷积层图片<br/>
</p>
卷积层是卷积神经网络的核心基石。该层的参数由一组可学习的过滤器（也叫作卷积核）组成。在前向过程中，每个卷积核在输入层进行横向和纵向的扫描，与输入层对应扫描位置进行卷积，得到的结果加上偏置并用相应的激活函数进行激活，结果能够得到一个二维的激活图(activation map)。每个特定的卷积核都能得到特定的激活图(activation map)，如有的卷积核可能对识别边角，有的可能识别圆圈，那这些卷积核可能对于对应的特征响应要强。
图4给出一个卷积计算过程的示例图，输入图像大小为$H=5,W=5,D=3$，即$5x5$大小的3通道(RGB，也称作深度)彩色图像。这个示例图中包含两(用$K$表示)组卷积核，即图中$Filter W_0$和$Filter W_1$，在卷积计算中，通常对不同的输入通道采用不同的卷积核，在图示例中每组卷积核又包含3($D$)个$3x3$(用$FXF$表示)大小的卷积核。另外，这个示例中卷积核在图像的水平方向($W$方向)和垂直方向($H$方向)的滑动步长为2(用$S$表示)；对输入图像周围各填充1(用$P$表示)个0，即图中输入层原始数据为蓝色部分，灰色部分是进行了大小为1的扩展，用0来进行扩展。经过卷积操作得到输出为$3x3x2$(用$H_{o}xW_{o}xK$表示)大小的特征图，即$3x3$大小的2通道特征图，其中$H_o$计算公式为：$H_o = (H - F + 2*P)/S + 1$，$W_o$同理。 而输出特征图中的每个像素，是每组滤波器与输入图像每个特征图的内积再求和，再加上偏置($b_o$)，偏置通常对于每个输出特征图是共享的。例如图中输出特征图`o[:,:,0]`中的$-9$计算如下：
$$-9 = \sum x[4:6,4:6,0] * W[:,:,0]] + \sum x[4:6,4:6,1] * W[:,:,1]] + \sum x[4:6,4:6,2] * W[:,:,2]] + b_0\\
\sum x[4:6,4:6,0] * W[:,:,0]] = 2*1 + 2*(-1) + 0*1 + 0*0 + 2*(-1) + 0*1 + 0*0 + 0*0 + 0*0 = -2 \\
\sum x[4:6,4:6,1] * W[:,:,1]] = 2*(-1) + 2*(-1) + 0*0 + 2*0 + 2*(-1) + 0*(-1) + 0*0 + 0*1 + 0*1 = -6 \\
\sum x[4:6,4:6,2] * W[:,:,2]] = 0*0 + 0*1 + 0*1 + 2*(-1) + 1*0 + 0*1 + 0*1 + 0*0 + 0*1 = -2$$
在卷积操作中卷积核是可学习的参数，经过上面示例介绍，每层卷积的参数大小为$DxFxFxK$。在多层感知器模型中，神经元通常是全部连接，参数较多。而卷积层的参数较少，这也是由卷积层的主要特性即局部连接和共享权重所决定。
- 局部连接：每个神经元仅与输入神经元的一块区域连接，这块局部区域称作感受野(receptive field)。在图像卷积操作中，即神经元在空间维度(spatial dimension，即上图示例H和W所在的平面)是局部连接，但在深度上是全部连接。对于二维图像本身而言，也是局部像素关联较强。这种局部连接保证了学习后的过滤器能够对于局部的输入特征有最强的响应。局部连接的思想，也是受启发于生物学里面的视觉系统结构，视觉皮层的神经元就是局部接受信息的。
图4是卷积层的一个动态图。由于3D量难以表示，所有的3D量（输入的3D量（蓝色），权重3D量（红色），输出3D量（绿色））通过将深度在行上堆叠来表示。如图4，输入层是$W_1=5,H_1=5,D_1=3$，我们常见的彩色图片其实就是类似这样的输入层，彩色图片的宽和高对应这里的$W_1$和$H_1$，而彩色图片有RGB三个颜色通道，对应这里的$D_1$；卷积层的参数为$K=2,F=3,S=2,P=1$，这里的$K$是卷积核的数量，如图4中有$Filter W_0$和$Filter W_1$两个卷积核，$F$对应卷积核的大小，图中$W0$和$W1$在每一层深度上都是$3\times3$的矩阵，$S$对应卷积核扫描的步长，从动态图中可以看到，方框每次左移或下移2个单位，$P$对应Padding扩展，是对输入层的扩展，图中输入层，原始数据为蓝色部分，可以看到灰色部分是进行了大小为1的扩展，用0来进行扩展；图4的动态可视化对输出层结果（绿色）进行迭代，显示每个输出元素是通过将突出显示的输入（蓝色）与滤波器（红色）进行元素相乘，将其相加，然后通过偏置抵消结果来计算的。
- 权重共享：计算同一个深度切片的神经元时采用的滤波器是共享的。例如图4中计算$o[:,:,0]$的每个每个神经元的滤波器均相同，都为$W_0$，这样可以很大程度上减少参数。共享权重在一定程度上讲是有意义的，例如图片的底层边缘特征与特征在图中的具体位置无关。但是在一些场景中是无意的，比如输入的图片是人脸，眼睛和头发位于不同的位置，希望在不同的位置学到不同的特征 (参考[斯坦福大学公开课]( http://cs231n.github.io/convolutional-networks/))。请注意权重只是对于同一深度切片的神经元是共享的，在卷积层，通常采用多组卷积核提取不同特征，即对应不同深度切片的特征，不同深度切片的神经元权重是不共享。另外，偏重对同一深度切片的所有神经元都是共享的。
通过介绍卷积计算过程及其特性，可以看出卷积是线性操作，并具有平移不变性(shift-invariant)，平移不变性即在图像每个位置执行相同的操作。卷积层的局部连接和权重共享使得需要学习的参数大大减小，这样也有利于训练较大卷积神经网络。
#### 池化层
......@@ -87,19 +107,6 @@ Softmax回归模型采用了最简单的两层神经网络，即只有输入层
池化是非线性下采样的一种形式，主要作用是通过减少网络的参数来减小计算量，并且能够在一定程度上控制过拟合。通常在卷积层的后面会加上一个池化层。池化包括最大池化、平均池化等。其中最大池化是用不重叠的矩形框将输入层分成不同的区域，对于每个矩形框的数取最大值作为输出层，如图5所示。
#### LeNet-5网络
<p align="center">
<img src="image/cnn.png"><br/>
图6. LeNet-5卷积神经网络结构<br/>
</p>
[LeNet-5](http://yann.lecun.com/exdb/lenet/)是一个最简单的卷积神经网络。图6显示了其结构：输入的二维图像，先经过两次卷积层到池化层，再经过全连接层，最后使用softmax分类作为输出层。卷积的如下三个特性，决定了LeNet-5能比同样使用全连接层的多层感知器更好地识别图像：
- 神经元的三维特性： 卷积层的神经元在宽度、高度和深度上进行了组织排列。每一层的神经元仅仅与前一层的一块小区域连接，这块小区域被称为感受野(receptive field)。
- 局部连接：CNN通过在相邻层的神经元之间实施局部连接模式来利用空间局部相关性。这样的结构保证了学习后的过滤器能够对于局部的输入特征有最强的响应。堆叠许多这样的层导致非线性“过滤器”变得越来越“全局”。这允许网络首先创建输入的小部分的良好表示，然后从它们组合较大区域的表示。
- 共享权重：在CNN中，每个滤波器在整个视野中重复扫描。 这些复制单元共享相同的参数化（权重向量和偏差）并形成特征图。 这意味着给定卷积层中的所有神经元检测完全相同的特征。 以这种方式的复制单元允许不管它们在视野中的位置都能检测到特征，从而构成平移不变性的性质。
更详细的关于卷积神经网络的具体知识可以参考[斯坦福大学公开课]( http://cs231n.github.io/convolutional-networks/ )和[图像分类](https://github.com/PaddlePaddle/book/blob/develop/image_classification/README.md)教程。
### 常见激活函数介绍
......@@ -195,20 +202,19 @@ def convolutional_neural_network(img):
接着，通过`layer.data`调用来获取数据，然后调用分类器（这里我们提供了三个不同的分类器）得到分类结果。训练时，对该结果计算其损失函数，分类问题常常选择交叉熵损失函数。
```python
def main():
# 该模型运行在单个CPU上
paddle.init(use_gpu=False, trainer_count=1)
# 该模型运行在单个CPU上
paddle.init(use_gpu=False, trainer_count=1)
images = paddle.layer.data(
images = paddle.layer.data(
name='pixel', type=paddle.data_type.dense_vector(784))
label = paddle.layer.data(
label = paddle.layer.data(
name='label', type=paddle.data_type.integer_value(10))
predict = softmax_regression(images) # Softmax回归
#predict = multilayer_perceptron(images) #多层感知器
#predict = convolutional_neural_network(images) #LeNet5卷积神经网络
predict = softmax_regression(images) # Softmax回归
#predict = multilayer_perceptron(images) #多层感知器
#predict = convolutional_neural_network(images) #LeNet5卷积神经网络
cost = paddle.layer.classification_cost(input=predict, label=label)
cost = paddle.layer.classification_cost(input=predict, label=label)
```
然后，指定训练相关的参数。
......@@ -217,14 +223,14 @@ def main():
- 正则化（regularization）： 是防止网络过拟合的一种手段，此处采用L2正则化。
```python
parameters = paddle.parameters.create(cost)
parameters = paddle.parameters.create(cost)
optimizer = paddle.optimizer.Momentum(
