diff --git a/exercise/1_basic/1_python.ipynb b/exercise/1_basic/1_python.ipynb deleted file mode 100644 index baa1375..0000000 --- a/exercise/1_basic/1_python.ipynb +++ /dev/null @@ -1,89 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Python & Machine Learning Exercises" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Python\n", - "\n", - "### (1)字符串\n", - "给定一个文章,找出每个单词的出现次数\n", - "\n", - "```\n", - "One is always on a strange road, watching strange scenery and listening to strange music. Then one day, you will find that the things you try hard to forget are already gone. \n", - "```\n", - "\n", - "### (2)组合\n", - "有 1、2、3、4 个数字,能组成多少个互不相同且无重复数字的三位数?都是多少?\n", - "\n", - "\n", - "### (3) 判断\n", - "企业发放的奖金根据利润提成。利润(I): \n", - "* 低于或等于 10 万元时,奖金可提 10%; \n", - "* 高于 10 万元,低于 20 万元时,低于 10 万元的部分按 10%提成,高于 10 万元的部分,可提成 7.5%; \n", - "* 20 万到 40 万之间时,高于 20 万元的部分,可提成 5%; \n", - "* 40 万到 60 万之间时,高于 40 万元的部分,可提成 3%; \n", - "* 60 万到 100 万之间时,高于 60 万元的部分,可提成 1.5%, \n", - "* 高于 100 万元时, 超过 100 万元的部分按 1%提成, \n", - "从键盘输入当月利润 I,求应发放奖金总数?\n", - "\n", - "\n", - "### (4)循环\n", - "输出9x9的乘法口诀表\n", - "\n", - "\n", - "### (5)使用while循环实现输出2-3+4-5+6.....+100的和\n", - "\n", - "\n", - "### (6)算法\n", - "给一个数字列表,将其按照由大到小的顺序排列\n", - "\n", - "例如\n", - "```\n", - "1, 10, 4, 2, 9, 2, 34, 5, 9, 8, 5, 0\n", - "```\n", - "\n", - "### (7)应用1\n", - "做为 Apple Store App 独立开发者,你要搞限时促销,为你的应用生成激活码(或者优惠券),使用 Python 如何生成 200 个激活码(或者优惠券)?\n", - "\n", - "需要考虑什么是激活码?有什么特性?例如`KR603guyVvR`是一个激活码\n", - "\n", - "### (8)应用2\n", - "需要把某个目录下面所有的某种类型的文件找到。\n", - "例如把`c:`下面所有的`.dll`文件找到\n", - "\n", - "### (9)应用3\n", - "你有个目录,里面是程序(假如是C或者是Python),统计一下你写过多少行代码。包括空行和注释,但是要分别列出来。\n", - "\n" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.5.2" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/exercise/1_basic/1_python.py b/exercise/1_basic/1_python.py deleted file mode 100644 index 393c30b..0000000 --- a/exercise/1_basic/1_python.py +++ /dev/null @@ -1,74 +0,0 @@ -# -*- coding: utf-8 -*- -# --- -# jupyter: -# jupytext_format_version: '1.2' -# kernelspec: -# display_name: Python 3 -# language: python -# name: python3 -# language_info: -# codemirror_mode: -# name: ipython -# version: 3 -# file_extension: .py -# mimetype: text/x-python -# name: python -# nbconvert_exporter: python -# pygments_lexer: ipython3 -# version: 3.5.2 -# --- - -# # Python & Machine Learning Exercises - -# ## Python -# -# ### (1)字符串 -# 给定一个文章,找出每个单词的出现次数 -# -# ``` -# One is always on a strange road, watching strange scenery and listening to strange music. Then one day, you will find that the things you try hard to forget are already gone. -# ``` -# -# ### (2)组合 -# 有 1、2、3、4 个数字,能组成多少个互不相同且无重复数字的三位数?都是多少? -# -# -# ### (3) 判断 -# 企业发放的奖金根据利润提成。利润(I): -# * 低于或等于 10 万元时,奖金可提 10%; -# * 高于 10 万元,低于 20 万元时,低于 10 万元的部分按 10%提成,高于 10 万元的部分,可提成 7.5%; -# * 20 万到 40 万之间时,高于 20 万元的部分,可提成 5%; -# * 40 万到 60 万之间时,高于 40 万元的部分,可提成 3%; -# * 60 万到 100 万之间时,高于 60 万元的部分,可提成 1.5%, -# * 高于 100 万元时, 超过 100 万元的部分按 1%提成, -# 从键盘输入当月利润 I,求应发放奖金总数? -# -# -# ### (4)循环 -# 输出9x9的乘法口诀表 -# -# -# ### (5)使用while循环实现输出2-3+4-5+6.....+100的和 -# -# -# ### (6)算法 -# 给一个数字列表,将其按照由大到小的顺序排列 -# -# 例如 -# ``` -# 1, 10, 4, 2, 9, 2, 34, 5, 9, 8, 5, 0 -# ``` -# -# ### (7)应用1 -# 做为 Apple Store App 独立开发者,你要搞限时促销,为你的应用生成激活码(或者优惠券),使用 Python 如何生成 200 个激活码(或者优惠券)? -# -# 需要考虑什么是激活码?有什么特性?例如`KR603guyVvR`是一个激活码 -# -# ### (8)应用2 -# 需要把某个目录下面所有的某种类型的文件找到。 -# 例如把`c:`下面所有的`.dll`文件找到 -# -# ### (9)应用3 -# 你有个目录,里面是程序(假如是C或者是Python),统计一下你写过多少行代码。包括空行和注释,但是要分别列出来。 -# -# diff --git a/exercise/1_basic/2_numpy.ipynb b/exercise/1_basic/2_numpy.ipynb deleted file mode 100644 index 2a7a643..0000000 --- a/exercise/1_basic/2_numpy.ipynb +++ /dev/null @@ -1,82 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 数值计算\n", - "\n", - "\n", - "### (1)对于一个存在在数组,如何添加一个用0填充的边界?\n", - "例如对一个二维矩阵\n", - "```\n", - "10, 34, 54, 23\n", - "31, 87, 53, 68\n", - "98, 49, 25, 11\n", - "84, 32, 67, 88\n", - "```\n", - "\n", - "变换成\n", - "```\n", - " 0, 0, 0, 0, 0, 0\n", - " 0, 10, 34, 54, 23, 0\n", - " 0, 31, 87, 53, 68, 0\n", - " 0, 98, 49, 25, 11, 0\n", - " 0, 84, 32, 67, 88, 0\n", - " 0, 0, 0, 0, 0, 0\n", - "```\n", - "\n", - "### (2) 创建一个 5x5的矩阵,并设置值1,2,3,4落在其对角线下方位置\n", - "\n", - "\n", - "### (3) 创建一个8x8 的矩阵,并且设置成国际象棋棋盘样式(黑可以用0, 白可以用1)\n", - "\n", - "\n", - "### (4)求解线性方程组\n", - "\n", - "给定一个方程组,如何求出其的方程解。有多种方法,分析各种方法的优缺点(最简单的方式是消元方)。\n", - "\n", - "例如\n", - "```\n", - "3x + 4y + 2z = 10\n", - "5x + 3y + 4z = 14\n", - "8x + 2y + 7z = 20\n", - "```\n", - "\n", - "编程写出求解的程序\n", - "\n", - "\n", - "### (5) 翻转一个数组(第一个元素变成最后一个)\n", - "\n", - "\n", - "### (6) 产生一个十乘十随机数组,并且找出最大和最小值\n", - "\n", - "\n", - "## Reference\n", - "* [100 numpy exercises](https://github.com/rougier/numpy-100)" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.5.2" - }, - "main_language": "python" - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/exercise/1_basic/2_numpy.py b/exercise/1_basic/2_numpy.py deleted file mode 100644 index 0b53cd7..0000000 --- a/exercise/1_basic/2_numpy.py +++ /dev/null @@ -1,70 +0,0 @@ -# -*- coding: utf-8 -*- -# --- -# jupyter: -# jupytext_format_version: '1.2' -# kernelspec: -# display_name: Python 3 -# language: python -# name: python3 -# language_info: -# codemirror_mode: -# name: ipython -# version: 3 -# file_extension: .py -# mimetype: text/x-python -# name: python -# nbconvert_exporter: python -# pygments_lexer: ipython3 -# version: 3.5.2 -# --- - -# ## 数值计算 -# -# -# ### (1)对于一个存在在数组,如何添加一个用0填充的边界? -# 例如对一个二维矩阵 -# ``` -# 10, 34, 54, 23 -# 31, 87, 53, 68 -# 98, 49, 25, 11 -# 84, 32, 67, 88 -# ``` -# -# 变换成 -# ``` -# 0, 0, 0, 0, 0, 0 -# 0, 10, 34, 54, 23, 0 -# 0, 31, 87, 53, 68, 0 -# 0, 98, 49, 25, 11, 0 -# 0, 84, 32, 67, 88, 0 -# 0, 0, 0, 0, 0, 0 -# ``` -# -# ### (2) 创建一个 5x5的矩阵,并设置值1,2,3,4落在其对角线下方位置 -# -# -# ### (3) 创建一个8x8 的矩阵,并且设置成国际象棋棋盘样式(黑可以用0, 白可以用1) -# -# -# ### (4)求解线性方程组 -# -# 给定一个方程组,如何求出其的方程解。有多种方法,分析各种方法的优缺点(最简单的方式是消元方)。 -# -# 例如 -# ``` -# 3x + 4y + 2z = 10 -# 5x + 3y + 4z = 14 -# 8x + 2y + 7z = 20 -# ``` -# -# 编程写出求解的程序 -# -# -# ### (5) 翻转一个数组(第一个元素变成最后一个) -# -# -# ### (6) 产生一个十乘十随机数组,并且找出最大和最小值 -# -# -# ## Reference -# * [100 numpy exercises](https://github.com/rougier/numpy-100) diff --git a/exercise/1_basic/3_matplotlib.ipynb b/exercise/1_basic/3_matplotlib.ipynb deleted file mode 100644 index 71b36e5..0000000 --- a/exercise/1_basic/3_matplotlib.ipynb +++ /dev/null @@ -1,37 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Matplotlib\n", - "\n", - "\n", - "## (1) 画出一个二次函数,同时画出梯形法求积分时的各个梯形\n", - "\n" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.5.2" - }, - "main_language": "python" - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/exercise/1_basic/3_matplotlib.py b/exercise/1_basic/3_matplotlib.py deleted file mode 100644 index 9c0d808..0000000 --- a/exercise/1_basic/3_matplotlib.py +++ /dev/null @@ -1,26 +0,0 @@ -# -*- coding: utf-8 -*- -# --- -# jupyter: -# jupytext_format_version: '1.2' -# kernelspec: -# display_name: Python 3 -# language: python -# name: python3 -# language_info: -# codemirror_mode: -# name: ipython -# version: 3 -# file_extension: .py -# mimetype: text/x-python -# name: python -# nbconvert_exporter: python -# pygments_lexer: ipython3 -# version: 3.5.2 -# --- - -# # Matplotlib -# -# -# ## (1) 画出一个二次函数,同时画出梯形法求积分时的各个梯形 -# -# diff --git a/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.ipynb b/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.ipynb deleted file mode 100644 index ca68092..0000000 --- a/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.ipynb +++ /dev/null @@ -1,931 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Exercise - 交通事故理赔审核预测\n", - "\n", - "\n", - "这个比赛的链接:http://sofasofa.io/competition.php?id=2\n", - "\n", - "\n", - "* 任务类型:二元分类\n", - "\n", - "* 背景介绍:在交通摩擦(事故)发生后,理赔员会前往现场勘察、采集信息,这些信息往往影响着车主是否能够得到保险公司的理赔。训练集数据包括理赔人员在现场对该事故方采集的36条信息,信息已经被编码,以及该事故方最终是否获得理赔。我们的任务是根据这36条信息预测该事故方没有被理赔的概率。\n", - "\n", - "* 数据介绍:训练集中共有200000条样本,预测集中有80000条样本。 \n", - "![data_description](images/data_description.png)\n", - "\n", - "* 评价方法:Precision-Recall AUC\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Demo code\n" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [], - "source": [ - "import pandas as pd\n", - "import numpy as np\n", - "import os\n", - "import matplotlib.pyplot as plt\n", - "%matplotlib inline" - ] - }, - { - "cell_type": "code", - "execution_count": 45, - "metadata": {}, - "outputs": [], - "source": [ - "# read data\n", - "homePath = \"data\"\n", - "trainPath = os.path.join(homePath, \"train.csv\")\n", - "testPath = os.path.join(homePath, \"test.csv\")\n", - "submitPath = os.path.join(homePath, \"sample_submit.csv\")\n", - "trainData = pd.read_csv(trainPath)\n", - "testData = pd.read_csv(testPath)\n", - "submitData = pd.read_csv(submitPath)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "参照数据说明,CaseID这列是没有意义的编号,因此这里将他丢弃。\n", - "\n", - "~drop()函数:axis指沿着哪个轴,0为行,1为列;inplace指是否在原数据上直接操作\n" - ] - }, - { - "cell_type": "code", - "execution_count": 46, - "metadata": {}, - "outputs": [], - "source": [ - "# 去掉没有意义的一列\n", - "trainData.drop(\"CaseId\", axis=1, inplace=True)\n", - "testData.drop(\"CaseId\", axis=1, inplace=True)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# 快速了解数据\n", - "\n", - "~head():默认显示前5行数据,可指定显示多行,例如.head(15)显示前15行\n" - ] - }, - { - "cell_type": "code", - "execution_count": 30, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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int64\n", - "Q14 200000 non-null int64\n", - "Q15 200000 non-null int64\n", - "Q16 200000 non-null int64\n", - "Q17 200000 non-null int64\n", - "Q18 200000 non-null int64\n", - "Q19 200000 non-null int64\n", - "Q20 200000 non-null int64\n", - "Q21 200000 non-null int64\n", - "Q22 200000 non-null int64\n", - "Q23 200000 non-null int64\n", - "Q24 200000 non-null int64\n", - "Q25 200000 non-null int64\n", - "Q26 200000 non-null int64\n", - "Q27 200000 non-null int64\n", - "Q28 200000 non-null int64\n", - "Q29 200000 non-null int64\n", - "Q30 200000 non-null int64\n", - "Q31 200000 non-null int64\n", - "Q32 200000 non-null int64\n", - "Q33 200000 non-null int64\n", - "Q34 200000 non-null int64\n", - "Q35 200000 non-null int64\n", - "Q36 200000 non-null int64\n", - "Evaluation 200000 non-null int64\n", - "dtypes: int64(37)\n", - "memory usage: 56.5 MB\n" - ] - } - ], - "source": [ - "trainData.info()\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "~hist():绘制直方图,参数figsize可指定输出图片的尺寸。\n" - ] - }, - { - "cell_type": "code", - "execution_count": 32, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([[,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ],\n", - " [,\n", - " ,\n", - " ,\n", - " ,\n", - " ,\n", - " ]],\n", - " dtype=object)" - ] - }, - "execution_count": 32, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "trainData.hist(figsize=(20, 20))\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "想要了解特征之间的相关性,可计算相关系数矩阵。然后可对某个特征来排序。\n", - "\n" - ] - }, - { - "cell_type": "code", - "execution_count": 33, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Evaluation 1.000000\n", - "Q28 0.410700\n", - "Q30 0.324421\n", - "Q36 0.302709\n", - "Q35 0.224996\n", - "Q34 0.152743\n", - "Q32 0.049397\n", - "Q21 0.034897\n", - "Q33 0.032248\n", - "Q13 0.023603\n", - "Q8 0.021922\n", - "Q19 0.019694\n", - "Q20 0.013903\n", - "Q4 0.011626\n", - "Q27 0.004262\n", - "Q23 0.002898\n", - "Q7 0.001143\n", - "Q31 -0.000036\n", - "Q14 -0.000669\n", - "Q29 -0.002014\n", - "Q10 -0.002711\n", - "Q12 -0.005287\n", - "Q1 -0.006511\n", - "Q16 -0.007184\n", - "Q18 -0.007643\n", - "Q26 -0.008188\n", - "Q11 -0.009252\n", - "Q24 -0.010891\n", - "Q22 -0.011821\n", - "Q25 -0.012660\n", - "Q6 -0.016072\n", - "Q2 -0.018307\n", - "Q15 -0.019570\n", - "Q9 -0.021261\n", - "Q5 -0.023893\n", - "Q3 -0.026349\n", - "Q17 -0.028461\n", - "Name: Evaluation, dtype: float64" - ] - }, - "execution_count": 33, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "corr_matrix = trainData.corr()\n", - "corr_matrix[\"Evaluation\"].sort_values(ascending=False) # ascending=False 降序排列" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "从训练集中分离标签" - ] - }, - { - "cell_type": "code", - "execution_count": 47, - "metadata": {}, - "outputs": [], - "source": [ - "y = trainData['Evaluation']\n", - "trainData.drop(\"Evaluation\", axis=1, inplace=True)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "使用K-Means训练模型\n", - "\n", - "KMeans():\n", - "* `n_clusters`指要预测的有几个类;\n", - "* `init`指初始化中心的方法,默认使用的是`k-means++`方法,而非经典的K-means方法的随机采样初始化,当然你可以设置为random使用随机初始化;\n", - "* `n_jobs`指定使用CPU核心数,-1为使用全部CPU。" - ] - }, - { - "cell_type": "code", - "execution_count": 55, - "metadata": {}, - "outputs": [], - "source": [ - "# do k-means\n", - "from sklearn.cluster import KMeans\n", - "est = KMeans(n_clusters=2, init=\"k-means++\", n_jobs=-1)\n", - "est.fit(trainData, y)\n", - "\n", - "y_train = est.predict(trainData)\n", - "y_pred = est.predict(testData)\n", - "\n", - "# 保存预测的结果\n", - "submitData['Evaluation'] = y_pred\n", - "submitData.to_csv(\"submit_data.csv\", index=False)" - ] - }, - { - "cell_type": "code", - "execution_count": 58, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "acc_train = 0.682140\n" - ] - } - ], - "source": [ - "# calculate accuracy\n", - "from sklearn.metrics import accuracy_score\n", - "\n", - "acc_train = accuracy_score(y, y_train)\n", - "print(\"acc_train = %f\" % (acc_train))" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 随机森林\n", - "\n", - "使用K-means可能得到的结果没那么理想。