From 45d1e4970df1c914e8a250278ff9ed4743fda8d4 Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Wed, 4 Jan 2017 10:48:07 +0800 Subject: [PATCH 1/7] initial complete for recognize_digits --- recognize_digits/README.md | 582 +++++++++++++++++- recognize_digits/data/get_mnist_data.sh | 35 ++ recognize_digits/image/Conv_layer.png | Bin 0 -> 56507 bytes recognize_digits/image/MLP.png | Bin 0 -> 107651 bytes recognize_digits/image/Max_pooling.png | Bin 0 -> 44061 bytes recognize_digits/image/cnn.png | Bin 0 -> 44500 bytes recognize_digits/image/mlp_train_log.png | Bin 0 -> 58618 bytes .../image/mnist_example_image.png | Bin 0 -> 30626 bytes recognize_digits/image/softmax_regression.png | Bin 0 -> 54755 bytes recognize_digits/image/softmax_train_log.png | Bin 0 -> 59217 bytes recognize_digits/src/cnn_mnist.py | 71 +++ recognize_digits/src/evaluate.py | 37 ++ recognize_digits/src/load_data.py | 53 ++ recognize_digits/src/mlp_mnist.py | 55 ++ recognize_digits/src/mnist_provider.py | 48 ++ recognize_digits/src/plot_error.py | 36 ++ recognize_digits/src/predict.py | 77 +++ recognize_digits/src/softmax_mnist.py | 50 ++ recognize_digits/src/train.sh | 34 + 19 files changed, 1077 insertions(+), 1 deletion(-) create mode 100755 recognize_digits/data/get_mnist_data.sh create mode 100644 recognize_digits/image/Conv_layer.png create mode 100644 recognize_digits/image/MLP.png create mode 100644 recognize_digits/image/Max_pooling.png create mode 100644 recognize_digits/image/cnn.png create mode 100644 recognize_digits/image/mlp_train_log.png create mode 100644 recognize_digits/image/mnist_example_image.png create mode 100644 recognize_digits/image/softmax_regression.png create mode 100644 recognize_digits/image/softmax_train_log.png create mode 100644 recognize_digits/src/cnn_mnist.py create mode 100755 recognize_digits/src/evaluate.py create mode 100644 recognize_digits/src/load_data.py create mode 100644 recognize_digits/src/mlp_mnist.py create mode 100644 recognize_digits/src/mnist_provider.py create mode 100644 recognize_digits/src/plot_error.py create mode 100644 recognize_digits/src/predict.py create mode 100644 recognize_digits/src/softmax_mnist.py create mode 100755 recognize_digits/src/train.sh diff --git a/recognize_digits/README.md b/recognize_digits/README.md index 566844d6..04e417cc 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -1 +1,581 @@ -TODO: Write about https://github.com/PaddlePaddle/Paddle/tree/develop/demo/mnist +# 手写字符识别教程 + +## 背景介绍 +当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而就像编程语言有"Hello World",机器学习则 +有MNIST数据库。MNIST数据库是手写字符,属于机器学习中典型的图像分类问题,而由于其问题简单,数据集完备,因此 +常常被作为机器学习入门的教程。 + + +该数据库的提供者Yann LeCun,他早起在手写字符识别上做了很多研究,在研究过程中 +提出了卷积神经网络,大幅度的提高了识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积 +神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet,GoogLeNet, +虽然在网络结构上要复杂很多,但是其核心还是与LeNet类似,只不过在网络的组织上面有了更多的技巧,如GoogLeNet的 +Inception模块,以及深度学习为了防止过拟合,还会加入正则,BatchNorm等等方法。 + + +MNIST数据库作为一个简单的计算机视觉数据集,包含一系列如下的手写数字: +

+
+图1. MNIST图片示例 +

+其同时包含每张图片的标签,标签告诉我们图像中包含的数字是什么。例如,上面的图片中对应的标签为[3, 4, 7, 0, 4, 1, 1, 4, 3, 1] +本教程作为入门教程,希望给初学者讲述机器学习和PaddlePaddle的入门知识。在该教程中,我们会训练一个模型,该模型会扫描给定的图片,然后给出对应的标签。 + + +我们意图并不是展示一个对于此类问题的完美的模型,而是会首先给出一个简单的模型,然后逐步深入的优化模型,让初学者感受复杂的模型是如何带来效 +果上提升的。 + + +## 模型概览 +### Softmax回归(Softmax Regression) + +####问题说明: +给予MNIST数据,我们希望训练一个分类器f,对于每张给定的图片数据x,预测结果为f(x),应该尽可能准确的接近真实label。 +这是一个多分类问题,在神经网络中,多分类问题一般用softmax函数来作为输出,因此最简单的神经网络分类器就是一层输 +入数据层,加上一个输出softmax层,也就是softmax回归。 + +####原理介绍: +MNIST数据库的图片为28X28的二维图像,为了进行计算,我们一般将上将28X28的二维图像转化为n(n=784)维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$来表示输入的图片数据。同时,我们采用$y_i(i=0,1,2,..9)$来表示输出,其含义为: +比如说,如果图片的数字标签为3,则$y_i$组成的向量为[0,0,0,1,0,0,0,0,0,0]。输入层的数据x传到softmax层,在激活操作之 +前,会乘以相应的权重w,并加上偏置变量b,具体如下: +$$ net_i = \sum_j W_{i,j}x_j + b_i $$ +net是激活前的值(仅仅进行了矩阵乘法),然后再用softmax函数进行激活: +其中softmax函数的定义如下: +$$ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $$ +即: +$$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ +神经网络的训练采用backpropagation的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的 +值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy)。 + +以下为softmax回归的网络图: +

+
+图2. softmax回归网络结构图
+注: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 +

+ + +### 多层感知器(Multilayer Perceptron, MLP) +#### 原理介绍: +在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的softmax层,模型比较简单,意味着 +其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。 +在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接 +用向量计算来表示。经过第一层网络,我们可以得到: +$$ H_1 = activation(W_1X + b_1) $$ +上面,activation代表激活函数,其常见的为sigmoid,tanh或ReLU等函数。 +经过第二层网络,可以得到: +$$ H_2 = activation(W_2H_1 + b_2) $$ +最后,再经过输出层: +$$ Y = softmax(W_3H_2 + b_3) $$ +得到的P即为最后的预测结果向量。 +

+
+图3. 多层感知器网络结构图
+注: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 +

+ +#### 常见激活函数介绍 +- sigmoid激活函数: +$$ f(x) = \frac{1}{1+e^{-x}} $$ +- tanh激活函数: +$$ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $$ +实际上,tanh函数只是规模变化的sigmoid函数: +$$ tanh(x) = 2sigmoid(2x) - 1 $$ +- ReLU激活函数: +$$ f(x) = max(0, x) $$ + +### 卷积神经网络(Convolutional Neural Network, CNN) +#### 卷积层 +

+
+图4. 卷积层图片
+

+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activation map。每个特定的卷积核都能得到特定的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。 +#### 池化层 +

+
+图5. 池化层图片
+

+卷积神经网络另外一个重要的概念就是池化层,这是非线性下采样的一种形式。有许多种非线性函数能够完成下采样的功能, +而其中用的最多的就是最大采样。如上所示,其用特定大小不重叠的矩形框将输入层分成不同的区域,然后对于每一个矩形框 +内的数,取最大值来代表这个区域,从而得到输出层。池化层的主要作用是减少网络的参数,从而能够减小计算量,并且能够 +控制过拟合。通常情况下在卷积层的后面都会加上一个池化层。 + +#### 网络结构LeNet +

+
+图6. 卷积神经网络结构
+

+上面的网络是典型的LeNet结构,是卷积神经网络鼻祖Yann LeCun最早提出的模型。从图上我们可以看出,从输入的二维图像, +经过两次卷积->采样,然后再经过全连接,最后的输出层是softmax分类层。 + + +## 数据准备 + +### 数据下载 + +我们首先下载 MNIST数据库,该数据库是手写字符识别常用的数据库。在 `demo/mnist` 目录中执行以下命令,进行下载: + +```bash +./data/get_mnist_data.sh +``` + +### 数据说明 +1. 解压缩 +将下载下来的数据进行gzip解压,可以在文件夹 `demo/mnist/data/raw_data` 中找到以下文件: +``` +t10k-images-idx3-ubyte 测试数据图片,10,000条数据 +t10k-labels-idx1-ubyte 测试数据标签,10,000条数据 +train-images-idx3-ubyte 训练数据图片,60,000条数据 +train-labels-idx1-ubyte 训练数据标签,60,000条数据 + ``` +2. 数据格式 +MNIST的每条数据可以分为两部分:手写字符图片和对应的标签。图片是28X28的像素矩阵,而标签则对应着0~9的10个数字,我们随机选取训练集中的10张图片进行绘制,并给出选取图片对应的标签,绘制脚本为为 `./data/draw_data.py`。 + +```python +import numpy as np +import matplotlib.pyplot as plt +import random + + +def read_data(path, filename): + imgf = path + filename + "-images-idx3-ubyte" + labelf = path + filename + "-labels-idx1-ubyte" + f = open(imgf, "rb") + l = open(labelf, "rb") + + f.read(16) + l.read(8) + + # Define number of samples for train/test + n = 60000 if "train" in filename else 10000 + + rows = 28 + cols = 28 + + images = np.fromfile( + f, 'ubyte', + count=n * rows * cols).reshape(n, rows, cols).astype('float32') + labels = np.fromfile(l, 'ubyte', count=n).astype("int") + + return images, labels + + +if __name__ == "__main__": + train_images, train_labels = read_data("./raw_data/", "train") + test_images, test_labels = read_data("./raw_data/", "t10k") + label_list = [] + for i in range(10): + index = random.randint(0, train_images.shape[0] - 1) + label_list.append(train_labels[index]) + plt.subplot(1, 10, i + 1) + plt.imshow(train_images[index], cmap="Greys_r") + plt.axis('off') + print('label: %s' % (label_list, )) + plt.show() +``` + +

+
+

+ +```python +label: [3, 4, 7, 0, 4, 1, 1, 4, 3, 1] +``` + +## 模型配置说明 + +在 `./src/mnist_provider.py` 中,我们将数据用PyDataProvider2进行封装,然后在网络配置文件中进行datasource的配置: + +```python +define_py_data_sources2( + train_list=data_dir + 'train.list', + test_list=data_dir + 'test.list', + module='mnist_provider', + obj='process') +``` +以上封装完成了神经网络的数据层(data_layer)的工作,这样就可以通过调用数据层data_layer的方式来获取数据: + +```python +# 此处 1 * 28 * 28,1代表1个channel,在图片处理中,彩色图片一般具有 +# RGB 3个channel,而MNIST数据只有1个channel,每个channel为28*28的像素矩阵。 +data_size = 1 * 28 * 28 +label_size = 10 +img = data_layer(name='pixel', size=data_size) # 获取图片 +label = data_layer(name='label', size=label_size) # 获取标签 +``` + + + +###数据提供 +首先是用PaddlePaddle的PyDataProvider2来为模型导入数据,如 `src/mnist_provider.py` 中所示: + +```python +# Define a py data provider +@provider( + input_types={'pixel': dense_vector(28 * 28), + 'label': integer_value(10)}, + cache=CacheType.CACHE_PASS_IN_MEM) +def process(settings, filename): # settings is not used currently. + # following code not shown here +``` +在上面代码中,process函数读取MNIST数据,然后用yield函数返回数据的生成器,然后用@provider对返回的数据进行包装 +(具体的过程见 `PaddlePaddle_root_path/python/paddle/trainer/PyDataProvider2.py`,从而方便以PaddlePaddle DataProvider对象的形式进行调用。 + +### 配置 +以下为如何用PaddlePaddle实现Softmax回归模型: +然后,进行网络的配置,如 `src/softmax_mnist.py` 中所示: + +```python +####################Data Configuration ################## + + 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') +``` +- 首先配置数据,如上给出在训练过程中,训练(train_list)和测试数据集(test_list)的位置, +指定数据提供模块(module)函数,目标函数(obj)代表在module中提供数据的函数。 + +```python +######################Algorithm Configuration ############# +settings( + batch_size=128, + learning_rate=0.1 / 128.0, + learning_method=MomentumOptimizer(0.9), + regularization=L2Regularization(0.0005 * 128)) +``` +- 然后指定训练相关的参数,batch大小(batch_size)表示神经网络每次训练使用的数据为128条,训练速度(learning_rate)是迭代 +的速度,影响着网络的训练收敛速度有关系,训练方法(learning_method)代表训练过程在更新权重时采用动量优化器 +(MomentumOptimizer),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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。 + +### 网络结构 +#### Softmax回归 + +```python +#######################Network Configuration ############# + +data_size = 1 * 28 * 28 +label_size = 10 +img = data_layer(name='pixel', size=data_size) + +# softmax regression is used +predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) +``` +- 最后就是指定网络的结构,定义好dataprovider之后,就可以通过data_layer调用来获取数据img,然后通过一层简单的softmax +全连接层,得到预测的结果,然后指定训练的损失函数为分类损失(classification_cost),一般分类问题的损失函数为交叉熵 +损失函数(cross_entropy)。 +通过控制变量is_predict,该配置脚本也可以在预测时候使用,将is_predict置为True,则最后直接输出预测结果,而不会经过 +损失函数来进行训练过程。 + +#### 多层感知器 + +```python +#######################Network Configuration ############# + +# The first fully-connected layer +hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) +# The second fully-connected layer and the according activation function +hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) +# The thrid fully-connected layer, note that the hidden size should be 10, +# which is the number of unique digits +predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) +``` +以上是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用ReLU函数,最后的输出层用 +softmax激活函数。 + +#### 卷积神经网络 + +```python +#######################Network Configuration ############# + +# first conv layer +conv_pool_1 = simple_img_conv_pool( + input=img, + filter_size=5, + num_filters=20, + num_channel=1, + pool_size=2, + pool_stride=2, + act=TanhActivation()) +# second conv layer +conv_pool_2 = 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()) +# The first fully-connected layer +fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) +# The softmax layer, note that the hidden size should be 10, +# which is the number of unique digits +predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) +``` + + +```python +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) +``` + +###训练过程 +最后,就可以通过配置训练脚本 `./src/train.sh` 来执行训练过程: + +```bash +config=softmax_mnist.py +output=./softmax_mnist_model +log=softmax_train.log + +paddle train \ +--config=$config \ +--dot_period=10 \ +--log_period=100 \ +--test_all_data_in_one_period=1 \ +--use_gpu=0 \ +--trainer_count=1 \ +--num_passes=100 \ +--save_dir=$output \ +2>&1 | tee $log + +python -m paddle.utils.plotcurve -i $log > plot.png +``` +参数意义分别为: +- config: 网络配置的脚本 +- dot_period: 在每训练 `dot_period` 个批次后打印一个 `.` +- log_period: 每隔多少batch打印一次日志 +- test_all_data_in_one_period: 每次测试是否用所有的数据 +- use_gpu: 是否使用GPU +- trainer_count: 使用CPU或GPU的个数 +- num_passed: 训练进行的轮数(每次训练使用完所有数据为1轮) +- save_dir: 模型存储的位置 +配置好参数之后,执行脚本 `./src/train.sh` 训练日志如下所示: + +## 训练模型 +### Softmax回归(Softmax Regression) +####训练过程 + +``` +I1218 18:12:41.720213 2464 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=mlp_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./mlp_mnist_model +...... +``` + +#### 训练误差图 +用脚本 `./src/plot_error.py` 可以画出训练过程中的误差变化曲线: +```bash +python src/plot_error.py softmax_train.log +``` +```python +import matplotlib.pyplot as plt +import re +import sys + +def plot_log(filename): + with open(filename, 'r') as f: + text = f.read() + pattern = re.compile( + 'Test.*? cost=([0-9]+\.[0-9]+).*?pass-([0-9]+)', + re.S) + results = re.findall(pattern, text) + cost, pass_ = zip(*results) + cost_float = map(float, cost) + pass_int = map(int, pass_) + plt.plot(pass_int, cost_float, 'bo', pass_, cost_float, 'k') + plt.ylabel('AvgCost') + plt.xlabel('epoch') + plt.show() + + +if __name__ == '__main__': + plot_log('softmax_train.log') +``` +

+
+图8. softmax回归训练误差图
+

+ +#### 评估过程 +用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: +```bash +./src/evaluate.py mlp_train.log +``` +得到的结果类似如下: +```text +Best pass is 00047, error is 0.473053, which means predict get error as 0.343894 +The classification accuracy is 89.49% +``` + +从上面过程中可以看到,模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。 +从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型。 + +#### 预测过程 +用脚本 `./src/predict.py` 用训练好的模型进行预测 +```bash +./src/predict.py -c softmax_mnist.py -d ../data/raw_data/ -m softmax_mnist_model/pass-00047 +``` +- -c 指定模型的结构 +- -d 指定需要预测的数据源,这里用测试数据集进行预测 +- -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 +```python +import os +import sys +from docopt import docopt +import numpy as np + +from py_paddle import swig_paddle, DataProviderConverter +from paddle.trainer.PyDataProvider2 import dense_vector +from paddle.trainer.config_parser import parse_config + +from load_data import read_data + +class Prediction(): + def __init__(self, train_conf, data_dir, model_dir): + + conf = parse_config( + train_conf, + 'is_predict=1') + self.network = swig_paddle.GradientMachine.createFromConfigProto( + conf.model_config) + self.network.loadParameters(model_dir) + + self.images, self.labels = read_data("./data/raw_data/", "train") + + slots = [ dense_vector( 28 * 28 ) ] + self.converter = DataProviderConverter(slots) + + def predict(self, index): + input = self.converter([[self.images[index].flatten().tolist() ]]) + output = self.network.forwardTest(input) + prob = output[0]["value"] + predict = np.argsort(-prob) + print prob + print predict[0][0], self.labels[index] + +train_conf = 'softmax_mnist.py' +data_dir = '../data/raw_data/' +model_dir = 'softmax_mnist_model/pass-00047' +predictor = Prediction(train_conf, data_dir, model_dir) +while True: + index = int(raw_input("Input image_id [0~9999]: ")) + predictor.predict(index) +``` +根据提示,输入需要预测的图片的序号,则分类器能够给出预测的结果和实际的标签。 +``` +Input image_id [0~9999]: 3 +[[ 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]] +0 0 +``` +上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中 +值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 + +### 多层感知器(Multilayer Perceptron, MLP) +####训练过程 +将配置脚本 `./src/train.sh` 一下部分进行修改: +```bash +config=mlp_mnist.py +output=./mlp_mnist_model +log=mlp_train.log +``` +执行脚本即可进行训练 +```bash +./train.sh +``` +训练日志如下: +``` +I1218 19:10:05.007380 3123 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=mlp_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./mlp_mnist_model +...... +``` +#### 评估过程 +用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: +```bash +./src/evaluate.py mlp_train.log +``` +得到的结果类似如下: +```text +Best pass is 00085, error is 0.164746, which means predict get error as 0.202945 +The classification accuracy is 94.95% +``` + +#### 训练误差图 +用脚本 `./src/plot_error.py` 可以画出训练过程中的误差变化曲线: +```bash +python src/plot_error.py mlp_train.log +``` +