optimizer = paddle.optimizer.Momentum(
learning_rate=0.1 / 128.0,
momentum=0.9,
regularization=paddle.optimizer.L2Regularization(rate=0.0005 * 128))
trainer = paddle.trainer.SGD(cost=cost,
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=optimizer)
```
......@@ -236,9 +242,9 @@ def main():
`batch`是一个特殊的decorator，它的输入是一个reader，输出是一个batched reader —— 在PaddlePaddle里，一个reader每次yield一条训练数据，而一个batched reader每次yield一个minbatch。
```python
lists = []
lists = []
def event_handler(event):
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "Pass %d, Batch %d, Cost %f, %s" % (
......@@ -251,8 +257,8 @@ def main():
lists.append((event.pass_id, result.cost,
result.metrics['classification_error_evaluator']))
trainer.train(
reader=paddle.batch(
trainer.train(
reader=paddle.reader.batched(
paddle.reader.shuffle(
paddle.dataset.mnist.train(), buf_size=8192),
batch_size=128),
......@@ -263,12 +269,12 @@ def main():
训练过程是完全自动的，event_handler里打印的日志类似如下所示：
```
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
```
训练之后，检查模型的预测准确度。用 MNIST 训练的时候，一般 softmax回归模型的分类准确率为约为 92.34%，多层感知器为97.66%，卷积神经网络可以达到 99.20%。
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......@@ -83,7 +83,7 @@ In such a classification problem, we usually use the cross entropy loss function
$$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$
Fig. 2 shows a softmax regression network, with weights in black, and bias in red. +1 indicates bias is 1.
Fig. 2 shows a softmax regression network, with weights in blue, and bias in red. +1 indicates bias is 1.
<p align="center">
<img src="image/softmax_regression_en.png" width=400><br/>
......@@ -98,7 +98,7 @@ The Softmax regression model described above uses the simplest two-layer neural
2. After the second hidden layer, we get $ H_2 = \phi(W_2H_1 + b_2) $.
3. Finally, after output layer, we get $Y=softmax(W_3H_2 + b_3)$, the final classification result vector.
Fig. 3. is Multilayer Perceptron network, with weights in black, and bias in red. +1 indicates bias is 1.
Fig. 3. is Multilayer Perceptron network, with weights in blue, and bias in red. +1 indicates bias is 1.
<p align="center">
<img src="image/mlp_en.png" width=500><br/>
......@@ -156,15 +156,8 @@ For more information, please refer to [Activation functions on Wikipedia](https:
## Data Preparation
### Data Download
PaddlePaddle provides a Python module, `paddle.dataset.mnist`, which downloads and caches the [MNIST dataset](http://yann.lecun.com/exdb/mnist/). The cache is under `/home/username/.cache/paddle/dataset/mnist`:
Execute the following command to download the [MNIST](http://yann.lecun.com/exdb/mnist/) dataset and unzip. Add paths to the training set and the test set to train.list and test.list respectively for PaddlePaddle to read.
```bash
./data/get_mnist_data.sh
```
`gzip` downloaded data. The following files can be found in `data/raw_data`:
| File name | Description |
|----------------------|-------------------------|
......@@ -173,283 +166,159 @@ Execute the following command to download the [MNIST](http://yann.lecun.com/exdb
|t10k-images-idx3-ubyte | Evaluation images, 10,000 |
|t10k-labels-idx1-ubyte | Evaluation labels, 10,000 |
Users can randomly generate 10 images with the following script (Refer to Fig. 1.)
```bash
./load_data.py
```
### Provide Data to PaddlePaddle
We use python interface to provide data to system. `mnist_provider.py` shows a complete example for training on MNIST data.
```python
# Define a py data provider
@provider(
input_types={'pixel': dense_vector(28 * 28),
'label': integer_value(10)})
def process(settings, filename): # settings is not used currently.
# Open image file
with open( filename + "-images-idx3-ubyte", "rb") as f:
# Read first 4 parameters. magic is data format. n is number of data. rows and cols are number of rows and columns, respectively
magic, n, rows, cols = struct.upack(">IIII", f.read(16))
# With empty string as a unit, read data one by one
images = np.fromfile(
f, 'ubyte',
count=n * rows * cols).reshape(n, rows, cols).astype('float32')
# Normalize data of [0, 255] to [-1,1]
images = images / 255.0 * 2.0 - 1.0
# Open label file
with open( filename + "-labels-idx1-ubyte", "rb") as l:
# Read first two parameters
magic, n = struct.upack(">II", l.read(8))
# With empty string as a unit, read data one by one
labels = np.fromfile(l, 'ubyte', count=n).astype("int")
for i in xrange(n):
yield {"pixel": images[i, :], 'label': labels[i]}
```
## Model Configurations
### Data Definition
## Model Configuration
In the model configuration, use `define_py_data_sources2` to define reading of data from `dataprovider`. If this configuration is used for prediction, data definition is not necessary.