在官网上,举办方给出了两个标杆模型,效果最好的是随机森林。以下是代码,读者可以自己测试。\n", - "\n" - ] - }, - { - "cell_type": "code", - "execution_count": 60, - "metadata": {}, - "outputs": [], - "source": [ - "import pandas as pd\n", - "from sklearn.ensemble import RandomForestClassifier\n", - "from sklearn.metrics import accuracy_score\n", - "\n", - "# 读取数据\n", - "train = pd.read_csv(\"data/train.csv\")\n", - "test = pd.read_csv(\"data/test.csv\")\n", - "submit = pd.read_csv(\"data/sample_submit.csv\")\n", - "\n", - "# 删除id\n", - "train.drop('CaseId', axis=1, inplace=True)\n", - "test.drop('CaseId', axis=1, inplace=True)\n", - "\n", - "# 取出训练集的y\n", - "y_train = train.pop('Evaluation')\n", - "\n", - "# 建立随机森林模型\n", - "clf = RandomForestClassifier(n_estimators=100, random_state=0)\n", - "clf.fit(train, y_train)\n", - "y_pred = clf.predict_proba(test)[:, 1]\n", - "\n", - "# 输出预测结果至my_RF_prediction.csv\n", - "submit['Evaluation'] = y_pred\n", - "submit.to_csv('my_RF_prediction.csv', index=False)\n", - "\n" - ] - }, - { - "cell_type": "code", - "execution_count": 65, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "[0.00177294 0.00207449 0.00187096 0.00471492 0.00443815 0.0029538\n", - " 0.00364967 0.00652341 0.00235713 0.00739511 0.00245106 0.00106103\n", - " 0.0007513 0.00090631 0.00150727 0.0037793 0.00183821 0.00196833\n", - " 0.00209665 0.00726069 0.00816243 0.00107563 0.00559247 0.00766561\n", - " 0.00760666 0.00028462 0.00025573 0.18472067 0.25559838 0.21436631\n", - " 0.0425301 0.00662325 0.00297955 0.03148822 0.03907383 0.13060584]\n", - "[0 0 0 ... 0 0 0]\n", - "acc_train = 0.931525\n" - ] - } - ], - "source": [ - "# freature importances\n", - "print(clf.feature_importances_)\n", - "\n", - "# Train accuracy\n", - "from sklearn.metrics import accuracy_score\n", - "y_train_pred = clf.predict(train)\n", - "print(y_train_pred)\n", - "\n", - "acc_train = accuracy_score(y_train, y_train_pred)\n", - "print(\"acc_train = %f\" % (acc_train))" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.5.2" - }, - "main_language": "python" - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.py b/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.py deleted file mode 100644 index 2933e1a..0000000 --- a/exercise/2_交通事故理赔审核预测/Exercise - 交通事故理赔审核预测.py +++ /dev/null @@ -1,169 +0,0 @@ -# -*- coding: utf-8 -*- -# --- -# jupyter: -# jupytext_format_version: '1.2' -# kernelspec: -# display_name: Python 3 -# language: python -# name: python3 -# language_info: -# codemirror_mode: -# name: ipython -# version: 3 -# file_extension: .py -# mimetype: text/x-python -# name: python -# nbconvert_exporter: python -# pygments_lexer: ipython3 -# version: 3.5.2 -# --- - -# # Exercise - 交通事故理赔审核预测 -# -# -# 这个比赛的链接:http://sofasofa.io/competition.php?id=2 -# -# -# * 任务类型:二元分类 -# -# * 背景介绍:在交通摩擦(事故)发生后,理赔员会前往现场勘察、采集信息,这些信息往往影响着车主是否能够得到保险公司的理赔。训练集数据包括理赔人员在现场对该事故方采集的36条信息,信息已经被编码,以及该事故方最终是否获得理赔。我们的任务是根据这36条信息预测该事故方没有被理赔的概率。 -# -# * 数据介绍:训练集中共有200000条样本,预测集中有80000条样本。 -# ![data_description](images/data_description.png) -# -# * 评价方法:Precision-Recall AUC -# - -# ## Demo code -# - -import pandas as pd -import numpy as np -import os -import matplotlib.pyplot as plt -# %matplotlib inline - -# read data -homePath = "data" -trainPath = os.path.join(homePath, "train.csv") -testPath = os.path.join(homePath, "test.csv") -submitPath = os.path.join(homePath, "sample_submit.csv") -trainData = pd.read_csv(trainPath) -testData = pd.read_csv(testPath) -submitData = pd.read_csv(submitPath) - -# 参照数据说明,CaseID这列是没有意义的编号,因此这里将他丢弃。 -# -# ~drop()函数:axis指沿着哪个轴,0为行,1为列;inplace指是否在原数据上直接操作 -# - -# 去掉没有意义的一列 -trainData.drop("CaseId", axis=1, inplace=True) -testData.drop("CaseId", axis=1, inplace=True) - -# # 快速了解数据 -# -# ~head():默认显示前5行数据,可指定显示多行,例如.head(15)显示前15行 -# - -trainData.head(15) - - -# 显示数据简略信息,可以每列有多少非空的值,以及每列数据对应的数据类型。 -# -# - -trainData.info() - - -# ~hist():绘制直方图,参数figsize可指定输出图片的尺寸。 -# - -trainData.hist(figsize=(20, 20)) - - -# 想要了解特征之间的相关性,可计算相关系数矩阵。然后可对某个特征来排序。 -# -# - -corr_matrix = trainData.corr() -corr_matrix["Evaluation"].sort_values(ascending=False) # ascending=False 降序排列 - -# 从训练集中分离标签 - -y = trainData['Evaluation'] -trainData.drop("Evaluation", axis=1, inplace=True) - -# 使用K-Means训练模型 -# -# KMeans(): -# * `n_clusters`指要预测的有几个类; -# * `init`指初始化中心的方法,默认使用的是`k-means++`方法,而非经典的K-means方法的随机采样初始化,当然你可以设置为random使用随机初始化; -# * `n_jobs`指定使用CPU核心数,-1为使用全部CPU。 - -# + -# do k-means -from sklearn.cluster import KMeans -est = KMeans(n_clusters=2, init="k-means++", n_jobs=-1) -est.fit(trainData, y) - -y_train = est.predict(trainData) -y_pred = est.predict(testData) - -# 保存预测的结果 -submitData['Evaluation'] = y_pred -submitData.to_csv("submit_data.csv", index=False) - -# + -# calculate accuracy -from sklearn.metrics import accuracy_score - -acc_train = accuracy_score(y, y_train) -print("acc_train = %f" % (acc_train)) -# - - -# ## 随机森林 -# -# 使用K-means可能得到的结果没那么理想。在官网上,举办方给出了两个标杆模型,效果最好的是随机森林。以下是代码,读者可以自己测试。 -# -# - -# + -import pandas as pd -from sklearn.ensemble import RandomForestClassifier -from sklearn.metrics import accuracy_score - -# 读取数据 -train = pd.read_csv("data/train.csv") -test = pd.read_csv("data/test.csv") -submit = pd.read_csv("data/sample_submit.csv") - -# 删除id -train.drop('CaseId', axis=1, inplace=True) -test.drop('CaseId', axis=1, inplace=True) - -# 取出训练集的y -y_train = train.pop('Evaluation') - -# 建立随机森林模型 -clf = RandomForestClassifier(n_estimators=100, random_state=0) -clf.fit(train, y_train) -y_pred = clf.predict_proba(test)[:, 1] - -# 输出预测结果至my_RF_prediction.csv -submit['Evaluation'] = y_pred -submit.to_csv('my_RF_prediction.csv', index=False) - - - -# + -# freature importances -print(clf.feature_importances_) - -# Train accuracy -from sklearn.metrics import accuracy_score -y_train_pred = clf.predict(train) -print(y_train_pred) - -acc_train = accuracy_score(y_train, y_train_pred) -print("acc_train = %f" % (acc_train)) diff --git a/exercise/2_交通事故理赔审核预测/data.zip b/exercise/2_交通事故理赔审核预测/data.zip deleted file mode 100644 index 33d0f49..0000000 Binary files a/exercise/2_交通事故理赔审核预测/data.zip and /dev/null differ diff --git a/exercise/2_交通事故理赔审核预测/data/sample_submit.csv b/exercise/2_交通事故理赔审核预测/data/sample_submit.csv deleted file mode 100644 index 0b65cc4..0000000 --- a/exercise/2_交通事故理赔审核预测/data/sample_submit.csv +++ /dev/null @@ -1,80001 +0,0 @@ -CaseId,Evaluation -200001,0.3141516 -200002,0.3141516 -200003,0.3141516 -200004,0.3141516 -200005,0.3141516 -200006,0.3141516 -200007,0.3141516 -200008,0.3141516 -200009,0.3141516 -200010,0.3141516 -200011,0.3141516 -200012,0.3141516 -200013,0.3141516 -200014,0.3141516 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On April 15, 1912, during her maiden voyage, the Titanic sank after colliding with an iceberg, killing 1502 out of 2224 passengers and crew. This sensational tragedy shocked the international community and led to better safety regulations for ships.\n", - "\n", - "One of the reasons that the shipwreck led to such loss of life was that there were not enough lifeboats for the passengers and crew. Although there was some element of luck involved in surviving the sinking, some groups of people were more likely to survive than others, such as women, children, and the upper-class.\n", - "\n", - "In this challenge, we ask you to complete the analysis of what sorts of people were likely to survive. In particular, we ask you to apply the tools of machine learning to predict which passengers survived the tragedy.\n", - "\n", - "## Practice Skills\n", - "* Binary classification\n", - "* Python & SKLearn\n", - "\n", - "## Data\n", - "The data has been split into two groups:\n", - "\n", - "* training set (train.csv)\n", - "* test set (test.csv)\n", - "\n", - "The training set should be used to build your machine learning models. For the training set, we provide the outcome (also known as the `ground truth`) for each passenger. Your model will be based on `features` like passengers' gender and class. You can also use feature engineering to create new features.\n", - "\n", - "The test set should be used to see how well your model performs on unseen data. For the test set, we do not provide the ground truth for each passenger. It is your job to predict these outcomes. For each passenger in the test set, use the model you trained to predict whether or not they survived the sinking of the Titanic.\n", - "\n", - "We also include `gender_submission.csv`, a set of predictions that assume all and only female passengers survive, as an example of what a submission file should look like.\n", - "\n", - "### Data description\n", - "![data description1](images/data_description1.png)\n", - "![data description2](images/data_description2.png)\n", - "\n", - "\n", - "### Variable Notes\n", - "pclass: A proxy for socio-economic status (SES)\n", - "* 1st = Upper\n", - "* 2nd = Middle\n", - "* 3rd = Lower\n", - "\n", - "\n", - "## Links\n", - "* [Titanic: Machine Learning from Disaster](https://www.kaggle.com/c/titanic)" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.5.2" - }, - "main_language": "python" - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/exercise/4_Titanic/Titanic.py b/exercise/4_Titanic/Titanic.py deleted file mode 100644 index b66aa59..0000000 --- a/exercise/4_Titanic/Titanic.py +++ /dev/null @@ -1,58 +0,0 @@ -# --- -# jupyter: -# jupytext_format_version: '1.2' -# kernelspec: -# display_name: Python 3 -# language: python -# name: python3 -# language_info: -# codemirror_mode: -# name: ipython -# version: 3 -# file_extension: .py -# mimetype: text/x-python -# name: python -# nbconvert_exporter: python -# pygments_lexer: ipython3 -# version: 3.5.2 -# --- - -# # Titanic -# -# ## Competition Description -# The sinking of the RMS Titanic is one of the most infamous shipwrecks in history. On April 15, 1912, during her maiden voyage, the Titanic sank after colliding with an iceberg, killing 1502 out of 2224 passengers and crew. This sensational tragedy shocked the international community and led to better safety regulations for ships. -# -# One of the reasons that the shipwreck led to such loss of life was that there were not enough lifeboats for the passengers and crew. Although there was some element of luck involved in surviving the sinking, some groups of people were more likely to survive than others, such as women, children, and the upper-class. -# -# In this challenge, we ask you to complete the analysis of what sorts of people were likely to survive. In particular, we ask you to apply the tools of machine learning to predict which passengers survived the tragedy. -# -# ## Practice Skills -# * Binary classification -# * Python & SKLearn -# -# ## Data -# The data has been split into two groups: -# -# * training set (train.csv) -# * test set (test.csv) -# -# The training set should be used to build your machine learning models. For the training set, we provide the outcome (also known as the `ground truth`) for each passenger. Your model will be based on `features` like passengers' gender and class. You can also use feature engineering to create new features. -# -# The test set should be used to see how well your model performs on unseen data. For the test set, we do not provide the ground truth for each passenger. It is your job to predict these outcomes. For each passenger in the test set, use the model you trained to predict whether or not they survived the sinking of the Titanic. -# -# We also include `gender_submission.csv`, a set of predictions that assume all and only female passengers survive, as an example of what a submission file should look like. -# -# ### Data description -# ![data description1](images/data_description1.png) -# ![data description2](images/data_description2.png) -# -# -# ### Variable Notes -# pclass: A proxy for socio-economic status (SES) -# * 1st = Upper -# * 2nd = Middle -# * 3rd = Lower -# -# -# ## Links -# * [Titanic: Machine Learning from Disaster](https://www.kaggle.com/c/titanic) diff --git a/exercise/4_Titanic/data.zip b/exercise/4_Titanic/data.zip deleted file mode 100644 index 5303bf4..0000000 Binary files a/exercise/4_Titanic/data.zip and /dev/null differ diff --git a/exercise/4_Titanic/images/data_description1.png b/exercise/4_Titanic/images/data_description1.png deleted file mode 100644 index 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files /dev/null and b/nn/images/softmax_neuron.png differ diff --git a/nn/images/softmax_neuron_output2_eqn.png b/nn/images/softmax_neuron_output2_eqn.png new file mode 100644 index 0000000..7618133 Binary files /dev/null and b/nn/images/softmax_neuron_output2_eqn.png differ diff --git a/nn/images/softmax_neuron_output_eqn.png b/nn/images/softmax_neuron_output_eqn.png new file mode 100644 index 0000000..0dead23 Binary files /dev/null and b/nn/images/softmax_neuron_output_eqn.png differ diff --git a/nn/mlp_bp.ipynb b/nn/mlp_bp.ipynb index 31189b4..930eee7 100644 --- a/nn/mlp_bp.ipynb +++ b/nn/mlp_bp.ipynb @@ -270,7 +270,7 @@ }, { "cell_type": "code", - "execution_count": 49, + "execution_count": 1, "metadata": {}, "outputs": [ { @@ -309,12 +309,12 @@ }, { "cell_type": "code", - "execution_count": 50, + "execution_count": 3, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -362,8 +362,7 @@ "\n", "# use random weight to perdict\n", "forward(nn, X)\n", - "y_pred = np.zeros(nn.z2.shape[0])\n", - "y_pred[np.where(nn.z2[:,0]" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - }, - { - "ename": "ValueError", - "evalue": "shapes (200,2) and (4,2) not aligned: 2 (dim 1) != 4 (dim 0)", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m\u001b[0m in \u001b[0;36m\u001b[0;34m()\u001b[0m\n\u001b[1;32m 122\u001b[0m \u001b[0mnn\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mNN_Model\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;36m2\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;36m4\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;36m2\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 123\u001b[0m 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\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 79\u001b[0m \u001b[0md0\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0md\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;31mValueError\u001b[0m: shapes (200,2) and (4,2) not aligned: 2 (dim 1) != 4 (dim 0)" - ] - } - ], + "outputs": [], "source": [ - "% matplotlib inline\n", - "\n", "import numpy as np\n", "from sklearn import datasets, linear_model\n", + "from sklearn.metrics import accuracy_score\n", "import matplotlib.pyplot as plt\n", "\n", "\n", - "# defin sigmod & its derivate function\n", + "# define sigmod\n", "def sigmod(X):\n", " return 1.0/(1+np.exp(-X))\n", "\n", @@ -2564,6 +2535,7 @@ " Z.append(z)\n", " \n", " self.Z = Z\n", + " return Z[-1]\n", " \n", " # back-propagation\n", " def backpropagation(self, X, y, n_epoch=None, epsilon=None):\n", @@ -2576,6 +2548,8 @@ " for i in range(n_epoch):\n", " # forward to calculate each node's output\n", " self.forward(X)\n", + "\n", + " self.evaluate()\n", " \n", " # calc weights update\n", " W = self.W\n", @@ -2592,7 +2566,7 @@ " if j == n_layer - 1:\n", " d = z*(1-z)*(d0 - z)\n", " else:\n", - " d = z*(1-z)*np.dot(d0, W[jj].T)\n", + " d = z*(1-z)*np.dot(d0, W[j].T)\n", " \n", " d0 = d\n", " D.insert(0, d)\n", @@ -2608,21 +2582,39 @@ " \n", " B[jj] += epsilon * np.sum(D[jj], axis=0)\n", " \n", - " def evaulate(self):\n", + " def evaluate(self):\n", " z = self.Z[-1]\n", " \n", " # print loss, accuracy\n", " L = np.sum((z - self.Y)**2)\n", " \n", - " y_pred = np.argmax(z)\n", - " y_true = np.argmax(self.Y)\n", + " y_pred = np.argmax(z, axis=1)\n", + " y_true = np.argmax(self.Y, axis=1)\n", " acc = accuracy_score(y_true, y_pred)\n", " \n", " print(\"L = %f, acc = %f\" % (L, acc))\n", - " \n", - "\n", - "\n", - "\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ "# generate sample data\n", "np.random.seed(0)\n", "X, y = datasets.make_moons(200, noise=0.20)\n", @@ -2634,14 +2626,2183 @@ "\n", "# plot data\n", "plt.scatter(X[:, 0], X[:, 1], c=y, cmap=plt.cm.Spectral)\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "L = 107.040493, acc = 0.500000\n", + "L = 102.045362, acc = 0.500000\n", + "L = 97.906443, acc = 0.500000\n", + "L = 94.853004, acc = 0.500000\n", + "L = 92.680087, acc = 0.515000\n", + "L = 91.034467, acc = 0.675000\n", + "L = 89.646974, acc = 0.740000\n", + "L = 88.369257, acc = 0.760000\n", + "L = 87.131907, acc = 0.800000\n", + "L = 85.905402, acc = 0.790000\n", + "L = 84.678282, acc = 0.795000\n", + "L = 83.446916, acc = 0.800000\n", + "L = 82.211090, acc = 0.795000\n", + "L = 80.972156, acc = 0.795000\n", + "L = 79.732278, acc = 0.795000\n", + "L = 78.494093, acc = 0.810000\n", + "L = 77.260550, acc = 0.815000\n", + "L = 76.034802, acc = 0.805000\n", + "L = 74.820121, acc = 0.805000\n", + "L = 73.619820, acc = 0.805000\n", + "L = 72.437170, acc = 0.810000\n", + "L = 71.275332, acc = 0.810000\n", + "L = 70.137285, acc = 0.810000\n", + "L = 69.025762, acc = 0.810000\n", + "L = 67.943204, acc = 0.810000\n", + "L = 66.891717, acc = 0.810000\n", + "L = 65.873045, acc = 0.810000\n", + "L = 64.888558, acc = 0.805000\n", + "L = 63.939247, acc = 0.805000\n", + "L = 63.025738, acc = 0.800000\n", + "L = 62.148308, acc = 0.800000\n", + "L = 61.306913, acc = 0.800000\n", + "L = 60.501221, acc = 0.805000\n", + "L = 59.730650, acc = 0.805000\n", + "L = 58.994403, acc = 0.805000\n", + "L = 58.291506, acc = 0.805000\n", + "L = 57.620848, acc = 0.805000\n", + "L = 56.981212, acc = 0.805000\n", + "L = 56.371308, acc = 0.805000\n", + "L = 55.789797, acc = 0.805000\n", + "L = 55.235320, acc = 0.805000\n", + "L = 54.706516, acc = 0.805000\n", + "L = 54.202038, acc = 0.810000\n", + "L = 53.720565, acc = 0.815000\n", + "L = 53.260818, acc = 0.820000\n", + "L = 52.821562, acc = 0.820000\n", + "L = 52.401615, acc = 0.820000\n", + "L = 51.999850, acc = 0.820000\n", + "L = 51.615198, acc = 0.820000\n", + "L = 51.246651, acc = 0.820000\n", + "L = 50.893258, acc = 0.820000\n", + "L = 50.554124, acc = 0.820000\n", + "L = 50.228415, acc = 0.820000\n", + "L = 49.915347, acc = 0.820000\n", + "L = 49.614189, acc = 0.820000\n", + "L = 49.324260, acc = 0.820000\n", + "L = 49.044927, acc = 0.820000\n", + "L = 48.775597, acc = 0.820000\n", + "L = 48.515723, acc = 0.820000\n", + "L = 48.264794, acc = 0.820000\n", + "L = 48.022334, acc = 0.820000\n", + "L = 47.787904, acc = 0.820000\n", + "L = 47.561092, acc = 0.820000\n", + "L = 47.341518, acc = 0.820000\n", + "L = 47.128828, acc = 0.820000\n", + "L = 46.922692, acc = 0.820000\n", + "L = 46.722802, acc = 0.820000\n", + "L = 46.528875, acc = 0.820000\n", + "L = 46.340642, acc = 0.825000\n", + "L = 46.157856, acc = 0.825000\n", + "L = 45.980285, acc = 0.825000\n", + "L = 45.807711, acc = 0.825000\n", + "L = 45.639934, acc = 0.825000\n", + "L = 45.476762, acc = 0.825000\n", + "L = 45.318017, acc = 0.825000\n", + "L = 45.163533, acc = 0.825000\n", + "L = 45.013153, acc = 0.825000\n", + "L = 44.866728, acc = 0.825000\n", + "L = 44.724120, acc = 0.825000\n", + "L = 44.585197, acc = 0.825000\n", + "L = 44.449835, acc = 0.825000\n", + "L = 44.317917, acc = 0.825000\n", + "L = 44.189331, acc = 0.825000\n", + "L = 44.063971, acc = 0.825000\n", + "L = 43.941737, acc = 0.825000\n", + "L = 43.822534, acc = 0.830000\n", + "L = 43.706270, acc = 0.835000\n", + "L = 43.592859, acc = 0.835000\n", + "L = 43.482217, acc = 0.835000\n", + "L = 43.374264, acc = 0.835000\n", + "L = 43.268926, acc = 0.835000\n", + "L = 43.166127, acc = 0.835000\n", + "L = 43.065799, acc = 0.840000\n", + "L = 42.967874, acc = 0.835000\n", + "L = 42.872286, acc = 0.840000\n", + "L = 42.778973, acc = 0.840000\n", + "L = 42.687875, acc = 0.840000\n", + "L = 42.598932, acc = 0.840000\n", + "L = 42.512089, acc = 0.840000\n", + "L = 42.427290, acc = 0.840000\n", + "L = 42.344484, acc = 0.840000\n", + "L = 42.263618, acc = 0.840000\n", + "L = 42.184643, acc = 0.840000\n", + "L = 42.107510, acc = 0.840000\n", + "L = 42.032174, acc = 0.840000\n", + "L = 41.958587, acc = 0.840000\n", + "L = 41.886707, acc = 0.840000\n", + "L = 41.816490, acc = 0.840000\n", + "L = 41.747895, acc = 0.840000\n", + "L = 41.680880, acc = 0.835000\n", + "L = 41.615406, acc = 0.835000\n", + "L = 41.551435, acc = 0.835000\n", + "L = 41.488930, acc = 0.835000\n", + "L = 41.427852, acc = 0.835000\n", + "L = 41.368168, acc = 0.835000\n", + "L = 41.309842, acc = 0.835000\n", + "L = 41.252841, acc = 0.835000\n", + "L = 41.197132, acc = 0.835000\n", + "L = 41.142682, acc = 0.835000\n", + "L = 41.089460, acc = 0.835000\n", + "L = 41.037437, acc = 0.835000\n", + "L = 40.986581, acc = 0.835000\n", + "L = 40.936865, acc = 0.840000\n", + "L = 40.888260, acc = 0.840000\n", + "L = 40.840738, acc = 0.840000\n", + "L = 40.794273, acc = 0.840000\n", + "L = 40.748839, acc = 0.840000\n", + "L = 40.704410, acc = 0.840000\n", + "L = 40.660961, acc = 0.840000\n", + "L = 40.618468, acc = 0.840000\n", + "L = 40.576908, acc = 0.840000\n", + "L = 40.536257, acc = 0.845000\n", + "L = 40.496494, acc = 0.845000\n", + "L = 40.457596, acc = 0.845000\n", + "L = 40.419541, acc = 0.850000\n", + "L = 40.382310, acc = 0.850000\n", + "L = 40.345882, acc = 0.850000\n", + "L = 40.310238, acc = 0.855000\n", + "L = 40.275357, acc = 0.855000\n", + "L = 40.241222, acc = 0.855000\n", + "L = 40.207815, acc = 0.855000\n", + "L = 40.175117, acc = 0.855000\n", + "L = 40.143111, acc = 0.855000\n", + "L = 40.111781, acc = 0.855000\n", + "L = 40.081110, acc = 0.855000\n", + "L = 40.051081, acc = 0.855000\n", + "L = 40.021681, acc = 0.855000\n", + "L = 39.992893, acc = 0.855000\n", + "L = 39.964702, acc = 0.855000\n", + "L = 39.937094, acc = 0.855000\n", + "L = 39.910056, acc = 0.855000\n", + "L = 39.883573, acc = 0.855000\n", + "L = 39.857633, acc = 0.855000\n", + "L = 39.832222, acc = 0.855000\n", + "L = 39.807327, acc = 0.855000\n", + "L = 39.782937, acc = 0.855000\n", + "L = 39.759039, acc = 0.855000\n", + "L = 39.735623, acc = 0.855000\n", + "L = 39.712675, acc = 0.855000\n", + "L = 39.690186, acc = 0.855000\n", + "L = 39.668144, acc = 0.855000\n", + "L = 39.646540, acc = 0.855000\n", + "L = 39.625362, acc = 0.855000\n", + "L = 39.604602, acc = 0.855000\n", + "L = 39.584248, acc = 0.855000\n", + "L = 39.564293, acc = 0.855000\n", + "L = 39.544726, acc = 0.855000\n", + "L = 39.525538, acc = 0.855000\n", + "L = 39.506721, acc = 0.855000\n", + "L = 39.488267, acc = 0.855000\n", + "L = 39.470166, acc = 0.855000\n", + "L = 39.452412, acc = 0.855000\n", + "L = 39.434995, acc = 0.855000\n", + "L = 39.417909, acc = 0.855000\n", + "L = 39.401146, acc = 0.855000\n", + "L = 39.384698, acc = 0.855000\n", + "L = 39.368558, acc = 0.855000\n", + "L = 39.352721, acc = 0.855000\n", + "L = 39.337178, acc = 0.855000\n", + "L = 39.321923, acc = 0.855000\n", + "L = 39.306950, acc = 0.855000\n", + "L = 39.292252, acc = 0.855000\n", + "L = 39.277824, acc = 0.855000\n", + "L = 39.263659, acc = 0.855000\n", + "L = 39.249751, acc = 0.855000\n", + "L = 39.236096, acc = 0.855000\n", + "L = 39.222687, acc = 0.855000\n", + "L = 39.209520, acc = 0.860000\n", + "L = 39.196588, acc = 0.860000\n", + "L = 39.183886, acc = 0.860000\n", + "L = 39.171411, acc = 0.860000\n", + "L = 39.159156, acc = 0.860000\n", + "L = 39.147117, acc = 0.860000\n", + "L = 39.135290, acc = 0.860000\n", + "L = 39.123669, acc = 0.860000\n", + "L = 39.112251, acc = 0.860000\n", + "L = 39.101031, acc = 0.860000\n", + "L = 39.090005, acc = 0.860000\n", + "L = 39.079169, acc = 0.860000\n", + "L = 39.068519, acc = 0.860000\n", + "L = 39.058050, acc = 0.865000\n", + "L = 39.047760, acc = 0.865000\n", + "L = 39.037644, acc = 0.865000\n", + "L = 39.027699, acc = 0.865000\n", + "L = 39.017920, acc = 0.865000\n", + "L = 39.008306, acc = 0.865000\n", + "L = 38.998852, acc = 0.865000\n", + "L = 38.989555, acc = 0.865000\n", + "L = 38.980411, acc = 0.865000\n", + "L = 38.971418, acc = 0.865000\n", + "L = 38.962573, acc = 0.865000\n", + "L = 38.953872, acc = 0.865000\n", + "L = 38.945312, acc = 0.865000\n", + "L = 38.936892, acc = 0.865000\n", + "L = 38.928607, acc = 0.865000\n", + "L = 38.920455, acc = 0.865000\n", + "L = 38.912433, acc = 0.865000\n", + "L = 38.904539, acc = 0.865000\n", + "L = 38.896771, acc = 0.865000\n", + "L = 38.889125, acc = 0.865000\n", + "L = 38.881600, acc = 0.865000\n", + "L = 38.874192, acc = 0.865000\n", + "L = 38.866900, acc = 0.865000\n", + "L = 38.859720, acc = 0.865000\n", + "L = 38.852652, acc = 0.865000\n", + "L = 38.845693, acc = 0.865000\n", + "L = 38.838840, acc = 0.865000\n", + "L = 38.832092, acc = 0.865000\n", + "L = 38.825446, acc = 0.865000\n", + "L = 38.818901, acc = 0.865000\n", + "L = 38.812455, acc = 0.865000\n", + "L = 38.806104, acc = 0.865000\n", + "L = 38.799849, acc = 0.865000\n", + "L = 38.793686, acc = 0.865000\n", + "L = 38.787615, acc = 0.865000\n", + "L = 38.781633, acc = 0.865000\n", + "L = 38.775738, acc = 0.865000\n", + "L = 38.769930, acc = 0.865000\n", + "L = 38.764205, acc = 0.865000\n", + "L = 38.758563, acc = 0.865000\n", + "L = 38.753003, acc = 0.865000\n", + "L = 38.747521, acc = 0.865000\n", + "L = 38.742118, acc = 0.865000\n", + "L = 38.736791, acc = 0.865000\n", + "L = 38.731540, acc = 0.865000\n", + "L = 38.726362, acc = 0.865000\n", + "L = 38.721256, acc = 0.865000\n", + "L = 38.716221, acc = 0.865000\n", + "L = 38.711255, acc = 0.865000\n", + "L = 38.706358, acc = 0.865000\n", + "L = 38.701528, acc = 0.865000\n", + "L = 38.696763, acc = 0.865000\n", + "L = 38.692063, acc = 0.865000\n", + "L = 38.687426, acc = 0.865000\n", + "L = 38.682851, acc = 0.865000\n", + "L = 38.678337, acc = 0.865000\n", + "L = 38.673883, acc = 0.865000\n", + "L = 38.669488, acc = 0.865000\n", + "L = 38.665150, acc = 0.865000\n", + "L = 38.660868, acc = 0.865000\n", + "L = 38.656642, acc = 0.865000\n", + "L = 38.652470, acc = 0.865000\n", + "L = 38.648352, acc = 0.865000\n", + "L = 38.644286, acc = 0.865000\n", + "L = 38.640272, acc = 0.865000\n", + "L = 38.636308, acc = 0.865000\n", + "L = 38.632394, acc = 0.865000\n", + "L = 38.628528, acc = 0.865000\n", + "L = 38.624710, acc = 0.865000\n", + "L = 38.620939, acc = 0.865000\n", + "L = 38.617214, acc = 0.865000\n", + "L = 38.613534, acc = 0.865000\n", + "L = 38.609898, acc = 0.865000\n", + "L = 38.606306, acc = 0.865000\n", + "L = 38.602757, acc = 0.865000\n", + "L = 38.599250, acc = 0.865000\n", + "L = 38.595783, acc = 0.865000\n", + "L = 38.592358, acc = 0.865000\n", + "L = 38.588971, acc = 0.865000\n", + "L = 38.585624, acc = 0.865000\n", + "L = 38.582315, acc = 0.865000\n", + "L = 38.579043, acc = 0.865000\n", + "L = 38.575809, acc = 0.865000\n", + "L = 38.572610, acc = 0.865000\n", + "L = 38.569447, acc = 0.865000\n", + "L = 38.566319, acc = 0.865000\n", + "L = 38.563225, acc = 0.865000\n", + "L = 38.560165, acc = 0.865000\n", + "L = 38.557137, acc = 0.865000\n", + "L = 38.554142, acc = 0.865000\n", + "L = 38.551178, acc = 0.865000\n", + "L = 38.548246, acc = 0.865000\n", + "L = 38.545344, acc = 0.865000\n", + "L = 38.542473, acc = 0.865000\n", + "L = 38.539631, acc = 0.865000\n", + "L = 38.536817, acc = 0.865000\n", + "L = 38.534032, acc = 0.865000\n", + "L = 38.531275, acc = 0.865000\n", + "L = 38.528546, acc = 0.865000\n", + "L = 38.525843, acc = 0.865000\n", + "L = 38.523166, acc = 0.865000\n", + "L = 38.520515, acc = 0.865000\n", + "L = 38.517890, acc = 0.865000\n", + "L = 38.515289, acc = 0.865000\n", + "L = 38.512713, acc = 0.865000\n", + "L = 38.510161, acc = 0.865000\n", + "L = 38.507632, acc = 0.865000\n", + "L = 38.505126, acc = 0.865000\n", + "L = 38.502643, acc = 0.865000\n", + "L = 38.500182, acc = 0.865000\n", + "L = 38.497743, acc = 0.865000\n", + "L = 38.495325, acc = 0.865000\n", + "L = 38.492928, acc = 0.865000\n", + "L = 38.490552, acc = 0.865000\n", + "L = 38.488195, acc = 0.865000\n", + "L = 38.485859, acc = 0.865000\n", + "L = 38.483541, acc = 0.865000\n", + "L = 38.481243, acc = 0.865000\n", + "L = 38.478963, acc = 0.865000\n", + "L = 38.476702, acc = 0.865000\n", + "L = 38.474458, acc = 0.865000\n", + "L = 38.472232, acc = 0.865000\n", + "L = 38.470023, acc = 0.865000\n", + "L = 38.467830, acc = 0.865000\n", + "L = 38.465654, acc = 0.865000\n", + "L = 38.463495, acc = 0.865000\n", + "L = 38.461351, acc = 0.865000\n", + "L = 38.459222, acc = 0.865000\n", + "L = 38.457109, acc = 0.865000\n", + "L = 38.455010, acc = 0.865000\n", + "L = 38.452926, acc = 0.865000\n", + "L = 38.450856, acc = 0.865000\n", + "L = 38.448800, acc = 0.865000\n", + "L = 38.446758, acc = 0.865000\n", + "L = 38.444729, acc = 0.865000\n", + "L = 38.442713, acc = 0.865000\n", + "L = 38.440709, acc = 0.865000\n", + "L = 38.438718, acc = 0.865000\n", + "L = 38.436739, acc = 0.865000\n", + "L = 38.434772, acc = 0.865000\n", + "L = 38.432817, acc = 0.865000\n", + "L = 38.430873, acc = 0.865000\n", + "L = 38.428940, acc = 0.865000\n", + "L = 38.427018, acc = 0.865000\n", + "L = 38.425106, acc = 0.865000\n", + "L = 38.423205, acc = 0.865000\n", + "L = 38.421314, acc = 0.865000\n", + "L = 38.419432, acc = 0.865000\n", + "L = 38.417561, acc = 0.865000\n", + "L = 38.415698, acc = 0.865000\n", + "L = 38.413844, acc = 0.865000\n", + "L = 38.412000, acc = 0.865000\n", + "L = 38.410164, acc = 0.865000\n", + "L = 38.408336, acc = 0.865000\n", + "L = 38.406516, acc = 0.865000\n", + "L = 38.404705, acc = 0.865000\n", + "L = 38.402901, acc = 0.865000\n", + "L = 38.401104, acc = 0.865000\n", + "L = 38.399315, acc = 0.865000\n", + "L = 38.397533, acc = 0.865000\n", + "L = 38.395757, acc = 0.865000\n", + "L = 38.393989, acc = 0.865000\n", + "L = 38.392226, acc = 0.865000\n", + "L = 38.390470, acc = 0.865000\n", + "L = 38.388720, acc = 0.865000\n", + "L = 38.386975, acc = 0.865000\n", + "L = 38.385237, acc = 0.865000\n", + "L = 38.383503, acc = 0.865000\n", + "L = 38.381775, acc = 0.865000\n", + "L = 38.380052, acc = 0.865000\n", + "L = 38.378333, acc = 0.865000\n", + "L = 38.376619, acc = 0.865000\n", + "L = 38.374910, acc = 0.865000\n", + "L = 38.373205, acc = 0.865000\n", + "L = 38.371504, acc = 0.865000\n", + "L = 38.369807, acc = 0.865000\n", + "L = 38.368113, acc = 0.865000\n", + "L = 38.366423, acc = 0.865000\n", + "L = 38.364737, acc = 0.865000\n", + "L = 38.363053, acc = 0.865000\n", + "L = 38.361373, acc = 0.865000\n", + "L = 38.359695, acc = 0.865000\n", + "L = 38.358020, acc = 0.865000\n", + "L = 38.356347, acc = 0.865000\n", + "L = 38.354677, acc = 0.865000\n", + "L = 38.353009, acc = 0.865000\n", + "L = 38.351343, acc = 0.865000\n", + "L = 38.349678, acc = 0.865000\n", + "L = 38.348015, acc = 0.865000\n", + "L = 38.346354, acc = 0.865000\n", + "L = 38.344694, acc = 0.865000\n", + "L = 38.343035, acc = 0.865000\n", + "L = 38.341377, acc = 0.865000\n", + "L = 38.339720, acc = 0.865000\n", + "L = 38.338064, acc = 0.865000\n", + "L = 38.336408, acc = 0.865000\n", + "L = 38.334752, acc = 0.865000\n", + "L = 38.333097, acc = 0.865000\n", + "L = 38.331442, acc = 0.865000\n", + "L = 38.329786, acc = 0.865000\n", + "L = 38.328131, acc = 0.865000\n", + "L = 38.326475, acc = 0.865000\n", + "L = 38.324818, acc = 0.865000\n", + "L = 38.323161, acc = 0.865000\n", + "L = 38.321502, acc = 0.865000\n", + "L = 38.319843, acc = 0.865000\n", + "L = 38.318183, acc = 0.865000\n", + "L = 38.316521, acc = 0.865000\n", + "L = 38.314858, acc = 0.865000\n", + "L = 38.313193, acc = 0.865000\n", + "L = 38.311527, acc = 0.865000\n", + "L = 38.309858, acc = 0.865000\n", + "L = 38.308188, acc = 0.865000\n", + "L = 38.306515, acc = 0.865000\n", + "L = 38.304840, acc = 0.865000\n", + "L = 38.303163, acc = 0.865000\n", + "L = 38.301483, acc = 0.865000\n", + "L = 38.299800, acc = 0.865000\n", + "L = 38.298115, acc = 0.865000\n", + "L = 38.296426, acc = 0.865000\n", + "L = 38.294734, acc = 0.865000\n", + "L = 38.293039, acc = 0.865000\n", + "L = 38.291341, acc = 0.865000\n", + "L = 38.289639, acc = 0.865000\n", + "L = 38.287933, acc = 0.865000\n", + "L = 38.286224, acc = 0.865000\n", + "L = 38.284510, acc = 0.865000\n", + "L = 38.282792, acc = 0.865000\n", + "L = 38.281070, acc = 0.865000\n", + "L = 38.279344, acc = 0.865000\n", + "L = 38.277613, acc = 0.865000\n", + "L = 38.275878, acc = 0.865000\n", + "L = 38.274137, acc = 0.865000\n", + "L = 38.272392, acc = 0.865000\n", + "L = 38.270642, acc = 0.865000\n", + "L = 38.268886, acc = 0.865000\n", + "L = 38.267126, acc = 0.865000\n", + "L = 38.265359, acc = 0.865000\n", + "L = 38.263587, acc = 0.865000\n", + "L = 38.261810, acc = 0.865000\n", + "L = 38.260026, acc = 0.865000\n", + "L = 38.258237, acc = 0.865000\n", + "L = 38.256441, acc = 0.865000\n", + "L = 38.254639, acc = 0.865000\n", + "L = 38.252831, acc = 0.865000\n", + "L = 38.251016, acc = 0.865000\n", + "L = 38.249195, acc = 0.865000\n", + "L = 38.247367, acc = 0.865000\n", + "L = 38.245532, acc = 0.865000\n", + "L = 38.243690, acc = 0.865000\n", + "L = 38.241840, acc = 0.865000\n", + "L = 38.239984, acc = 0.865000\n", + "L = 38.238120, acc = 0.865000\n", + "L = 38.236248, acc = 0.865000\n", + "L = 38.234369, acc = 0.865000\n", + "L = 38.232482, acc = 0.865000\n", + "L = 38.230587, acc = 0.865000\n", + "L = 38.228683, acc = 0.865000\n", + "L = 38.226772, acc = 0.865000\n", + "L = 38.224852, acc = 0.865000\n", + "L = 38.222924, acc = 0.865000\n", + "L = 38.220987, acc = 0.865000\n", + "L = 38.219042, acc = 0.865000\n", + "L = 38.217087, acc = 0.865000\n", + "L = 38.215124, acc = 0.865000\n", + "L = 38.213151, acc = 0.865000\n", + "L = 38.211170, acc = 0.865000\n", + "L = 38.209178, acc = 0.865000\n", + "L = 38.207178, acc = 0.865000\n", + "L = 38.205167, acc = 0.865000\n", + "L = 38.203147, acc = 0.865000\n", + "L = 38.201117, acc = 0.865000\n", + "L = 38.199078, acc = 0.865000\n", + "L = 38.197027, acc = 0.865000\n", + "L = 38.194967, acc = 0.865000\n", + "L = 38.192896, acc = 0.865000\n", + "L = 38.190815, acc = 0.865000\n", + "L = 38.188723, acc = 0.865000\n", + "L = 38.186620, acc = 0.865000\n", + "L = 38.184506, acc = 0.865000\n", + "L = 38.182382, acc = 0.865000\n", + "L = 38.180246, acc = 0.865000\n", + "L = 38.178099, acc = 0.865000\n", + "L = 38.175940, acc = 0.865000\n", + "L = 38.173770, acc = 0.865000\n", + "L = 38.171588, acc = 0.865000\n", + "L = 38.169394, acc = 0.865000\n", + "L = 38.167189, acc = 0.865000\n", + "L = 38.164971, acc = 0.865000\n", + "L = 38.162741, acc = 0.865000\n", + "L = 38.160499, acc = 0.865000\n", + "L = 38.158244, acc = 0.865000\n", + "L = 38.155977, acc = 0.865000\n", + "L = 38.153697, acc = 0.865000\n", + "L = 38.151404, acc = 0.865000\n", + "L = 38.149099, acc = 0.865000\n", + "L = 38.146780, acc = 0.865000\n", + "L = 38.144448, acc = 0.865000\n", + "L = 38.142103, acc = 0.865000\n", + "L = 38.139744, acc = 0.865000\n", + "L = 38.137372, acc = 0.865000\n", + "L = 38.134986, acc = 0.865000\n", + "L = 38.132586, acc = 0.865000\n", + "L = 38.130172, acc = 0.865000\n", + "L = 38.127744, acc = 0.865000\n", + "L = 38.125302, acc = 0.865000\n", + "L = 38.122846, acc = 0.865000\n", + "L = 38.120375, acc = 0.865000\n", + "L = 38.117890, acc = 0.865000\n", + "L = 38.115390, acc = 0.865000\n", + "L = 38.112875, acc = 0.865000\n", + "L = 38.110345, acc = 0.865000\n", + "L = 38.107800, acc = 0.865000\n", + "L = 38.105240, acc = 0.865000\n", + "L = 38.102664, acc = 0.865000\n", + "L = 38.100074, acc = 0.865000\n", + "L = 38.097467, acc = 0.865000\n", + "L = 38.094845, acc = 0.865000\n", + "L = 38.092207, acc = 0.865000\n", + "L = 38.089554, acc = 0.865000\n", + "L = 38.086884, acc = 0.865000\n", + "L = 38.084198, acc = 0.865000\n", + "L = 38.081496, acc = 0.865000\n", + "L = 38.078777, acc = 0.865000\n", + "L = 38.076042, acc = 0.865000\n", + "L = 38.073290, acc = 0.865000\n", + "L = 38.070522, acc = 0.865000\n", + "L = 38.067736, acc = 0.865000\n", + "L = 38.064934, acc = 0.865000\n", + "L = 38.062114, acc = 0.865000\n", + "L = 38.059278, acc = 0.865000\n", + "L = 38.056424, acc = 0.865000\n", + "L = 38.053552, acc = 0.865000\n", + "L = 38.050663, acc = 0.865000\n", + "L = 38.047756, acc = 0.865000\n", + "L = 38.044832, acc = 0.865000\n", + "L = 38.041889, acc = 0.865000\n", + "L = 38.038929, acc = 0.865000\n", + "L = 38.035950, acc = 0.865000\n", + "L = 38.032953, acc = 0.865000\n", + "L = 38.029938, acc = 0.865000\n", + "L = 38.026904, acc = 0.865000\n", + "L = 38.023851, acc = 0.865000\n", + "L = 38.020780, acc = 0.865000\n", + "L = 38.017690, acc = 0.865000\n", + "L = 38.014581, acc = 0.865000\n", + "L = 38.011453, acc = 0.865000\n", + "L = 38.008306, acc = 0.865000\n", + "L = 38.005139, acc = 0.865000\n", + "L = 38.001954, acc = 0.865000\n", + "L = 37.998748, acc = 0.865000\n", + "L = 37.995523, acc = 0.865000\n", + "L = 37.992279, acc = 0.865000\n", + "L = 37.989014, acc = 0.865000\n", + "L = 37.985729, acc = 0.865000\n", + "L = 37.982425, acc = 0.865000\n", + "L = 37.979100, acc = 0.865000\n", + "L = 37.975755, acc = 0.865000\n", + "L = 37.972390, acc = 0.865000\n", + "L = 37.969004, acc = 0.865000\n", + "L = 37.965598, acc = 0.865000\n", + "L = 37.962170, acc = 0.865000\n", + "L = 37.958722, acc = 0.865000\n", + "L = 37.955253, acc = 0.865000\n", + "L = 37.951764, acc = 0.865000\n", + "L = 37.948253, acc = 0.865000\n", + "L = 37.944720, acc = 0.865000\n", + "L = 37.941167, acc = 0.865000\n", + "L = 37.937591, acc = 0.865000\n", + "L = 37.933995, acc = 0.865000\n", + "L = 37.930376, acc = 0.865000\n", + "L = 37.926736, acc = 0.865000\n", + "L = 37.923074, acc = 0.865000\n", + "L = 37.919390, acc = 0.865000\n", + "L = 37.915684, acc = 0.865000\n", + "L = 37.911956, acc = 0.865000\n", + "L = 37.908205, acc = 0.865000\n", + "L = 37.904432, acc = 0.865000\n", + "L = 37.900637, acc = 0.865000\n", + "L = 37.896819, acc = 0.865000\n", + "L = 37.892978, acc = 0.865000\n", + "L = 37.889114, acc = 0.865000\n", + "L = 37.885228, acc = 0.865000\n", + "L = 37.881318, acc = 0.865000\n", + "L = 37.877385, acc = 0.865000\n", + "L = 37.873429, acc = 0.865000\n", + "L = 37.869449, acc = 0.865000\n", + "L = 37.865446, acc = 0.865000\n", + "L = 37.861420, acc = 0.865000\n", + "L = 37.857369, acc = 0.865000\n", + "L = 37.853295, acc = 0.865000\n", + "L = 37.849197, acc = 0.865000\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "L = 37.845075, acc = 0.865000\n", + "L = 37.840929, acc = 0.865000\n", + "L = 37.836759, acc = 0.865000\n", + "L = 37.832564, acc = 0.865000\n", + "L = 37.828344, acc = 0.865000\n", + "L = 37.824101, acc = 0.865000\n", + "L = 37.819832, acc = 0.865000\n", + "L = 37.815539, acc = 0.865000\n", + "L = 37.811220, acc = 0.865000\n", + "L = 37.806877, acc = 0.865000\n", + "L = 37.802508, acc = 0.865000\n", + "L = 37.798114, acc = 0.865000\n", + "L = 37.793695, acc = 0.865000\n", + "L = 37.789250, acc = 0.865000\n", + "L = 37.784780, acc = 0.865000\n", + "L = 37.780283, acc = 0.865000\n", + "L = 37.775761, acc = 0.865000\n", + "L = 37.771213, acc = 0.865000\n", + "L = 37.766639, acc = 0.865000\n", + "L = 37.762038, acc = 0.865000\n", + "L = 37.757411, acc = 0.865000\n", + "L = 37.752758, acc = 0.865000\n", + "L = 37.748078, acc = 0.865000\n", + "L = 37.743371, acc = 0.865000\n", + "L = 37.738637, acc = 0.865000\n", + "L = 37.733876, acc = 0.865000\n", + "L = 37.729088, acc = 0.865000\n", + "L = 37.724272, acc = 0.865000\n", + "L = 37.719429, acc = 0.865000\n", + "L = 37.714559, acc = 0.865000\n", + "L = 37.709660, acc = 0.865000\n", + "L = 37.704734, acc = 0.865000\n", + "L = 37.699780, acc = 0.865000\n", + "L = 37.694797, acc = 0.865000\n", + "L = 37.689786, acc = 0.865000\n", + "L = 