+
+图9. 多层感知器训练误差图 +

+ +从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层网络分类分类效果,可以 +看到其相对于softmax回归来说有了显著的分类效果的提升。但是,这还不是最好的分类效果,后面,我们可以看到卷积神经 +网络对于图像分类能够达到更为惊人的准确率。 + +#### 预测过程 +用脚本 `./src/predict.py` 用训练好的模型进行预测 +```bash +./src/predict.py -c mlp_mnist.py -d ./data/raw_data/ -m ./mlp_mnist_model/pass-00085 +``` + + +### 卷积神经网络(Convolutional Neural Network, CNN) +####训练过程 +将配置脚本 `./src/train.sh` 一下部分进行修改: +```bash +config=cnn_mnist.py +output=./cnn_mnist_model +log=cnn_train.log +``` +执行脚本即可进行训练 +```bash +./train.sh +``` + +训练日志如下: +``` +I1219 10:18:34.637485 4931 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=cnn_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./cnn_mnist_model +...... +``` +#### 评估过程 +用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: +```bash +./src/evaluate.py cnn_train.log +``` +得到的结果类似如下: +```text +Best pass is 00003, error is 0.0305203, which means predict get error as 0.087350 +The classification accuracy is 99.01% +``` + +从训练日志中我们可以看出,最终训练的准确率为99.01%。由此可以看到,对于图像问题而言,卷积神经网络能够 +比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在 +pass-0003的时候就能达到好的效果,说明其训练收敛的速度很快。 + +#### 预测过程 +用脚本 `./src/predict.py` 用训练好的模型进行预测 +```bash +./src/predict.py -c cnn_mnist.py -d ./data/raw_data/ -m ./cnn_mnist_model/pass-00003 +``` + +## 总结 +从上面的过程中,我们了解到了机器学习的基本知识,softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络 +都是从这些衍生出来的,因此了解了这些基本的东西之后,对于我们之后的学习大有裨益。在这过程中,我们也观察到当我们将模型从简单的 +Softmax回归到稍微复杂的卷积神经网络的时候,识别准确率有了大幅度的提升,而这与卷积层的加入是密切联系的,这启发我们在之后遇到新的 +模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIS图片的同时 +我们了解了PaddlePaddle模型搭建的过程,从dataprovider的编写,到网络层的构建,到最后的训练和预测,是用PaddlePaddle实现自定义模型的一个 +基本流程。对这个流程熟悉以后,我们可以用自己的数据,定义自己的网络模型,来完成自己的训练和预测任务。 +## 参考文献 +1. LeCun, Yann, et al. "Gradient-based learning applied to document recognition." Proceedings of the IEEE 86.11 (1998): 2278-2324. diff --git a/recognize_digits/data/get_mnist_data.sh b/recognize_digits/data/get_mnist_data.sh new file mode 100755 index 00000000..5a71d4f1 --- /dev/null +++ b/recognize_digits/data/get_mnist_data.sh @@ -0,0 +1,35 @@ +#!/usr/bin/env sh +# 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. +# This scripts downloads the mnist data and unzips it. +set -e +DIR="$( cd "$(dirname "$0")" ; pwd -P )" +rm -rf "$DIR/raw_data" +mkdir "$DIR/raw_data" +cd "$DIR/raw_data" + +echo "Downloading..." + +for fname in train-images-idx3-ubyte train-labels-idx1-ubyte t10k-images-idx3-ubyte t10k-labels-idx1-ubyte +do + if [ ! -e $fname ]; then + wget --no-check-certificate http://yann.lecun.com/exdb/mnist/${fname}.gz + gunzip ${fname}.gz + fi +done + +cd $DIR +rm -f *.list +echo "./data/raw_data/train\n" > "$DIR/train.list" +echo "./data/raw_data/t10k\n" > "$DIR/test.list" diff --git a/recognize_digits/image/Conv_layer.png b/recognize_digits/image/Conv_layer.png new file mode 100644 index 0000000000000000000000000000000000000000..750f2472921285f85ed74a02c50e1fc5acce84ad GIT binary patch literal 56507 zcmeF4byQqS*6152!6lI365QRL1b4R(0*$*n1b26Lf=h6BcY-?v2<~pLbMKuy%zQI1 z@4fZ@Ot00=?y9|aRsCw0oI2|?fwIyf2rsc-0ssI6F;QW8002x8ByYk(gFfMHkj6oO zURa8%*#H1=Xg}XzfTWby0KjWuBOxJKSwjn33mZcVO9C+=Ap%Ql3w4``PLsG?!UBSRCgLjX<*pHRrw zTR-{Thl*vtyRTL;1_J;{2fuvpQdK9t*DkA@{l>@f7R(d1zuXQ6U=H{$Ea~OV1&{?q zTwWs^U;j z(F`oS0ek@%YFmf+cNQL5D(Co~;Uf}HEx`eDz{ch*{i^R?!fb>~JSt%3p^AS!1pwRu zL(C)-llI-1XSrl|oR8zk?`x~n$31<=H=32JbtnQUwhoJ0ZUQSxi(K~!c&2;Yaz|(9 zzB7mOwS>#RPAlT+eV=V~SxR+VanpsaGWyDl9Wm@9SR4Uj0RbXm1YjI_iff4zVZBJD z_%k$o0DzOcjL3uA)e|JcU^((*xcWF|2%T#4*<^r0{D^=)Io_jduvYZ51bvd=xxEF1nU!IV* 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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. + +from paddle.trainer_config_helpers import * + +is_predict = get_config_arg("is_predict", bool, False) + +####################Data Configuration ################## + +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') + +######################Algorithm Configuration ############# +settings( + batch_size=128, + learning_rate=0.1 / 128.0, + learning_method=MomentumOptimizer(0.9), + regularization=L2Regularization(0.0005 * 128)) + +#######################Network Configuration ############# + +data_size = 1 * 28 * 28 +label_size = 10 +img = data_layer(name='pixel', size=data_size) + +# first conv layer +conv_pool_1 = simple_img_conv_pool( + input=img, + filter_size=5, + num_filters=20, + num_channel=1, + pool_size=2, + pool_stride=2, + act=TanhActivation()) +# second conv layer +conv_pool_2 = 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()) +# The first fully-connected layer +fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) +# The softmax layer, note that the hidden size should be 10, +# which is the number of unique digits +predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) + +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) diff --git a/recognize_digits/src/evaluate.py b/recognize_digits/src/evaluate.py new file mode 100755 index 00000000..ad0457a5 --- /dev/null +++ b/recognize_digits/src/evaluate.py @@ -0,0 +1,37 @@ +#!/usr/bin/python +# 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 re +import math + + +def get_best_pass(filename): + with open(filename, 'r') as f: + text = f.read() + pattern = re.compile( + 'Test.*? cost=([0-9]+\.[0-9]+).*?classification_error_evaluator=([0-9]+\.[0-9]+).*?pass-([0-9]+)', + re.S) + results = re.findall(pattern, text) + sorted_results = sorted(results, key=lambda result: float(result[0])) + return sorted_results[0] + + +filename = sys.argv[1] +log = get_best_pass(filename) +predict_error = math.sqrt(float(log[0])) / 2 +classification_accuracy = (1 - float(log[1])) * 100 +print 'Best pass is %s, error is %s, which means predict get error as %f' % ( + log[2], log[0], predict_error) +print 'The classification accuracy is %.2f%%' % classification_accuracy diff --git a/recognize_digits/src/load_data.py b/recognize_digits/src/load_data.py new file mode 100644 index 00000000..c7602e92 --- /dev/null +++ b/recognize_digits/src/load_data.py @@ -0,0 +1,53 @@ +# 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 numpy as np +import matplotlib.pyplot as plt +import random + + +def read_data(path, filename): + imgf = path + filename + "-images-idx3-ubyte" + labelf = path + filename + "-labels-idx1-ubyte" + f = open(imgf, "rb") + l = open(labelf, "rb") + + f.read(16) + l.read(8) + + # Define number of samples for train/test + n = 60000 if "train" in filename else 10000 + + rows = 28 + cols = 28 + + images = np.fromfile( + f, 'ubyte', + count=n * rows * cols).reshape(n, rows, cols).astype('float32') + labels = np.fromfile(l, 'ubyte', count=n).astype("int") + + return images, labels + + +if __name__ == "__main__": + train_images, train_labels = read_data("./raw_data/", "train") + test_images, test_labels = read_data("./raw_data/", "t10k") + label_list = [] + for i in range(10): + index = random.randint(0, train_images.shape[0] - 1) + label_list.append(train_labels[index]) + plt.subplot(1, 10, i + 1) + plt.imshow(train_images[index], cmap="Greys_r") + plt.axis('off') + print('label: %s' % (label_list, )) + plt.show() diff --git a/recognize_digits/src/mlp_mnist.py b/recognize_digits/src/mlp_mnist.py new file mode 100644 index 00000000..5efcafa1 --- /dev/null +++ b/recognize_digits/src/mlp_mnist.py @@ -0,0 +1,55 @@ +# 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. + +from paddle.trainer_config_helpers import * + +is_predict = get_config_arg("is_predict", bool, False) + +####################Data Configuration ################## + +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') + +######################Algorithm Configuration ############# +settings( + batch_size=128, + learning_rate=0.1 / 128.0, + learning_method=MomentumOptimizer(0.9), + regularization=L2Regularization(0.0005 * 128)) + +#######################Network Configuration ############# + +data_size = 1 * 28 * 28 +label_size = 10 +img = data_layer(name='pixel', size=data_size) + +# The first fully-connected layer +hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) +# The second fully-connected layer and the according activation function +hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) +# The thrid fully-connected layer, note that the hidden size should be 10, +# which is the number of unique digits +predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) + +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) diff --git a/recognize_digits/src/mnist_provider.py b/recognize_digits/src/mnist_provider.py new file mode 100644 index 00000000..b5fd38ca --- /dev/null +++ b/recognize_digits/src/mnist_provider.py @@ -0,0 +1,48 @@ +# 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. + +from paddle.trainer.PyDataProvider2 import * +import numpy + + +# Define a py data provider +@provider( + input_types={'pixel': dense_vector(28 * 28), + 'label': integer_value(10)}, + cache=CacheType.CACHE_PASS_IN_MEM) +def process(settings, filename): # settings is not used currently. + imgf = filename + "-images-idx3-ubyte" + labelf = filename + "-labels-idx1-ubyte" + f = open(imgf, "rb") + l = open(labelf, "rb") + + f.read(16) + l.read(8) + + # Define number of samples for train/test + if "train" in filename: + n = 60000 + else: + n = 10000 + + images = numpy.fromfile( + f, 'ubyte', count=n * 28 * 28).reshape((n, 28 * 28)).astype('float32') + images = images / 255.0 * 2.0 - 1.0 + labels = numpy.fromfile(l, 'ubyte', count=n).astype("int") + + for i in xrange(n): + yield {"pixel": images[i, :], 'label': labels[i]} + + f.close() + l.close() diff --git a/recognize_digits/src/plot_error.py b/recognize_digits/src/plot_error.py new file mode 100644 index 00000000..4c6bb80b --- /dev/null +++ b/recognize_digits/src/plot_error.py @@ -0,0 +1,36 @@ +# 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 matplotlib.pyplot as plt +import re +import sys + + +def plot_log(filename): + with open(filename, 'r') as f: + text = f.read() + pattern = re.compile('Test.*? cost=([0-9]+\.[0-9]+).*?pass-([0-9]+)', + re.S) + results = re.findall(pattern, text) + cost, pass_ = zip(*results) + cost_float = map(float, cost) + pass_int = map(int, pass_) + plt.plot(pass_int, cost_float, 'bo', pass_, cost_float, 'k') + plt.ylabel('AvgCost') + plt.xlabel('epoch') + plt.show() + + +if __name__ == '__main__': + plot_log(sys.argv[1]) diff --git a/recognize_digits/src/predict.py b/recognize_digits/src/predict.py new file mode 100644 index 00000000..bb9b8aee --- /dev/null +++ b/recognize_digits/src/predict.py @@ -0,0 +1,77 @@ +# 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. +"""Usage: predict.py -c CONF -d DATA -m MODEL + + +Arguments: + CONF train conf + DATA MNIST Data + MODEL Model + +Options: + -h --help + -c conf + -d data + -m model +""" + +import os +import sys +from docopt import docopt +import matplotlib.pyplot as plt +import numpy as np + +from py_paddle import swig_paddle, DataProviderConverter +from paddle.trainer.PyDataProvider2 import dense_vector +from paddle.trainer.config_parser import parse_config + +from load_data import read_data + + +class Prediction(): + def __init__(self, train_conf, data_dir, model_dir): + + conf = parse_config(train_conf, 'is_predict=1') + self.network = swig_paddle.GradientMachine.createFromConfigProto( + conf.model_config) + self.network.loadParameters(model_dir) + + self.images, self.labels = read_data(data_dir, "t10k") + + slots = [dense_vector(28 * 28)] + self.converter = DataProviderConverter(slots) + + def predict(self, index): + input = self.converter([[self.images[index].flatten().tolist()]]) + output = self.network.forwardTest(input) + prob = output[0]["value"] + predict = np.argsort(-prob) + print prob + print predict[0][0], self.labels[index] + + +def main(): + arguments = docopt(__doc__) + train_conf = arguments['CONF'] + data_dir = arguments['DATA'] + model_dir = arguments['MODEL'] + swig_paddle.initPaddle("--use_gpu=0") + predictor = Prediction(train_conf, data_dir, model_dir) + while True: + index = int(raw_input("Input image_id [0~9999]: ")) + predictor.predict(index) + + +if __name__ == '__main__': + main() diff --git a/recognize_digits/src/softmax_mnist.py b/recognize_digits/src/softmax_mnist.py new file mode 100644 index 00000000..a727aaed --- /dev/null +++ b/recognize_digits/src/softmax_mnist.py @@ -0,0 +1,50 @@ +# 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. + +from paddle.trainer_config_helpers import * + +is_predict = get_config_arg("is_predict", bool, False) + +####################Data Configuration ################## + +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') + +######################Algorithm Configuration ############# +settings( + batch_size=128, + learning_rate=0.1 / 128.0, + learning_method=MomentumOptimizer(0.9), + regularization=L2Regularization(0.0005 * 128)) + +#######################Network Configuration ############# + +data_size = 1 * 28 * 28 +label_size = 10 +img = data_layer(name='pixel', size=data_size) + +# mlp is used +predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) + +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) diff --git a/recognize_digits/src/train.sh b/recognize_digits/src/train.sh new file mode 100755 index 00000000..a5c96080 --- /dev/null +++ b/recognize_digits/src/train.sh @@ -0,0 +1,34 @@ +#!/bin/bash +# 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. +set -e + +config=cnn_mnist.py +output=./cnn_mnist_model +log=cnn_train.log + + + +paddle train \ +--config=$config \ +--dot_period=10 \ +--log_period=100 \ +--test_all_data_in_one_period=1 \ +--use_gpu=0 \ +--trainer_count=1 \ +--num_passes=100 \ +--save_dir=$output \ +2>&1 | tee $log + +python -m paddle.utils.plotcurve -i $log > plot.png From b87e8a371e232288e6d4a8f07f6d2047df670dae Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Wed, 4 Jan 2017 20:02:25 +0800 Subject: [PATCH 2/7] follow comments, except for the formula part --- recognize_digits/.gitignore | 4 + recognize_digits/README.md | 674 +++++++++---------- recognize_digits/{src => }/cnn_mnist.py | 0 recognize_digits/{src => }/evaluate.py | 0 recognize_digits/image/Conv_layer.png | Bin 56507 -> 150788 bytes recognize_digits/image/cnn_train_log.png | Bin 0 -> 50549 bytes recognize_digits/image/mlp_train_log.png | Bin 58618 -> 57452 bytes recognize_digits/image/softmax_train_log.png | Bin 59217 -> 59423 bytes recognize_digits/{src => }/load_data.py | 0 recognize_digits/{src => }/mlp_mnist.py | 0 recognize_digits/{src => }/mnist_provider.py | 0 recognize_digits/{src => }/plot_error.py | 0 recognize_digits/{src => }/predict.py | 0 recognize_digits/{src => }/softmax_mnist.py | 0 recognize_digits/{src => }/train.sh | 0 15 files changed, 330 insertions(+), 348 deletions(-) create mode 100644 recognize_digits/.gitignore rename recognize_digits/{src => }/cnn_mnist.py (100%) rename recognize_digits/{src => }/evaluate.py (100%) create mode 100644 recognize_digits/image/cnn_train_log.png rename recognize_digits/{src => }/load_data.py (100%) rename recognize_digits/{src => }/mlp_mnist.py (100%) rename recognize_digits/{src => }/mnist_provider.py (100%) rename recognize_digits/{src => }/plot_error.py (100%) rename recognize_digits/{src => }/predict.py (100%) rename recognize_digits/{src => }/softmax_mnist.py (100%) rename recognize_digits/{src => }/train.sh (100%) diff --git a/recognize_digits/.gitignore b/recognize_digits/.gitignore new file mode 100644 index 00000000..3133248f --- /dev/null +++ b/recognize_digits/.gitignore @@ -0,0 +1,4 @@ +data/raw_data +data/train.list +data/test.list +*.log diff --git a/recognize_digits/README.md b/recognize_digits/README.md index 04e417cc..237e5644 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -1,51 +1,127 @@ # 手写字符识别教程 ## 背景介绍 -当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而就像编程语言有"Hello World",机器学习则 -有MNIST数据库。MNIST数据库是手写字符,属于机器学习中典型的图像分类问题,而由于其问题简单,数据集完备,因此 -常常被作为机器学习入门的教程。 - - -该数据库的提供者Yann LeCun,他早起在手写字符识别上做了很多研究,在研究过程中 -提出了卷积神经网络,大幅度的提高了识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积 -神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet,GoogLeNet, -虽然在网络结构上要复杂很多,但是其核心还是与LeNet类似,只不过在网络的组织上面有了更多的技巧,如GoogLeNet的 -Inception模块,以及深度学习为了防止过拟合,还会加入正则,BatchNorm等等方法。 - +当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而就像编程语言有"Hello World",机器学习则有 [MNIST](http://yann.lecun.com/exdb/mnist/) 数据库。MNIST数据库是手写字符,属于机器学习中典型的图像分类问题,而由于其问题简单,数据集完备,因此常常被作为机器学习入门的教程。 MNIST数据库作为一个简单的计算机视觉数据集,包含一系列如下的手写数字:


图1. MNIST图片示例

-其同时包含每张图片的标签,标签告诉我们图像中包含的数字是什么。例如,上面的图片中对应的标签为[3, 4, 7, 0, 4, 1, 1, 4, 3, 1] -本教程作为入门教程,希望给初学者讲述机器学习和PaddlePaddle的入门知识。在该教程中,我们会训练一个模型,该模型会扫描给定的图片,然后给出对应的标签。 +其同时包含每张图片的标签,标签告诉我们图像中包含的数字是什么。例如,上面的图片中对应的标签为[3, 4, 7, 0, 4, 1, 1, 4, 3, 1]。该数据有60,000条数据的训练集,10,000条数据的测试集。其是更大的数据集NIST的一个子集。MNIST数据集中的数字经过了大小归一化和图片居中的处理。 MNIST数据集从NIST的Special Database 3和Special Database 1构建而来,NIST最初利用SD-3作为训练集,而SD-1作为测试集。然而,SD-3比SD-1更干净,更容易识别,因为SD-3是Census Bureau(人口调查局)的员工进行标注的,而SD-1来自高中生的标注。要训练出合理的模型,需要消除数据集的偏差,因此Yann LeCun等人构建了MNIST数据库,从SD-1和SD-3中各取一半作为MNIST的训练集和测试集,其中训练集来自250位标注员的手写,并且保证了训练集和测试集手写标注员也不相同。 + +该数据库的提供者Yann LeCun,早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络,大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet等。现在的卷积神经网络核心与LeNet类似,但它们在网络结构上要复杂很多,有了更多的组织技巧,如GoogLeNet的Inception模块、以及为了防止过拟合的正则和BatchNorm等等方法。 -我们意图并不是展示一个对于此类问题的完美的模型,而是会首先给出一个简单的模型,然后逐步深入的优化模型,让初学者感受复杂的模型是如何带来效 -果上提升的。 +事实上,许多人对MNIST手写字符的识别做了研究,除了采用不同的分类器之外,人们还考虑用许多预处理的方法(如deskewing(去除歪曲),noise removal(去噪),blurring(模糊)等等)来提高识别的准确率。 Yann LeCunn关于[MNIST数据库] (http://yann.lecun.com/exdb/mnist/) 的网站中介绍多种分类器加上多种预处理方法对于该数据库识别效果的表格。 +其中包含的分类器有: + +1. 线性分类器(Linear Classifiers) +2. K-近邻法(K-Nearest Neighbors) +3. Boosting算法(Boosted Stumps) +4. 非线性分类器(Non-Linear Classifiers) +5. 支持向量机(SVMs) +6. 神经网络(Neural Nets) +7. 卷积神经网络(Convolutional nets) + +我们要介绍的Softmax回归,多层感知器和卷积神经网络就分别对应上面的1、6和7分类器,以下为表格中相关的部分: + +

+ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +
分类器 预处理 测试误差 参考文献
linear classifier (1-layer NN) none 12.0 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
linear classifier (1-layer NN) deskewing 8.4 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 300 hidden units, mean square error none 4.7 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 300 HU deskewing 1.6 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 800 HU, Cross-Entropy Loss none 1.6 [Simard et al., ICDAR 2003] (https://www.microsoft.com/en-us/research/publication/best-practices-for-convolutional-neural-networks-applied-to-visual-document-analysis/)
Convolutional net LeNet-1 subsampling to 16x16 pixels 1.7 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
Convolutional net LeNet-4 none 1.1 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
Convolutional net LeNet-5, [no distortions] none 0.95 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
+

+ +从上表中,我们可以大致看出模型从简单到复杂的过程中,测试误差逐渐降低。 + +本章中,我们希望通过简单的模型带大家入门利用神经网络进行图像识别,并逐步深入进行模型优化。 ## 模型概览 + +###问题说明: +基于MNIST数据,我们希望训练一个分类器 $f$,对于每张给定的图片数据 $x$ ,预测结果为 $f(x)$ ,应该尽可能准确的接近真实标签(label)。这是一个多分类问题,神经网络中通常使用 `softmax` 函数计算多分类问题中,每一类的概率。为了熟悉 `softmax` 函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过 `softmax` 函数进行多分类。 + + ### Softmax回归(Softmax Regression) -####问题说明: -给予MNIST数据,我们希望训练一个分类器f,对于每张给定的图片数据x,预测结果为f(x),应该尽可能准确的接近真实label。 -这是一个多分类问题,在神经网络中,多分类问题一般用softmax函数来作为输出,因此最简单的神经网络分类器就是一层输 -入数据层,加上一个输出softmax层,也就是softmax回归。 +MNIST数据库的图片为 $28X28$ 的二维图像,为了进行计算,我们一般将上将 $28X28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$来表示输入的图片数据。同时,我们采用$y_i(i=0,1,2,..9)$来表示输出,其含义为: +比如说,如果图片的数字标签为3,则$y_i$组成的向量为[0,0,0,1,0,0,0,0,0,0]。输入层的数据x传到 `softmax` 层,在激活操作之前,会乘以相应的权重 $w$ ,并加上偏置变量 $b$ ,具体如下: -####原理介绍: -MNIST数据库的图片为28X28的二维图像,为了进行计算,我们一般将上将28X28的二维图像转化为n(n=784)维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$来表示输入的图片数据。同时,我们采用$y_i(i=0,1,2,..9)$来表示输出,其含义为: -比如说,如果图片的数字标签为3,则$y_i$组成的向量为[0,0,0,1,0,0,0,0,0,0]。输入层的数据x传到softmax层,在激活操作之 -前,会乘以相应的权重w,并加上偏置变量b,具体如下: $$ net_i = \sum_j W_{i,j}x_j + b_i $$ -net是激活前的值(仅仅进行了矩阵乘法),然后再用softmax函数进行激活: -其中softmax函数的定义如下: + +`net` 是激活前的值(仅仅进行了矩阵乘法),然后再用 `softmax` 函数进行激活: +其中 `softmax` 函数的定义如下: + $$ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $$ + 即: + $$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ -神经网络的训练采用backpropagation的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的 -值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy)。 + +在神经网络中,多分类问题一般用 `softmax` 函数来作为输出。对于有 `N` 个类别的多分类问题,指定 `N` 个输出节点,`N` 维输入特征经过 `softmax` 将归一化为 `N` 个[0,1]范围内的实数值,分别表示该样本属于这N个类别的概率。此处的 $y_i$ 即对应该图片为数字 `i` 的概率。 以下为softmax回归的网络图:

@@ -54,19 +130,38 @@ $$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ 注: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

+神经网络模型的构建包括网络配置在内,通常有以下几个步骤: + +1. 网络结构配置 +2. 初始化参数,其中包括训练参数权重W和偏置b,以及超参数训练速度 $\eta$、 `batchSize` 和训练轮次 `Pass` 等等,训练参数随着网络的迭代不断更新,而超参数一般是在网络初始化的时候给定好的。 +3. 前向传播计算网络输出和代价损失函数。 +4. 根据代价损失函数进行反向误差传播,更新训练参数。 +5. 重复3~4步骤,直至网络训练误差达到规定的程度或训练轮次达到设定值。 + +对于以上步骤4,神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的 +值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: + + ### 多层感知器(Multilayer Perceptron, MLP) -#### 原理介绍: -在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的softmax层,模型比较简单,意味着 + +在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的 `softmax` 层,模型比较简单,意味着 其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。 + 在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接 用向量计算来表示。经过第一层网络,我们可以得到: + $$ H_1 = activation(W_1X + b_1) $$ -上面,activation代表激活函数,其常见的为sigmoid,tanh或ReLU等函数。 + +上面,`activation` 代表激活函数,其常见的为 `sigmoid` ,`tanh` 或 `ReLU` 等函数。 经过第二层网络,可以得到: + $$ H_2 = activation(W_2H_1 + b_2) $$ + 最后,再经过输出层: + $$ Y = softmax(W_3H_2 + b_3) $$ + 得到的P即为最后的预测结果向量。


@@ -74,144 +169,101 @@ $$ Y = softmax(W_3H_2 + b_3) $$ 注: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

-#### 常见激活函数介绍 -- sigmoid激活函数: -$$ f(x) = \frac{1}{1+e^{-x}} $$ -- tanh激活函数: -$$ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $$ -实际上,tanh函数只是规模变化的sigmoid函数: -$$ tanh(x) = 2sigmoid(2x) - 1 $$ -- ReLU激活函数: -$$ f(x) = max(0, x) $$ - ### 卷积神经网络(Convolutional Neural Network, CNN) + #### 卷积层


图4. 卷积层图片

-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activation map。每个特定的卷积核都能得到特定的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。 +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。 + #### 池化层


图5. 池化层图片

-卷积神经网络另外一个重要的概念就是池化层,这是非线性下采样的一种形式。有许多种非线性函数能够完成下采样的功能, -而其中用的最多的就是最大采样。如上所示,其用特定大小不重叠的矩形框将输入层分成不同的区域,然后对于每一个矩形框 -内的数,取最大值来代表这个区域,从而得到输出层。池化层的主要作用是减少网络的参数,从而能够减小计算量,并且能够 -控制过拟合。通常情况下在卷积层的后面都会加上一个池化层。 +卷积神经网络另外一个重要的概念就是池化层,这是非线性下采样的一种形式。有许多种非线性函数能够完成下采样的功能,而其中用的最多的就是最大池化。如上所示,其用特定大小不重叠的矩形框将输入层分成不同的区域,然后对于每一个矩形框内的数,取最大值来代表这个区域,从而得到输出层。池化层的主要作用是减少网络的参数,从而能够减小计算量,并且能够控制过拟合。通常情况下在卷积层的后面都会加上一个池化层。 -#### 网络结构LeNet +池化包括最大池化、平均池化等等。 + +#### LeNet-5网络


图6. 卷积神经网络结构

-上面的网络是典型的LeNet结构,是卷积神经网络鼻祖Yann LeCun最早提出的模型。从图上我们可以看出,从输入的二维图像, -经过两次卷积->采样,然后再经过全连接,最后的输出层是softmax分类层。 +上面的网络是典型的LeNet结构,从中我们可以看出,从输入的二维图像,经过两次卷积->池化,然后再经过全连接,最后的输出层是 `softmax` 分类层。 -## 数据准备 +### 常见激活函数介绍 +- sigmoid激活函数: -### 数据下载 +$$ f(x) = \frac{1}{1+e^{-x}} $$ -我们首先下载
MNIST数据库,该数据库是手写字符识别常用的数据库。在 `demo/mnist` 目录中执行以下命令,进行下载: +- tanh激活函数: -```bash -./data/get_mnist_data.sh -``` +$$ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $$ -### 数据说明 -1. 解压缩 -将下载下来的数据进行gzip解压,可以在文件夹 `demo/mnist/data/raw_data` 中找到以下文件: -``` -t10k-images-idx3-ubyte 测试数据图片,10,000条数据 -t10k-labels-idx1-ubyte 测试数据标签,10,000条数据 -train-images-idx3-ubyte 训练数据图片,60,000条数据 -train-labels-idx1-ubyte 训练数据标签,60,000条数据 - ``` -2. 数据格式 -MNIST的每条数据可以分为两部分:手写字符图片和对应的标签。图片是28X28的像素矩阵,而标签则对应着0~9的10个数字,我们随机选取训练集中的10张图片进行绘制,并给出选取图片对应的标签,绘制脚本为为 `./data/draw_data.py`。 +实际上,`tanh` 函数只是规模变化的 `sigmoid` 函数: -```python -import numpy as np -import matplotlib.pyplot as plt -import random +$$ tanh(x) = 2sigmoid(2x) - 1 $$ +- ReLU激活函数: -def read_data(path, filename): - imgf = path + filename + "-images-idx3-ubyte" - labelf = path + filename + "-labels-idx1-ubyte" - f = open(imgf, "rb") - l = open(labelf, "rb") +$$ f(x) = max(0, x) $$ - f.read(16) - l.read(8) - # Define number of samples for train/test - n = 60000 if "train" in filename else 10000 - - rows = 28 - cols = 28 - - images = np.fromfile( - f, 'ubyte', - count=n * rows * cols).reshape(n, rows, cols).astype('float32') - labels = np.fromfile(l, 'ubyte', count=n).astype("int") - - return images, labels - - -if __name__ == "__main__": - train_images, train_labels = read_data("./raw_data/", "train") - test_images, test_labels = read_data("./raw_data/", "t10k") - label_list = [] - for i in range(10): - index = random.randint(0, train_images.shape[0] - 1) - label_list.append(train_labels[index]) - plt.subplot(1, 10, i + 1) - plt.imshow(train_images[index], cmap="Greys_r") - plt.axis('off') - print('label: %s' % (label_list, )) - plt.show() -``` +## 数据准备 -

-
-

+### 数据介绍与下载 -```python -label: [3, 4, 7, 0, 4, 1, 1, 4, 3, 1] +- 我们首先下载 MNIST数据库,该数据库是手写字符识别常用的数据库。执行以下命令,进行下载: + +```bash +./data/get_mnist_data.sh ``` -## 模型配置说明 +- 将下载下来的数据进行 `gzip` 解压,可以在文件夹 `data/raw_data` 中找到以下文件: -在 `./src/mnist_provider.py` 中,我们将数据用PyDataProvider2进行封装,然后在网络配置文件中进行datasource的配置: +

+ + + + + + + + + + + + + + + + + + + + +
t10k-images-idx3-ubyte 测试数据图片,10,000条数据
t10k-labels-idx1-ubyte 测试数据标签,10,000条数据
train-images-idx3-ubyte 训练数据图片,60,000条数据
train-labels-idx1-ubyte 训练数据标签,60,000条数据
+

-```python -define_py_data_sources2( - train_list=data_dir + 'train.list', - test_list=data_dir + 'test.list', - module='mnist_provider', - obj='process') -``` -以上封装完成了神经网络的数据层(data_layer)的工作,这样就可以通过调用数据层data_layer的方式来获取数据: +- MNIST的每条数据可以分为两部分:手写字符图片和对应的标签。图片是28X28的像素矩阵,而标签则对应着0~9的10个数字,我们随机选取训练集中的10张图片进行绘制,并给出选取图片对应的标签,绘制脚本为 `./data/draw_data.py`。 + +