A PaddlePaddle program starts from importing the API package:
```python
if not is_predict:
data_dir = './data/'
define_py_data_sources2(
train_list=data_dir + 'train.list',
test_list=data_dir + 'test.list',
module='mnist_provider',
obj='process')
import paddle.v2 as paddle
```
### Algorithm Configuration
We want to use this program to demonstrate multiple kinds of models. Let define each of them as a Python function:
Set training related parameters.
- batch_size: use 128 samples in each training step.
- learning_rate: determines step taken in each iteration, it determines how fast the model converges.
- learning_method: use optimizer `MomentumOptimizer` for training. The parameter 0.9 indicates momentum keeps 0.9 of previous speed.
- regularization: A method to prevent overfitting. Here L2 regularization is used.
```python
settings(
batch_size=128,
learning_rate=0.1 / 128.0,
learning_method=MomentumOptimizer(0.9),
regularization=L2Regularization(0.0005 * 128))
```
### Model Architecture
#### Overview
First get reference labels from `data_layer`, and get classification results (predictions) from classifier. Here we provide three different classifiers. In training, we compute loss function, which is usually cross entropy for classification problem. In prediction, we can directly output the results (predictions).
``` python
data_size = 1 * 28 * 28
label_size = 10
img = data_layer(name='pixel', size=data_size)
predict = softmax_regression(img) # Softmax Regression
#predict = multilayer_perceptron(img) # Multilayer Perceptron
#predict = convolutional_neural_network(img) #LeNet5 Convolutional Neural Network
if not is_predict:
lbl = data_layer(name="label", size=label_size)
inputs(img, lbl)
outputs(classification_cost(input=predict, label=lbl))
else:
outputs(predict)
```
#### Softmax Regression
One simple fully connected layer with softmax activation function outputs classification result.
- softmax regression: the network has a fully-connection layer with softmax activation:
```python
def softmax_regression(img):
predict = fc_layer(input=img, size=10, act=SoftmaxActivation())
predict = paddle.layer.fc(input=img,
size=10,
act=paddle.activation.Softmax())
return predict
```
#### MultiLayer Perceptron
The following code implements a Multilayer Perceptron with two fully connected hidden layers and a ReLU activation function. The output layer has a Softmax activation function.
- multi-layer perceptron: this network has two hidden fully-connected layers, one with LeRU and the other with softmax activation:
```python
def multilayer_perceptron(img):
# First fully connected layer with ReLU
hidden1 = fc_layer(input=img, size=128, act=ReluActivation())
# Second fully connected layer with ReLU
hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation())
# Output layer as fully connected layer and softmax activation. The size must be 10.
predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation())
hidden1 = paddle.layer.fc(input=img, size=128, act=paddle.activation.Relu())
hidden2 = paddle.layer.fc(input=hidden1,
size=64,
act=paddle.activation.Relu())
predict = paddle.layer.fc(input=hidden2,
size=10,
act=paddle.activation.Softmax())
return predict
```
#### Convolutional Neural Network LeNet-5
The following is the LeNet-5 network architecture. A 2D input image is first fed into two sets of convolutional layers and pooling layers, this result is then fed to a fully connected layer, and another fully connected layer with a softmax activation.
- convolution network LeNet-5: the input image is fed through two convolution-pooling layer, a fully-connected layer, and the softmax output layer:
```python
def convolutional_neural_network(img):
# First convolutional layer - pooling layer
conv_pool_1 = simple_img_conv_pool(
conv_pool_1 = paddle.networks.simple_img_conv_pool(
input=img,
filter_size=5,
num_filters=20,
num_channel=1,
pool_size=2,
pool_stride=2,
act=TanhActivation())
# Second convolutional layer - pooling layer
conv_pool_2 = simple_img_conv_pool(
act=paddle.activation.Tanh())
conv_pool_2 = paddle.networks.simple_img_conv_pool(
input=conv_pool_1,
filter_size=5,
num_filters=50,
num_channel=20,
pool_size=2,
pool_stride=2,
act=TanhActivation())
# Fully connected layer
fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation())
# Output layer as fully connected layer and softmax activation. The size must be 10.
predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation())
return predict
```
## Training Model
### Training Commands and Logs
1.Configure `train.sh` to execute training:
act=paddle.activation.Tanh())
```bash
config=mnist_model.py # Select network in mnist_model.py
output=./softmax_mnist_model
log=softmax_train.log
fc1 = paddle.layer.fc(input=conv_pool_2,
size=128,
act=paddle.activation.Tanh())
paddle train \
--config=$config \ # Scripts for network configuration.
--dot_period=10 \ # After `dot_period` steps, print one `.`
--log_period=100 \ # Print a log every batchs
--test_all_data_in_one_period=1 \ # Whether to use all data in every test
--use_gpu=0 \ # Whether to use GPU
--trainer_count=1 \ # Number of CPU or GPU
--num_passes=100 \ # Passes for training (One pass uses all data.)
--save_dir=$output \ # Path to saved model
2>&1 | tee $log
python -m paddle.utils.plotcurve -i $log > plot.png
predict = paddle.layer.fc(input=fc1,
size=10,
act=paddle.activation.Softmax())
return predict
```
After configuring parameters, execute `./train.sh`. Training log is as follows.
PaddlePaddle provides a special layer `layer.data` for reading data. Let us create a data layer for reading images and connect it to a classification network created using one of above three functions. We also need a cost layer for training the model.
```
I0117 12:52:29.628617 4538 TrainerInternal.cpp:165] Batch=100 samples=12800 AvgCost=2.63996 CurrentCost=2.63996 Eval: classification_error_evaluator=0.241172 CurrentEval: classification_error_evaluator=0.241172
.........
I0117 12:52:29.768741 4538 TrainerInternal.cpp:165] Batch=200 samples=25600 AvgCost=1.74027 CurrentCost=0.840582 Eval: classification_error_evaluator=0.185234 CurrentEval: classification_error_evaluator=0.129297
.........
I0117 12:52:29.916970 4538 TrainerInternal.cpp:165] Batch=300 samples=38400 AvgCost=1.42119 CurrentCost=0.783026 Eval: classification_error_evaluator=0.167786 CurrentEval: classification_error_evaluator=0.132891
.........