37.684747, acc = 0.865000\n", + "L = 37.679679, acc = 0.865000\n", + "L = 37.674582, acc = 0.865000\n", + "L = 37.669456, acc = 0.865000\n", + "L = 37.664301, acc = 0.865000\n", + "L = 37.659117, acc = 0.865000\n", + "L = 37.653903, acc = 0.865000\n", + "L = 37.648659, acc = 0.865000\n", + "L = 37.643386, acc = 0.865000\n", + "L = 37.638083, acc = 0.865000\n", + "L = 37.632749, acc = 0.865000\n", + "L = 37.627386, acc = 0.865000\n", + "L = 37.621991, acc = 0.865000\n", + "L = 37.616566, acc = 0.865000\n", + "L = 37.611111, acc = 0.865000\n", + "L = 37.605624, acc = 0.865000\n", + "L = 37.600106, acc = 0.865000\n", + "L = 37.594556, acc = 0.865000\n", + "L = 37.588975, acc = 0.865000\n", + "L = 37.583361, acc = 0.865000\n", + "L = 37.577716, acc = 0.865000\n", + "L = 37.572039, acc = 0.865000\n", + "L = 37.566329, acc = 0.865000\n", + "L = 37.560586, acc = 0.865000\n", + "L = 37.554811, acc = 0.865000\n", + "L = 37.549002, acc = 0.865000\n", + "L = 37.543160, acc = 0.865000\n", + "L = 37.537284, acc = 0.865000\n", + "L = 37.531375, acc = 0.865000\n", + "L = 37.525432, acc = 0.865000\n", + "L = 37.519454, acc = 0.865000\n", + "L = 37.513442, acc = 0.865000\n", + "L = 37.507396, acc = 0.870000\n", + "L = 37.501314, acc = 0.870000\n", + "L = 37.495197, acc = 0.870000\n", + "L = 37.489045, acc = 0.870000\n", + "L = 37.482856, acc = 0.870000\n", + "L = 37.476632, acc = 0.870000\n", + "L = 37.470372, acc = 0.870000\n", + "L = 37.464075, acc = 0.870000\n", + "L = 37.457742, acc = 0.870000\n", + "L = 37.451371, acc = 0.870000\n", + "L = 37.444964, acc = 0.870000\n", + "L = 37.438518, acc = 0.870000\n", + "L = 37.432035, acc = 0.870000\n", + "L = 37.425514, acc = 0.870000\n", + "L = 37.418954, acc = 0.870000\n", + "L = 37.412355, acc = 0.870000\n", + "L = 37.405718, acc = 0.870000\n", + "L = 37.399041, acc = 0.870000\n", + "L = 37.392325, acc = 0.870000\n", + "L = 37.385568, acc = 0.865000\n", + "L = 37.378772, acc = 0.865000\n", + "L = 37.371935, acc = 0.865000\n", + "L = 37.365057, acc = 0.865000\n", + "L = 37.358138, acc = 0.865000\n", + "L = 37.351177, acc = 0.865000\n", + "L = 37.344175, acc = 0.865000\n", + "L = 37.337130, acc = 0.865000\n", + "L = 37.330043, acc = 0.865000\n", + "L = 37.322913, acc = 0.865000\n", + "L = 37.315740, acc = 0.865000\n", + "L = 37.308524, acc = 0.865000\n", + "L = 37.301263, acc = 0.865000\n", + "L = 37.293959, acc = 0.865000\n", + "L = 37.286609, acc = 0.865000\n", + "L = 37.279215, acc = 0.865000\n", + "L = 37.271776, acc = 0.865000\n", + "L = 37.264291, acc = 0.865000\n", + "L = 37.256760, acc = 0.865000\n", + "L = 37.249183, acc = 0.865000\n", + "L = 37.241559, acc = 0.865000\n", + "L = 37.233887, acc = 0.865000\n", + "L = 37.226168, acc = 0.865000\n", + "L = 37.218402, acc = 0.865000\n", + "L = 37.210587, acc = 0.865000\n", + "L = 37.202723, acc = 0.865000\n", + "L = 37.194810, acc = 0.865000\n", + "L = 37.186848, acc = 0.865000\n", + "L = 37.178835, acc = 0.865000\n", + "L = 37.170773, acc = 0.865000\n", + "L = 37.162659, acc = 0.865000\n", + "L = 37.154495, acc = 0.865000\n", + "L = 37.146279, acc = 0.865000\n", + "L = 37.138011, acc = 0.865000\n", + "L = 37.129691, acc = 0.865000\n", + "L = 37.121318, acc = 0.865000\n", + "L = 37.112892, acc = 0.865000\n", + "L = 37.104412, acc = 0.865000\n", + "L = 37.095878, acc = 0.865000\n", + "L = 37.087289, acc = 0.865000\n", + "L = 37.078646, acc = 0.865000\n", + "L = 37.069947, acc = 0.865000\n", + "L = 37.061192, acc = 0.865000\n", + "L = 37.052381, acc = 0.865000\n", + "L = 37.043513, acc = 0.865000\n", + "L = 37.034588, acc = 0.865000\n", + "L = 37.025606, acc = 0.865000\n", + "L = 37.016565, acc = 0.865000\n", + "L = 37.007466, acc = 0.865000\n", + "L = 36.998308, acc = 0.865000\n", + "L = 36.989090, acc = 0.865000\n", + "L = 36.979813, acc = 0.865000\n", + "L = 36.970475, acc = 0.865000\n", + "L = 36.961076, acc = 0.865000\n", + "L = 36.951616, acc = 0.865000\n", + "L = 36.942094, acc = 0.865000\n", + "L = 36.932510, acc = 0.865000\n", + "L = 36.922864, acc = 0.865000\n", + "L = 36.913154, acc = 0.865000\n", + "L = 36.903380, acc = 0.865000\n", + "L = 36.893542, acc = 0.865000\n", + "L = 36.883640, acc = 0.865000\n", + "L = 36.873672, acc = 0.865000\n", + "L = 36.863639, acc = 0.865000\n", + "L = 36.853540, acc = 0.865000\n", + "L = 36.843375, acc = 0.865000\n", + "L = 36.833142, acc = 0.865000\n", + "L = 36.822842, acc = 0.865000\n", + "L = 36.812474, acc = 0.865000\n", + "L = 36.802038, acc = 0.865000\n", + "L = 36.791533, acc = 0.865000\n", + "L = 36.780958, acc = 0.865000\n", + "L = 36.770314, acc = 0.865000\n", + "L = 36.759599, acc = 0.865000\n", + "L = 36.748813, acc = 0.865000\n", + "L = 36.737956, acc = 0.865000\n", + "L = 36.727028, acc = 0.865000\n", + "L = 36.716027, acc = 0.865000\n", + "L = 36.704953, acc = 0.865000\n", + "L = 36.693806, acc = 0.865000\n", + "L = 36.682585, acc = 0.865000\n", + "L = 36.671291, acc = 0.865000\n", + "L = 36.659921, acc = 0.865000\n", + "L = 36.648477, acc = 0.865000\n", + "L = 36.636957, acc = 0.865000\n", + "L = 36.625361, acc = 0.865000\n", + "L = 36.613689, acc = 0.865000\n", + "L = 36.601939, acc = 0.865000\n", + "L = 36.590112, acc = 0.865000\n", + "L = 36.578208, acc = 0.865000\n", + "L = 36.566225, acc = 0.865000\n", + "L = 36.554163, acc = 0.865000\n", + "L = 36.542022, acc = 0.870000\n", + "L = 36.529801, acc = 0.870000\n", + "L = 36.517501, acc = 0.870000\n", + "L = 36.505119, acc = 0.870000\n", + "L = 36.492657, acc = 0.870000\n", + "L = 36.480113, acc = 0.870000\n", + "L = 36.467487, acc = 0.870000\n", + "L = 36.454780, acc = 0.870000\n", + "L = 36.441989, acc = 0.870000\n", + "L = 36.429115, acc = 0.870000\n", + "L = 36.416158, acc = 0.870000\n", + "L = 36.403116, acc = 0.870000\n", + "L = 36.389990, acc = 0.870000\n", + "L = 36.376780, acc = 0.870000\n", + "L = 36.363484, acc = 0.870000\n", + "L = 36.350103, acc = 0.870000\n", + "L = 36.336635, acc = 0.870000\n", + "L = 36.323081, acc = 0.870000\n", + "L = 36.309441, acc = 0.870000\n", + "L = 36.295713, acc = 0.870000\n", + "L = 36.281898, acc = 0.870000\n", + "L = 36.267995, acc = 0.870000\n", + "L = 36.254003, acc = 0.870000\n", + "L = 36.239923, acc = 0.870000\n", + "L = 36.225754, acc = 0.870000\n", + "L = 36.211496, acc = 0.870000\n", + "L = 36.197148, acc = 0.870000\n", + "L = 36.182710, acc = 0.870000\n", + "L = 36.168182, acc = 0.870000\n", + "L = 36.153563, acc = 0.870000\n", + "L = 36.138853, acc = 0.870000\n", + "L = 36.124052, acc = 0.870000\n", + "L = 36.109160, acc = 0.870000\n", + "L = 36.094175, acc = 0.870000\n", + "L = 36.079099, acc = 0.870000\n", + "L = 36.063930, acc = 0.870000\n", + "L = 36.048668, acc = 0.870000\n", + "L = 36.033313, acc = 0.870000\n", + "L = 36.017865, acc = 0.870000\n", + "L = 36.002323, acc = 0.870000\n", + "L = 35.986688, acc = 0.870000\n", + "L = 35.970959, acc = 0.870000\n", + "L = 35.955135, acc = 0.870000\n", + "L = 35.939218, acc = 0.870000\n", + "L = 35.923205, acc = 0.870000\n", + "L = 35.907098, acc = 0.870000\n", + "L = 35.890895, acc = 0.870000\n", + "L = 35.874597, acc = 0.870000\n", + "L = 35.858204, acc = 0.870000\n", + "L = 35.841715, acc = 0.870000\n", + "L = 35.825131, acc = 0.875000\n", + "L = 35.808450, acc = 0.875000\n", + "L = 35.791674, acc = 0.875000\n", + "L = 35.774801, acc = 0.875000\n", + "L = 35.757831, acc = 0.875000\n", + "L = 35.740766, acc = 0.875000\n", + "L = 35.723603, acc = 0.875000\n", + "L = 35.706344, acc = 0.875000\n", + "L = 35.688988, acc = 0.875000\n", + "L = 35.671535, acc = 0.875000\n", + "L = 35.653986, acc = 0.875000\n", + "L = 35.636339, acc = 0.875000\n", + "L = 35.618595, acc = 0.875000\n", + "L = 35.600754, acc = 0.875000\n", + "L = 35.582815, acc = 0.875000\n", + "L = 35.564779, acc = 0.875000\n", + "L = 35.546646, acc = 0.875000\n", + "L = 35.528416, acc = 0.875000\n", + "L = 35.510088, acc = 0.875000\n", + "L = 35.491663, acc = 0.875000\n", + "L = 35.473141, acc = 0.875000\n", + "L = 35.454522, acc = 0.875000\n", + "L = 35.435805, acc = 0.880000\n", + "L = 35.416991, acc = 0.880000\n", + "L = 35.398079, acc = 0.880000\n", + "L = 35.379071, acc = 0.880000\n", + "L = 35.359966, acc = 0.880000\n", + "L = 35.340763, acc = 0.880000\n", + "L = 35.321464, acc = 0.880000\n", + "L = 35.302068, acc = 0.880000\n", + "L = 35.282575, acc = 0.880000\n", + "L = 35.262986, acc = 0.880000\n", + "L = 35.243300, acc = 0.880000\n", + "L = 35.223518, acc = 0.880000\n", + "L = 35.203640, acc = 0.880000\n", + "L = 35.183666, acc = 0.880000\n", + "L = 35.163596, acc = 0.880000\n", + "L = 35.143430, acc = 0.880000\n", + "L = 35.123168, acc = 0.880000\n", + "L = 35.102812, acc = 0.880000\n", + "L = 35.082360, acc = 0.880000\n", + "L = 35.061813, acc = 0.880000\n", + "L = 35.041172, acc = 0.880000\n", + "L = 35.020436, acc = 0.880000\n", + "L = 34.999606, acc = 0.880000\n", + "L = 34.978682, acc = 0.885000\n", + "L = 34.957664, acc = 0.885000\n", + "L = 34.936552, acc = 0.885000\n", + "L = 34.915348, acc = 0.885000\n", + "L = 34.894050, acc = 0.885000\n", + "L = 34.872660, acc = 0.885000\n", + "L = 34.851178, acc = 0.885000\n", + "L = 34.829603, acc = 0.885000\n", + "L = 34.807937, acc = 0.885000\n", + "L = 34.786179, acc = 0.885000\n", + "L = 34.764330, acc = 0.885000\n", + "L = 34.742391, acc = 0.885000\n", + "L = 34.720361, acc = 0.885000\n", + "L = 34.698241, acc = 0.885000\n", + "L = 34.676031, acc = 0.885000\n", + "L = 34.653732, acc = 0.885000\n", + "L = 34.631344, acc = 0.885000\n", + "L = 34.608868, acc = 0.885000\n", + "L = 34.586304, acc = 0.885000\n", + "L = 34.563651, acc = 0.885000\n", + "L = 34.540912, acc = 0.885000\n", + "L = 34.518085, acc = 0.885000\n", + "L = 34.495172, acc = 0.885000\n", + "L = 34.472173, acc = 0.885000\n", + "L = 34.449089, acc = 0.885000\n", + "L = 34.425919, acc = 0.885000\n", + "L = 34.402665, acc = 0.885000\n", + "L = 34.379326, acc = 0.885000\n", + "L = 34.355904, acc = 0.885000\n", + "L = 34.332398, acc = 0.885000\n", + "L = 34.308810, acc = 0.885000\n", + "L = 34.285139, acc = 0.885000\n", + "L = 34.261386, acc = 0.885000\n", + "L = 34.237552, acc = 0.885000\n", + "L = 34.213637, acc = 0.885000\n", + "L = 34.189642, acc = 0.885000\n", + "L = 34.165567, acc = 0.885000\n", + "L = 34.141413, acc = 0.885000\n", + "L = 34.117180, acc = 0.885000\n", + "L = 34.092869, acc = 0.885000\n", + "L = 34.068481, acc = 0.885000\n", + "L = 34.044015, acc = 0.885000\n", + "L = 34.019472, acc = 0.885000\n", + "L = 33.994854, acc = 0.885000\n", + "L = 33.970160, acc = 0.885000\n", + "L = 33.945392, acc = 0.890000\n", + "L = 33.920549, acc = 0.890000\n", + "L = 33.895632, acc = 0.890000\n", + "L = 33.870642, acc = 0.890000\n", + "L = 33.845580, acc = 0.890000\n", + "L = 33.820446, acc = 0.890000\n", + "L = 33.795240, acc = 0.890000\n", + "L = 33.769964, acc = 0.890000\n", + "L = 33.744617, acc = 0.890000\n", + "L = 33.719201, acc = 0.890000\n", + "L = 33.693716, acc = 0.890000\n", + "L = 33.668162, acc = 0.890000\n", + "L = 33.642541, acc = 0.890000\n", + "L = 33.616852, acc = 0.890000\n", + "L = 33.591098, acc = 0.890000\n", + "L = 33.565277, acc = 0.890000\n", + "L = 33.539391, acc = 0.890000\n", + "L = 33.513440, acc = 0.890000\n", + "L = 33.487426, acc = 0.890000\n", + "L = 33.461348, acc = 0.890000\n", + "L = 33.435207, acc = 0.890000\n", + "L = 33.409004, acc = 0.890000\n", + "L = 33.382740, acc = 0.890000\n", + "L = 33.356415, acc = 0.890000\n", + "L = 33.330030, acc = 0.890000\n", + "L = 33.303586, acc = 0.890000\n", + "L = 33.277082, acc = 0.890000\n", + "L = 33.250521, acc = 0.890000\n", + "L = 33.223901, acc = 0.890000\n", + "L = 33.197225, acc = 0.890000\n", + "L = 33.170493, acc = 0.890000\n", + "L = 33.143705, acc = 0.890000\n", + "L = 33.116862, acc = 0.890000\n", + "L = 33.089964, acc = 0.890000\n", + "L = 33.063013, acc = 0.890000\n", + "L = 33.036009, acc = 0.890000\n", + "L = 33.008953, acc = 0.890000\n", + "L = 32.981845, acc = 0.890000\n", + "L = 32.954686, acc = 0.890000\n", + "L = 32.927477, acc = 0.890000\n", + "L = 32.900218, acc = 0.890000\n", + "L = 32.872910, acc = 0.890000\n", + "L = 32.845553, acc = 0.890000\n", + "L = 32.818149, acc = 0.890000\n", + "L = 32.790697, acc = 0.890000\n", + "L = 32.763199, acc = 0.890000\n", + "L = 32.735656, acc = 0.890000\n", + "L = 32.708067, acc = 0.890000\n", + "L = 32.680434, acc = 0.890000\n", + "L = 32.652757, acc = 0.890000\n", + "L = 32.625036, acc = 0.890000\n", + "L = 32.597273, acc = 0.890000\n", + "L = 32.569468, acc = 0.890000\n", + "L = 32.541622, acc = 0.890000\n", + "L = 32.513736, acc = 0.890000\n", + "L = 32.485809, acc = 0.890000\n", + "L = 32.457843, acc = 0.890000\n", + "L = 32.429838, acc = 0.890000\n", + "L = 32.401796, acc = 0.890000\n", + "L = 32.373715, acc = 0.890000\n", + "L = 32.345598, acc = 0.890000\n", + "L = 32.317445, acc = 0.890000\n", + "L = 32.289257, acc = 0.890000\n", + "L = 32.261033, acc = 0.890000\n", + "L = 32.232775, acc = 0.890000\n", + "L = 32.204484, acc = 0.890000\n", + "L = 32.176159, acc = 0.890000\n", + "L = 32.147802, acc = 0.890000\n", + "L = 32.119413, acc = 0.890000\n", + "L = 32.090993, acc = 0.890000\n", + "L = 32.062542, acc = 0.890000\n", + "L = 32.034062, acc = 0.890000\n", + "L = 32.005552, acc = 0.890000\n", + "L = 31.977013, acc = 