+
+

```python -# 此处 1 * 28 * 28,1代表1个channel,在图片处理中,彩色图片一般具有 -# RGB 3个channel,而MNIST数据只有1个channel,每个channel为28*28的像素矩阵。 -data_size = 1 * 28 * 28 -label_size = 10 -img = data_layer(name='pixel', size=data_size) # 获取图片 -label = data_layer(name='label', size=label_size) # 获取标签 +label: [3, 4, 7, 0, 4, 1, 1, 4, 3, 1] ``` +### 提供数据给PaddlePaddle - -###数据提供 -首先是用PaddlePaddle的PyDataProvider2来为模型导入数据,如 `src/mnist_provider.py` 中所示: +首先是用PaddlePaddle的 `PyDataProvider2` 来为模型导入数据,如 `mnist_provider.py` 中所示。 +在下面代码中,`process` 函数读取MNIST数据,然后用 `yield` 函数返回数据的生成器,然后用 `@provider` 对返回的数据进行包装 +(具体的过程见 `PaddlePaddle_root_path/python/paddle/trainer/PyDataProvider2.py`,从而方便以PaddlePaddle DataProvider对象的形式进行调用。 ```python # Define a py data provider @@ -220,14 +272,38 @@ label = data_layer(name='label', size=label_size) # 获取标签 'label': integer_value(10)}, cache=CacheType.CACHE_PASS_IN_MEM) def process(settings, filename): # settings is not used currently. - # following code not shown here + imgf = filename + "-images-idx3-ubyte" + labelf = filename + "-labels-idx1-ubyte" + f = open(imgf, "rb") + l = open(labelf, "rb") + + f.read(16) + l.read(8) + + # Define number of samples for train/test + if "train" in filename: + n = 60000 + else: + n = 10000 + + images = numpy.fromfile( + f, 'ubyte', count=n * 28 * 28).reshape((n, 28 * 28)).astype('float32') + images = images / 255.0 * 2.0 - 1.0 + labels = numpy.fromfile(l, 'ubyte', count=n).astype("int") + + for i in xrange(n): + yield {"pixel": images[i, :], 'label': labels[i]} + + f.close() + l.close() ``` -在上面代码中,process函数读取MNIST数据,然后用yield函数返回数据的生成器,然后用@provider对返回的数据进行包装 -(具体的过程见 `PaddlePaddle_root_path/python/paddle/trainer/PyDataProvider2.py`,从而方便以PaddlePaddle DataProvider对象的形式进行调用。 -### 配置 -以下为如何用PaddlePaddle实现Softmax回归模型: -然后,进行网络的配置,如 `src/softmax_mnist.py` 中所示: + +## 模型配置说明 + +### 数据定义 + +首先配置数据,如上给出在训练过程中,训练(train_list)和测试数据集(test_list)的位置,指定数据提供模块(module)函数,目标函数(obj)代表在module中提供数据的函数。 ```python ####################Data Configuration ################## @@ -240,8 +316,13 @@ def process(settings, filename): # settings is not used currently. module='mnist_provider', obj='process') ``` -- 首先配置数据,如上给出在训练过程中,训练(train_list)和测试数据集(test_list)的位置, -指定数据提供模块(module)函数,目标函数(obj)代表在module中提供数据的函数。 + +### 算法配置 + + 然后指定训练相关的参数,`batch` 大小( `batch_size` )表示神经网络每次训练使用的数据为128条,训练速度( `learning_rate` )是迭代 +的速度,影响着网络的训练收敛速度有关系,训练方法( `learning_method` )代表训练过程在更新权重时采用动量优化器 +( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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 ######################Algorithm Configuration ############# @@ -251,14 +332,17 @@ settings( learning_method=MomentumOptimizer(0.9), regularization=L2Regularization(0.0005 * 128)) ``` -- 然后指定训练相关的参数,batch大小(batch_size)表示神经网络每次训练使用的数据为128条,训练速度(learning_rate)是迭代 -的速度,影响着网络的训练收敛速度有关系,训练方法(learning_method)代表训练过程在更新权重时采用动量优化器 -(MomentumOptimizer),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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。 -### 网络结构 +### 模型结构 + #### Softmax回归 +定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的 `softmax` +全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵 +损失函数( `cross_entropy` )。 +通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过 +损失函数来进行训练过程。 + ```python #######################Network Configuration ############# @@ -269,14 +353,12 @@ img = data_layer(name='pixel', size=data_size) # softmax regression is used predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) ``` -- 最后就是指定网络的结构,定义好dataprovider之后,就可以通过data_layer调用来获取数据img,然后通过一层简单的softmax -全连接层,得到预测的结果,然后指定训练的损失函数为分类损失(classification_cost),一般分类问题的损失函数为交叉熵 -损失函数(cross_entropy)。 -通过控制变量is_predict,该配置脚本也可以在预测时候使用,将is_predict置为True,则最后直接输出预测结果,而不会经过 -损失函数来进行训练过程。 #### 多层感知器 +以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 `ReLU` 函数,最后的输出层用 +`softmax` 激活函数。 + ```python #######################Network Configuration ############# @@ -288,10 +370,10 @@ hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) # which is the number of unique digits predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) ``` -以上是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用ReLU函数,最后的输出层用 -softmax激活函数。 -#### 卷积神经网络 +#### 卷积神经网络LeNet-5 + +以下为LeNet-5的网络结构 ```python #######################Network Configuration ############# @@ -321,23 +403,13 @@ fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) ``` - -```python -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) -``` - -###训练过程 -最后,就可以通过配置训练脚本 `./src/train.sh` 来执行训练过程: +## 训练模型 +最后,就可以通过配置训练脚本 `train.sh` 来执行训练过程: ```bash -config=softmax_mnist.py -output=./softmax_mnist_model -log=softmax_train.log +config=softmax_mnist.py # mlp: mlp_mnist.py cnn: cnn_mnist.py +output=./softmax_mnist_model # mlp: ./mlp_mnist_model cnn: ./cnn_mnist_model +log=softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log paddle train \ --config=$config \ @@ -352,230 +424,136 @@ paddle train \ python -m paddle.utils.plotcurve -i $log > plot.png ``` -参数意义分别为: -- config: 网络配置的脚本 -- dot_period: 在每训练 `dot_period` 个批次后打印一个 `.` -- log_period: 每隔多少batch打印一次日志 -- test_all_data_in_one_period: 每次测试是否用所有的数据 -- use_gpu: 是否使用GPU -- trainer_count: 使用CPU或GPU的个数 -- num_passed: 训练进行的轮数(每次训练使用完所有数据为1轮) -- save_dir: 模型存储的位置 -配置好参数之后,执行脚本 `./src/train.sh` 训练日志如下所示: -## 训练模型 -### Softmax回归(Softmax Regression) -####训练过程 - -``` -I1218 18:12:41.720213 2464 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=mlp_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./mlp_mnist_model -...... -``` +参数意义分别为: +- config: 网络配置的脚本。 +- dot_period: 在每训练 `dot_period` 个批次后打印一个 `.`。 +- log_period: 每隔多少batch打印一次日志。 +- test_all_data_in_one_period: 每次测试是否用所有的数据。 +- use_gpu: 是否使用GPU。 +- trainer_count: 使用CPU或GPU的个数。 +- num_passed: 训练进行的轮数(每次训练使用完所有数据为1轮)。 +- save_dir: 模型存储的位置。 +配置好参数之后,执行脚本 `./train.sh` 训练日志如下所示: + +模型训练的日志类似如下: + +``` +I1227 02:58:08.519176 275 Util.cpp:229] copy mlp_mnist.py to ./mlp_mnist_model/pass-00087 +......... +I1227 02:58:09.395433 275 TrainerInternal.cpp:165] Batch=100 samples=12800 AvgCost=0.200571 CurrentCost=0.200571 Eval: classification_error_evaluator=0.0621875 CurrentEval: classification_error_evaluator=0.0621875 +......... +I1227 02:58:10.265552 275 TrainerInternal.cpp:165] Batch=200 samples=25600 AvgCost=0.21248 CurrentCost=0.224389 Eval: classification_error_evaluator=0.065625 CurrentEval: classification_error_evaluator=0.0690625 +......... +I1227 02:58:11.120333 275 TrainerInternal.cpp:165] Batch=300 samples=38400 AvgCost=0.209837 CurrentCost=0.204553 Eval: classification_error_evaluator=0.0649479 CurrentEval: classification_error_evaluator=0.0635938 +......... +I1227 02:58:11.964988 275 TrainerInternal.cpp:165] Batch=400 samples=51200 AvgCost=0.215699 CurrentCost=0.233282 Eval: classification_error_evaluator=0.0667773 CurrentEval: classification_error_evaluator=0.0722656 +......I1227 02:58:12.554342 275 TrainerInternal.cpp:181] Pass=88 Batch=469 samples=60000 AvgCost=0.218966 Eval: classification_error_evaluator=0.0676833 +I1227 02:58:12.871682 275 Tester.cpp:109] Test samples=10000 cost=0.214518 Eval: classification_error_evaluator=0.064 +I1227 02:58:12.871961 275 GradientMachine.cpp:113] Saving parameters to ./mlp_mnist_model/pass-00088 +I1227 02:58:12.873564 275 Util.cpp:229] copy mlp_mnist.py to ./mlp_mnist_model/pass-00088 +. +``` + +## 应用模型 +### 训练误差图及评估 +用脚本 `plot_error.py` 可以画出训练过程中的误差变化曲线: -#### 训练误差图 -用脚本 `./src/plot_error.py` 可以画出训练过程中的误差变化曲线: ```bash -python src/plot_error.py softmax_train.log -``` -```python -import matplotlib.pyplot as plt -import re -import sys - -def plot_log(filename): - with open(filename, 'r') as f: - text = f.read() - pattern = re.compile( - 'Test.*? cost=([0-9]+\.[0-9]+).*?pass-([0-9]+)', - re.S) - results = re.findall(pattern, text) - cost, pass_ = zip(*results) - cost_float = map(float, cost) - pass_int = map(int, pass_) - plt.plot(pass_int, cost_float, 'bo', pass_, cost_float, 'k') - plt.ylabel('AvgCost') - plt.xlabel('epoch') - plt.show() - - -if __name__ == '__main__': - plot_log('softmax_train.log') +python plot_error.py softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log ``` + +#### softmax回归 +


图8. softmax回归训练误差图

-#### 评估过程 -用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: +用脚本 `evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: + ```bash -./src/evaluate.py mlp_train.log +python evaluate.py softmax_train.log ``` + 得到的结果类似如下: + ```text Best pass is 00047, error is 0.473053, which means predict get error as 0.343894 The classification accuracy is 89.49% ``` -从上面过程中可以看到,模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。 +从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。 从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型。 -#### 预测过程 -用脚本 `./src/predict.py` 用训练好的模型进行预测 -```bash -./src/predict.py -c softmax_mnist.py -d ../data/raw_data/ -m softmax_mnist_model/pass-00047 -``` -- -c 指定模型的结构 -- -d 指定需要预测的数据源,这里用测试数据集进行预测 -- -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 -```python -import os -import sys -from docopt import docopt -import numpy as np - -from py_paddle import swig_paddle, DataProviderConverter -from paddle.trainer.PyDataProvider2 import dense_vector -from paddle.trainer.config_parser import parse_config - -from load_data import read_data - -class Prediction(): - def __init__(self, train_conf, data_dir, model_dir): - - conf = parse_config( - train_conf, - 'is_predict=1') - self.network = swig_paddle.GradientMachine.createFromConfigProto( - conf.model_config) - self.network.loadParameters(model_dir) - - self.images, self.labels = read_data("./data/raw_data/", "train") - - slots = [ dense_vector( 28 * 28 ) ] - self.converter = DataProviderConverter(slots) - - def predict(self, index): - input = self.converter([[self.images[index].flatten().tolist() ]]) - output = self.network.forwardTest(input) - prob = output[0]["value"] - predict = np.argsort(-prob) - print prob - print predict[0][0], self.labels[index] - -train_conf = 'softmax_mnist.py' -data_dir = '../data/raw_data/' -model_dir = 'softmax_mnist_model/pass-00047' -predictor = Prediction(train_conf, data_dir, model_dir) -while True: - index = int(raw_input("Input image_id [0~9999]: ")) - predictor.predict(index) -``` -根据提示,输入需要预测的图片的序号,则分类器能够给出预测的结果和实际的标签。 -``` -Input image_id [0~9999]: 3 -[[ 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]] -0 0 -``` -上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中 -值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 - -### 多层感知器(Multilayer Perceptron, MLP) -####训练过程 -将配置脚本 `./src/train.sh` 一下部分进行修改: -```bash -config=mlp_mnist.py -output=./mlp_mnist_model -log=mlp_train.log -``` -执行脚本即可进行训练 -```bash -./train.sh -``` -训练日志如下: -``` -I1218 19:10:05.007380 3123 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=mlp_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./mlp_mnist_model -...... -``` -#### 评估过程 -用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: -```bash -./src/evaluate.py mlp_train.log -``` -得到的结果类似如下: -```text -Best pass is 00085, error is 0.164746, which means predict get error as 0.202945 -The classification accuracy is 94.95% -``` +#### 多层感知器 -#### 训练误差图 -用脚本 `./src/plot_error.py` 可以画出训练过程中的误差变化曲线: -```bash -python src/plot_error.py mlp_train.log -```


图9. 多层感知器训练误差图

-从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层网络分类分类效果,可以 +```text +Best pass is 00085, error is 0.164746, which means predict get error as 0.202945 +The classification accuracy is 94.95% +``` + +从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层感知器网络分类分类效果,可以 看到其相对于softmax回归来说有了显著的分类效果的提升。但是,这还不是最好的分类效果,后面,我们可以看到卷积神经 网络对于图像分类能够达到更为惊人的准确率。 -#### 预测过程 -用脚本 `./src/predict.py` 用训练好的模型进行预测 -```bash -./src/predict.py -c mlp_mnist.py -d ./data/raw_data/ -m ./mlp_mnist_model/pass-00085 -``` +#### 卷积神经网络 +

+
+图10. 卷积神经网络训练误差图 +

-### 卷积神经网络(Convolutional Neural Network, CNN) -####训练过程 -将配置脚本 `./src/train.sh` 一下部分进行修改: -```bash -config=cnn_mnist.py -output=./cnn_mnist_model -log=cnn_train.log +```text +Best pass is 00076, error is 0.0244684, which means predict get error as 0.078212 +The classification accuracy is 99.20% ``` -执行脚本即可进行训练 + +从训练日志中我们可以看出,最终训练的准确率为99.20%。由此可以看到,对于图像问题而言,卷积神经网络能够 +比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在 +很早的时候就能达到好的效果,说明其训练收敛的速度很快。 + + +### 预测命令与结果 +用脚本 `predict.py` 用训练好的模型进行预测,例如softmax回归中: + +- -c 指定模型的结构 +- -d 指定需要预测的数据源,这里用测试数据集进行预测 +- -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 + ```bash -./train.sh +python predict.py -c softmax_mnist.py -d ../data/raw_data/ -m softmax_mnist_model/pass-00047 ``` -训练日志如下: -``` -I1219 10:18:34.637485 4931 Util.cpp:154] commandline: /usr/local/bin/../opt/paddle/bin/paddle_trainer --config=cnn_mnist.py --dot_period=10 --log_period=100 -- test_all_data_in_one_period=1 --use_gpu=0 --trainer_count=1 --num_passes=100 --save_dir=./cnn_mnist_model -...... -``` -#### 评估过程 -用脚本 `./src/evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: -```bash -./src/evaluate.py cnn_train.log +根据提示,输入需要预测的图片的序号,则分类器能够给出预测的结果和实际的标签。 + ``` -得到的结果类似如下: -```text -Best pass is 00003, error is 0.0305203, which means predict get error as 0.087350 -The classification accuracy is 99.01% +Input image_id [0~9999]: 3 +[[ 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]] +0 0 ``` -从训练日志中我们可以看出,最终训练的准确率为99.01%。由此可以看到,对于图像问题而言,卷积神经网络能够 -比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在 -pass-0003的时候就能达到好的效果,说明其训练收敛的速度很快。 +上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中 +值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 -#### 预测过程 -用脚本 `./src/predict.py` 用训练好的模型进行预测 -```bash -./src/predict.py -c cnn_mnist.py -d ./data/raw_data/ -m ./cnn_mnist_model/pass-00003 -``` ## 总结 -从上面的过程中,我们了解到了机器学习的基本知识,softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络 +从上面的过程中,我们了解到了softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络 都是从这些衍生出来的,因此了解了这些基本的东西之后,对于我们之后的学习大有裨益。在这过程中,我们也观察到当我们将模型从简单的 Softmax回归到稍微复杂的卷积神经网络的时候,识别准确率有了大幅度的提升,而这与卷积层的加入是密切联系的,这启发我们在之后遇到新的 -模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIS图片的同时 +模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIST图片的同时 我们了解了PaddlePaddle模型搭建的过程,从dataprovider的编写,到网络层的构建,到最后的训练和预测,是用PaddlePaddle实现自定义模型的一个 基本流程。对这个流程熟悉以后,我们可以用自己的数据,定义自己的网络模型,来完成自己的训练和预测任务。 + ## 参考文献 -1. LeCun, Yann, et al. "Gradient-based learning applied to document recognition." Proceedings of the IEEE 86.11 (1998): 2278-2324. + +1. http://yann.lecun.com/exdb/mnist/ +2. LeCun, Yann, et al. "Gradient-based learning applied to document recognition." Proceedings of the IEEE 86.11 (1998): 2278-2324. +3. Simard, Patrice Y., David Steinkraus, and John C. Platt. "Best practices for convolutional neural networks applied to visual document analysis." ICDAR. 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a/recognize_digits/src/mnist_provider.py b/recognize_digits/mnist_provider.py similarity index 100% rename from recognize_digits/src/mnist_provider.py rename to recognize_digits/mnist_provider.py diff --git a/recognize_digits/src/plot_error.py b/recognize_digits/plot_error.py similarity index 100% rename from recognize_digits/src/plot_error.py rename to recognize_digits/plot_error.py diff --git a/recognize_digits/src/predict.py b/recognize_digits/predict.py similarity index 100% rename from recognize_digits/src/predict.py rename to recognize_digits/predict.py diff --git a/recognize_digits/src/softmax_mnist.py b/recognize_digits/softmax_mnist.py similarity index 100% rename from recognize_digits/src/softmax_mnist.py rename to recognize_digits/softmax_mnist.py diff --git a/recognize_digits/src/train.sh b/recognize_digits/train.sh similarity index 100% rename from recognize_digits/src/train.sh rename to recognize_digits/train.sh From 202184b0c46223577119a8311e94152132b83686 Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Wed, 11 Jan 2017 20:25:28 +0800 Subject: [PATCH 3/7] update formula etc. --- recognize_digits/README.md | 110 ++++++++++++++++++------------------- 1 file changed, 52 insertions(+), 58 deletions(-) diff --git a/recognize_digits/README.md b/recognize_digits/README.md index 237e5644..d04e24e6 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -102,17 +102,21 @@ MNIST数据库作为一个简单的计算机视觉数据集,包含一系列如 ## 模型概览 ###问题说明: -基于MNIST数据,我们希望训练一个分类器 $f$,对于每张给定的图片数据 $x$ ,预测结果为 $f(x)$ ,应该尽可能准确的接近真实标签(label)。这是一个多分类问题,神经网络中通常使用 `softmax` 函数计算多分类问题中,每一类的概率。为了熟悉 `softmax` 函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过 `softmax` 函数进行多分类。 +基于MNIST数据,我们希望训练一个分类器 $f$,对于每张给定的图片数据 $X$ ,预测结果为 $ Y = f(x) $ ,应该尽可能准确的接近真实标签L。 ### Softmax回归(Softmax Regression) -MNIST数据库的图片为 $28X28$ 的二维图像,为了进行计算,我们一般将上将 $28X28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$来表示输入的图片数据。同时,我们采用$y_i(i=0,1,2,..9)$来表示输出,其含义为: -比如说,如果图片的数字标签为3,则$y_i$组成的向量为[0,0,0,1,0,0,0,0,0,0]。输入层的数据x传到 `softmax` 层,在激活操作之前,会乘以相应的权重 $w$ ,并加上偏置变量 $b$ ,具体如下: +这是一个多分类问题,神经网络中通常使用 `softmax` 函数计算多分类问题中每一类的概率。为了熟悉 `softmax` 函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过 `softmax` 函数进行多分类。 + +MNIST数据库的图片为 $28X28$ 的二维图像,为了进行计算,我们一般将上将 $28X28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$(向量表示为$X$)来表示输入的图片数据。同时,我们采用$ y_i (i=0,1,2,..9)$(向量表示为 $Y$来表示预测的输出,其含义为: + +比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维分别代表图像数字预测为0~9的概率。然后,我们用 $label_i$ (向量表示为$L$)来代表预测的输出。输入层的数据X传到 `softmax` 层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: $$ net_i = \sum_j W_{i,j}x_j + b_i $$ -`net` 是激活前的值(仅仅进行了矩阵乘法),然后再用 `softmax` 函数进行激活: +`net` 是激活前的值(仅仅进行了矩阵乘法),然后再用 `softmax` 函数进行激活。 + 其中 `softmax` 函数的定义如下: $$ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $$ @@ -121,7 +125,7 @@ $$ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $$ $$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ -在神经网络中,多分类问题一般用 `softmax` 函数来作为输出。对于有 `N` 个类别的多分类问题,指定 `N` 个输出节点,`N` 维输入特征经过 `softmax` 将归一化为 `N` 个[0,1]范围内的实数值,分别表示该样本属于这N个类别的概率。此处的 $y_i$ 即对应该图片为数字 `i` 的概率。 +在神经网络中,多分类问题一般用 `softmax` 函数来作为输出。对于有 `N` 个类别的多分类问题,指定 `N` 个输出节点,`N` 维输入特征经过 `softmax` 将归一化为 `N` 个[0,1]范围内的实数值,分别表示该样本属于这N个类别的概率。此处的 $y_i$ 即对应该图片为数字 `i` 的预测概率。 以下为softmax回归的网络图:

@@ -132,28 +136,30 @@ $$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ 神经网络模型的构建包括网络配置在内,通常有以下几个步骤: -1. 网络结构配置 +1. 网络结构配置。 2. 初始化参数,其中包括训练参数权重W和偏置b,以及超参数训练速度 $\eta$、 `batchSize` 和训练轮次 `Pass` 等等,训练参数随着网络的迭代不断更新,而超参数一般是在网络初始化的时候给定好的。 3. 前向传播计算网络输出和代价损失函数。 4. 根据代价损失函数进行反向误差传播,更新训练参数。 5. 重复3~4步骤,直至网络训练误差达到规定的程度或训练轮次达到设定值。 -对于以上步骤4,神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的 -值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: +对于以上步骤4,神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: + +$$ CE(label, y) = -\sum_i label_ilog(y_i) $$ + +注:上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,y是预测每一类的概率,label是标签,为one-hot向量(事实上,由于label为one-hot向量,上面公式中只有一项不为0)。 ### 多层感知器(Multilayer Perceptron, MLP) -在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的 `softmax` 层,模型比较简单,意味着 -其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。 +在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的 `softmax` 层,模型比较简单,意味着其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。 -在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接 -用向量计算来表示。经过第一层网络,我们可以得到: +在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接用向量计算来表示。经过第一层网络,我们可以得到: $$ H_1 = activation(W_1X + b_1) $$ 上面,`activation` 代表激活函数,其常见的为 `sigmoid` ,`tanh` 或 `ReLU` 等函数。 + 经过第二层网络,可以得到: $$ H_2 = activation(W_2H_1 + b_2) $$ @@ -178,6 +184,16 @@ $$ Y = softmax(W_3H_2 + b_3) $$

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。 +例如,假如我们有如上一个矩阵,用二维矩阵X(X的维度为$5\times5$)表示,然后我们用K组卷积核(filter)来扫描图片,卷积核(filter)的大小为 F = 3,扫描的Padding(P=0),扫描步长Stride(S=1)。则该次扫描会输出K个特征图(feature map),其中每个特征图的大小为 $ \frac{5-3}{1} + 1 = 3$,即为$3\times3$。设输出为Y,以其中一个卷积核为例,卷积核参数为$W_0$,偏置为$b_0$,则该卷积核扫描的输出结果如下: + +$$ Y_{0,0,0} = sum( X[:3, :3] * W0 ) + b0 $$ + +$$ Y_{1,0,0} = sum( X[1:4, :3] * W0 ) + b0 $$ + +$$ Y_{2,0,0} = sum( X[2:5, :3] * W0 ) + b0 $$ + +上图中计算的即为 $Y_{1,0,0}$的值,sum函数为对矩阵的所有元素求和。 + #### 池化层


@@ -187,6 +203,9 @@ $$ Y = softmax(W_3H_2 + b_3) $$ 池化包括最大池化、平均池化等等。 +例如,对于图上的矩阵,用二维矩阵X(X的维度为$4\times4$)表示,采用$F=2$的$2\times2$的过滤器(filter)进行最大池化,步长Stride设置为$S=2$,由于$F=S$,该池化为不重叠池化。 + + #### LeNet-5网络


@@ -194,6 +213,7 @@ $$ Y = softmax(W_3H_2 + b_3) $$

上面的网络是典型的LeNet结构,从中我们可以看出,从输入的二维图像,经过两次卷积->池化,然后再经过全连接,最后的输出层是 `softmax` 分类层。 +更详细的关于卷积神经网络的具体知识可以参考 [cs231n] ( http://cs231n.github.io/convolutional-networks/ ) ### 常见激活函数介绍 - sigmoid激活函数: @@ -225,29 +245,17 @@ $$ f(x) = max(0, x) $$ - 将下载下来的数据进行 `gzip` 解压,可以在文件夹 `data/raw_data` 中找到以下文件: -

- - - - - +
-
- - - +| 文件名称 | 说明 | +|----------------------|-------------------------| +|t10k-images-idx3-ubyte | 测试数据图片,10,000条数据 | +|t10k-labels-idx1-ubyte | 测试数据标签,10,000条数据 | +|train-images-idx3-ubyte| 训练数据图片,60,000条数据 | +|train-labels-idx1-ubyte| 训练数据标签,60,000条数据 | - - - - + - - - - -
t10k-images-idx3-ubyte 测试数据图片,10,000条数据
t10k-labels-idx1-ubyte 测试数据标签,10,000条数据
train-images-idx3-ubyte 训练数据图片,60,000条数据
train-labels-idx1-ubyte 训练数据标签,60,000条数据
-

- MNIST的每条数据可以分为两部分:手写字符图片和对应的标签。图片是28X28的像素矩阵,而标签则对应着0~9的10个数字,我们随机选取训练集中的10张图片进行绘制,并给出选取图片对应的标签,绘制脚本为 `./data/draw_data.py`。 @@ -262,6 +270,7 @@ label: [3, 4, 7, 0, 4, 1, 1, 4, 3, 1] ### 提供数据给PaddlePaddle 首先是用PaddlePaddle的 `PyDataProvider2` 来为模型导入数据,如 `mnist_provider.py` 中所示。 + 在下面代码中,`process` 函数读取MNIST数据,然后用 `yield` 函数返回数据的生成器,然后用 `@provider` 对返回的数据进行包装 (具体的过程见 `PaddlePaddle_root_path/python/paddle/trainer/PyDataProvider2.py`,从而方便以PaddlePaddle DataProvider对象的形式进行调用。 @@ -320,9 +329,7 @@ def process(settings, filename): # settings is not used currently. ### 算法配置 然后指定训练相关的参数,`batch` 大小( `batch_size` )表示神经网络每次训练使用的数据为128条,训练速度( `learning_rate` )是迭代 -的速度,影响着网络的训练收敛速度有关系,训练方法( `learning_method` )代表训练过程在更新权重时采用动量优化器 -( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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。 +的速度,影响着网络的训练收敛速度有关系,训练方法( `learning_method` )代表训练过程在更新权重时采用动量优化器( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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 ######################Algorithm Configuration ############# @@ -337,11 +344,7 @@ settings( #### Softmax回归 -定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的 `softmax` -全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵 -损失函数( `cross_entropy` )。 -通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过 -损失函数来进行训练过程。 +定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的 `softmax`全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵损失函数( `cross_entropy` )。通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过损失函数来进行训练过程。 ```python #######################Network Configuration ############# @@ -356,8 +359,7 @@ predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) #### 多层感知器 -以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 `ReLU` 函数,最后的输出层用 -`softmax` 激活函数。 +以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 `ReLU` 函数,最后的输出层用`softmax` 激活函数。 ```python #######################Network Configuration ############# @@ -483,8 +485,7 @@ Best pass is 00047, error is 0.473053, which means predict get error as 0.343894 The classification accuracy is 89.49% ``` -从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。 -从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型。 +从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型。 #### 多层感知器 @@ -498,9 +499,7 @@ Best pass is 00085, error is 0.164746, which means predict get error as 0.202945 The classification accuracy is 94.95% ``` -从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层感知器网络分类分类效果,可以 -看到其相对于softmax回归来说有了显著的分类效果的提升。但是,这还不是最好的分类效果,后面,我们可以看到卷积神经 -网络对于图像分类能够达到更为惊人的准确率。 +从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层感知器网络分类分类效果,可以看到其相对于softmax回归来说有了显著的分类效果的提升。但是,这还不是最好的分类效果,后面,我们可以看到卷积神经网络对于图像分类能够达到更为惊人的准确率。 #### 卷积神经网络 @@ -514,9 +513,7 @@ Best pass is 00076, error is 0.0244684, which means predict get error as 0.07821 The classification accuracy is 99.20% ``` -从训练日志中我们可以看出,最终训练的准确率为99.20%。由此可以看到,对于图像问题而言,卷积神经网络能够 -比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在 -很早的时候就能达到好的效果,说明其训练收敛的速度很快。 +从训练日志中我们可以看出,最终训练的准确率为99.20%。由此可以看到,对于图像问题而言,卷积神经网络能够比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在很早的时候就能达到好的效果,说明其训练收敛的速度很快。 ### 预测命令与结果 @@ -540,20 +537,17 @@ Input image_id [0~9999]: 3 0 0 ``` -上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中 -值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 +上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 ## 总结 -从上面的过程中,我们了解到了softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络 -都是从这些衍生出来的,因此了解了这些基本的东西之后,对于我们之后的学习大有裨益。在这过程中,我们也观察到当我们将模型从简单的 -Softmax回归到稍微复杂的卷积神经网络的时候,识别准确率有了大幅度的提升,而这与卷积层的加入是密切联系的,这启发我们在之后遇到新的 -模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIST图片的同时 -我们了解了PaddlePaddle模型搭建的过程,从dataprovider的编写,到网络层的构建,到最后的训练和预测,是用PaddlePaddle实现自定义模型的一个 -基本流程。对这个流程熟悉以后,我们可以用自己的数据,定义自己的网络模型,来完成自己的训练和预测任务。 +从上面的过程中,我们了解到了softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络都是从这些衍生出来的,因此了解了这些基本的东西之后,对于我们之后的学习大有裨益。在这过程中,我们也观察到当我们将模型从简单的Softmax回归到稍微复杂的卷积神经网络的时候,识别准确率有了大幅度的提升,而这与卷积层的加入是密切联系的,这启发我们在之后遇到新的模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIST图片的同时我们了解了PaddlePaddle模型搭建的过程,从dataprovider的编写,到网络层的构建,到最后的训练和预测,是用PaddlePaddle实现自定义模型的一个基本流程。对这个流程熟悉以后,我们可以用自己的数据,定义自己的网络模型,来完成自己的训练和预测任务。 ## 参考文献 1. http://yann.lecun.com/exdb/mnist/ 2. LeCun, Yann, et al. "Gradient-based learning applied to document recognition." Proceedings of the IEEE 86.11 (1998): 2278-2324. 3. Simard, Patrice Y., David Steinkraus, and John C. Platt. "Best practices for convolutional neural networks applied to visual document analysis." ICDAR. Vol. 3. 2003. +4. Rosenblatt F. The perceptron: a probabilistic model for information storage and organization in the brain[J]. Psychological review, 1958, 65(6): 386. +5. Bishop C M. Pattern recognition[J]. Machine Learning, 2006, 128. +6. http://cs231n.github.io/convolutional-networks/ From 5b47f3c259cb82bd919dcfd398b9ef3cb1a92c1d Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Tue, 17 Jan 2017 21:18:43 +0800 Subject: [PATCH 4/7] follow comment --- recognize_digits/.gitignore | 2 + recognize_digits/README.md | 475 +++++++----------- recognize_digits/cnn_mnist.py | 71 --- recognize_digits/data/get_mnist_data.sh | 4 +- recognize_digits/evaluate.py | 4 +- recognize_digits/image/Conv_layer.png | Bin 150788 -> 0 bytes recognize_digits/image/cnn_train_log.png | Bin 50549 -> 34183 bytes recognize_digits/image/conv_layer.png | Bin 0 -> 254303 bytes .../{Max_pooling.png => max_pooling.png} | Bin recognize_digits/image/{MLP.png => mlp.png} | Bin recognize_digits/image/mlp_train_log.png | Bin 57452 -> 47656 bytes recognize_digits/image/softmax_train_log.png | Bin 59423 -> 42684 bytes recognize_digits/load_data.py | 34 +- .../{mlp_mnist.py => mnist_model.py} | 54 +- recognize_digits/mnist_provider.py | 35 +- recognize_digits/plot_cost.py | 54 ++ recognize_digits/plot_error.py | 36 -- recognize_digits/predict.py | 6 +- recognize_digits/softmax_mnist.py | 50 -- recognize_digits/train.sh | 6 +- 20 files changed, 320 insertions(+), 511 deletions(-) delete mode 100644 recognize_digits/cnn_mnist.py delete mode 100644 recognize_digits/image/Conv_layer.png create mode 100644 recognize_digits/image/conv_layer.png rename recognize_digits/image/{Max_pooling.png => max_pooling.png} (100%) rename recognize_digits/image/{MLP.png => mlp.png} (100%) rename recognize_digits/{mlp_mnist.py => mnist_model.py} (50%) create mode 100644 recognize_digits/plot_cost.py delete mode 100644 recognize_digits/plot_error.py delete mode 100644 recognize_digits/softmax_mnist.py diff --git a/recognize_digits/.gitignore b/recognize_digits/.gitignore index 3133248f..4ca20920 100644 --- a/recognize_digits/.gitignore +++ b/recognize_digits/.gitignore @@ -2,3 +2,5 @@ data/raw_data data/train.list data/test.list *.log +*.pyc +plot.png diff --git a/recognize_digits/README.md b/recognize_digits/README.md index d04e24e6..eba6877a 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -1,310 +1,181 @@ # 手写字符识别教程 ## 背景介绍 -当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而就像编程语言有"Hello World",机器学习则有 [MNIST](http://yann.lecun.com/exdb/mnist/) 数据库。MNIST数据库是手写字符,属于机器学习中典型的图像分类问题,而由于其问题简单,数据集完备,因此常常被作为机器学习入门的教程。 - -MNIST数据库作为一个简单的计算机视觉数据集,包含一系列如下的手写数字: -

-
-图1. MNIST图片示例 -

-其同时包含每张图片的标签,标签告诉我们图像中包含的数字是什么。例如,上面的图片中对应的标签为[3, 4, 7, 0, 4, 1, 1, 4, 3, 1]。该数据有60,000条数据的训练集,10,000条数据的测试集。其是更大的数据集NIST的一个子集。MNIST数据集中的数字经过了大小归一化和图片居中的处理。 MNIST数据集从NIST的Special Database 3和Special Database 1构建而来,NIST最初利用SD-3作为训练集,而SD-1作为测试集。然而,SD-3比SD-1更干净,更容易识别,因为SD-3是Census Bureau(人口调查局)的员工进行标注的,而SD-1来自高中生的标注。要训练出合理的模型,需要消除数据集的偏差,因此Yann LeCun等人构建了MNIST数据库,从SD-1和SD-3中各取一半作为MNIST的训练集和测试集,其中训练集来自250位标注员的手写,并且保证了训练集和测试集手写标注员也不相同。 +当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而机器学习(或深度学习)的入门教程,一般都是 [MNIST](http://yann.lecun.com/exdb/mnist/) 数据库上的手写识别问题。原因是手写识别属于典型的图像分类问题,比较简单,同时MNIST数据集也很完备。 +MNIST数据集作为一个简单的计算机视觉数据集,包含一系列如图1所示的手写数字图片和对应的标签。图片是28x28的像素矩阵,标签则对应着0~9的10个数字。每张图片都经过了大小归一化和居中处理。 -该数据库的提供者Yann LeCun,早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络,大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet等。现在的卷积神经网络核心与LeNet类似,但它们在网络结构上要复杂很多,有了更多的组织技巧,如GoogLeNet的Inception模块、以及为了防止过拟合的正则和BatchNorm等等方法。 - -事实上,许多人对MNIST手写字符的识别做了研究,除了采用不同的分类器之外,人们还考虑用许多预处理的方法(如deskewing(去除歪曲),noise removal(去噪),blurring(模糊)等等)来提高识别的准确率。 Yann LeCunn关于[MNIST数据库] (http://yann.lecun.com/exdb/mnist/) 的网站中介绍多种分类器加上多种预处理方法对于该数据库识别效果的表格。 -其中包含的分类器有: - -1. 线性分类器(Linear Classifiers) -2. K-近邻法(K-Nearest Neighbors) -3. Boosting算法(Boosted Stumps) -4. 非线性分类器(Non-Linear Classifiers) -5. 支持向量机(SVMs) -6. 神经网络(Neural Nets) -7. 卷积神经网络(Convolutional nets) - -我们要介绍的Softmax回归,多层感知器和卷积神经网络就分别对应上面的1、6和7分类器,以下为表格中相关的部分: +MNIST数据集是从 [NIST](https://www.nist.gov/srd/nist-special-database-19) 的Special Database 3(SD-3)和Special Database 1(SD-1)构建而来。由于SD-3是由美国人口调查局的员工进行标注,SD-1是由美国高中生进行标注,因此SD-3比SD-1更干净也更容易识别。Yann LeCun等人从SD-1和SD-3中各取一半作为MNIST的训练集(60000条数据)和测试集(10000条数据),其中训练集来自250位不同的标注员,此外还保证了训练集和测试集的标注员是不完全相同的。\[[1](#参考文献)\]

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
分类器 预处理 测试误差 参考文献
linear classifier (1-layer NN) none 12.0 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
linear classifier (1-layer NN) deskewing 8.4 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 300 hidden units, mean square error none 4.7 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 300 HU deskewing 1.6 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
2-layer NN, 800 HU, Cross-Entropy Loss none 1.6 [Simard et al., ICDAR 2003] (https://www.microsoft.com/en-us/research/publication/best-practices-for-convolutional-neural-networks-applied-to-visual-document-analysis/)
Convolutional net LeNet-1 subsampling to 16x16 pixels 1.7 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
Convolutional net LeNet-4 none 1.1 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
Convolutional net LeNet-5, [no distortions] none 0.95 [LeCun et al. 1998] (http://yann.lecun.com/exdb/publis/index.html#lecun-98)
+
+图1. MNIST图片示例

-从上表中,我们可以大致看出模型从简单到复杂的过程中,测试误差逐渐降低。 +Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络(Convolutional Neural Network),大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet、ResNet等(请参见[图像分类](https://github.com/PaddlePaddle/book/tree/develop/image_classification) ),人们在图像分类领域,利用卷积神经网络得到了一系列惊人的结果。 -本章中,我们希望通过简单的模型带大家入门利用神经网络进行图像识别,并逐步深入进行模型优化。 +有很多算法在MNIST上进行实验。1998年,LeCun分别用单层线性分类器、多层感知器(Multilayer Perceptron, MLP)和多层卷积神经网络LeNet进行实验,使得测试集上的误差不断下降(从12%下降到0.7%)。此后,科学家们又基于K近邻(K-Nearest Neighbors)算法、支持向量机(SVM)、神经网络和Boosting方法等做了大量实验,并采用多种预处理方法(如去除歪曲、去噪、模糊等)来提高识别的准确率。\[[2-13](#参考文献)\] +本章中,我们从简单的模型Softmax回归开始,带大家入门手写字符识别,并逐步进行模型优化。 -## 模型概览 - -###问题说明: -基于MNIST数据,我们希望训练一个分类器 $f$,对于每张给定的图片数据 $X$ ,预测结果为 $ Y = f(x) $ ,应该尽可能准确的接近真实标签L。 +## 模型概览 -### Softmax回归(Softmax Regression) - -这是一个多分类问题,神经网络中通常使用 `softmax` 函数计算多分类问题中每一类的概率。为了熟悉 `softmax` 函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过 `softmax` 函数进行多分类。 +这是一个分类问题,基于MNIST数据,我们希望训练一个分类器 $f$。输入为MNIST数据库的图片, $28\times28$ 的二维图像,为了进行计算,我们一般将上将 $28\times28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$(向量表示为$X$)来表示输入的图片数据。对于每张给定的图片数据 $X$,我们采用$ y_i (i=0,1,2,..9)$(向量表示为 $Y$来表示预测的输出,预测结果为 $ Y = f(X) $。然后,我们用 $label_i$ (向量表示为$L$)来代表标签,则预测结果 $Y$ 应该尽可能准确的接近真实标签 $L$。 -MNIST数据库的图片为 $28X28$ 的二维图像,为了进行计算,我们一般将上将 $28X28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$(向量表示为$X$)来表示输入的图片数据。同时,我们采用$ y_i (i=0,1,2,..9)$(向量表示为 $Y$来表示预测的输出,其含义为: +$Y$和$L$具体含义为:比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维分别代表图像数字预测为0~9的概率;而此时$label_i$组成的向量$L$可能为[0,1,0,0,0,0,0,0,0,0],其代表标签为1,即输入$X$代表图片的数字为1。则$Y$和$L$尽可能接近的意思是$Y$中概率最大的一维为$L$中对应的标签,并且概率越大则代表越接近。 -比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维分别代表图像数字预测为0~9的概率。然后,我们用 $label_i$ (向量表示为$L$)来代表预测的输出。输入层的数据X传到 `softmax` 层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: +下面我们一一介绍本章中使用的三个分类器Softmax回归、多层感知器、卷积神经网络。 -$$ net_i = \sum_j W_{i,j}x_j + b_i $$ -`net` 是激活前的值(仅仅进行了矩阵乘法),然后再用 `softmax` 函数进行激活。 +### Softmax回归(Softmax Regression) -其中 `softmax` 函数的定义如下: +神经网络中通常使用softmax函数计算多分类问题中每一类的概率。为了熟悉softmax函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过softmax 函数进行多分类。\[[14](#参考文献)\] -$$ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $$ +输入层的数据X传到softmax层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: -即: +$$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$ -$$ y_i = \frac{e^{net_i}}{\sum_j e^{net_j}} $$ +其中 $ softmax(x_i) = \frac{e^{x_i}}{\sum_j e^{x_j}} $ -在神经网络中,多分类问题一般用 `softmax` 函数来作为输出。对于有 `N` 个类别的多分类问题,指定 `N` 个输出节点,`N` 维输入特征经过 `softmax` 将归一化为 `N` 个[0,1]范围内的实数值,分别表示该样本属于这N个类别的概率。此处的 $y_i$ 即对应该图片为数字 `i` 的预测概率。 +对于有 $N$ 个类别的多分类问题,指定 $N$ 个输出节点,$N$ 维输入特征经过softmax将归一化为 $N$ 个[0,1]范围内的实数值,分别表示该样本属于这 $N$ 个类别的概率。此处的 $y_i$ 即对应该图片为数字 $i$ 的预测概率。 -以下为softmax回归的网络图: +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. softmax回归网络结构图
-注: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

-神经网络模型的构建包括网络配置在内,通常有以下几个步骤: - -1. 网络结构配置。 -2. 初始化参数,其中包括训练参数权重W和偏置b,以及超参数训练速度 $\eta$、 `batchSize` 和训练轮次 `Pass` 等等,训练参数随着网络的迭代不断更新,而超参数一般是在网络初始化的时候给定好的。 -3. 前向传播计算网络输出和代价损失函数。 -4. 根据代价损失函数进行反向误差传播,更新训练参数。 -5. 重复3~4步骤,直至网络训练误差达到规定的程度或训练轮次达到设定值。 - -对于以上步骤4,神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: +神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: $$ CE(label, y) = -\sum_i label_ilog(y_i) $$ -注:上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,y是预测每一类的概率,label是标签,为one-hot向量(事实上,由于label为one-hot向量,上面公式中只有一项不为0)。 +上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,y是预测每一类的概率,label是标签。 ### 多层感知器(Multilayer Perceptron, MLP) -在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的datalayer层和输出的 `softmax` 层,模型比较简单,意味着其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。 +在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的data层和输出的softmax 层。由于这个模型比较简单,其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。\[[15-16](#参考文献)\] 在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接用向量计算来表示。经过第一层网络,我们可以得到: -$$ H_1 = activation(W_1X + b_1) $$ +$$ H_1 = \phi(W_1X + b_1) $$ -上面,`activation` 代表激活函数,其常见的为 `sigmoid` ,`tanh` 或 `ReLU` 等函数。 +上面,$\phi$ 代表 [激活函数](#常见激活函数介绍),其常见的为 $sigmoid$ 、$tanh$ 或 $ReLU$ 等函数。 经过第二层网络,可以得到: -$$ H_2 = activation(W_2H_1 + b_2) $$ +$$ H_2 = \phi(W_2H_1 + b_2) $$ 最后,再经过输出层: $$ Y = softmax(W_3H_2 + b_3) $$ -得到的P即为最后的预测结果向量。 +得到的$Y$即为最后的预测结果向量。 + + +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

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图3. 多层感知器网络结构图
-注: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

### 卷积神经网络(Convolutional Neural Network, CNN) #### 卷积层

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图4. 卷积层图片