I0117 12:52:30.061213 4538 TrainerInternal.cpp:165] Batch=400 samples=51200 AvgCost=1.23965 CurrentCost=0.695054 Eval: classification_error_evaluator=0.160039 CurrentEval: classification_error_evaluator=0.136797
......I0117 12:52:30.223270 4538 TrainerInternal.cpp:181] Pass=0 Batch=469 samples=60000 AvgCost=1.1628 Eval: classification_error_evaluator=0.156233
I0117 12:52:30.366894 4538 Tester.cpp:109] Test samples=10000 cost=0.50777 Eval: classification_error_evaluator=0.0978
```
2.Use `plot_cost.py` to plot error curve during training.
```python
paddle.init(use_gpu=False, trainer_count=1)
```bash
python plot_cost.py softmax_train.log
```
images = paddle.layer.data(
name='pixel', type=paddle.data_type.dense_vector(784))
label = paddle.layer.data(
name='label', type=paddle.data_type.integer_value(10))
3.Use `evaluate.py ` to select the best trained model.
predict = softmax_regression(images)
#predict = multilayer_perceptron(images) # uncomment for MLP
#predict = convolutional_neural_network(images) # uncomment for LeNet5
```bash
python evaluate.py softmax_train.log
cost = paddle.layer.classification_cost(input=predict, label=label)
```
### Training Results for Softmax Regression
Now, it is time to specify training parameters. The number 0.9 in the following `Momentum` optimizer means that 90% of the current the momentum comes from the momentum of the previous iteration.
<p align="center">
<img src="image/softmax_train_log_en.png" width="400px"><br/>
Fig. 7 Softmax regression error curve<br/>
</p>
```python
parameters = paddle.parameters.create(cost)
Evaluation results of the models:
optimizer = paddle.optimizer.Momentum(
learning_rate=0.1 / 128.0,
momentum=0.9,
regularization=paddle.optimizer.L2Regularization(rate=0.0005 * 128))
```text
Best pass is 00013, testing Avgcost is 0.484447
The classification accuracy is 90.01%
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=optimizer)
```
From the evaluation results, the best pass for softmax regression model is pass-00013, where the classification accuracy is 90.01%, and the last pass-00099 has an accuracy of 89.3%. From Fig. 7, we also see that the best accuracy may not appear in the last pass. This is because during training, the model may already arrive at a local optimum, and it just swings around nearby in the following passes, or it gets a lower local optimum.
Then we specify the training data `paddle.dataset.movielens.train()` and testing data `paddle.dataset.movielens.test()`. These two functions are *reader creators*, once called, returns a *reader*. A reader is a Python function, which, once called, returns a Python generator, which yields instances of data.
### Results of Multilayer Perceptron
Here `shuffle` is a reader decorator, which takes a reader A as its parameter, and returns a new reader B, where B calls A to read in `buffer_size` data instances everytime into a buffer, then shuffles and yield instances in the buffer. If you want very shuffled data, try use a larger buffer size.
<p align="center">
<img src="image/mlp_train_log_en.png" width="400px"><br/>
Fig. 8. Multilayer Perceptron error curve<br/>
</p>
`batch` is a special decorator, whose input is a reader and output is a *batch reader*, which doesn't yield an instance at a time, but a minibatch.
Evaluation results of the models：
```text
Best pass is 00085, testing Avgcost is 0.164746
The classification accuracy is 94.95%
```python
lists = []
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "Pass %d, Batch %d, Cost %f, %s" % (
event.pass_id, event.batch_id, event.cost, event.metrics)
if isinstance(event, paddle.event.EndPass):
result = trainer.test(reader=paddle.reader.batched(
paddle.dataset.mnist.test(), batch_size=128))
print "Test with Pass %d, Cost %f, %s\n" % (
event.pass_id, result.cost, result.metrics)
lists.append((event.pass_id, result.cost,
result.metrics['classification_error_evaluator']))
trainer.train(
reader=paddle.reader.batched(
paddle.reader.shuffle(
paddle.dataset.mnist.train(), buf_size=8192),
batch_size=128),
event_handler=event_handler,
num_passes=100)
```
From the evaluation results, the final training accuracy is 94.95%. It is significantly better than the softmax regression model. This is because the softmax regression is simple, and it cannot fit complex data. The Multilayer Perceptron with hidden layers has better capacity to fit complex data than the softmax regression.
### Training results for Convolutional Neural Network
<p align="center">
<img src="image/cnn_train_log_en.png" width="400px"><br/>
Fig. 9. Convolutional Neural Network error curve<br/>
</p>
During training, `trainer.train` invokes `event_handler` for certain events. This gives us a chance to print the training progress.
Results of model evaluation：
```text
Best pass is 00076, testing Avgcost is 0.0244684
The classification accuracy is 99.20%
```
From the evaluation result, the best accuracy of Convolutional Neural Network is 99.20%. So for image classification, a Convolutional Neural Network has better recognition results than a fully connected network. This is related to the local connection and parameter sharing of convolutional layers. In Fig. 9, the Convolutional Neural Network achieves good results in early steps, which indicates that it converges faster.
## Application Model
### Prediction Commands and Results
Script `predict.py` can make prediction for trained models. For example, in softmax regression:
```bash
python predict.py -c mnist_model.py -d data/raw_data/ -m softmax_mnist_model/pass-00047
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
```
- -c sets model architecture
- -d sets data for prediction
- -m sets model parameters, here the best trained model is used for prediction
Follow the instructions to input image ID for prediction. The classifier can output probabilities for each digit, predictions with the highest probability, and ground truth label.
After the training, we can check the model's prediction accuracy.
```
Input image_id [0~9999]: 3
Predicted probability of each digit:
[[ 1.00000000e+00 1.60381094e-28 1.60381094e-28 1.60381094e-28
1.60381094e-28 1.60381094e-28 1.60381094e-28 1.60381094e-28
1.60381094e-28 1.60381094e-28]]
Predict Number: 0
Actual Number: 0
# find the best pass
best = sorted(lists, key=lambda list: float(list[1]))[0]
print 'Best pass is %s, testing Avgcost is %s' % (best[0], best[1])
print 'The classification accuracy is %.2f%%' % (100 - float(best[2]) * 100)
```
From the result, this classifier recognizes the digit on the third image as digit 0 with near to 100% probability. This predicted result is consistent with the ground truth label.
Usually, with MNIST data, the softmax regression model can get accuracy around 92.34%, MLP can get about 97.66%, and convolution network can get up to around 99.20%. Convolution layers have been widely considered a great invention for image processsing.
## Conclusion
This tutorial describes a few basic Deep Learning models viz. Softmax regression, Multilayer Perceptron Network and Convolutional Neural Network. The subsequent tutorials will derive more sophisticated models from these. So it is crucial to understand these models for future learning. When our model evolved from a simple softmax regression to slightly complex Convolutional Neural Network, the recognition accuracy on the MNIST data set achieved large improvement in accuracy. This is due to the Convolutional layers' local connections and parameter sharing. While learning new models in the future, we encourage the readers to understand the key ideas that lead a new model to improve results of an old one. Moreover, this tutorial introduced the basic flow of PaddlePaddle model design, starting with a dataprovider, model layer construction, to final training and prediction. Readers can leverage the flow used in this MNIST handwritten digit classification example and experiment with different data and network architectures to train models for classification tasks of their choice.
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......@@ -83,7 +83,7 @@ $$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$
$$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$
图2为softmax回归的网络图，图中权重用黑线表示、偏置用红线表示、+1代表偏置参数的系数为1。
图2为softmax回归的网络图，图中权重用蓝线表示、偏置用红线表示、+1代表偏置参数的系数为1。
<p align="center">
<img src="image/softmax_regression.png" width=400><br/>
......@@ -99,7 +99,7 @@ Softmax回归模型采用了最简单的两层神经网络，即只有输入层
3. 最后，再经过输出层，得到的$Y=softmax(W_3H_2 + b_3)$，即为最后的分类结果向量。
图3为多层感知器的网络结构图，图中权重用黑线表示、偏置用红线表示、+1代表偏置参数的系数为1。
图3为多层感知器的网络结构图，图中权重用蓝线表示、偏置用红线表示、+1代表偏置参数的系数为1。
<p align="center">
<img src="image/mlp.png" width=500><br/>
......@@ -236,20 +236,19 @@ def convolutional_neural_network(img):
接着，通过`layer.data`调用来获取数据，然后调用分类器（这里我们提供了三个不同的分类器）得到分类结果。训练时，对该结果计算其损失函数，分类问题常常选择交叉熵损失函数。
```python
def main():
# 该模型运行在单个CPU上
paddle.init(use_gpu=False, trainer_count=1)
# 该模型运行在单个CPU上
paddle.init(use_gpu=False, trainer_count=1)
images = paddle.layer.data(
images = paddle.layer.data(
name='pixel', type=paddle.data_type.dense_vector(784))
label = paddle.layer.data(
label = paddle.layer.data(
name='label', type=paddle.data_type.integer_value(10))
predict = softmax_regression(images) # Softmax回归
#predict = multilayer_perceptron(images) #多层感知器
#predict = convolutional_neural_network(images) #LeNet5卷积神经网络
predict = softmax_regression(images) # Softmax回归
#predict = multilayer_perceptron(images) #多层感知器
#predict = convolutional_neural_network(images) #LeNet5卷积神经网络
cost = paddle.layer.classification_cost(input=predict, label=label)
cost = paddle.layer.classification_cost(input=predict, label=label)
```
然后，指定训练相关的参数。
......@@ -258,24 +257,28 @@ def main():
- 正则化（regularization）： 是防止网络过拟合的一种手段，此处采用L2正则化。
```python
parameters = paddle.parameters.create(cost)
parameters = paddle.parameters.create(cost)
optimizer = paddle.optimizer.Momentum(
optimizer = paddle.optimizer.Momentum(
learning_rate=0.1 / 128.0,
momentum=0.9,
regularization=paddle.optimizer.L2Regularization(rate=0.0005 * 128))
trainer = paddle.trainer.SGD(cost=cost,
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=optimizer)
```
下一步，我们开始训练过程。`paddle.dataset.movielens.train()`和`paddle.dataset.movielens.test()`分别做训练和测试数据集，每次训练使用的数据为128条。
下一步，我们开始训练过程。`paddle.dataset.movielens.train()`和`paddle.dataset.movielens.test()`分别做训练和测试数据集。这两个函数各自返回一个reader——PaddlePaddle中的reader是一个Python函数，每次调用的时候返回一个Python yield generator。
下面`shuffle`是一个reader decorator，它接受一个reader A，返回另一个reader B —— reader B 每次读入`buffer_size`条训练数据到一个buffer里，然后随机打乱其顺序，并且逐条输出。
`batch`是一个特殊的decorator，它的输入是一个reader，输出是一个batched reader —— 在PaddlePaddle里，一个reader每次yield一条训练数据，而一个batched reader每次yield一个minbatch。
```python
lists = []
lists = []
def event_handler(event):
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "Pass %d, Batch %d, Cost %f, %s" % (
......@@ -288,7 +291,7 @@ def main():
lists.append((event.pass_id, result.cost,
result.metrics['classification_error_evaluator']))
trainer.train(
trainer.train(
reader=paddle.reader.batched(
paddle.reader.shuffle(
paddle.dataset.mnist.train(), buf_size=8192),
......@@ -299,43 +302,16 @@ def main():
训练过程是完全自动的，event_handler里打印的日志类似如下所示：
```python
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
```
最后，选出最佳模型，并评估其效果。
```python
# find the best pass
best = sorted(lists, key=lambda list: float(list[1]))[0]
print 'Best pass is %s, testing Avgcost is %s' % (best[0], best[1])
print 'The classification accuracy is %.2f%%' % (100 - float(best[2]) * 100)
```
- softmax回归模型：分类效果最好的时候是pass-34，分类准确率为92.34%。
```python
# Best pass is 34, testing Avgcost is 0.275004139346
# The classification accuracy is 92.34%
```
- 多层感知器：最终训练的准确率为97.66%，相比于softmax回归模型有了显著的提升。原因是softmax回归模型较为简单，无法拟合更为复杂的数据，而加入了隐藏层之后的多层感知器则具有更强的拟合能力。
```python
# Best pass is 85, testing Avgcost is 0.0784368447196
# The classification accuracy is 97.66%
# Pass 0, Batch 0, Cost 2.780790, {'classification_error_evaluator': 0.9453125}
# Pass 0, Batch 100, Cost 0.635356, {'classification_error_evaluator': 0.2109375}
# Pass 0, Batch 200, Cost 0.326094, {'classification_error_evaluator': 0.1328125}
# Pass 0, Batch 300, Cost 0.361920, {'classification_error_evaluator': 0.1015625}
# Pass 0, Batch 400, Cost 0.410101, {'classification_error_evaluator': 0.125}
# Test with Pass 0, Cost 0.326659, {'classification_error_evaluator': 0.09470000118017197}
```
- 卷积神经网络：最好分类准确率达到惊人的99.20%。说明对于图像问题而言，卷积神经网络能够比一般的全连接网络达到更好的识别效果，而这与卷积层具有局部连接和共享权重的特性是分不开的。同时，从训练日志中可以看到，卷积神经网络在很早的时候就能达到很好的效果，说明其收敛速度非常快。
```python
# Best pass is 76, testing Avgcost is 0.0244684
# The classification accuracy is 99.20%
```
训练之后，检查模型的预测准确度。用 MNIST 训练的时候，一般 softmax回归模型的分类准确率为约为 92.34%，多层感知器为97.66%，卷积神经网络可以达到 99.20%。
## 总结
......