-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。 - -例如,假如我们有如上一个矩阵,用二维矩阵X(X的维度为$5\times5$)表示,然后我们用K组卷积核(filter)来扫描图片,卷积核(filter)的大小为 F = 3,扫描的Padding(P=0),扫描步长Stride(S=1)。则该次扫描会输出K个特征图(feature map),其中每个特征图的大小为 $ \frac{5-3}{1} + 1 = 3$,即为$3\times3$。设输出为Y,以其中一个卷积核为例,卷积核参数为$W_0$,偏置为$b_0$,则该卷积核扫描的输出结果如下: +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。\[[17](#参考文献)\] -$$ Y_{0,0,0} = sum( X[:3, :3] * W0 ) + b0 $$ - -$$ Y_{1,0,0} = sum( X[1:4, :3] * W0 ) + b0 $$ - -$$ Y_{2,0,0} = sum( X[2:5, :3] * W0 ) + b0 $$ - -上图中计算的即为 $Y_{1,0,0}$的值,sum函数为对矩阵的所有元素求和。 +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。\[[18](#参考文献)\] #### 池化层

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图5. 池化层图片

-卷积神经网络另外一个重要的概念就是池化层,这是非线性下采样的一种形式。有许多种非线性函数能够完成下采样的功能,而其中用的最多的就是最大池化。如上所示,其用特定大小不重叠的矩形框将输入层分成不同的区域,然后对于每一个矩形框内的数,取最大值来代表这个区域,从而得到输出层。池化层的主要作用是减少网络的参数,从而能够减小计算量,并且能够控制过拟合。通常情况下在卷积层的后面都会加上一个池化层。 - -池化包括最大池化、平均池化等等。 +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。 -例如,对于图上的矩阵,用二维矩阵X(X的维度为$4\times4$)表示,采用$F=2$的$2\times2$的过滤器(filter)进行最大池化,步长Stride设置为$S=2$,由于$F=S$,该池化为不重叠池化。 +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 +#### LeNet-5网络


图6. 卷积神经网络结构

-上面的网络是典型的LeNet结构,从中我们可以看出,从输入的二维图像,经过两次卷积->池化,然后再经过全连接,最后的输出层是 `softmax` 分类层。 - -更详细的关于卷积神经网络的具体知识可以参考 [cs231n] ( http://cs231n.github.io/convolutional-networks/ ) +LeNet-5网络的典型结构是:输入的二维图像,首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。\[[20](#参考文献)\] -### 常见激活函数介绍 -- sigmoid激活函数: +相比于全连接层的多层感知器来说,卷积神经网络有以下特性,这三个特性决定了卷积能够更好的识别图像。\[[17](#参考文献)\] -$$ f(x) = \frac{1}{1+e^{-x}} $$ +- 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。 +- 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。 -- tanh激活函数: +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 [cs231n]( http://cs231n.github.io/convolutional-networks/ ) -$$ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $$ +### 常见激活函数介绍 +- sigmoid激活函数: $ f(x) = \frac{1}{1+e^{-x}} $ -实际上,`tanh` 函数只是规模变化的 `sigmoid` 函数: +- tanh激活函数: $ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $ -$$ tanh(x) = 2sigmoid(2x) - 1 $$ +实际上,$tanh$ 函数只是规模变化的 $sigmoid$ 函数,将 $sigmoid$函数值放大2倍之后再向下平移1个单位:$ tanh(x) = 2sigmoid(2x) - 1 $ -- ReLU激活函数: - -$$ f(x) = max(0, x) $$ +- ReLU激活函数: $ f(x) = max(0, x) $ +更详细的介绍请参考\[[19](#参考文献)\] ## 数据准备 ### 数据介绍与下载 -- 我们首先下载
MNIST数据库,该数据库是手写字符识别常用的数据库。执行以下命令,进行下载: +执行以下命令,下载[MNIST](http://yann.lecun.com/exdb/mnist/)数据库并解压缩,然后将训练集和测试集的地址分别写入train.list和test.list两个文件,供PaddlePaddle读取。 ```bash ./data/get_mnist_data.sh ``` -- 将下载下来的数据进行 `gzip` 解压,可以在文件夹 `data/raw_data` 中找到以下文件: - -
+将下载下来的数据进行 `gzip` 解压,可以在文件夹 `data/raw_data` 中找到以下文件: | 文件名称 | 说明 | |----------------------|-------------------------| -|t10k-images-idx3-ubyte | 测试数据图片,10,000条数据 | -|t10k-labels-idx1-ubyte | 测试数据标签,10,000条数据 | |train-images-idx3-ubyte| 训练数据图片,60,000条数据 | |train-labels-idx1-ubyte| 训练数据标签,60,000条数据 | +|t10k-images-idx3-ubyte | 测试数据图片,10,000条数据 | +|t10k-labels-idx1-ubyte | 测试数据标签,10,000条数据 | -
- - -- MNIST的每条数据可以分为两部分:手写字符图片和对应的标签。图片是28X28的像素矩阵,而标签则对应着0~9的10个数字,我们随机选取训练集中的10张图片进行绘制,并给出选取图片对应的标签,绘制脚本为 `./data/draw_data.py`。 - -

-
-

+用户可以通过以下脚本随机绘制10张图片(可参考图1): -```python -label: [3, 4, 7, 0, 4, 1, 1, 4, 3, 1] +```bash +./load_data.py ``` ### 提供数据给PaddlePaddle -首先是用PaddlePaddle的 `PyDataProvider2` 来为模型导入数据,如 `mnist_provider.py` 中所示。 - -在下面代码中,`process` 函数读取MNIST数据,然后用 `yield` 函数返回数据的生成器,然后用 `@provider` 对返回的数据进行包装 -(具体的过程见 `PaddlePaddle_root_path/python/paddle/trainer/PyDataProvider2.py`,从而方便以PaddlePaddle DataProvider对象的形式进行调用。 +我们使用python接口传递数据给系统,下面 `mnist_provider.py`针对MNIST数据给出了完整示例。 ```python # Define a py data provider @provider( input_types={'pixel': dense_vector(28 * 28), - 'label': integer_value(10)}, - cache=CacheType.CACHE_PASS_IN_MEM) + 'label': integer_value(10)}) def process(settings, filename): # settings is not used currently. - imgf = filename + "-images-idx3-ubyte" - labelf = filename + "-labels-idx1-ubyte" - f = open(imgf, "rb") - l = open(labelf, "rb") - - f.read(16) - l.read(8) + with open( filename + "-images-idx3-ubyte", "rb") as f: # 打开图片文件 + magic, n, rows, cols = struct.upack(">IIII", f.read(16)) # 读取开头的四个参数,magic代表数据的格式,n代表数据的总量,rows和cols分别代表行数和列数 + images = np.fromfile( # 以无符号字节为单位一个一个的读取数据 + f, 'ubyte', + count=n * rows * cols).reshape(n, rows, cols).astype('float32') + images = images / 255.0 * 2.0 - 1.0 # 将0~255的数据归一化到[-1,1]的区间 - # Define number of samples for train/test - if "train" in filename: - n = 60000 - else: - n = 10000 - images = numpy.fromfile( - f, 'ubyte', count=n * 28 * 28).reshape((n, 28 * 28)).astype('float32') - images = images / 255.0 * 2.0 - 1.0 - labels = numpy.fromfile(l, 'ubyte', count=n).astype("int") + with open( filename + "-labels-idx1-ubyte", "rb") as l: # 打开标签文件 + magic, n = struct.upack(">II", l.read(8)) # 读取开头的两个参数 + labels = np.fromfile(l, 'ubyte', count=n).astype("int") # 以无符号字节为单位一个一个的读取数据 for i in xrange(n): yield {"pixel": images[i, :], 'label': labels[i]} - - f.close() - l.close() ``` @@ -312,11 +183,9 @@ def process(settings, filename): # settings is not used currently. ### 数据定义 -首先配置数据,如上给出在训练过程中,训练(train_list)和测试数据集(test_list)的位置,指定数据提供模块(module)函数,目标函数(obj)代表在module中提供数据的函数。 +在模型配置中,定义通过 `define_py_data_sources2` 函数从 `dataprovider` 中读入数据,如果该配置用于预测,则不需要数据定义部分。 ```python -####################Data Configuration ################## - if not is_predict: data_dir = './data/' define_py_data_sources2( @@ -328,11 +197,14 @@ def process(settings, filename): # settings is not used currently. ### 算法配置 - 然后指定训练相关的参数,`batch` 大小( `batch_size` )表示神经网络每次训练使用的数据为128条,训练速度( `learning_rate` )是迭代 -的速度,影响着网络的训练收敛速度有关系,训练方法( `learning_method` )代表训练过程在更新权重时采用动量优化器( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍,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。 +然后指定训练相关的参数。 + +- batch_size: 表示神经网络每次训练使用的数据为128条。 +- 训练速度(learning_rate): 迭代的速度,影响着网络的训练收敛速度有关系。 +- 训练方法(learning_method): 代表训练过程在更新权重时采用动量优化器( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍。 +- 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 -######################Algorithm Configuration ############# settings( batch_size=128, learning_rate=0.1 / 128.0, @@ -344,72 +216,72 @@ settings( #### Softmax回归 -定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的 `softmax`全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵损失函数( `cross_entropy` )。通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过损失函数来进行训练过程。 +定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的softmax全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵损失函数( `cross_entropy` )。通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过损失函数来进行训练过程。 ```python -#######################Network Configuration ############# - data_size = 1 * 28 * 28 label_size = 10 img = data_layer(name='pixel', size=data_size) -# softmax regression is used -predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) +def softmax_regression(img): + predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) + return predict ``` #### 多层感知器 -以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 `ReLU` 函数,最后的输出层用`softmax` 激活函数。 +以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 $ReLU$ 函数,最后的输出层用softmax激活函数。 ```python -#######################Network Configuration ############# - -# The first fully-connected layer -hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) -# The second fully-connected layer and the according activation function -hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) -# The thrid fully-connected layer, note that the hidden size should be 10, -# which is the number of unique digits -predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) +def multilayer_perceptron(img): + # The first fully-connected layer + hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) + # The second fully-connected layer and the according activation function + hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) + # The thrid fully-connected layer, note that the hidden size should be 10, + # which is the number of unique digits + predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) + return predict ``` -#### 卷积神经网络LeNet-5 +#### 卷积神经网络LeNet-5 -以下为LeNet-5的网络结构 +以下为LeNet-5的网络结构\[[20](#参考文献)\] ```python -#######################Network Configuration ############# - -# first conv layer -conv_pool_1 = simple_img_conv_pool( - input=img, - filter_size=5, - num_filters=20, - num_channel=1, - pool_size=2, - pool_stride=2, - act=TanhActivation()) -# second conv layer -conv_pool_2 = 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()) -# The first fully-connected layer -fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) -# The softmax layer, note that the hidden size should be 10, -# which is the number of unique digits -predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) +def convolutional_neural_network(img): + # first conv layer + conv_pool_1 = simple_img_conv_pool( + input=img, + filter_size=5, + num_filters=20, + num_channel=1, + pool_size=2, + pool_stride=2, + act=TanhActivation()) + # second conv layer + conv_pool_2 = 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()) + # The first fully-connected layer + fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) + # The softmax layer, note that the hidden size should be 10, + # which is the number of unique digits + predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) + return predict ``` -## 训练模型 -最后,就可以通过配置训练脚本 `train.sh` 来执行训练过程: +## 训练命令及日志 + +1.通过配置训练脚本 `train.sh` 来执行训练过程 ```bash -config=softmax_mnist.py # mlp: mlp_mnist.py cnn: cnn_mnist.py +config=mnist_model.py # 在mnist_model.py中可以选择网络 output=./softmax_mnist_model # mlp: ./mlp_mnist_model cnn: ./cnn_mnist_model log=softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log @@ -441,113 +313,128 @@ python -m paddle.utils.plotcurve -i $log > plot.png 模型训练的日志类似如下: ``` -I1227 02:58:08.519176 275 Util.cpp:229] copy mlp_mnist.py to ./mlp_mnist_model/pass-00087 +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 ......... -I1227 02:58:09.395433 275 TrainerInternal.cpp:165] Batch=100 samples=12800 AvgCost=0.200571 CurrentCost=0.200571 Eval: classification_error_evaluator=0.0621875 CurrentEval: classification_error_evaluator=0.0621875 +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 ......... -I1227 02:58:10.265552 275 TrainerInternal.cpp:165] Batch=200 samples=25600 AvgCost=0.21248 CurrentCost=0.224389 Eval: classification_error_evaluator=0.065625 CurrentEval: classification_error_evaluator=0.0690625 +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 ......... -I1227 02:58:11.120333 275 TrainerInternal.cpp:165] Batch=300 samples=38400 AvgCost=0.209837 CurrentCost=0.204553 Eval: classification_error_evaluator=0.0649479 CurrentEval: classification_error_evaluator=0.0635938 -......... -I1227 02:58:11.964988 275 TrainerInternal.cpp:165] Batch=400 samples=51200 AvgCost=0.215699 CurrentCost=0.233282 Eval: classification_error_evaluator=0.0667773 CurrentEval: classification_error_evaluator=0.0722656 -......I1227 02:58:12.554342 275 TrainerInternal.cpp:181] Pass=88 Batch=469 samples=60000 AvgCost=0.218966 Eval: classification_error_evaluator=0.0676833 -I1227 02:58:12.871682 275 Tester.cpp:109] Test samples=10000 cost=0.214518 Eval: classification_error_evaluator=0.064 -I1227 02:58:12.871961 275 GradientMachine.cpp:113] Saving parameters to ./mlp_mnist_model/pass-00088 -I1227 02:58:12.873564 275 Util.cpp:229] copy mlp_mnist.py to ./mlp_mnist_model/pass-00088 -. +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 ``` -## 应用模型 -### 训练误差图及评估 -用脚本 `plot_error.py` 可以画出训练过程中的误差变化曲线: +2.用脚本 `plot_cost.py` 可以画出训练过程中的误差变化曲线: ```bash -python plot_error.py softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log +python plot_cost.py softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log ``` -#### softmax回归 - -

-
-图8. softmax回归训练误差图
-

- -用脚本 `evaluate.py ` 可以选出最好的Pass训练出来的模型,可以执行以下命令: +3.用脚本 `evaluate.py ` 可以选出最好的Pass训练出来的模型: ```bash python evaluate.py softmax_train.log ``` -得到的结果类似如下: +#### softmax回归的训练结果 + +

+
+图7. softmax回归的误差曲线图
+

+ +评估模型结果如下: ```text -Best pass is 00047, error is 0.473053, which means predict get error as 0.343894 -The classification accuracy is 89.49% +Best pass is 00013, testing Avgcost is 0.484447 +The classification accuracy is 90.01% ``` -从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00047,分类准确率为89.49%,而最终的pass-00099的准确率为85.39%。从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型。 +从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00013,分类准确率为90.01%,而最终的pass-00099的准确率为89.3%。从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型(这是因为迭代的中间Pass可能已经收敛达到局部最优值,后面的训练可能是在该局部最优值震荡或者达到另外的低于中间Pass局部最优值的其他局部最优。) -#### 多层感知器 +#### 多层感知器的训练结果

-
-图9. 多层感知器训练误差图 +
+图8. 多层感知器的误差曲线图

+评估模型结果如下: + ```text -Best pass is 00085, error is 0.164746, which means predict get error as 0.202945 +Best pass is 00085, testing Avgcost is 0.164746 The classification accuracy is 94.95% ``` -从训练日志中我们可以看出,最终训练的准确率为94.95%。这是多层感知器网络分类分类效果,可以看到其相对于softmax回归来说有了显著的分类效果的提升。但是,这还不是最好的分类效果,后面,我们可以看到卷积神经网络对于图像分类能够达到更为惊人的准确率。 +从训练日志中我们可以看出,最终训练的准确率为94.95%,相比于softmax回归模型有了显著的提升(这是因为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)。 -#### 卷积神经网络 +#### 卷积神经网络的训练结果

-
-图10. 卷积神经网络训练误差图 +
+图9. 卷积神经网络的误差曲线图

+评估模型结果如下: + ```text -Best pass is 00076, error is 0.0244684, which means predict get error as 0.078212 +Best pass is 00076, testing Avgcost is 0.0244684 The classification accuracy is 99.20% ``` -从训练日志中我们可以看出,最终训练的准确率为99.20%。由此可以看到,对于图像问题而言,卷积神经网络能够比一般全连接网络达到更好的识别效果,而这与卷积层的性质是分不开的。同时,我们可以看到,卷积神经网络在很早的时候就能达到好的效果,说明其训练收敛的速度很快。 +从评估模型的结果可以看到,卷积神经网络的最好分类准确率达到惊人的99.20%。由此可以看到,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,从图9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。 +## 应用模型 ### 预测命令与结果 -用脚本 `predict.py` 用训练好的模型进行预测,例如softmax回归中: +脚本 `predict.py` 可以对训练好的模型进行预测,例如softmax回归中: - -c 指定模型的结构 - -d 指定需要预测的数据源,这里用测试数据集进行预测 - -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 ```bash -python predict.py -c softmax_mnist.py -d ../data/raw_data/ -m softmax_mnist_model/pass-00047 +python predict.py -c softmax_mnist.py -d data/raw_data/ -m softmax_mnist_model/pass-00047 ``` -根据提示,输入需要预测的图片的序号,则分类器能够给出预测的结果和实际的标签。 +根据提示,输入需要预测的图片序号,则分类器能够给出各个数字的生成概率、预测的结果(取最大生成概率对应的数字)和实际的标签。 ``` 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]] -0 0 +Predict Number: 0 +Actual Number: 0 ``` -上面,给出的向量是神经网络输出的十维向量,可以理解为分类为各个数字的概率,实际预测的类即为向量中值最大的一项。如上,代表该分类器接近100%的认为该图片上面的数字为0,而实际标签给出的类也确实如此。 +从结果看出,该分类器接近100%地认为第3张图片上面的数字为0,而实际标签给出的类也确实如此。 ## 总结 -从上面的过程中,我们了解到了softmax回归、多层感知器和卷积神经网络都是最基础的机器学习模型,而复杂的神经网络都是从这些衍生出来的,因此了解了这些基本的东西之后,对于我们之后的学习大有裨益。在这过程中,我们也观察到当我们将模型从简单的Softmax回归到稍微复杂的卷积神经网络的时候,识别准确率有了大幅度的提升,而这与卷积层的加入是密切联系的,这启发我们在之后遇到新的模型的时候,要认识到新模型相对于其他模型来说效果提升的关键之处。此外,在体验用PaddlePaddle搭建模型识别MNIST图片的同时我们了解了PaddlePaddle模型搭建的过程,从dataprovider的编写,到网络层的构建,到最后的训练和预测,是用PaddlePaddle实现自定义模型的一个基本流程。对这个流程熟悉以后,我们可以用自己的数据,定义自己的网络模型,来完成自己的训练和预测任务。 + +本章的softmax回归、多层感知器和卷积神经网络是最基础的深度学习模型,后续章节中复杂的神经网络都是从它们衍生出来的,因此这几个模型对之后的学习大有裨益。同时,我们也观察到从最简单的softmax回归到稍复杂的卷积神经网络的时候,MNIST数据集上的识别准确率有了大幅度的提升,原因是卷积层局部连接和共享权重的特性。在之后学习新模型的时候,希望大家也要深入到新模型相比原模型带来效果提升的关键之处。此外,本章还介绍了PaddlePaddle模型搭建的基本流程,从dataprovider的编写、网络层的构建,到最后的训练和预测。对这个流程熟悉以后,大家就可以用自己的数据,定义自己的网络模型,并完成自己的训练和预测任务。 ## 参考文献 -1. http://yann.lecun.com/exdb/mnist/ +1. Yann LeCun网站MNIST数据库介绍 http://yann.lecun.com/exdb/mnist/ 2. LeCun, Yann, et al. "Gradient-based learning applied to document recognition." Proceedings of the IEEE 86.11 (1998): 2278-2324. 3. Simard, Patrice Y., David Steinkraus, and John C. Platt. "Best practices for convolutional neural networks applied to visual document analysis." ICDAR. Vol. 3. 2003. -4. Rosenblatt F. The perceptron: a probabilistic model for information storage and organization in the brain[J]. Psychological review, 1958, 65(6): 386. -5. Bishop C M. Pattern recognition[J]. Machine Learning, 2006, 128. -6. http://cs231n.github.io/convolutional-networks/ +4. Keysers, Daniel, et al. "Deformation models for image recognition." IEEE Transactions on Pattern Analysis and Machine Intelligence 29.8 (2007): 1422-1435. +5. Mori, Greg, and Jitendra Malik. "Estimating human body configurations using shape context matching." European conference on computer vision. Springer Berlin Heidelberg, 2002. +6. Kégl, Balázs, and Róbert Busa-Fekete. "Boosting products of base classifiers." Proceedings of the 26th Annual International Conference on Machine Learning. ACM, 2009. +7. Decoste, Dennis, and Bernhard Schölkopf. "Training invariant support vector machines." Machine learning 46.1-3 (2002): 161-190. +8. Simard, Patrice Y., David Steinkraus, and John C. Platt. "Best practices for convolutional neural networks applied to visual document analysis." ICDAR. Vol. 3. 2003. +9. Salakhutdinov, Ruslan, and Geoffrey E. Hinton. "Learning a Nonlinear Embedding by Preserving Class Neighbourhood Structure." AISTATS. 2007. +10. Ciresan, Dan Claudiu, et al. "Deep, big, simple neural nets for handwritten digit recognition." Neural computation 22.12 (2010): 3207-3220. +11. Ciresan, Dan C., et al. "Flexible, high performance convolutional neural networks for image classification." IJCAI Proceedings-International Joint Conference on Artificial Intelligence. Vol. 22. No. 1. 2011. +12. Deng, Li, et al. "Binary coding of speech spectrograms using a deep auto-encoder." Interspeech. 2010. +13. Lauer, Fabien, Ching Y. Suen, and Gérard Bloch. "A trainable feature extractor for handwritten digit recognition." Pattern Recognition 40.6 (2007): 1816-1824. +14. 维基百科Softmax函数介绍 https://en.wikipedia.org/wiki/Softmax_function +15. Rosenblatt F. The perceptron: a probabilistic model for information storage and organization in the brain[J]. Psychological review, 1958, 65(6): 386. +16. Bishop C M. Pattern recognition[J]. Machine Learning, 2006, 128. +17. 