recognize_digits/train.py 0 → 100644
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import paddle.v2 as paddle
def softmax_regression(img):
predict = paddle.layer.fc(input=img,
size=10,
act=paddle.activation.Softmax())
return predict
def multilayer_perceptron(img):
# The first fully-connected layer
hidden1 = paddle.layer.fc(input=img, size=128, act=paddle.activation.Relu())
# The second fully-connected layer and the according activation function
hidden2 = paddle.layer.fc(input=hidden1,
size=64,
act=paddle.activation.Relu())
# The thrid fully-connected layer, note that the hidden size should be 10,
# which is the number of unique digits
predict = paddle.layer.fc(input=hidden2,
size=10,
act=paddle.activation.Softmax())
return predict
def convolutional_neural_network(img):
# first conv layer
conv_pool_1 = paddle.networks.simple_img_conv_pool(
input=img,
filter_size=5,
num_filters=20,
num_channel=1,
pool_size=2,
pool_stride=2,
act=paddle.activation.Tanh())
# second conv layer
conv_pool_2 = paddle.networks.simple_img_conv_pool(
input=conv_pool_1,
filter_size=5,
num_filters=50,
num_channel=20,
pool_size=2,
pool_stride=2,
act=paddle.activation.Tanh())
# The first fully-connected layer
fc1 = paddle.layer.fc(input=conv_pool_2,
size=128,
act=paddle.activation.Tanh())
# The softmax layer, note that the hidden size should be 10,
# which is the number of unique digits
predict = paddle.layer.fc(input=fc1,
size=10,
act=paddle.activation.Softmax())
return predict
paddle.init(use_gpu=False, trainer_count=1)
# define network topology
images = paddle.layer.data(
name='pixel', type=paddle.data_type.dense_vector(784))
label = paddle.layer.data(name='label', type=paddle.data_type.integer_value(10))
# Here we can build the prediction network in different ways. Please
# choose one by uncomment corresponding line.
predict = softmax_regression(images)
#predict = multilayer_perceptron(images)
#predict = convolutional_neural_network(images)
cost = paddle.layer.classification_cost(input=predict, label=label)
parameters = paddle.parameters.create(cost)
optimizer = paddle.optimizer.Momentum(
learning_rate=0.1 / 128.0,
momentum=0.9,
regularization=paddle.optimizer.L2Regularization(rate=0.0005 * 128))
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=optimizer)
lists = []
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "Pass %d, Batch %d, Cost %f, %s" % (
event.pass_id, event.batch_id, event.cost, event.metrics)
if isinstance(event, paddle.event.EndPass):
result = trainer.test(reader=paddle.reader.batched(
paddle.dataset.mnist.test(), batch_size=128))
print "Test with Pass %d, Cost %f, %s\n" % (event.pass_id, result.cost,
result.metrics)
lists.append((event.pass_id, result.cost,
result.metrics['classification_error_evaluator']))
trainer.train(
reader=paddle.reader.batched(
paddle.reader.shuffle(
paddle.dataset.mnist.train(), buf_size=8192),
batch_size=128),
event_handler=event_handler,
num_passes=100)
# find the best pass
best = sorted(lists, key=lambda list: float(list[1]))[0]
print 'Best pass is %s, testing Avgcost is %s' % (best[0], best[1])
print 'The classification accuracy is %.2f%%' % (100 - float(best[2]) * 100)
recommender_system/index.en.html
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......@@ -111,7 +111,7 @@ Given the feature vectors of users and movies, we compute the relevance using co
<p align="center">
<img src="image/rec_regression_network.png" width="90%" ><br/>
<img src="image/rec_regression_network_en.png" width="90%" ><br/>
Figure 3. A hybrid recommendation model.
</p>
......
understand_sentiment/README.md
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此差异已折叠。
understand_sentiment/train.py 0 → 100644
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# Copyright (c) 2016 PaddlePaddle Authors. All Rights Reserved
#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at
#
# http://www.apache.org/licenses/LICENSE-2.0
#
# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.
import sys
import paddle.trainer_config_helpers.attrs as attrs
from paddle.trainer_config_helpers.poolings import MaxPooling
import paddle.v2 as paddle
def convolution_net(input_dim, class_dim=2, emb_dim=128, hid_dim=128):
data = paddle.layer.data("word",
paddle.data_type.integer_value_sequence(input_dim))
emb = paddle.layer.embedding(input=data, size=emb_dim)
conv_3 = paddle.networks.sequence_conv_pool(
input=emb, context_len=3, hidden_size=hid_dim)
conv_4 = paddle.networks.sequence_conv_pool(
input=emb, context_len=4, hidden_size=hid_dim)
output = paddle.layer.fc(input=[conv_3, conv_4],
size=class_dim,
act=paddle.activation.Softmax())
lbl = paddle.layer.data("label", paddle.data_type.integer_value(2))
cost = paddle.layer.classification_cost(input=output, label=lbl)
return cost
def stacked_lstm_net(input_dim,
class_dim=2,
emb_dim=128,
hid_dim=512,
stacked_num=3):
"""
A Wrapper for sentiment classification task.
This network uses bi-directional recurrent network,
consisting three LSTM layers. This configure is referred to
the paper as following url, but use fewer layrs.
http://www.aclweb.org/anthology/P15-1109
input_dim: here is word dictionary dimension.
class_dim: number of categories.
emb_dim: dimension of word embedding.
hid_dim: dimension of hidden layer.
stacked_num: number of stacked lstm-hidden layer.
"""
assert stacked_num % 2 == 1
layer_attr = attrs.ExtraLayerAttribute(drop_rate=0.5)
fc_para_attr = attrs.ParameterAttribute(learning_rate=1e-3)
lstm_para_attr = attrs.ParameterAttribute(initial_std=0., learning_rate=1.)
para_attr = [fc_para_attr, lstm_para_attr]
bias_attr = attrs.ParameterAttribute(initial_std=0., l2_rate=0.)
relu = paddle.activation.Relu()
linear = paddle.activation.Linear()
data = paddle.layer.data("word",
paddle.data_type.integer_value_sequence(input_dim))
emb = paddle.layer.embedding(input=data, size=emb_dim)
fc1 = paddle.layer.fc(input=emb,
size=hid_dim,
act=linear,
bias_attr=bias_attr)
lstm1 = paddle.layer.lstmemory(
input=fc1, act=relu, bias_attr=bias_attr, layer_attr=layer_attr)
inputs = [fc1, lstm1]
for i in range(2, stacked_num + 1):
fc = paddle.layer.fc(input=inputs,
size=hid_dim,
act=linear,
param_attr=para_attr,
bias_attr=bias_attr)
lstm = paddle.layer.lstmemory(
input=fc,
reverse=(i % 2) == 0,
act=relu,
bias_attr=bias_attr,
layer_attr=layer_attr)
inputs = [fc, lstm]
fc_last = paddle.layer.pooling(input=inputs[0], pooling_type=MaxPooling())
lstm_last = paddle.layer.pooling(input=inputs[1], pooling_type=MaxPooling())
output = paddle.layer.fc(input=[fc_last, lstm_last],
size=class_dim,
act=paddle.activation.Softmax(),
bias_attr=bias_attr,
param_attr=para_attr)
lbl = paddle.layer.data("label", paddle.data_type.integer_value(2))
cost = paddle.layer.classification_cost(input=output, label=lbl)
return cost
if __name__ == '__main__':
# init
paddle.init(use_gpu=False)
#data
print 'load dictionary...'
word_dict = paddle.dataset.imdb.word_dict()
dict_dim = len(word_dict)
class_dim = 2
train_reader = paddle.batch(
paddle.reader.shuffle(
lambda: paddle.dataset.imdb.train(word_dict), buf_size=1000),
batch_size=100)
test_reader = paddle.batch(
lambda: paddle.dataset.imdb.test(word_dict), batch_size=100)
reader_dict = {'word': 0, 'label': 1}
# network config
# Please choose the way to build the network
# by uncommenting the corresponding line.
cost = convolution_net(dict_dim, class_dim=class_dim)
# cost = stacked_lstm_net(dict_dim, class_dim=class_dim, stacked_num=3)
# create parameters
parameters = paddle.parameters.create(cost)
# create optimizer
adam_optimizer = paddle.optimizer.Adam(
learning_rate=2e-3,
regularization=paddle.optimizer.L2Regularization(rate=8e-4),
model_average=paddle.optimizer.ModelAverage(average_window=0.5))
# End batch and end pass event handler
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
print "\nPass %d, Batch %d, Cost %f, %s" % (
event.pass_id, event.batch_id, event.cost, event.metrics)
else:
sys.stdout.write('.')
sys.stdout.flush()
if isinstance(event, paddle.event.EndPass):
result = trainer.test(reader=test_reader, reader_dict=reader_dict)
print "\nTest with Pass %d, %s" % (event.pass_id, result.metrics)
# create trainer
trainer = paddle.trainer.SGD(cost=cost,
parameters=parameters,
update_equation=adam_optimizer)
trainer.train(
reader=train_reader,
event_handler=event_handler,
reader_dict=reader_dict,
num_passes=2)
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......@@ -194,7 +194,7 @@ As illustrated in the figure above, skip-gram model maps the word embedding of t
## Model Configuration
<p align="center">
<img src="image/ngram.png" width=400><br/>
<img src="image/ngram.en.png" width=400><br/>
Figure 5. N-gram neural network model in model configuration
</p>
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......@@ -182,7 +182,7 @@ CBOW的好处是对上下文词语的分布在词向量上进行了平滑，去
## 数据准备
### 数据介绍与下载
### 数据介绍
本教程使用Penn Tree Bank (PTB)数据集。PTB数据集较小，训练速度快，应用于Mikolov的公开语言模型训练工具\[[2](#参考文献)\]中。其统计情况如下：
......@@ -206,109 +206,24 @@ CBOW的好处是对上下文词语的分布在词向量上进行了平滑，去
</table>
</p>
执行以下命令，可下载该数据集，并分别将训练数据和验证数据输入`train.list`和`test.list`文件中，供PaddlePaddle训练时使用。
```bash
./data/getdata.sh
```
### 数据预处理
本章训练的是5-gram模型，表示在PaddlePaddle训练时，每条数据的前4个词用来预测第5个词。PaddlePaddle提供了对应PTB数据集的python包`paddle.dataset.imikolov`，自动做数据的下载与预处理，方便大家使用。
### 提供数据给PaddlePaddle
1. 使用initializer函数进行dataprovider的初始化，包括字典的建立（build_dict函数中）和PaddlePaddle输入字段的格式定义。注意：这里N为n-gram模型中的`n`, 本章代码中，定义$N=5$, 表示在PaddlePaddle训练时，每条数据的前4个词用来预测第5个词。大家也可以根据自己的数据和需求自行调整N，但调整的同时要在模型配置文件中加入/减少相应输入字段。
```python
from paddle.trainer.PyDataProvider2 import *
import collections
import logging
import pdb
logging.basicConfig(
format='[%(levelname)s %(asctime)s %(filename)s:%(lineno)s] %(message)s', )
logger = logging.getLogger('paddle')
logger.setLevel(logging.INFO)
N = 5 # Ngram
cutoff = 50 # select words with frequency > cutoff to dictionary
def build_dict(ftrain, fdict):
sentences = []
with open(ftrain) as fin:
for line in fin:
line = ['<s>'] + line.strip().split() + ['<e>']
sentences += line
wordfreq = collections.Counter(sentences)
wordfreq = filter(lambda x: x[1] > cutoff, wordfreq.items())
dictionary = sorted(wordfreq, key = lambda x: (-x[1], x[0]))
words, _ = list(zip(*dictionary))
for word in words:
print >> fdict, word
word_idx = dict(zip(words, xrange(len(words))))
logger.info("Dictionary size=%s" %len(words))
return word_idx
def initializer(settings, srcText, dictfile, **xargs):
with open(dictfile, 'w') as fdict:
settings.dicts = build_dict(srcText, fdict)
input_types = []
for i in xrange(N):
input_types.append(integer_value(len(settings.dicts)))
settings.input_types = input_types
```
2. 使用process函数中将数据逐一提供给PaddlePaddle。具体来说，将每句话前面补上N-1个开始符号 `<s>`, 末尾补上一个结束符号 `<e>`，然后以N为窗口大小，从头到尾每次向右滑动窗口并生成一条数据。
```python
@provider(init_hook=initializer)
def process(settings, filename):
UNKID = settings.dicts['<unk>']
with open(filename) as fin:
for line in fin:
line = ['<s>']*(N-1) + line.strip().split() + ['<e>']
line = [settings.dicts.get(w, UNKID) for w in line]
for i in range(N, len(line) + 1):
yield line[i-N: i]
```
如"I have a dream" 一句提供了5条数据:
> `<s> <s> <s> <s> I` <br>
> `<s> <s> <s> I have` <br>
> `<s> <s> I have a` <br>
> `<s> I have a dream` <br>
> `I have a dream <e>` <br>
## 模型配置说明
### 数据定义
通过`define_py_data_sources2`函数从dataprovider中读入数据，其中args指定了训练文本(srcText)和词汇表(dictfile)。
预处理会把数据集中的每一句话前后加上开始符号`<s>`以及结束符号`<e>`。然后依据窗口大小（本教程中为5），从头到尾每次向右滑动窗口并生成一条数据。
```python
from paddle.trainer_config_helpers import *
import math
args = {'srcText': 'data/simple-examples/data/ptb.train.txt',
'dictfile': 'data/vocabulary.txt'}
define_py_data_sources2(
train_list="data/train.list",
test_list="data/test.list",
module="dataprovider",
obj="process",
args=args)
```
如"I have a dream that one day" 一句提供了5条数据：
### 算法配置
在这里，我们指定了模型的训练参数, L2正则项系数、学习率和batch size。
```python
settings(
batch_size=100, regularization=L2Regularization(8e-4), learning_rate=3e-3)
```text
<s> I have a dream
I have a dream that
have a dream that one
a dream that one day
dream that one day <e>
```
### 模型结构
## 编程实现
本配置的模型结构如下图所示：