维基百科卷积神经网络介绍 https://en.wikipedia.org/wiki/Convolutional_neural_network +18. 斯坦福大学公开课cs231n http://cs231n.github.io/convolutional-networks/ +19. 维基百科激活函数介绍 https://en.wikipedia.org/wiki/Activation_function +20. LeNet网站 http://yann.lecun.com/exdb/lenet/ diff --git a/recognize_digits/cnn_mnist.py b/recognize_digits/cnn_mnist.py deleted file mode 100644 index 82e00e09..00000000 --- a/recognize_digits/cnn_mnist.py +++ /dev/null @@ -1,71 +0,0 @@ -# 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. - -from paddle.trainer_config_helpers import * - -is_predict = get_config_arg("is_predict", bool, False) - -####################Data Configuration ################## - -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') - -######################Algorithm Configuration ############# -settings( - batch_size=128, - learning_rate=0.1 / 128.0, - learning_method=MomentumOptimizer(0.9), - regularization=L2Regularization(0.0005 * 128)) - -#######################Network Configuration ############# - -data_size = 1 * 28 * 28 -label_size = 10 -img = data_layer(name='pixel', size=data_size) - -# first conv layer -conv_pool_1 = simple_img_conv_pool( - input=img, - filter_size=5, - num_filters=20, - num_channel=1, - pool_size=2, - pool_stride=2, - act=TanhActivation()) -# second conv layer -conv_pool_2 = 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()) -# The first fully-connected layer -fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) -# The softmax layer, note that the hidden size should be 10, -# which is the number of unique digits -predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) - -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) diff --git a/recognize_digits/data/get_mnist_data.sh b/recognize_digits/data/get_mnist_data.sh index 5a71d4f1..8d5cf179 100755 --- a/recognize_digits/data/get_mnist_data.sh +++ b/recognize_digits/data/get_mnist_data.sh @@ -31,5 +31,5 @@ done cd $DIR rm -f *.list -echo "./data/raw_data/train\n" > "$DIR/train.list" -echo "./data/raw_data/t10k\n" > "$DIR/test.list" +echo "./data/raw_data/train" > "$DIR/train.list" +echo "./data/raw_data/t10k" > "$DIR/test.list" diff --git a/recognize_digits/evaluate.py b/recognize_digits/evaluate.py index ad0457a5..b91467e2 100755 --- a/recognize_digits/evaluate.py +++ b/recognize_digits/evaluate.py @@ -30,8 +30,6 @@ def get_best_pass(filename): filename = sys.argv[1] log = get_best_pass(filename) -predict_error = math.sqrt(float(log[0])) / 2 classification_accuracy = (1 - float(log[1])) * 100 -print 'Best pass is %s, error is %s, which 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zD}@b*Ah-HQR3k~cHJ|?ii-PJqg$E5#vvG8GehEH3=FvJ?231$xdbZ}}NN(vL9}f-; zq{N=??(VMFd8N3h=-tPUZ(h9EqN&+vz2OFpji6W5Fc$>iI6#qBq zx>K*n{dnp6lsyeCEvm2}Tm+#l`zqS&JBMl_-n@PLw!#-{Oeu`@955BI5utvTolTEQ zL@9LuD=}{AL}I;oad_6QHohyB3eMcMk40cQD)sPyL^w9H7EEV)-G}JDR8)YR%muk} zK#Szo|7s)Q>y>y*fwZ1!Qko2~@qZmN@D8Hm;~}9Zb5S)HQEg;oB$$*+K*46~x!ajL zQ(dQJ_lupKrGD}dWBU5_Jf1)V3?ctLPfrh-opnHYEL6kH%sh`Q!oFV+hlX gJMs8M%f1ai0?U*`gWZX($^?9=oYOd)tza7PKS@$3#sB~S diff --git a/recognize_digits/load_data.py b/recognize_digits/load_data.py index c7602e92..a3055a59 100644 --- a/recognize_digits/load_data.py +++ b/recognize_digits/load_data.py @@ -14,34 +14,28 @@ import numpy as np import matplotlib.pyplot as plt import random +import struct def read_data(path, filename): - imgf = path + filename + "-images-idx3-ubyte" - labelf = path + filename + "-labels-idx1-ubyte" - f = open(imgf, "rb") - l = open(labelf, "rb") - - f.read(16) - l.read(8) - - # Define number of samples for train/test - n = 60000 if "train" in filename else 10000 - - rows = 28 - cols = 28 - - images = np.fromfile( - f, 'ubyte', - count=n * rows * cols).reshape(n, rows, cols).astype('float32') - labels = np.fromfile(l, 'ubyte', count=n).astype("int") + with open(path + filename + "-images-idx3-ubyte", + "rb") as f: # open picture file + magic, n, rows, cols = struct.unpack(">IIII", f.read(16)) + images = np.fromfile( + f, 'ubyte', + count=n * rows * cols).reshape(n, rows, cols).astype('float32') + + with open(path + filename + "-labels-idx1-ubyte", + "rb") as l: # open label file + magic, n = struct.unpack(">II", l.read(8)) + labels = np.fromfile(l, 'ubyte', count=n).astype("int") return images, labels if __name__ == "__main__": - train_images, train_labels = read_data("./raw_data/", "train") - test_images, test_labels = read_data("./raw_data/", "t10k") + train_images, train_labels = read_data("./data/raw_data/", "train") + test_images, test_labels = read_data("./data/raw_data/", "t10k") label_list = [] for i in range(10): index = random.randint(0, train_images.shape[0] - 1) diff --git a/recognize_digits/mlp_mnist.py b/recognize_digits/mnist_model.py similarity index 50% rename from recognize_digits/mlp_mnist.py rename to recognize_digits/mnist_model.py index 5efcafa1..4bece1bb 100644 --- a/recognize_digits/mlp_mnist.py +++ b/recognize_digits/mnist_model.py @@ -39,13 +39,53 @@ label_size = 10 img = data_layer(name='pixel', size=data_size) -# The first fully-connected layer -hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) -# The second fully-connected layer and the according activation function -hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) -# The thrid fully-connected layer, note that the hidden size should be 10, -# which is the number of unique digits -predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) + +def softmax_regression(img): + predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) + return predict + + +def multilayer_perceptron(img): + # The first fully-connected layer + hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) + # The second fully-connected layer and the according activation function + hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) + # The thrid fully-connected layer, note that the hidden size should be 10, + # which is the number of unique digits + predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) + return predict + + +def convolutional_neural_network(img): + # first conv layer + conv_pool_1 = simple_img_conv_pool( + input=img, + filter_size=5, + num_filters=20, + num_channel=1, + pool_size=2, + pool_stride=2, + act=TanhActivation()) + # second conv layer + conv_pool_2 = 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()) + # The first fully-connected layer + fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) + # The softmax layer, note that the hidden size should be 10, + # which is the number of unique digits + predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) + return predict + + +predict = softmax_regression(img) +#predict = multilayer_perceptron(img) +#predict = convolutional_neural_network(img) if not is_predict: lbl = data_layer(name="label", size=label_size) diff --git a/recognize_digits/mnist_provider.py b/recognize_digits/mnist_provider.py index b5fd38ca..b6f1d966 100644 --- a/recognize_digits/mnist_provider.py +++ b/recognize_digits/mnist_provider.py @@ -13,36 +13,25 @@ # limitations under the License. from paddle.trainer.PyDataProvider2 import * -import numpy +import numpy as np +import struct # Define a py data provider @provider( input_types={'pixel': dense_vector(28 * 28), - 'label': integer_value(10)}, - cache=CacheType.CACHE_PASS_IN_MEM) + 'label': integer_value(10)}) def process(settings, filename): # settings is not used currently. - imgf = filename + "-images-idx3-ubyte" - labelf = filename + "-labels-idx1-ubyte" - f = open(imgf, "rb") - l = open(labelf, "rb") + with open(filename + "-images-idx3-ubyte", "rb") as f: # open picture file + magic, n, rows, cols = struct.unpack(">IIII", f.read(16)) + images = np.fromfile( + f, 'ubyte', + count=n * rows * cols).reshape(n, rows, cols).astype('float32') + images = images / 255.0 * 2.0 - 1.0 # normalized to [-1,1] - f.read(16) - l.read(8) - - # Define number of samples for train/test - if "train" in filename: - n = 60000 - else: - n = 10000 - - images = numpy.fromfile( - f, 'ubyte', count=n * 28 * 28).reshape((n, 28 * 28)).astype('float32') - images = images / 255.0 * 2.0 - 1.0 - labels = numpy.fromfile(l, 'ubyte', count=n).astype("int") + with open(filename + "-labels-idx1-ubyte", "rb") as l: # open label file + magic, n = struct.unpack(">II", l.read(8)) + labels = np.fromfile(l, 'ubyte', count=n).astype("int") for i in xrange(n): yield {"pixel": images[i, :], 'label': labels[i]} - - f.close() - l.close() diff --git a/recognize_digits/plot_cost.py b/recognize_digits/plot_cost.py new file mode 100644 index 00000000..1f79e835 --- /dev/null +++ b/recognize_digits/plot_cost.py @@ -0,0 +1,54 @@ +# 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 matplotlib.pyplot as plt +import re +import sys + + +def plot_log(filename): + with open(filename, 'r') as f: + text = f.read() + pattern = re.compile( + 'AvgCost=([0-9]+\.[0-9]+).*?Test.*? cost=([0-9]+\.[0-9]+).*?pass-([0-9]+)', + re.S) + results = re.findall(pattern, text) + train_cost, test_cost, pass_ = zip(*results) + train_cost_float = map(float, train_cost) + test_cost_float = map(float, test_cost) + pass_int = map(int, pass_) + plt.plot(pass_int, train_cost_float, 'red', label='Train') + plt.plot(pass_int, test_cost_float, 'g--', label='Test') + plt.ylabel('AvgCost') + plt.xlabel('Epoch') + + # Now add the legend with some customizations. + legend = plt.legend(loc='upper right', shadow=False) + + # The frame is matplotlib.patches.Rectangle instance surrounding the legend. + frame = legend.get_frame() + frame.set_facecolor('0.90') + + # Set the fontsize + for label in legend.get_texts(): + label.set_fontsize('large') + + for label in legend.get_lines(): + label.set_linewidth(1.5) # the legend line width + + plt.show() + + +if __name__ == '__main__': + plot_log(sys.argv[1]) diff --git a/recognize_digits/plot_error.py b/recognize_digits/plot_error.py deleted file mode 100644 index 4c6bb80b..00000000 --- a/recognize_digits/plot_error.py +++ /dev/null @@ -1,36 +0,0 @@ -# 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 matplotlib.pyplot as plt -import re -import sys - - -def plot_log(filename): - with open(filename, 'r') as f: - text = f.read() - pattern = re.compile('Test.*? cost=([0-9]+\.[0-9]+).*?pass-([0-9]+)', - re.S) - results = re.findall(pattern, text) - cost, pass_ = zip(*results) - cost_float = map(float, cost) - pass_int = map(int, pass_) - plt.plot(pass_int, cost_float, 'bo', pass_, cost_float, 'k') - plt.ylabel('AvgCost') - plt.xlabel('epoch') - plt.show() - - -if __name__ == '__main__': - plot_log(sys.argv[1]) diff --git a/recognize_digits/predict.py b/recognize_digits/predict.py index bb9b8aee..e54d12ba 100644 --- a/recognize_digits/predict.py +++ b/recognize_digits/predict.py @@ -11,7 +11,7 @@ # 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. -"""Usage: predict.py -c CONF -d DATA -m MODEL +"""Usage: predict.py -c CONF -d ./data/raw_data/ -m MODEL Arguments: @@ -57,8 +57,10 @@ def predict(self, index): output = self.network.forwardTest(input) prob = output[0]["value"] predict = np.argsort(-prob) + print "Predicted probability of each digit:" print prob - print predict[0][0], self.labels[index] + print "Predict Number: %d" % predict[0][0] + print "Actual Number: %d" % self.labels[index] def main(): diff --git a/recognize_digits/softmax_mnist.py b/recognize_digits/softmax_mnist.py deleted file mode 100644 index a727aaed..00000000 --- a/recognize_digits/softmax_mnist.py +++ /dev/null @@ -1,50 +0,0 @@ -# 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. - -from paddle.trainer_config_helpers import * - -is_predict = get_config_arg("is_predict", bool, False) - -####################Data Configuration ################## - -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') - -######################Algorithm Configuration ############# -settings( - batch_size=128, - learning_rate=0.1 / 128.0, - learning_method=MomentumOptimizer(0.9), - regularization=L2Regularization(0.0005 * 128)) - -#######################Network Configuration ############# - -data_size = 1 * 28 * 28 -label_size = 10 -img = data_layer(name='pixel', size=data_size) - -# mlp is used -predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) - -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) diff --git a/recognize_digits/train.sh b/recognize_digits/train.sh index a5c96080..dfe59b74 100755 --- a/recognize_digits/train.sh +++ b/recognize_digits/train.sh @@ -14,9 +14,9 @@ # limitations under the License. set -e -config=cnn_mnist.py -output=./cnn_mnist_model -log=cnn_train.log +config=mnist_model.py +output=./softmax_mnist_model +log=softmax_train.log From c41fb426c89504b2c632672d9f1720816954ee7b Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Wed, 18 Jan 2017 17:25:09 +0800 Subject: [PATCH 5/7] follow comment by Zrachel --- recognize_digits/README.md | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/recognize_digits/README.md b/recognize_digits/README.md index eba6877a..5d5ca8b9 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -23,9 +23,9 @@ Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程 这是一个分类问题,基于MNIST数据,我们希望训练一个分类器 $f$。输入为MNIST数据库的图片, $28\times28$ 的二维图像,为了进行计算,我们一般将上将 $28\times28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$(向量表示为$X$)来表示输入的图片数据。对于每张给定的图片数据 $X$,我们采用$ y_i (i=0,1,2,..9)$(向量表示为 $Y$来表示预测的输出,预测结果为 $ Y = f(X) $。然后,我们用 $label_i$ (向量表示为$L$)来代表标签,则预测结果 $Y$ 应该尽可能准确的接近真实标签 $L$。 -$Y$和$L$具体含义为:比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维分别代表图像数字预测为0~9的概率;而此时$label_i$组成的向量$L$可能为[0,1,0,0,0,0,0,0,0,0],其代表标签为1,即输入$X$代表图片的数字为1。则$Y$和$L$尽可能接近的意思是$Y$中概率最大的一维为$L$中对应的标签,并且概率越大则代表越接近。 +$Y$和$L$具体含义为:比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维$y_i$分别代表图像数字预测为第$i$类的概率($i\in[0,9]$);而图像的真实标签$L$由$label_i$表示,其中只有一维为1,其他为0,如[0,1,0,0,0,0,0,0,0,0],其代表标签为第二类,即标签为0到9中的1。则$Y$和$L$尽可能接近的意思是$Y$中概率最大的一维为$L$中对应的标签,并且概率越大则代表越接近。 -下面我们一一介绍本章中使用的三个分类器Softmax回归、多层感知器、卷积神经网络。 +下面我们一一介绍本章中使用的三个基本图像分类网络Softmax回归、多层感知器、卷积神经网络。 ### Softmax回归(Softmax Regression) @@ -46,11 +46,11 @@ $$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$ 图2. softmax回归网络结构图

-神经网络的训练采用 `backpropagation` 的形式,其一般会定义一个损失函数(也称目标函数),训练的目的是为了减小目标函数的值。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: +神经网络一般会定义一个损失函数(也称目标函数),训练的过程是通过改变网络参数来最小化这个损失函数,此过程可以采用`backpropagation`算法。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: $$ CE(label, y) = -\sum_i label_ilog(y_i) $$ -上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,y是预测每一类的概率,label是标签。 +上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,$y_i$是预测每一类的概率,$label_i$是标签。 From 0fe2a7e62e946777bd7cc2ed3a30d86cf0f3363e Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Thu, 19 Jan 2017 16:05:35 +0800 Subject: [PATCH 6/7] follow comment by Zrachel and luotao01 --- recognize_digits/README.md | 249 +++++++++++++++++-------------------- 1 file changed, 115 insertions(+), 134 deletions(-) diff --git a/recognize_digits/README.md b/recognize_digits/README.md index 5d5ca8b9..e2e6a22c 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -1,38 +1,37 @@ -# 手写字符识别教程 +# 识别数字 ## 背景介绍 -当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而机器学习(或深度学习)的入门教程,一般都是 [MNIST](http://yann.lecun.com/exdb/mnist/) 数据库上的手写识别问题。原因是手写识别属于典型的图像分类问题,比较简单,同时MNIST数据集也很完备。 - -MNIST数据集作为一个简单的计算机视觉数据集,包含一系列如图1所示的手写数字图片和对应的标签。图片是28x28的像素矩阵,标签则对应着0~9的10个数字。每张图片都经过了大小归一化和居中处理。 - -MNIST数据集是从 [NIST](https://www.nist.gov/srd/nist-special-database-19) 的Special Database 3(SD-3)和Special Database 1(SD-1)构建而来。由于SD-3是由美国人口调查局的员工进行标注,SD-1是由美国高中生进行标注,因此SD-3比SD-1更干净也更容易识别。Yann LeCun等人从SD-1和SD-3中各取一半作为MNIST的训练集(60000条数据)和测试集(10000条数据),其中训练集来自250位不同的标注员,此外还保证了训练集和测试集的标注员是不完全相同的。\[[1](#参考文献)\] +当我们学习编程的时候,编写的第一个程序一般是实现打印"Hello World"。而机器学习(或深度学习)的入门教程,一般都是 [MNIST](http://yann.lecun.com/exdb/mnist/) 数据库上的手写识别问题。原因是手写识别属于典型的图像分类问题,比较简单,同时MNIST数据集也很完备。MNIST数据集作为一个简单的计算机视觉数据集,包含一系列如图1所示的手写数字图片和对应的标签。图片是28x28的像素矩阵,标签则对应着0~9的10个数字。每张图片都经过了大小归一化和居中处理。


图1. MNIST图片示例

+MNIST数据集是从 [NIST](https://www.nist.gov/srd/nist-special-database-19) 的Special Database 3(SD-3)和Special Database 1(SD-1)构建而来。由于SD-3是由美国人口调查局的员工进行标注,SD-1是由美国高中生进行标注,因此SD-3比SD-1更干净也更容易识别。Yann LeCun等人从SD-1和SD-3中各取一半作为MNIST的训练集(60000条数据)和测试集(10000条数据),其中训练集来自250位不同的标注员,此外还保证了训练集和测试集的标注员是不完全相同的。 + Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络(Convolutional Neural Network),大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet、ResNet等(请参见[图像分类](https://github.com/PaddlePaddle/book/tree/develop/image_classification) ),人们在图像分类领域,利用卷积神经网络得到了一系列惊人的结果。 -有很多算法在MNIST上进行实验。1998年,LeCun分别用单层线性分类器、多层感知器(Multilayer Perceptron, MLP)和多层卷积神经网络LeNet进行实验,使得测试集上的误差不断下降(从12%下降到0.7%)。此后,科学家们又基于K近邻(K-Nearest Neighbors)算法、支持向量机(SVM)、神经网络和Boosting方法等做了大量实验,并采用多种预处理方法(如去除歪曲、去噪、模糊等)来提高识别的准确率。\[[2-13](#参考文献)\] +有很多算法在MNIST上进行实验。1998年,LeCun分别用单层线性分类器、多层感知器(Multilayer Perceptron, MLP)和多层卷积神经网络LeNet进行实验,使得测试集上的误差不断下降(从12%下降到0.7%)。\[[1](#参考文献)\]此后,科学家们又基于K近邻(K-Nearest Neighbors)算法\[[2](#参考文献)\]、支持向量机(SVM)\[[3](#参考文献)\]、神经网络\[[4-7](#参考文献)\]和Boosting方法\[[8](#参考文献)\]等做了大量实验,并采用多种预处理方法(如去除歪曲、去噪、模糊等)来提高识别的准确率。 -本章中,我们从简单的模型Softmax回归开始,带大家入门手写字符识别,并逐步进行模型优化。 +本教程中,我们从简单的模型Softmax回归开始,带大家入门手写字符识别,并逐步进行模型优化。 ## 模型概览 -这是一个分类问题,基于MNIST数据,我们希望训练一个分类器 $f$。输入为MNIST数据库的图片, $28\times28$ 的二维图像,为了进行计算,我们一般将上将 $28\times28$ 的二维图像转化为 $n(n=784)$ 维的向量,因此我们采用$x_i(i=0,1,2,...,n-1)$(向量表示为$X$)来表示输入的图片数据。对于每张给定的图片数据 $X$,我们采用$ y_i (i=0,1,2,..9)$(向量表示为 $Y$来表示预测的输出,预测结果为 $ Y = f(X) $。然后,我们用 $label_i$ (向量表示为$L$)来代表标签,则预测结果 $Y$ 应该尽可能准确的接近真实标签 $L$。 +基于MNIST数据训练一个分类器,在介绍本教程使用的三个基本图像分类网络前,我们先给出一些定义: +- $X$是输入:MNIST图片是$28\times28$ 的二维图像,为了进行计算,我们将其转化为$784$维向量,即$X=\left ( x_0, x_1, \dots, x_{783} \right )$。 +- $Y$是输出:MNIST图片的输出是10类数字(0-9),因此$Y=\left ( y_0, y_1, \dots, y_9 \right )$,每一维$y_i$代表图片分类为第$i$类数字的概率。 +- $L$是图片的真实标签:$L=\left ( l_0, l_1, \dots, l_9 \right )$也是10维,但只有一维为1,其他都为0。 -$Y$和$L$具体含义为:比如说,$y_i$组成的向量$Y$为[0.2,0.3,0,1,0,0.1,0.1,0.1,0.1,0],每一维$y_i$分别代表图像数字预测为第$i$类的概率($i\in[0,9]$);而图像的真实标签$L$由$label_i$表示,其中只有一维为1,其他为0,如[0,1,0,0,0,0,0,0,0,0],其代表标签为第二类,即标签为0到9中的1。则$Y$和$L$尽可能接近的意思是$Y$中概率最大的一维为$L$中对应的标签,并且概率越大则代表越接近。 - -下面我们一一介绍本章中使用的三个基本图像分类网络Softmax回归、多层感知器、卷积神经网络。 +下面我们一一介绍本教程中使用的三个基本图像分类网络Softmax回归、多层感知器、卷积神经网络。 ### Softmax回归(Softmax Regression) -神经网络中通常使用softmax函数计算多分类问题中每一类的概率。为了熟悉softmax函数,我们定义最简单的多分类网络:将输入层经过一个线性映射得到的特征,直接通过softmax 函数进行多分类。\[[14](#参考文献)\] +最简单的Softmax回归模型是先将输入层经过一个全连接层得到的特征,然后直接通过softmax 函数进行多分类。\[[9](#参考文献)\] -输入层的数据X传到softmax层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: +输入层的数据$X$传到输出层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: $$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$ @@ -40,42 +39,26 @@ $$ y_i = softmax(\sum_j W_{i,j}x_j + b_i) $$ 对于有 $N$ 个类别的多分类问题,指定 $N$ 个输出节点,$N$ 维输入特征经过softmax将归一化为 $N$ 个[0,1]范围内的实数值,分别表示该样本属于这 $N$ 个类别的概率。此处的 $y_i$ 即对应该图片为数字 $i$ 的预测概率。 -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。 +在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),公式如下: + +$$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$ + +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. softmax回归网络结构图