......@@ -317,94 +232,132 @@ settings(
图5. 模型配置中的N-gram神经网络模型
</p>
1. 定义参数维度和和数据输入。
```python
dictsize = 1953 # 字典大小
embsize = 32 # 词向量维度
hiddensize = 256 # 隐层维度
firstword = data_layer(name = "firstw", size = dictsize)
secondword = data_layer(name = "secondw", size = dictsize)
thirdword = data_layer(name = "thirdw", size = dictsize)
fourthword = data_layer(name = "fourthw", size = dictsize)
nextword = data_layer(name = "fifthw", size = dictsize)
```
2. 将$w_t$之前的$n-1$个词 $w_{t-n+1},...w_{t-1}$，通过$|V|\times D$的矩阵映射到D维词向量（本例中取D=32）。
```python
def wordemb(inlayer):
wordemb = table_projection(
input = inlayer,
size = embsize,
param_attr=ParamAttr(name = "_proj",
initial_std=0.001, # 参数初始化标准差
l2_rate= 0,)) # 词向量不需要稀疏化，因此其l2_rate设为0
首先，加载所需要的包：
```python
import math
import paddle.v2 as paddle
```
然后，定义参数：
```python
embsize = 32 # 词向量维度
hiddensize = 256 # 隐层维度
N = 5 # 训练5-Gram
```
接着，定义网络结构：
- 将$w_t$之前的$n-1$个词 $w_{t-n+1},...w_{t-1}$，通过$|V|\times D$的矩阵映射到D维词向量（本例中取D=32）。
```python
def wordemb(inlayer):
wordemb = paddle.layer.table_projection(
input=inlayer,
size=embsize,
param_attr=paddle.attr.Param(
name="_proj",
initial_std=0.001,
learning_rate=1,
l2_rate=0, ))
return wordemb
```
- 定义输入层接受的数据类型以及名字。
```python
def main():
paddle.init(use_gpu=False, trainer_count=1) # 初始化PaddlePaddle
word_dict = paddle.dataset.imikolov.build_dict()
dict_size = len(word_dict)
# 每个输入层都接受整形数据，这些数据的范围是[0, dict_size)
firstword = paddle.layer.data(
name="firstw", type=paddle.data_type.integer_value(dict_size))
secondword = paddle.layer.data(
name="secondw", type=paddle.data_type.integer_value(dict_size))
thirdword = paddle.layer.data(
name="thirdw", type=paddle.data_type.integer_value(dict_size))
fourthword = paddle.layer.data(
name="fourthw", type=paddle.data_type.integer_value(dict_size))
nextword = paddle.layer.data(
name="fifthw", type=paddle.data_type.integer_value(dict_size))
Efirst = wordemb(firstword)
Esecond = wordemb(secondword)
Ethird = wordemb(thirdword)
Efourth = wordemb(fourthword)
```
3. 接着，将这n-1个词向量经过concat_layer连接成一个大向量作为历史文本特征。
```python
contextemb = concat_layer(input = [Efirst, Esecond, Ethird, Efourth])
```
4. 然后，将历史文本特征经过一个全连接得到文本隐层特征。
```python
hidden1 = fc_layer(
input = contextemb,
size = hiddensize,
act = SigmoidActivation(),
layer_attr = ExtraAttr(drop_rate=0.5),
bias_attr = ParamAttr(learning_rate = 2),
param_attr = ParamAttr(
initial_std = 1./math.sqrt(embsize*8),
learning_rate = 1))
```
5. 最后，将文本隐层特征，再经过一个全连接，映射成一个$|V|$维向量，同时通过softmax归一化得到这`|V|`个词的生成概率。
```python
# use context embedding to predict nextword
predictword = fc_layer(
input = hidden1,
size = dictsize,
bias_attr = ParamAttr(learning_rate = 2),
act = SoftmaxActivation())
```
6. 网络的损失函数为多分类交叉熵，可直接调用`classification_cost`函数。
```python
cost = classification_cost(
input = predictword,
label = nextword)
# network input and output
outputs(cost)
```
##训练模型
模型训练命令为`./train.sh`。脚本内容如下，其中指定了总共需要执行30个pass。
```
```bash
paddle train \
--config ngram.py \
--use_gpu=1 \
--dot_period=100 \
--log_period=3000 \
--test_period=0 \
--save_dir=model \
--num_passes=30
- 将这n-1个词向量经过concat_layer连接成一个大向量作为历史文本特征。
```python
contextemb = paddle.layer.concat(input=[Efirst, Esecond, Ethird, Efourth])
```
- 将历史文本特征经过一个全连接得到文本隐层特征。
```python
hidden1 = paddle.layer.fc(input=contextemb,
size=hiddensize,
act=paddle.activation.Sigmoid(),
layer_attr=paddle.attr.Extra(drop_rate=0.5),
bias_attr=paddle.attr.Param(learning_rate=2),
param_attr=paddle.attr.Param(
initial_std=1. / math.sqrt(embsize * 8),
learning_rate=1))
```
- 将文本隐层特征，再经过一个全连接，映射成一个$|V|$维向量，同时通过softmax归一化得到这`|V|`个词的生成概率。
```python
predictword = paddle.layer.fc(input=hidden1,
size=dict_size,
bias_attr=paddle.attr.Param(learning_rate=2),
act=paddle.activation.Softmax())
```
- 网络的损失函数为多分类交叉熵，可直接调用`classification_cost`函数。
```python
cost = paddle.layer.classification_cost(input=predictword, label=nextword)
```
然后，指定训练相关的参数：
- 训练方法（optimizer)： 代表训练过程在更新权重时采用动量优化器，本教程使用Adam优化器。
- 训练速度（learning_rate）： 迭代的速度，与网络的训练收敛速度有关系。
- 正则化（regularization）： 是防止网络过拟合的一种手段，此处采用L2正则化。
```python
parameters = paddle.parameters.create(cost)
adam_optimizer = paddle.optimizer.Adam(
learning_rate=3e-3,
regularization=paddle.optimizer.L2Regularization(8e-4))
trainer = paddle.trainer.SGD(cost, parameters, adam_optimizer)
```
下一步，我们开始训练过程。`paddle.dataset.imikolov.train()`和`paddle.dataset.imikolov.test()`分别做训练和测试数据集。这两个函数各自返回一个reader——PaddlePaddle中的reader是一个Python函数，每次调用的时候返回一个Python generator。
`paddle.batch`的输入是一个reader，输出是一个batched reader —— 在PaddlePaddle里，一个reader每次yield一条训练数据，而一个batched reader每次yield一个minbatch。
```python
def event_handler(event):
if isinstance(event, paddle.event.EndIteration):
if event.batch_id % 100 == 0:
result = trainer.test(
paddle.batch(
paddle.dataset.imikolov.test(word_dict, N), 32))
print "Pass %d, Batch %d, Cost %f, %s, Testing metrics %s" % (
event.pass_id, event.batch_id, event.cost, event.metrics,
result.metrics)
trainer.train(
paddle.batch(paddle.dataset.imikolov.train(word_dict, N), 32),
num_passes=30,
event_handler=event_handler)
```
一个pass的训练日志如下所示：
训练过程是完全自动的，event_handler里打印的日志类似如下所示：
```text
.............................
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