-神经网络一般会定义一个损失函数(也称目标函数),训练的过程是通过改变网络参数来最小化这个损失函数,此过程可以采用`backpropagation`算法。在分类问题中,我们一般采用交叉熵代价损失函数(cross entropy),其形式如下: - -$$ CE(label, y) = -\sum_i label_ilog(y_i) $$ - -上面公式为softmax输出层的交叉熵代价损失函数,CE为cross entropy的简称,$y_i$是预测每一类的概率,$label_i$是标签。 - - - ### 多层感知器(Multilayer Perceptron, MLP) -在softmax回归中,我们采用了最简单的两层神经网络,分别为输入的data层和输出的softmax 层。由于这个模型比较简单,其拟合能力有限。因此,为了达到更好的识别效果,我们可以考虑在输入层和输出层中间加上若干个隐藏层。\[[15-16](#参考文献)\] - -在该网络层中,我们有输入X($x_i(i=0,1,2,...,n-1)$),输出标签Y($y_i(i=0,1,2,..9)$),为了表示方便,以下我们都直接用向量计算来表示。经过第一层网络,我们可以得到: - -$$ H_1 = \phi(W_1X + b_1) $$ - -上面,$\phi$ 代表 [激活函数](#常见激活函数介绍),其常见的为 $sigmoid$ 、$tanh$ 或 $ReLU$ 等函数。 - -经过第二层网络,可以得到: - -$$ H_2 = \phi(W_2H_1 + b_2) $$ - -最后,再经过输出层: - -$$ Y = softmax(W_3H_2 + b_3) $$ - -得到的$Y$即为最后的预测结果向量。 +Softmax回归模型采用了最简单的两层神经网络,即只有输入层和输出层,因此其拟合能力有限。为了达到更好的识别效果,我们考虑在输入层和输出层中间加上若干个隐藏层。\[[10](#参考文献)\] +1. 经过第一个隐藏层,可以得到 $ H_1 = \phi(W_1X + b_1) $,其中$\phi$代表激活函数,常见的有$sigmoid$、$tanh$或$ReLU$等函数。 +2. 经过第二个隐藏层,可以得到 $ H_2 = \phi(W_2H_1 + b_2) $。 +3. 最后,再经过输出层,得到的$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. 多层感知器网络结构图
@@ -88,44 +71,41 @@ $$ Y = softmax(W_3H_2 + b_3) $$
图4. 卷积层图片

-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。\[[17](#参考文献)\] +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。\[[18](#参考文献)\] +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。 #### 池化层


图5. 池化层图片

-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。 +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


-图6. 卷积神经网络结构
+图6. LeNet-5卷积神经网络结构

-LeNet-5网络的典型结构是:输入的二维图像,首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。\[[20](#参考文献)\] -相比于全连接层的多层感知器来说,卷积神经网络有以下特性,这三个特性决定了卷积能够更好的识别图像。\[[17](#参考文献)\] +[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。 +- 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 [cs231n]( http://cs231n.github.io/convolutional-networks/ ) +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 -- sigmoid激活函数: $ f(x) = \frac{1}{1+e^{-x}} $ +- sigmoid激活函数: $ f(x) = sigmoid(x) = \frac{1}{1+e^{-x}} $ - tanh激活函数: $ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $ -实际上,$tanh$ 函数只是规模变化的 $sigmoid$ 函数,将 $sigmoid$函数值放大2倍之后再向下平移1个单位:$ tanh(x) = 2sigmoid(2x) - 1 $ + 实际上,$tanh$ 函数只是规模变化的 $sigmoid$ 函数,将 $sigmoid$函数值放大2倍之后再向下平移1个单位:$ tanh(x) = 2sigmoid(2x) - 1 $ - ReLU激活函数: $ f(x) = max(0, x) $ -更详细的介绍请参考\[[19](#参考文献)\] +更详细的介绍请参考[维基百科激活函数](https://en.wikipedia.org/wiki/Activation_function) ## 数据准备 @@ -162,17 +142,24 @@ LeNet-5网络的典型结构是:输入的二维图像,首先经过两次卷 input_types={'pixel': dense_vector(28 * 28), 'label': integer_value(10)}) def process(settings, filename): # settings is not used currently. - with open( filename + "-images-idx3-ubyte", "rb") as f: # 打开图片文件 - magic, n, rows, cols = struct.upack(">IIII", f.read(16)) # 读取开头的四个参数,magic代表数据的格式,n代表数据的总量,rows和cols分别代表行数和列数 - images = np.fromfile( # 以无符号字节为单位一个一个的读取数据 + # 打开图片文件 + with open( filename + "-images-idx3-ubyte", "rb") as f: + # 读取开头的四个参数,magic代表数据的格式,n代表数据的总量,rows和cols分别代表行数和列数 + magic, n, rows, cols = struct.upack(">IIII", f.read(16)) + # 以无符号字节为单位一个一个的读取数据 + images = np.fromfile( f, 'ubyte', count=n * rows * cols).reshape(n, rows, cols).astype('float32') - images = images / 255.0 * 2.0 - 1.0 # 将0~255的数据归一化到[-1,1]的区间 + # 将0~255的数据归一化到[-1,1]的区间 + images = images / 255.0 * 2.0 - 1.0 - with open( filename + "-labels-idx1-ubyte", "rb") as l: # 打开标签文件 - magic, n = struct.upack(">II", l.read(8)) # 读取开头的两个参数 - labels = np.fromfile(l, 'ubyte', count=n).astype("int") # 以无符号字节为单位一个一个的读取数据 + # 打开标签文件 + with open( filename + "-labels-idx1-ubyte", "rb") as l: + # 读取开头的两个参数 + magic, n = struct.upack(">II", l.read(8)) + # 以无符号字节为单位一个一个的读取数据 + labels = np.fromfile(l, 'ubyte', count=n).astype("int") for i in xrange(n): yield {"pixel": images[i, :], 'label': labels[i]} @@ -183,7 +170,7 @@ def process(settings, filename): # settings is not used currently. ### 数据定义 -在模型配置中,定义通过 `define_py_data_sources2` 函数从 `dataprovider` 中读入数据,如果该配置用于预测,则不需要数据定义部分。 +在模型配置中,定义通过 `define_py_data_sources2` 函数从 `dataprovider` 中读入数据。如果该配置用于预测,则不需要数据定义部分。 ```python if not is_predict: @@ -197,12 +184,12 @@ def process(settings, filename): # settings is not used currently. ### 算法配置 -然后指定训练相关的参数。 +指定训练相关的参数。 - batch_size: 表示神经网络每次训练使用的数据为128条。 -- 训练速度(learning_rate): 迭代的速度,影响着网络的训练收敛速度有关系。 -- 训练方法(learning_method): 代表训练过程在更新权重时采用动量优化器( `MomentumOptimizer` ),其中参数0.9代表动量优化每次保持前一次速度的0.9倍。 -- 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。 +- 训练速度(learning_rate): 迭代的速度,与网络的训练收敛速度有关系。 +- 训练方法(learning_method): 代表训练过程在更新权重时采用动量优化器 `MomentumOptimizer` ,其中参数0.9代表动量优化每次保持前一次速度的0.9倍。 +- 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 settings( @@ -214,15 +201,32 @@ settings( ### 模型结构 -#### Softmax回归 +#### 整体结构 -定义好 `dataprovider` 之后,就可以通过 `data_layer` 调用来获取数据 `img`,然后通过一层简单的softmax全连接层,得到预测的结果,然后指定训练的损失函数为分类损失( `classification_cost` ),一般分类问题的损失函数为交叉熵损失函数( `cross_entropy` )。通过控制变量 `is_predict` ,该配置脚本也可以在预测时候使用,将 `is_predict` 置为 `True` ,则最后直接输出预测结果,而不会经过损失函数来进行训练过程。 +首先通过`data_layer`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;而预测时直接输出该结果即可。 -```python +``` python data_size = 1 * 28 * 28 label_size = 10 img = data_layer(name='pixel', size=data_size) +predict = softmax_regression(img) # Softmax回归 +#predict = multilayer_perceptron(img) #多层感知器 +#predict = convolutional_neural_network(img) #LeNet5卷积神经网络 + +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回归 + +只通过一层简单的以softmax为激活函数的全连接层,就可以得到分类的结果。 + +```python def softmax_regression(img): predict = fc_layer(input=img, size=10, act=SoftmaxActivation()) return predict @@ -230,27 +234,26 @@ def softmax_regression(img): #### 多层感知器 -以下是一个简单的带有两个隐藏层的多层感知器,也就是全连接网络,两个隐藏层的激活函数均采用 $ReLU$ 函数,最后的输出层用softmax激活函数。 +下面代码实现了一个含有两个隐藏层(即全连接层)的多层感知器。其中两个隐藏层的激活函数均采用ReLU,输出层的激活函数用Softmax。 ```python def multilayer_perceptron(img): - # The first fully-connected layer + # 第一个全连接层,激活函数为ReLU hidden1 = fc_layer(input=img, size=128, act=ReluActivation()) - # The second fully-connected layer and the according activation function + # 第二个全连接层,激活函数为ReLU hidden2 = fc_layer(input=hidden1, size=64, act=ReluActivation()) - # The thrid fully-connected layer, note that the hidden size should be 10, - # which is the number of unique digits + # 以softmax为激活函数的全连接输出层,输出层的大小必须为数字的个数10 predict = fc_layer(input=hidden2, size=10, act=SoftmaxActivation()) return predict ``` #### 卷积神经网络LeNet-5 -以下为LeNet-5的网络结构\[[20](#参考文献)\] +以下为LeNet-5的网络结构:输入的二维图像,首先经过两次卷积层到池化层,再经过全连接层,最后使用以softmax为激活函数的全连接层作为输出层。 ```python def convolutional_neural_network(img): - # first conv layer + # 第一个 卷积-池化 层 conv_pool_1 = simple_img_conv_pool( input=img, filter_size=5, @@ -259,7 +262,7 @@ def convolutional_neural_network(img): pool_size=2, pool_stride=2, act=TanhActivation()) - # second conv layer + # 第二个 卷积-池化 层 conv_pool_2 = simple_img_conv_pool( input=conv_pool_1, filter_size=5, @@ -268,49 +271,37 @@ def convolutional_neural_network(img): pool_size=2, pool_stride=2, act=TanhActivation()) - # The first fully-connected layer + # 全连接层 fc1 = fc_layer(input=conv_pool_2, size=128, act=TanhActivation()) - # The softmax layer, note that the hidden size should be 10, - # which is the number of unique digits + # 以softmax为激活函数的全连接输出层,输出层的大小必须为数字的个数10 predict = fc_layer(input=fc1, size=10, act=SoftmaxActivation()) return predict ``` ## 训练命令及日志 -1.通过配置训练脚本 `train.sh` 来执行训练过程 +1.通过配置训练脚本 `train.sh` 来执行训练过程: ```bash config=mnist_model.py # 在mnist_model.py中可以选择网络 -output=./softmax_mnist_model # mlp: ./mlp_mnist_model cnn: ./cnn_mnist_model -log=softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log +output=./softmax_mnist_model +log=softmax_train.log paddle train \ ---config=$config \ ---dot_period=10 \ ---log_period=100 \ ---test_all_data_in_one_period=1 \ ---use_gpu=0 \ ---trainer_count=1 \ ---num_passes=100 \ ---save_dir=$output \ +--config=$config \ # 网络配置的脚本 +--dot_period=10 \ # 每训练 `dot_period` 个批次后打印一个 `.` +--log_period=100 \ # 每隔多少batch打印一次日志 +--test_all_data_in_one_period=1 \ # 每次测试是否用所有的数据 +--use_gpu=0 \ # 是否使用GPU +--trainer_count=1 \ # 使用CPU或GPU的个数 +--num_passes=100 \ # 训练进行的轮数(每次训练使用完所有数据为1轮) +--save_dir=$output \ # 模型存储的位置 2>&1 | tee $log python -m paddle.utils.plotcurve -i $log > plot.png ``` -参数意义分别为: -- config: 网络配置的脚本。 -- dot_period: 在每训练 `dot_period` 个批次后打印一个 `.`。 -- log_period: 每隔多少batch打印一次日志。 -- test_all_data_in_one_period: 每次测试是否用所有的数据。 -- use_gpu: 是否使用GPU。 -- trainer_count: 使用CPU或GPU的个数。 -- num_passed: 训练进行的轮数(每次训练使用完所有数据为1轮)。 -- save_dir: 模型存储的位置。 -配置好参数之后,执行脚本 `./train.sh` 训练日志如下所示: - -模型训练的日志类似如下: +配置好参数之后,执行脚本 `./train.sh` 训练日志类似如下所示: ``` 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 @@ -327,10 +318,10 @@ I0117 12:52:30.366894 4538 Tester.cpp:109] Test samples=10000 cost=0.50777 Eva 2.用脚本 `plot_cost.py` 可以画出训练过程中的误差变化曲线: ```bash -python plot_cost.py softmax_train.log # mlp: mlp_train.log cnn: cnn_train.log +python plot_cost.py softmax_train.log ``` -3.用脚本 `evaluate.py ` 可以选出最好的Pass训练出来的模型: +3.用脚本 `evaluate.py ` 可以选出最佳训练的模型: ```bash python evaluate.py softmax_train.log @@ -350,7 +341,7 @@ Best pass is 00013, testing Avgcost is 0.484447 The classification accuracy is 90.01% ``` -从上面过程中可以看到,softmax回归模型分类效果最好的时候是pass-00013,分类准确率为90.01%,而最终的pass-00099的准确率为89.3%。从图中也可以看出,准确率最好的时候并以不定是最后一个pass的模型(这是因为迭代的中间Pass可能已经收敛达到局部最优值,后面的训练可能是在该局部最优值震荡或者达到另外的低于中间Pass局部最优值的其他局部最优。) +从评估结果可以看到,softmax回归模型分类效果最好的时候是pass-00013,分类准确率为90.01%,而最终的pass-00099的准确率为89.3%。从图7中也可以看出,最好的准确率不一定出现在最后一个pass。原因是中间的Pass可能就已经收敛获得局部最优值,后面的Pass只是在该值附近震荡,或者获得更低的局部最优值。 #### 多层感知器的训练结果 @@ -366,7 +357,7 @@ Best pass is 00085, testing Avgcost is 0.164746 The classification accuracy is 94.95% ``` -从训练日志中我们可以看出,最终训练的准确率为94.95%,相比于softmax回归模型有了显著的提升(这是因为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)。 +从评估结果可以看到,最终训练的准确率为94.95%,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。 #### 卷积神经网络的训练结果 @@ -382,22 +373,22 @@ Best pass is 00076, testing Avgcost is 0.0244684 The classification accuracy is 99.20% ``` -从评估模型的结果可以看到,卷积神经网络的最好分类准确率达到惊人的99.20%。由此可以看到,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,从图9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。 +从评估结果可以看到,卷积神经网络的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,从图9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。 ## 应用模型 ### 预测命令与结果 脚本 `predict.py` 可以对训练好的模型进行预测,例如softmax回归中: -- -c 指定模型的结构 -- -d 指定需要预测的数据源,这里用测试数据集进行预测 -- -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 - ```bash python predict.py -c softmax_mnist.py -d data/raw_data/ -m softmax_mnist_model/pass-00047 ``` -根据提示,输入需要预测的图片序号,则分类器能够给出各个数字的生成概率、预测的结果(取最大生成概率对应的数字)和实际的标签。 +- -c 指定模型的结构 +- -d 指定需要预测的数据源,这里用测试数据集进行预测 +- -m 指定模型的参数,这里用之前训练效果最好的模型进行预测 + +根据提示,输入需要预测的图片序号,分类器能够给出各个数字的生成概率、预测的结果(取最大生成概率对应的数字)和实际的标签。 ``` Input image_id [0~9999]: 3 @@ -414,27 +405,17 @@ Actual Number: 0 ## 总结 -本章的softmax回归、多层感知器和卷积神经网络是最基础的深度学习模型,后续章节中复杂的神经网络都是从它们衍生出来的,因此这几个模型对之后的学习大有裨益。同时,我们也观察到从最简单的softmax回归到稍复杂的卷积神经网络的时候,MNIST数据集上的识别准确率有了大幅度的提升,原因是卷积层局部连接和共享权重的特性。在之后学习新模型的时候,希望大家也要深入到新模型相比原模型带来效果提升的关键之处。此外,本章还介绍了PaddlePaddle模型搭建的基本流程,从dataprovider的编写、网络层的构建,到最后的训练和预测。对这个流程熟悉以后,大家就可以用自己的数据,定义自己的网络模型,并完成自己的训练和预测任务。 +本教程的softmax回归、多层感知器和卷积神经网络是最基础的深度学习模型,后续章节中复杂的神经网络都是从它们衍生出来的,因此这几个模型对之后的学习大有裨益。同时,我们也观察到从最简单的softmax回归变换到稍复杂的卷积神经网络的时候,MNIST数据集上的识别准确率有了大幅度的提升,原因是卷积层具有局部连接和共享权重的特性。在之后学习新模型的时候,希望大家也要深入到新模型相比原模型带来效果提升的关键之处。此外,本教程还介绍了PaddlePaddle模型搭建的基本流程,从dataprovider的编写、网络层的构建,到最后的训练和预测。对这个流程熟悉以后,大家就可以用自己的数据,定义自己的网络模型,并完成自己的训练和预测任务了。 ## 参考文献 -1. 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From 40fd7939da1999200493e91cc25269219b2989fa Mon Sep 17 00:00:00 2001 From: dayhaha <18800111918@163.com> Date: Thu, 19 Jan 2017 16:58:28 +0800 Subject: [PATCH 7/7] follow comment by luotao --- recognize_digits/README.md | 33 ++++++++++++++++----------------- 1 file changed, 16 insertions(+), 17 deletions(-) diff --git a/recognize_digits/README.md b/recognize_digits/README.md index e2e6a22c..5cadc9c3 100644 --- a/recognize_digits/README.md +++ b/recognize_digits/README.md @@ -10,9 +10,9 @@ MNIST数据集是从 [NIST](https://www.nist.gov/srd/nist-special-database-19) 的Special Database 3(SD-3)和Special Database 1(SD-1)构建而来。由于SD-3是由美国人口调查局的员工进行标注,SD-1是由美国高中生进行标注,因此SD-3比SD-1更干净也更容易识别。Yann LeCun等人从SD-1和SD-3中各取一半作为MNIST的训练集(60000条数据)和测试集(10000条数据),其中训练集来自250位不同的标注员,此外还保证了训练集和测试集的标注员是不完全相同的。 -Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络(Convolutional Neural Network),大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet、ResNet等(请参见[图像分类](https://github.com/PaddlePaddle/book/tree/develop/image_classification) ),人们在图像分类领域,利用卷积神经网络得到了一系列惊人的结果。 +Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程中提出了卷积神经网络(Convolutional Neural Network),大幅度地提高了手写字符的识别能力,也因此成为了深度学习领域的奠基人之一。如今的深度学习领域,卷积神经网络占据了至关重要的地位,从最早Yann LeCun提出的简单LeNet,到如今ImageNet大赛上的优胜模型VGGNet、GoogLeNet、ResNet等(请参见[图像分类](https://github.com/PaddlePaddle/book/tree/develop/image_classification) 教程),人们在图像分类领域,利用卷积神经网络得到了一系列惊人的结果。 -有很多算法在MNIST上进行实验。1998年,LeCun分别用单层线性分类器、多层感知器(Multilayer Perceptron, MLP)和多层卷积神经网络LeNet进行实验,使得测试集上的误差不断下降(从12%下降到0.7%)。\[[1](#参考文献)\]此后,科学家们又基于K近邻(K-Nearest Neighbors)算法\[[2](#参考文献)\]、支持向量机(SVM)\[[3](#参考文献)\]、神经网络\[[4-7](#参考文献)\]和Boosting方法\[[8](#参考文献)\]等做了大量实验,并采用多种预处理方法(如去除歪曲、去噪、模糊等)来提高识别的准确率。 +有很多算法在MNIST上进行实验。1998年,LeCun分别用单层线性分类器、多层感知器(Multilayer Perceptron, MLP)和多层卷积神经网络LeNet进行实验,使得测试集上的误差不断下降(从12%下降到0.7%)\[[1](#参考文献)\]。此后,科学家们又基于K近邻(K-Nearest Neighbors)算法\[[2](#参考文献)\]、支持向量机(SVM)\[[3](#参考文献)\]、神经网络\[[4-7](#参考文献)\]和Boosting方法\[[8](#参考文献)\]等做了大量实验,并采用多种预处理方法(如去除歪曲、去噪、模糊等)来提高识别的准确率。 本教程中,我们从简单的模型Softmax回归开始,带大家入门手写字符识别,并逐步进行模型优化。 @@ -21,15 +21,12 @@ Yann LeCun早先在手写字符识别上做了很多研究,并在研究过程 基于MNIST数据训练一个分类器,在介绍本教程使用的三个基本图像分类网络前,我们先给出一些定义: - $X$是输入:MNIST图片是$28\times28$ 的二维图像,为了进行计算,我们将其转化为$784$维向量,即$X=\left ( x_0, x_1, \dots, x_{783} \right )$。 -- $Y$是输出:MNIST图片的输出是10类数字(0-9),因此$Y=\left ( y_0, y_1, \dots, y_9 \right )$,每一维$y_i$代表图片分类为第$i$类数字的概率。 +- $Y$是输出:分类器的输出是10类数字(0-9),即$Y=\left ( y_0, y_1, \dots, y_9 \right )$,每一维$y_i$代表图片分类为第$i$类数字的概率。 - $L$是图片的真实标签:$L=\left ( l_0, l_1, \dots, l_9 \right )$也是10维,但只有一维为1,其他都为0。 -下面我们一一介绍本教程中使用的三个基本图像分类网络Softmax回归、多层感知器、卷积神经网络。 - - ### Softmax回归(Softmax Regression) -最简单的Softmax回归模型是先将输入层经过一个全连接层得到的特征,然后直接通过softmax 函数进行多分类。\[[9](#参考文献)\] +最简单的Softmax回归模型是先将输入层经过一个全连接层得到的特征,然后直接通过softmax 函数进行多分类\[[9](#参考文献)\]。 输入层的数据$X$传到输出层,在激活操作之前,会乘以相应的权重 $W$ ,并加上偏置变量 $b$ ,具体如下: @@ -51,9 +48,9 @@ $$ crossentropy(label, y) = -\sum_i label_ilog(y_i) $$ ### 多层感知器(Multilayer Perceptron, MLP) -Softmax回归模型采用了最简单的两层神经网络,即只有输入层和输出层,因此其拟合能力有限。为了达到更好的识别效果,我们考虑在输入层和输出层中间加上若干个隐藏层。\[[10](#参考文献)\] +Softmax回归模型采用了最简单的两层神经网络,即只有输入层和输出层,因此其拟合能力有限。为了达到更好的识别效果,我们考虑在输入层和输出层中间加上若干个隐藏层\[[10](#参考文献)\]。 -1. 经过第一个隐藏层,可以得到 $ H_1 = \phi(W_1X + b_1) $,其中$\phi$代表激活函数,常见的有$sigmoid$、$tanh$或$ReLU$等函数。 +1. 经过第一个隐藏层,可以得到 $ H_1 = \phi(W_1X + b_1) $,其中$\phi$代表激活函数,常见的有sigmoid、tanh或ReLU等函数。 2. 经过第二个隐藏层,可以得到 $ H_2 = \phi(W_2H_1 + b_2) $。 3. 最后,再经过输出层,得到的$Y=softmax(W_3H_2 + b_3)$,即为最后的分类结果向量。 @@ -101,11 +98,11 @@ Softmax回归模型采用了最简单的两层神经网络,即只有输入层 - tanh激活函数: $ f(x) = tanh(x) = \frac{e^x-e^{-x}}{e^x+e^{-x}} $ - 实际上,$tanh$ 函数只是规模变化的 $sigmoid$ 函数,将 $sigmoid$函数值放大2倍之后再向下平移1个单位:$ tanh(x) = 2sigmoid(2x) - 1 $ + 实际上,tanh函数只是规模变化的sigmoid函数,将sigmoid函数值放大2倍之后再向下平移1个单位:tanh(x) = 2sigmoid(2x) - 1 。 - ReLU激活函数: $ f(x) = max(0, x) $ -更详细的介绍请参考[维基百科激活函数](https://en.wikipedia.org/wiki/Activation_function) +更详细的介绍请参考[维基百科激活函数](https://en.wikipedia.org/wiki/Activation_function)。 ## 数据准备 @@ -253,7 +250,7 @@ def multilayer_perceptron(img): ```python def convolutional_neural_network(img): - # 第一个 卷积-池化 层 + # 第一个卷积-池化层 conv_pool_1 = simple_img_conv_pool( input=img, filter_size=5, @@ -262,7 +259,7 @@ def convolutional_neural_network(img): pool_size=2, pool_stride=2, act=TanhActivation()) - # 第二个 卷积-池化 层 + # 第二个卷积-池化层 conv_pool_2 = simple_img_conv_pool( input=conv_pool_1, filter_size=5, @@ -278,7 +275,9 @@ def convolutional_neural_network(img): return predict ``` -## 训练命令及日志 +## 训练模型 + +### 训练命令及日志 1.通过配置训练脚本 `train.sh` 来执行训练过程: @@ -327,7 +326,7 @@ python plot_cost.py softmax_train.log python evaluate.py softmax_train.log ``` -#### softmax回归的训练结果 +### softmax回归的训练结果


@@ -343,7 +342,7 @@ The classification accuracy is 90.01% 从评估结果可以看到,softmax回归模型分类效果最好的时候是pass-00013,分类准确率为90.01%,而最终的pass-00099的准确率为89.3%。从图7中也可以看出,最好的准确率不一定出现在最后一个pass。原因是中间的Pass可能就已经收敛获得局部最优值,后面的Pass只是在该值附近震荡,或者获得更低的局部最优值。 -#### 多层感知器的训练结果 +### 多层感知器的训练结果


@@ -359,7 +358,7 @@ The classification accuracy is 94.95% 从评估结果可以看到,最终训练的准确率为94.95%,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。 -#### 卷积神经网络的训练结果 +### 卷积神经网络的训练结果