0.890000\n", + "L = 31.948446, acc = 0.890000\n", + "L = 31.919852, acc = 0.890000\n", + "L = 31.891230, acc = 0.890000\n", + "L = 31.862582, acc = 0.890000\n", + "L = 31.833908, acc = 0.890000\n", + "L = 31.805209, acc = 0.890000\n", + "L = 31.776486, acc = 0.895000\n", + "L = 31.747738, acc = 0.895000\n", + "L = 31.718967, acc = 0.895000\n", + "L = 31.690173, acc = 0.895000\n", + "L = 31.661356, acc = 0.895000\n", + "L = 31.632518, acc = 0.895000\n", + "L = 31.603659, acc = 0.895000\n", + "L = 31.574779, acc = 0.895000\n", + "L = 31.545878, acc = 0.895000\n", + "L = 31.516959, acc = 0.895000\n", + "L = 31.488020, acc = 0.895000\n", + "L = 31.459062, acc = 0.895000\n", + "L = 31.430087, acc = 0.895000\n", + "L = 31.401095, acc = 0.895000\n", + "L = 31.372085, acc = 0.895000\n", + "L = 31.343059, acc = 0.895000\n", + "L = 31.314018, acc = 0.900000\n", + "L = 31.284961, acc = 0.900000\n", + "L = 31.255889, acc = 0.900000\n", + "L = 31.226803, acc = 0.900000\n", + "L = 31.197704, acc = 0.900000\n", + "L = 31.168591, acc = 0.900000\n", + "L = 31.139466, acc = 0.900000\n", + "L = 31.110328, acc = 0.900000\n", + "L = 31.081178, acc = 0.900000\n", + "L = 31.052018, acc = 0.900000\n", + "L = 31.022847, acc = 0.900000\n", + "L = 30.993665, acc = 0.900000\n", + "L = 30.964474, acc = 0.900000\n", + "L = 30.935273, acc = 0.900000\n", + "L = 30.906064, acc = 0.900000\n", + "L = 30.876846, acc = 0.900000\n", + "L = 30.847620, acc = 0.900000\n", + "L = 30.818387, acc = 0.900000\n", + "L = 30.789148, acc = 0.900000\n", + "L = 30.759901, acc = 0.900000\n", + "L = 30.730649, acc = 0.900000\n", + "L = 30.701391, acc = 0.900000\n", + "L = 30.672128, acc = 0.900000\n", + "L = 30.642860, acc = 0.900000\n", + "L = 30.613588, acc = 0.900000\n", + "L = 30.584312, acc = 0.900000\n", + "L = 30.555033, acc = 0.905000\n", + "L = 30.525751, acc = 0.905000\n", + "L = 30.496466, acc = 0.905000\n", + "L = 30.467180, acc = 0.905000\n", + "L = 30.437891, acc = 0.905000\n", + "L = 30.408601, acc = 0.905000\n", + "L = 30.379311, acc = 0.905000\n", + "L = 30.350020, acc = 0.905000\n", + "L = 30.320729, acc = 0.905000\n", + "L = 30.291438, acc = 0.905000\n", + "L = 30.262148, acc = 0.905000\n", + "L = 30.232859, acc = 0.905000\n", + "L = 30.203571, acc = 0.905000\n", + "L = 30.174285, acc = 0.905000\n", + "L = 30.145002, acc = 0.905000\n", + "L = 30.115721, acc = 0.910000\n", + "L = 30.086443, acc = 0.910000\n", + "L = 30.057169, acc = 0.910000\n", + "L = 30.027898, acc = 0.910000\n", + "L = 29.998632, acc = 0.910000\n", + "L = 29.969370, acc = 0.910000\n", + "L = 29.940112, acc = 0.910000\n", + "L = 29.910860, acc = 0.910000\n", + "L = 29.881613, acc = 0.910000\n", + "L = 29.852372, acc = 0.910000\n", + "L = 29.823137, acc = 0.910000\n", + "L = 29.793909, acc = 0.910000\n", + "L = 29.764688, acc = 0.910000\n", + "L = 29.735473, acc = 0.910000\n", + "L = 29.706266, acc = 0.910000\n", + "L = 29.677067, acc = 0.910000\n", + "L = 29.647876, acc = 0.910000\n", + "L = 29.618694, acc = 0.910000\n", + "L = 29.589520, acc = 0.910000\n", + "L = 29.560355, acc = 0.910000\n", + "L = 29.531200, acc = 0.910000\n", + "L = 29.502054, acc = 0.910000\n", + "L = 29.472918, acc = 0.910000\n", + "L = 29.443792, acc = 0.910000\n", + "L = 29.414677, acc = 0.910000\n", + "L = 29.385573, acc = 0.910000\n", + "L = 29.356479, acc = 0.910000\n", + "L = 29.327397, acc = 0.910000\n", + "L = 29.298327, acc = 0.910000\n", + "L = 29.269269, acc = 0.910000\n", + "L = 29.240222, acc = 0.910000\n", + "L = 29.211189, acc = 0.910000\n", + "L = 29.182167, acc = 0.915000\n", + "L = 29.153159, acc = 0.915000\n", + "L = 29.124164, acc = 0.915000\n", + "L = 29.095183, acc = 0.915000\n", + "L = 29.066215, acc = 0.915000\n", + "L = 29.037261, acc = 0.915000\n", + "L = 29.008321, acc = 0.915000\n", + "L = 28.979396, acc = 0.915000\n", + "L = 28.950485, acc = 0.915000\n", + "L = 28.921590, acc = 0.915000\n", + "L = 28.892709, acc = 0.915000\n", + "L = 28.863844, acc = 0.915000\n", + "L = 28.834994, acc = 0.915000\n", + "L = 28.806161, acc = 0.915000\n", + "L = 28.777343, acc = 0.915000\n", + "L = 28.748541, acc = 0.915000\n", + "L = 28.719756, acc = 0.915000\n", + "L = 28.690988, acc = 0.915000\n", + "L = 28.662236, acc = 0.915000\n", + "L = 28.633502, acc = 0.915000\n", + "L = 28.604784, acc = 0.915000\n", + "L = 28.576085, acc = 0.915000\n", + "L = 28.547403, acc = 0.915000\n", + "L = 28.518738, acc = 0.915000\n", + "L = 28.490092, acc = 0.915000\n", + "L = 28.461464, acc = 0.915000\n", + "L = 28.432854, acc = 0.915000\n", + "L = 28.404263, acc = 0.915000\n", + "L = 28.375691, acc = 0.915000\n", + "L = 28.347138, acc = 0.915000\n", + "L = 28.318604, acc = 0.915000\n", + "L = 28.290089, acc = 0.915000\n", + "L = 28.261594, acc = 0.915000\n", + "L = 28.233118, acc = 0.915000\n", + "L = 28.204662, acc = 0.915000\n", + "L = 28.176226, acc = 0.915000\n", + "L = 28.147810, acc = 0.915000\n", + "L = 28.119415, acc = 0.915000\n", + "L = 28.091039, acc = 0.915000\n", + "L = 28.062685, acc = 0.915000\n", + "L = 28.034351, acc = 0.915000\n", + "L = 28.006038, acc = 0.915000\n", + "L = 27.977746, acc = 0.915000\n", + "L = 27.949475, acc = 0.915000\n", + "L = 27.921225, acc = 0.915000\n", + "L = 27.892997, acc = 0.915000\n", + "L = 27.864791, acc = 0.915000\n", + "L = 27.836606, acc = 0.915000\n", + "L = 27.808443, acc = 0.915000\n", + "L = 27.780302, acc = 0.915000\n", + "L = 27.752183, acc = 0.915000\n", + "L = 27.724086, acc = 0.915000\n", + "L = 27.696011, acc = 0.915000\n", + "L = 27.667960, acc = 0.915000\n", + "L = 27.639930, acc = 0.915000\n", + "L = 27.611923, acc = 0.915000\n", + "L = 27.583939, acc = 0.915000\n", + "L = 27.555978, acc = 0.915000\n", + "L = 27.528040, acc = 0.915000\n", + "L = 27.500125, acc = 0.915000\n", + "L = 27.472234, acc = 0.915000\n", + "L = 27.444365, acc = 0.915000\n", + "L = 27.416521, acc = 0.915000\n", + "L = 27.388699, acc = 0.915000\n", + "L = 27.360902, acc = 0.915000\n", + "L = 27.333128, acc = 0.915000\n", + "L = 27.305378, acc = 0.915000\n", + "L = 27.277651, acc = 0.915000\n", + "L = 27.249949, acc = 0.915000\n", + "L = 27.222271, acc = 0.915000\n", + "L = 27.194617, acc = 0.915000\n", + "L = 27.166988, acc = 0.915000\n", + "L = 27.139383, acc = 0.915000\n", + "L = 27.111802, acc = 0.915000\n", + "L = 27.084246, acc = 0.915000\n", + "L = 27.056714, acc = 0.915000\n", + "L = 27.029207, acc = 0.915000\n", + "L = 27.001725, acc = 0.915000\n", + "L = 26.974268, acc = 0.915000\n", + "L = 26.946836, acc = 0.915000\n", + "L = 26.919428, acc = 0.915000\n", + "L = 26.892046, acc = 0.915000\n", + "L = 26.864689, acc = 0.915000\n", + "L = 26.837357, acc = 0.920000\n", + "L = 26.810050, acc = 0.920000\n", + "L = 26.782769, acc = 0.920000\n", + "L = 26.755513, acc = 0.920000\n", + "L = 26.728283, acc = 0.920000\n", + "L = 26.701078, acc = 0.920000\n", + "L = 26.673898, acc = 0.920000\n", + "L = 26.646745, acc = 0.920000\n", + "L = 26.619617, acc = 0.920000\n", + "L = 26.592515, acc = 0.920000\n", + "L = 26.565438, acc = 0.920000\n", + "L = 26.538388, acc = 0.925000\n", + "L = 26.511363, acc = 0.925000\n", + "L = 26.484365, acc = 0.925000\n", + "L = 26.457392, acc = 0.925000\n", + "L = 26.430446, acc = 0.925000\n", + "L = 26.403525, acc = 0.925000\n", + "L = 26.376631, acc = 0.925000\n", + "L = 26.349763, acc = 0.925000\n", + "L = 26.322922, acc = 0.925000\n", + "L = 26.296106, acc = 0.925000\n", + "L = 26.269317, acc = 0.925000\n", + "L = 26.242555, acc = 0.925000\n", + "L = 26.215819, acc = 0.925000\n", + "L = 26.189109, acc = 0.925000\n", + "L = 26.162426, acc = 0.925000\n", + "L = 26.135770, acc = 0.925000\n", + "L = 26.109140, acc = 0.925000\n", + "L = 26.082537, acc = 0.925000\n", + "L = 26.055960, acc = 0.925000\n", + "L = 26.029411, acc = 0.925000\n", + "L = 26.002888, acc = 0.925000\n", + "L = 25.976392, acc = 0.925000\n", + "L = 25.949922, acc = 0.925000\n", + "L = 25.923480, acc = 0.925000\n", + "L = 25.897064, acc = 0.925000\n", + "L = 25.870676, acc = 0.925000\n", + "L = 25.844314, acc = 0.925000\n", + "L = 25.817979, acc = 0.925000\n", + "L = 25.791672, acc = 0.925000\n", + "L = 25.765391, acc = 0.925000\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "L = 25.739137, acc = 0.925000\n", + "L = 25.712911, acc = 0.930000\n", + "L = 25.686712, acc = 0.935000\n", + "L = 25.660540, acc = 0.935000\n", + "L = 25.634395, acc = 0.935000\n", + "L = 25.608277, acc = 0.935000\n", + "L = 25.582187, acc = 0.935000\n", + "L = 25.556124, acc = 0.935000\n", + "L = 25.530088, acc = 0.935000\n", + "L = 25.504079, acc = 0.935000\n", + "L = 25.478098, acc = 0.935000\n", + "L = 25.452144, acc = 0.935000\n", + "L = 25.426218, acc = 0.935000\n", + "L = 25.400319, acc = 0.935000\n", + "L = 25.374448, acc = 0.935000\n", + "L = 25.348604, acc = 0.935000\n", + "L = 25.322787, acc = 0.935000\n", + "L = 25.296998, acc = 0.935000\n", + "L = 25.271237, acc = 0.935000\n", + "L = 25.245503, acc = 0.935000\n", + "L = 25.219796, acc = 0.935000\n", + "L = 25.194118, acc = 0.935000\n", + "L = 25.168466, acc = 0.935000\n", + "L = 25.142843, acc = 0.935000\n", + "L = 25.117247, acc = 0.935000\n", + "L = 25.091679, acc = 0.935000\n", + "L = 25.066138, acc = 0.935000\n", + "L = 25.040626, acc = 0.935000\n", + "L = 25.015141, acc = 0.935000\n", + "L = 24.989683, acc = 0.935000\n", + "L = 24.964254, acc = 0.935000\n", + "L = 24.938852, acc = 0.935000\n", + "L = 24.913478, acc = 0.935000\n", + "L = 24.888132, acc = 0.935000\n", + "L = 24.862814, acc = 0.935000\n", + "L = 24.837523, acc = 0.935000\n", + "L = 24.812261, acc = 0.935000\n", + "L = 24.787026, acc = 0.935000\n", + "L = 24.761820, acc = 0.935000\n", + "L = 24.736641, acc = 0.935000\n", + "L = 24.711490, acc = 0.935000\n", + "L = 24.686367, acc = 0.935000\n", + "L = 24.661272, acc = 0.935000\n", + "L = 24.636206, acc = 0.935000\n", + "L = 24.611167, acc = 0.935000\n", + "L = 24.586156, acc = 0.935000\n", + "L = 24.561173, acc = 0.935000\n", + "L = 24.536219, acc = 0.935000\n", + "L = 24.511292, acc = 0.935000\n", + "L = 24.486394, acc = 0.935000\n", + "L = 24.461523, acc = 0.935000\n", + "L = 24.436681, acc = 0.935000\n", + "L = 24.411867, acc = 0.935000\n", + "L = 24.387081, acc = 0.935000\n", + "L = 24.362324, acc = 0.935000\n", + "L = 24.337594, acc = 0.935000\n", + "L = 24.312893, acc = 0.935000\n", + "L = 24.288220, acc = 0.935000\n", + "L = 24.263576, acc = 0.935000\n", + "L = 24.238959, acc = 0.935000\n", + "L = 24.214371, acc = 0.935000\n", + "L = 24.189812, acc = 0.935000\n", + "L = 24.165280, acc = 0.935000\n", + "L = 24.140777, acc = 0.935000\n", + "L = 24.116303, acc = 0.935000\n", + "L = 24.091857, acc = 0.935000\n", + "L = 24.067439, acc = 0.940000\n", + "L = 24.043050, acc = 0.940000\n", + "L = 24.018689, acc = 0.940000\n", + "L = 23.994357, acc = 0.940000\n", + "L = 23.970053, acc = 0.940000\n", + "L = 23.945777, acc = 0.940000\n", + "L = 23.921531, acc = 0.940000\n", + "L = 23.897312, acc = 0.940000\n", + "L = 23.873123, acc = 0.940000\n", + "L = 23.848962, acc = 0.940000\n", + "L = 23.824830, acc = 0.940000\n", + "L = 23.800726, acc = 0.940000\n", + "L = 23.776651, acc = 0.940000\n", + "L = 23.752605, acc = 0.940000\n", + "L = 23.728587, acc = 0.940000\n", + "L = 23.704598, acc = 0.940000\n", + "L = 23.680638, acc = 0.940000\n", + "L = 23.656707, acc = 0.940000\n", + "L = 23.632804, acc = 0.940000\n", + "L = 23.608931, acc = 0.940000\n", + "L = 23.585086, acc = 0.940000\n", + "L = 23.561270, acc = 0.940000\n", + "L = 23.537483, acc = 0.940000\n", + "L = 23.513725, acc = 0.940000\n", + "L = 23.489996, acc = 0.940000\n", + "L = 23.466296, acc = 0.940000\n", + "L = 23.442625, acc = 0.940000\n", + "L = 23.418983, acc = 0.940000\n", + "L = 23.395370, acc = 0.940000\n", + "L = 23.371786, acc = 0.940000\n", + "L = 23.348231, acc = 0.940000\n", + "L = 23.324705, acc = 0.940000\n", + "L = 23.301209, acc = 0.940000\n", + "L = 23.277741, acc = 0.940000\n", + "L = 23.254303, acc = 0.940000\n", + "L = 23.230894, acc = 0.940000\n", + "L = 23.207515, acc = 0.940000\n", + "L = 23.184164, acc = 0.940000\n", + "L = 23.160843, acc = 0.940000\n", + "L = 23.137552, acc = 0.940000\n", + "L = 23.114289, acc = 0.940000\n", + "L = 23.091057, acc = 0.940000\n", + "L = 23.067853, acc = 0.940000\n", + "L = 23.044679, acc = 0.940000\n", + "L = 23.021535, acc = 0.940000\n", + "L = 22.998420, acc = 0.940000\n", + "L = 22.975335, acc = 0.940000\n", + "L = 22.952279, acc = 0.940000\n", + "L = 22.929253, acc = 0.940000\n", + "L = 22.906256, acc = 0.940000\n", + "L = 22.883289, acc = 0.940000\n", + "L = 22.860352, acc = 0.940000\n", + "L = 22.837445, acc = 0.940000\n", + "L = 22.814567, acc = 0.940000\n", + "L = 22.791719, acc = 0.940000\n", + "L = 22.768901, acc = 0.940000\n", + "L = 22.746113, acc = 0.940000\n", + "L = 22.723355, acc = 0.940000\n", + "L = 22.700627, acc = 0.940000\n", + "L = 22.677928, acc = 0.940000\n", + "L = 22.655260, acc = 0.940000\n", + "L = 22.632622, acc = 0.940000\n", + "L = 22.610014, acc = 0.940000\n", + "L = 22.587435, acc = 0.940000\n", + "L = 22.564887, acc = 0.940000\n", + "L = 22.542369, acc = 0.940000\n", + "L = 22.519882, acc = 0.940000\n", + "L = 22.497424, acc = 0.940000\n", + "L = 22.474997, acc = 0.940000\n", + "L = 22.452600, acc = 0.940000\n", + "L = 22.430234, acc = 0.940000\n", + "L = 22.407897, acc = 0.940000\n", + "L = 22.385592, acc = 0.940000\n", + "L = 22.363316, acc = 0.940000\n", + "L = 22.341071, acc = 0.940000\n", + "L = 22.318857, acc = 0.940000\n", + "L = 22.296673, acc = 0.940000\n", + "L = 22.274519, acc = 0.940000\n", + "L = 22.252397, acc = 0.940000\n", + "L = 22.230305, acc = 0.940000\n", + "L = 22.208243, acc = 0.940000\n", + "L = 22.186212, acc = 0.940000\n", + "L = 22.164212, acc = 0.940000\n", + "L = 22.142243, acc = 0.940000\n", + "L = 22.120305, acc = 0.940000\n", + "L = 22.098397, acc = 0.940000\n", + "L = 22.076521, acc = 0.945000\n", + "L = 22.054675, acc = 0.945000\n", + "L = 22.032860, acc = 0.945000\n", + "L = 22.011076, acc = 0.945000\n", + "L = 21.989323, acc = 0.945000\n", + "L = 21.967602, acc = 0.945000\n", + "L = 21.945911, acc = 0.945000\n", + "L = 21.924252, acc = 0.945000\n", + "L = 21.902623, acc = 0.945000\n", + "L = 21.881026, acc = 0.945000\n", + "L = 21.859460, acc = 0.945000\n", + "L = 21.837925, acc = 0.945000\n", + "L = 21.816422, acc = 0.945000\n", + "L = 21.794950, acc = 0.945000\n", + "L = 21.773509, acc = 0.945000\n", + "L = 21.752100, acc = 0.945000\n", + "L = 21.730722, acc = 0.945000\n", + "L = 21.709376, acc = 0.945000\n", + "L = 21.688061, acc = 0.945000\n", + "L = 21.666778, acc = 0.945000\n", + "L = 21.645526, acc = 0.945000\n", + "L = 21.624306, acc = 0.945000\n", + "L = 21.603118, acc = 0.945000\n", + "L = 21.581961, acc = 0.945000\n", + "L = 21.560836, acc = 0.945000\n", + "L = 21.539743, acc = 0.945000\n", + "L = 21.518682, acc = 0.945000\n", + "L = 21.497652, acc = 0.945000\n", + "L = 21.476654, acc = 0.945000\n", + "L = 21.455688, acc = 0.945000\n", + "L = 21.434754, acc = 0.945000\n", + "L = 21.413852, acc = 0.945000\n", + "L = 21.392982, acc = 0.945000\n", + "L = 21.372144, acc = 0.945000\n", + "L = 21.351339, acc = 0.945000\n", + "L = 21.330565, acc = 0.945000\n", + "L = 21.309823, acc = 0.945000\n", + "L = 21.289113, acc = 0.945000\n", + "L = 21.268436, acc = 0.945000\n", + "L = 21.247791, acc = 0.945000\n", + "L = 21.227178, acc = 0.945000\n", + "L = 21.206597, acc = 0.945000\n", + "L = 21.186049, acc = 0.945000\n", + "L = 21.165533, acc = 0.945000\n", + "L = 21.145049, acc = 0.945000\n", + "L = 21.124598, acc = 0.945000\n", + "L = 21.104179, acc = 0.945000\n", + "L = 21.083793, acc = 0.945000\n", + "L = 21.063439, acc = 0.945000\n", + "L = 21.043118, acc = 0.945000\n", + "L = 21.022829, acc = 0.945000\n", + "L = 21.002573, acc = 0.945000\n", + "L = 20.982349, acc = 0.945000\n", + "L = 20.962158, acc = 0.945000\n", + "L = 20.942000, acc = 0.945000\n", + "L = 20.921874, acc = 0.945000\n", + "L = 20.901781, acc = 0.945000\n", + "L = 20.881721, acc = 0.945000\n", + "L = 20.861693, acc = 0.945000\n", + "L = 20.841699, acc = 0.945000\n", + "L = 20.821737, acc = 0.945000\n", + "L = 20.801808, acc = 0.945000\n", + "L = 20.781912, acc = 0.945000\n", + "L = 20.762049, acc = 0.945000\n", + "L = 20.742218, acc = 0.945000\n", + "L = 20.722421, acc = 0.945000\n", + "L = 20.702656, acc = 0.945000\n", + "L = 20.682925, acc = 0.945000\n", + "L = 20.663227, acc = 0.945000\n", + "L = 20.643561, acc = 0.945000\n", + "L = 20.623929, acc = 0.945000\n", + "L = 20.604330, acc = 0.945000\n", + "L = 20.584763, acc = 0.945000\n", + "L = 20.565230, acc = 0.945000\n", + "L = 20.545730, acc = 0.945000\n", + "L = 20.526264, acc = 0.945000\n", + "L = 20.506830, acc = 0.945000\n", + "L = 20.487430, acc = 0.945000\n", + "L = 20.468063, acc = 0.945000\n", + "L = 20.448729, acc = 0.945000\n", + "L = 20.429428, acc = 0.945000\n", + "L = 20.410160, acc = 0.945000\n", + "L = 20.390926, acc = 0.945000\n", + "L = 20.371726, acc = 0.945000\n", + "L = 20.352558, acc = 0.945000\n", + "L = 20.333424, acc = 0.945000\n", + "L = 20.314323, acc = 0.945000\n", + "L = 20.295256, acc = 0.945000\n", + "L = 20.276221, acc = 0.945000\n", + "L = 20.257221, acc = 0.945000\n", + "L = 20.238253, acc = 0.945000\n", + "L = 20.219320, acc = 0.945000\n", + "L = 20.200419, acc = 0.945000\n", + "L = 20.181552, acc = 0.945000\n", + "L = 20.162719, acc = 0.945000\n", + "L = 20.143918, acc = 0.945000\n", + "L = 20.125152, acc = 0.945000\n", + "L = 20.106419, acc = 0.945000\n", + "L = 20.087719, acc = 0.945000\n", + "L = 20.069053, acc = 0.945000\n", + "L = 20.050420, acc = 0.945000\n", + "L = 20.031821, acc = 0.945000\n", + "L = 20.013256, acc = 0.945000\n", + "L = 19.994724, acc = 0.945000\n", + "L = 19.976225, acc = 0.945000\n", + "L = 19.957760, acc = 0.945000\n", + "L = 19.939329, acc = 0.945000\n", + "L = 19.920931, acc = 0.945000\n", + "L = 19.902567, acc = 0.945000\n", + "L = 19.884236, acc = 0.945000\n", + "L = 19.865939, acc = 0.945000\n", + "L = 19.847675, acc = 0.945000\n", + "L = 19.829445, acc = 0.945000\n", + "L = 19.811249, acc = 0.945000\n", + "L = 19.793086, acc = 0.945000\n", + "L = 19.774957, acc = 0.945000\n", + "L = 19.756861, acc = 0.945000\n", + "L = 19.738799, acc = 0.945000\n", + "L = 19.720771, acc = 0.945000\n", + "L = 19.702776, acc = 0.945000\n", + "L = 19.684815, acc = 0.945000\n", + "L = 19.666887, acc = 0.945000\n", + "L = 19.648993, acc = 0.945000\n", + "L = 19.631132, acc = 0.945000\n", + "L = 19.613305, acc = 0.945000\n", + "L = 19.595512, acc = 0.945000\n", + "L = 19.577752, acc = 0.945000\n", + "L = 19.560026, acc = 0.945000\n", + "L = 19.542333, acc = 0.945000\n", + "L = 19.524674, acc = 0.945000\n", + "L = 19.507048, acc = 0.945000\n", + "L = 19.489456, acc = 0.945000\n", + "L = 19.471897, acc = 0.945000\n", + "L = 19.454372, acc = 0.945000\n", + "L = 19.436881, acc = 0.945000\n", + "L = 19.419423, acc = 0.945000\n", + "L = 19.401998, acc = 0.945000\n", + "L = 19.384607, acc = 0.945000\n", + "L = 19.367249, acc = 0.945000\n", + "L = 19.349925, acc = 0.945000\n", + "L = 19.332634, acc = 0.945000\n", + "L = 19.315377, acc = 0.945000\n", + "L = 19.298153, acc = 0.945000\n", + "L = 19.280963, acc = 0.945000\n", + "L = 19.263806, acc = 0.945000\n", + "L = 19.246682, acc = 0.945000\n", + "L = 19.229592, acc = 0.945000\n", + "L = 19.212535, acc = 0.945000\n", + "L = 19.195511, acc = 0.945000\n", + "L = 19.178521, acc = 0.950000\n", + "L = 19.161564, acc = 0.950000\n", + "L = 19.144640, acc = 0.950000\n", + "L = 19.127749, acc = 0.950000\n", + "L = 19.110892, acc = 0.950000\n", + "L = 19.094068, acc = 0.950000\n", + "L = 19.077277, acc = 0.950000\n", + "L = 19.060520, acc = 0.950000\n", + "L = 19.043795, acc = 0.950000\n", + "L = 19.027104, acc = 0.950000\n", + "L = 19.010446, acc = 0.950000\n", + "L = 18.993821, acc = 0.950000\n", + "L = 18.977229, acc = 0.950000\n", + "L = 18.960670, acc = 0.950000\n", + "L = 18.944145, acc = 0.950000\n", + "L = 18.927652, acc = 0.950000\n", + "L = 18.911192, acc = 0.950000\n", + "L = 18.894765, acc = 0.950000\n", + "L = 18.878371, acc = 0.950000\n", + "L = 18.862010, acc = 0.950000\n", + "L = 18.845682, acc = 0.950000\n", + "L = 18.829387, acc = 0.955000\n", + "L = 18.813125, acc = 0.955000\n", + "L = 18.796895, acc = 0.955000\n", + "L = 18.780699, acc = 0.955000\n", + "L = 18.764535, acc = 0.955000\n", + "L = 18.748403, acc = 0.955000\n", + "L = 18.732305, acc = 0.955000\n", + "L = 18.716239, acc = 0.955000\n", + "L = 18.700206, acc = 0.955000\n", + "L = 18.684205, acc = 0.955000\n", + "L = 18.668237, acc = 0.955000\n", + "L = 18.652302, acc = 0.955000\n", + "L = 18.636399, acc = 0.955000\n", + "L = 18.620529, acc = 0.955000\n", + "L = 18.604691, acc = 0.955000\n", + "L = 18.588885, acc = 0.955000\n", + "L = 18.573112, acc = 0.955000\n", + "L = 18.557371, acc = 0.955000\n", + "L = 18.541663, acc = 0.955000\n", + "L = 18.525987, acc = 0.955000\n", + "L = 18.510343, acc = 0.955000\n", + "L = 18.494731, acc = 0.955000\n", + "L = 18.479152, acc = 0.955000\n", + "L = 18.463605, acc = 0.955000\n", + "L = 18.448089, acc = 0.955000\n", + "L = 18.432606, acc = 0.955000\n", + "L = 18.417155, acc = 0.955000\n", + "L = 18.401736, acc = 0.955000\n", + "L = 18.386349, acc = 0.955000\n", + "L = 18.370994, acc = 0.955000\n", + "L = 18.355671, acc = 0.955000\n", + "L = 18.340379, acc = 0.955000\n", + "L = 18.325120, acc = 0.955000\n", + "L = 18.309892, acc = 0.955000\n", + "L = 18.294696, acc = 0.955000\n", + "L = 18.279532, acc = 0.955000\n", + "L = 18.264399, acc = 0.955000\n", + "L = 18.249298, acc = 0.955000\n", + "L = 18.234228, acc = 0.955000\n", + "L = 18.219190, acc = 0.955000\n", + "L = 18.204184, acc = 0.955000\n", + "L = 18.189209, acc = 0.955000\n", + "L = 18.174265, acc = 0.955000\n", + "L = 18.159353, acc = 0.955000\n", + "L = 18.144472, acc = 0.955000\n", + "L = 18.129623, acc = 0.955000\n", + "L = 18.114804, acc = 0.955000\n", + "L = 18.100017, acc = 0.955000\n", + "L = 18.085261, acc = 0.955000\n", + "L = 18.070536, acc = 0.955000\n", + "L = 18.055842, acc = 0.955000\n", + "L = 18.041179, acc = 0.955000\n", + "L = 18.026547, acc = 0.955000\n", + "L = 18.011946, acc = 0.955000\n", + "L = 17.997376, acc = 0.955000\n", + "L = 17.982837, acc = 0.955000\n", + "L = 17.968328, acc = 0.955000\n", + "L = 17.953851, acc = 0.955000\n", + "L = 17.939403, acc = 0.955000\n", + "L = 17.924987, acc = 0.955000\n", + "L = 17.910601, acc = 0.955000\n", + "L = 17.896246, acc = 0.955000\n", + "L = 17.881921, acc = 0.955000\n", + "L = 17.867627, acc = 0.955000\n", + "L = 17.853363, acc = 0.955000\n", + "L = 17.839129, acc = 0.955000\n", + "L = 17.824926, acc = 0.955000\n", + "L = 17.810753, acc = 0.955000\n", + "L = 17.796610, acc = 0.955000\n", + "L = 17.782497, acc = 0.955000\n", + "L = 17.768415, acc = 0.955000\n", + "L = 17.754362, acc = 0.955000\n", + "L = 17.740340, acc = 0.955000\n", + "L = 17.726347, acc = 0.955000\n", + "L = 17.712384, acc = 0.955000\n", + "L = 17.698452, acc = 0.955000\n", + "L = 17.684549, acc = 0.955000\n", + "L = 17.670675, acc = 0.955000\n", + "L = 17.656832, acc = 0.955000\n", + "L = 17.643018, acc = 0.955000\n", + "L = 17.629233, acc = 0.955000\n", + "L = 17.615479, acc = 0.955000\n", + "L = 17.601753, acc = 0.955000\n", + "L = 17.588057, acc = 0.955000\n", + "L = 17.574391, acc = 0.955000\n", + "L = 17.560754, acc = 0.955000\n", + "L = 17.547146, acc = 0.955000\n", + "L = 17.533567, acc = 0.955000\n", + "L = 17.520018, acc = 0.955000\n", + "L = 17.506497, acc = 0.955000\n", + "L = 17.493006, acc = 0.955000\n", + "L = 17.479543, acc = 0.955000\n", + "L = 17.466110, acc = 0.955000\n", + "L = 17.452705, acc = 0.955000\n", + "L = 17.439330, acc = 0.955000\n", + "L = 17.425983, acc = 0.955000\n", + "L = 17.412665, acc = 0.955000\n", + "L = 17.399375, acc = 0.955000\n", + "L = 17.386114, acc = 0.955000\n", + "L = 17.372882, acc = 0.955000\n", + "L = 17.359678, acc = 0.955000\n", + "L = 17.346503, acc = 0.955000\n", + "L = 17.333356, acc = 0.955000\n", + "L = 17.320237, acc = 0.955000\n", + "L = 17.307147, acc = 0.955000\n", + "L = 17.294085, acc = 0.955000\n", + "L = 17.281051, acc = 0.955000\n", + "L = 17.268045, acc = 0.955000\n", + "L = 17.255068, acc = 0.955000\n", + "L = 17.242118, acc = 0.955000\n", + "L = 17.229196, acc = 0.955000\n", + "L = 17.216302, acc = 0.955000\n", + "L = 17.203436, acc = 0.955000\n", + "L = 17.190598, acc = 0.955000\n", + "L = 17.177787, acc = 0.955000\n", + "L = 17.165004, acc = 0.955000\n", + "L = 17.152249, acc = 0.955000\n", + "L = 17.139521, acc = 0.955000\n", + "L = 17.126821, acc = 0.955000\n", + "L = 17.114148, acc = 0.955000\n", + "L = 17.101502, acc = 0.955000\n", + "L = 17.088884, acc = 0.955000\n", + "L = 17.076293, acc = 0.955000\n", + "L = 17.063730, acc = 0.955000\n", + "L = 17.051193, acc = 0.955000\n", + "L = 17.038683, acc = 0.955000\n", + "L = 17.026201, acc = 0.955000\n", + "L = 17.013745, acc = 0.955000\n", + "L = 17.001317, acc = 0.955000\n", + "L = 16.988915, acc = 0.955000\n", + "L = 16.976540, acc = 0.955000\n", + "L = 16.964192, acc = 0.955000\n", + "L = 16.951870, acc = 0.955000\n", + "L = 16.939575, acc = 0.955000\n", + "L = 16.927307, acc = 0.955000\n", + "L = 16.915065, acc = 0.955000\n", + "L = 16.902850, acc = 0.955000\n", + "L = 16.890661, acc = 0.955000\n", + "L = 16.878498, acc = 0.955000\n", + "L = 16.866361, acc = 0.955000\n", + "L = 16.854251, acc = 0.955000\n", + "L = 16.842167, acc = 0.955000\n", + "L = 16.830109, acc = 0.955000\n", + "L = 16.818077, acc = 0.955000\n", + "L = 16.806071, acc = 0.955000\n", + "L = 16.794091, acc = 0.955000\n", + "L = 16.782136, acc = 0.955000\n", + "L = 16.770208, acc = 0.955000\n", + "L = 16.758305, acc = 0.955000\n", + "L = 16.746428, acc = 0.955000\n", + "L = 16.734576, acc = 0.955000\n", + "L = 16.722750, acc = 0.955000\n", + "L = 16.710950, acc = 0.955000\n", + "L = 16.699175, acc = 0.955000\n", + "L = 16.687425, acc = 0.955000\n", + "L = 16.675701, acc = 0.955000\n", + "L = 16.664002, acc = 0.955000\n", + "L = 16.652328, acc = 0.955000\n", + "L = 16.640679, acc = 0.955000\n", + "L = 16.629056, acc = 0.955000\n", + "L = 16.617457, acc = 0.955000\n", + "L = 16.605883, acc = 0.955000\n", + "L = 16.594334, acc = 0.955000\n", + "L = 16.582811, acc = 0.955000\n", + "L = 16.571311, acc = 0.955000\n", + "L = 16.559837, acc = 0.955000\n", + "L = 16.548387, acc = 0.955000\n", + "L = 16.536962, acc = 0.955000\n", + "L = 16.525561, acc = 0.955000\n", + "L = 16.514185, acc = 0.955000\n", + "L = 16.502834, acc = 0.955000\n", + "L = 16.491506, acc = 0.955000\n", + "L = 16.480203, acc = 0.955000\n", + "L = 16.468925, acc = 0.955000\n", + "L = 16.457670, acc = 0.955000\n", + "L = 16.446440, acc = 0.955000\n", + "L = 16.435233, acc = 0.955000\n", + "L = 16.424051, acc = 0.955000\n", + "L = 16.412893, acc = 0.955000\n", + "L = 16.401758, acc = 0.955000\n", + "L = 16.390648, acc = 0.955000\n", + "L = 16.379561, acc = 0.955000\n", + "L = 16.368498, acc = 0.955000\n", + "L = 16.357458, acc = 0.955000\n", + "L = 16.346442, acc = 0.955000\n", + "L = 16.335450, acc = 0.955000\n", + "L = 16.324481, acc = 0.955000\n", + "L = 16.313536, acc = 0.955000\n", + "L = 16.302614, acc = 0.955000\n", + "L = 16.291715, acc = 0.955000\n", + "L = 16.280840, acc = 0.955000\n", + "L = 16.269987, acc = 0.955000\n", + "L = 16.259158, acc = 0.955000\n", + "L = 16.248352, acc = 0.955000\n", + "L = 16.237569, acc = 0.955000\n", + "L = 16.226809, acc = 0.955000\n", + "L = 16.216072, acc = 0.955000\n", + "L = 16.205358, acc = 0.955000\n", + "L = 16.194666, acc = 0.955000\n", + "L = 16.183998, acc = 0.955000\n", + "L = 16.173352, acc = 0.955000\n", + "L = 16.162728, acc = 0.955000\n", + "L = 16.152127, acc = 0.955000\n", + "L = 16.141549, acc = 0.955000\n", + "L = 16.130993, acc = 0.960000\n", + "L = 16.120459, acc = 0.960000\n", + "L = 16.109948, acc = 0.960000\n", + "L = 16.099459, acc = 0.960000\n", + "L = 16.088993, acc = 0.960000\n", + "L = 16.078548, acc = 0.960000\n", + "L = 16.068126, acc = 0.960000\n", + "L = 16.057725, acc = 0.960000\n", + "L = 16.047347, acc = 0.960000\n", + "L = 16.036990, acc = 0.960000\n", + "L = 16.026656, acc = 0.960000\n", + "L = 16.016343, acc = 0.960000\n", + "L = 16.006052, acc = 0.960000\n", + "L = 15.995782, acc = 0.960000\n", + "L = 15.985535, acc = 0.960000\n", + "L = 15.975309, acc = 0.960000\n", + "L = 15.965104, acc = 0.960000\n", + "L = 15.954921, acc = 0.960000\n", + "L = 15.944759, acc = 0.960000\n", + "L = 15.934619, acc = 0.960000\n", + "L = 15.924500, acc = 0.960000\n", + "L = 15.914402, acc = 0.960000\n", + "L = 15.904326, acc = 0.960000\n", + "L = 15.894271, acc = 0.960000\n", + "L = 15.884236, acc = 0.960000\n", + "L = 15.874223, acc = 0.960000\n", + "L = 15.864231, acc = 0.960000\n", + "L = 15.854260, acc = 0.960000\n", + "L = 15.844309, acc = 0.960000\n", + "L = 15.834379, acc = 0.960000\n", + "L = 15.824471, acc = 0.960000\n", + "L = 15.814582, acc = 0.960000\n", + "L = 15.804715, acc = 0.960000\n", + "L = 15.794868, acc = 0.960000\n", + "L = 15.785042, acc = 0.960000\n", + "L = 15.775236, acc = 0.960000\n", + "L = 15.765450, acc = 0.960000\n", + "L = 15.755685, acc = 0.960000\n", + "L = 15.745940, acc = 0.960000\n", + "L = 15.736216, acc = 0.960000\n", + "L = 15.726511, acc = 0.960000\n", + "L = 15.716827, acc = 0.960000\n", + "L = 15.707163, acc = 0.960000\n", + "L = 15.697519, acc = 0.960000\n", + "L = 15.687895, acc = 0.960000\n", + "L = 15.678291, acc = 0.960000\n", + "L = 15.668707, acc = 0.960000\n", + "L = 15.659143, acc = 0.960000\n", + "L = 15.649598, acc = 0.960000\n", + "L = 15.640074, acc = 0.960000\n", + "L = 15.630569, acc = 0.960000\n", + "L = 15.621083, acc = 0.960000\n", + "L = 15.611617, acc = 0.960000\n", + "L = 15.602171, acc = 0.960000\n", + "L = 15.592744, acc = 0.960000\n", + "L = 15.583336, acc = 0.960000\n", + "L = 15.573948, acc = 0.960000\n", + "L = 15.564579, acc = 0.960000\n", + "L = 15.555230, acc = 0.960000\n", + "L = 15.545900, acc = 0.960000\n", + "L = 15.536588, acc = 0.960000\n", + "L = 15.527296, acc = 0.960000\n", + "L = 15.518023, acc = 0.960000\n", + "L = 15.508769, acc = 0.960000\n", + "L = 15.499534, acc = 0.960000\n", + "L = 15.490318, acc = 0.960000\n", + "L = 15.481121, acc = 0.960000\n", + "L = 15.471942, acc = 0.960000\n", + "L = 15.462782, acc = 0.960000\n", + "L = 15.453641, acc = 0.960000\n", + "L = 15.444519, acc = 0.960000\n", + "L = 15.435415, acc = 0.960000\n", + "L = 15.426329, acc = 0.960000\n", + "L = 15.417263, acc = 0.960000\n", + "L = 15.408214, acc = 0.960000\n", + "L = 15.399184, acc = 0.960000\n", + "L = 15.390173, acc = 0.960000\n", + "L = 15.381179, acc = 0.960000\n", + "L = 15.372204, acc = 0.960000\n", + "L = 15.363247, acc = 0.960000\n", + "L = 15.354308, acc = 0.960000\n", + "L = 15.345388, acc = 0.960000\n", + "L = 15.336485, acc = 0.960000\n", + "L = 15.327600, acc = 0.960000\n", + "L = 15.318733, acc = 0.960000\n", + "L = 15.309885, acc = 0.960000\n", + "L = 15.301054, acc = 0.960000\n", + "L = 15.292240, acc = 0.960000\n", + "L = 15.283445, acc = 0.960000\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "L = 15.274667, acc = 0.960000\n", + "L = 15.265907, acc = 0.960000\n", + "L = 15.257165, acc = 0.960000\n", + "L = 15.248440, acc = 0.960000\n", + "L = 15.239732, acc = 0.960000\n", + "L = 15.231042, acc = 0.960000\n", + "L = 15.222369, acc = 0.960000\n", + "L = 15.213714, acc = 0.960000\n", + "L = 15.205076, acc = 0.960000\n", + "L = 15.196456, acc = 0.960000\n", + "L = 15.187852, acc = 0.960000\n", + "L = 15.179266, acc = 0.960000\n", + "L = 15.170697, acc = 0.960000\n", + "L = 15.162145, acc = 0.960000\n", + "L = 15.153610, acc = 0.960000\n", + "L = 15.145092, acc = 0.960000\n", + "L = 15.136590, acc = 0.960000\n", + "L = 15.128106, acc = 0.960000\n", + "L = 15.119639, acc = 0.960000\n", + "L = 15.111188, acc = 0.960000\n", + "L = 15.102754, acc = 0.960000\n", + "L = 15.094337, acc = 0.960000\n", + "L = 15.085937, acc = 0.960000\n", + "L = 15.077553, acc = 0.960000\n", + "L = 15.069186, acc = 0.960000\n", + "L = 15.060835, acc = 0.960000\n", + "L = 15.052500, acc = 0.960000\n", + "L = 15.044183, acc = 0.960000\n", + "L = 15.035881, acc = 0.960000\n", + "L = 15.027596, acc = 0.960000\n", + "L = 15.019327, acc = 0.960000\n", + "L = 15.011074, acc = 0.960000\n", + "L = 15.002838, acc = 0.960000\n", + "L = 14.994618, acc = 0.960000\n", + "L = 14.986413, acc = 0.960000\n", + "L = 14.978225, acc = 0.960000\n", + "L = 14.970053, acc = 0.960000\n", + "L = 14.961897, acc = 0.960000\n", + "L = 14.953757, acc = 0.960000\n", + "L = 14.945633, acc = 0.960000\n", + "L = 14.937524, acc = 0.960000\n", + "L = 14.929432, acc = 0.960000\n", + "L = 14.921355, acc = 0.960000\n", + "L = 14.913294, acc = 0.960000\n", + "L = 14.905248, acc = 0.960000\n", + "L = 14.897218, acc = 0.960000\n", + "L = 14.889204, acc = 0.960000\n", + "L = 14.881205, acc = 0.960000\n", + "L = 14.873222, acc = 0.960000\n", + "L = 14.865254, acc = 0.960000\n", + "L = 14.857302, acc = 0.960000\n", + "L = 14.849365, acc = 0.960000\n", + "L = 14.841443, acc = 0.960000\n", + "L = 14.833537, acc = 0.960000\n", + "L = 14.825646, acc = 0.960000\n", + "L = 14.817770, acc = 0.960000\n", + "L = 14.809909, acc = 0.960000\n", + "L = 14.802063, acc = 0.960000\n", + "L = 14.794233, acc = 0.960000\n", + "L = 14.786417, acc = 0.960000\n", + "L = 14.778617, acc = 0.960000\n", + "L = 14.770831, acc = 0.960000\n", + "L = 14.763060, acc = 0.960000\n", + "L = 14.755304, acc = 0.960000\n", + "L = 14.747563, acc = 0.960000\n", + "L = 14.739837, acc = 0.960000\n", + "L = 14.732126, acc = 0.960000\n", + "L = 14.724429, acc = 0.960000\n", + "L = 14.716747, acc = 0.960000\n", + "L = 14.709079, acc = 0.960000\n", + "L = 14.701426, acc = 0.960000\n", + "L = 14.693788, acc = 0.960000\n", + "L = 14.686164, acc = 0.960000\n", + "L = 14.678554, acc = 0.960000\n", + "L = 14.670959, acc = 0.960000\n", + "L = 14.663379, acc = 0.960000\n", + "L = 14.655813, acc = 0.960000\n", + "L = 14.648261, acc = 0.960000\n", + "L = 14.640723, acc = 0.960000\n", + "L = 14.633199, acc = 0.960000\n", + "L = 14.625690, acc = 0.960000\n", + "L = 14.618195, acc = 0.960000\n", + "L = 14.610714, acc = 0.960000\n", + "L = 14.603247, acc = 0.960000\n", + "L = 14.595794, acc = 0.960000\n", + "L = 14.588355, acc = 0.960000\n", + "L = 14.580929, acc = 0.960000\n", + "L = 14.573518, acc = 0.960000\n", + "L = 14.566121, acc = 0.960000\n", + "L = 14.558737, acc = 0.960000\n", + "L = 14.551368, acc = 0.960000\n", + "L = 14.544012, acc = 0.960000\n", + "L = 14.536670, acc = 0.960000\n", + "L = 14.529341, acc = 0.960000\n", + "L = 14.522026, acc = 0.960000\n", + "L = 14.514725, acc = 0.960000\n", + "L = 14.507437, acc = 0.960000\n", + "L = 14.500163, acc = 0.960000\n", + "L = 14.492902, acc = 0.960000\n", + "L = 14.485655, acc = 0.960000\n", + "L = 14.478421, acc = 0.960000\n", + "L = 14.471201, acc = 0.960000\n", + "L = 14.463993, acc = 0.960000\n", + "L = 14.456800, acc = 0.960000\n", + "L = 14.449619, acc = 0.960000\n", + "L = 14.442452, acc = 0.960000\n", + "L = 14.435298, acc = 0.960000\n", + "L = 14.428157, acc = 0.960000\n", + "L = 14.421029, acc = 0.960000\n", + "L = 14.413914, acc = 0.960000\n", + "L = 14.406812, acc = 0.960000\n", + "L = 14.399723, acc = 0.960000\n", + "L = 14.392648, acc = 0.960000\n", + "L = 14.385585, acc = 0.960000\n", + "L = 14.378535, acc = 0.960000\n", + "L = 14.371498, acc = 0.960000\n", + "L = 14.364474, acc = 0.960000\n", + "L = 14.357462, acc = 0.960000\n", + "L = 14.350464, acc = 0.960000\n", + "L = 14.343478, acc = 0.960000\n", + "L = 14.336505, acc = 0.960000\n", + "L = 14.329544, acc = 0.960000\n", + "L = 14.322596, acc = 0.960000\n", + "L = 14.315661, acc = 0.960000\n", + "L = 14.308738, acc = 0.960000\n", + "L = 14.301828, acc = 0.960000\n", + "L = 14.294930, acc = 0.960000\n", + "L = 14.288044, acc = 0.960000\n", + "L = 14.281172, acc = 0.960000\n", + "L = 14.274311, acc = 0.960000\n", + "L = 14.267463, acc = 0.960000\n", + "L = 14.260627, acc = 0.960000\n", + "L = 14.253803, acc = 0.960000\n", + "L = 14.246992, acc = 0.960000\n", + "L = 14.240193, acc = 0.960000\n", + "L = 14.233406, acc = 0.960000\n", + "L = 14.226631, acc = 0.960000\n", + "L = 14.219868, acc = 0.960000\n", + "L = 14.213117, acc = 0.960000\n", + "L = 14.206379, acc = 0.960000\n", + "L = 14.199652, acc = 0.960000\n", + "L = 14.192938, acc = 0.960000\n", + "L = 14.186235, acc = 0.960000\n", + "L = 14.179544, acc = 0.960000\n", + "L = 14.172865, acc = 0.960000\n", + "L = 14.166198, acc = 0.960000\n", + "L = 14.159543, acc = 0.960000\n", + "L = 14.152900, acc = 0.960000\n", + "L = 14.146268, acc = 0.960000\n", + "L = 14.139648, acc = 0.960000\n", + "L = 14.133040, acc = 0.960000\n", + "L = 14.126443, acc = 0.960000\n", + "L = 14.119858, acc = 0.960000\n", + "L = 14.113284, acc = 0.960000\n", + "L = 14.106723, acc = 0.960000\n", + "L = 14.100172, acc = 0.960000\n", + "L = 14.093633, acc = 0.960000\n", + "L = 14.087106, acc = 0.960000\n", + "L = 14.080590, acc = 0.960000\n", + "L = 14.074085, acc = 0.960000\n", + "L = 14.067592, acc = 0.960000\n", + "L = 14.061110, acc = 0.960000\n", + "L = 14.054640, acc = 0.960000\n", + "L = 14.048181, acc = 0.960000\n", + "L = 14.041732, acc = 0.960000\n", + "L = 14.035296, acc = 0.960000\n", + "L = 14.028870, acc = 0.960000\n", + "L = 14.022456, acc = 0.960000\n", + "L = 14.016052, acc = 0.960000\n", + "L = 14.009660, acc = 0.960000\n", + "L = 14.003279, acc = 0.960000\n", + "L = 13.996909, acc = 0.960000\n", + "L = 13.990549, acc = 0.960000\n", + "L = 13.984201, acc = 0.960000\n", + "L = 13.977864, acc = 0.960000\n", + "L = 13.971538, acc = 0.960000\n", + "L = 13.965222, acc = 0.960000\n", + "L = 13.958917, acc = 0.960000\n", + "L = 13.952624, acc = 0.960000\n", + "L = 13.946341, acc = 0.960000\n", + "L = 13.940068, acc = 0.960000\n", + "L = 13.933807, acc = 0.960000\n" + ] + } + ], + "source": [ + "# use the NN model and training\n", + "nn = NN_Model([2, 6, 2])\n", + "nn.init_weight()\n", + "nn.backpropagation(X, t, 2000)\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "# predict results & plot results\n", + "y_res = nn.forward(X)\n", + "y_pred = np.argmax(y_res, axis=1)\n", + "\n", + "# plot data\n", + "plt.scatter(X[:, 0], X[:, 1], c=y, cmap=plt.cm.Spectral)\n", + "plt.title(\"ground truth\")\n", "plt.show()\n", "\n", + "plt.scatter(X[:, 0], X[:, 1], c=y_pred, cmap=plt.cm.Spectral)\n", + "plt.title(\"predicted\")\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 深入分析" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[[0.02361974 0.97508818]\n", + " [0.27772832 0.72007122]\n", + " [0.83062658 0.17256861]\n", + " [0.03436929 0.96345229]\n", + " [0.02995351 0.96781939]\n", + " [0.85808896 0.14486074]\n", + " [0.05079962 0.94997004]\n", + " [0.87805685 0.12525219]\n", + " [0.03874122 0.96039457]]\n" + ] + } + ], + "source": [ + "# print some results\n", + "\n", + "print(y_res[1:10, :])" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**问题**\n", + "1. 我们希望得到的每个类别的概率\n", + "2. 如何做多分类问题?\n", + "3. 如何能让神经网络更快的训练好?\n", + "4. 如何抽象,让神经网络的类支持更多的类型的层" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Softmax & 交叉熵代价函数\n", + "\n", + "softmax经常被添加在分类任务的神经网络中的输出层,神经网络的反向传播中关键的步骤就是求导,从这个过程也可以更深刻地理解反向传播的过程,还可以对梯度传播的问题有更多的思考。\n", + "\n", + "### softmax 函数\n", + "\n", + "softmax(柔性最大值)函数,一般在神经网络中, softmax可以作为分类任务的输出层。其实可以认为softmax输出的是几个类别选择的概率,比如我有一个分类任务,要分为三个类,softmax函数可以根据它们相对的大小,输出三个类别选取的概率,并且概率和为1。\n", + "\n", + "softmax函数的公式是这种形式:\n", + "![softmax](images/softmax.png)\n", + "\n", + "* $S_i$是经过softmax的类别概率输出\n", + "* $z_k$是神经元的输出\n", + "\n", + "更形象的如下图表示:\n", + "![softmax_demo](images/softmax_demo.png)\n", + "softmax直白来说就是将原来输出是3,1,-3通过softmax函数一作用,就映射成为(0,1)的值,而这些值的累和为1(满足概率的性质),那么我们就可以将它理解成概率,在最后选取输出结点的时候,我们就可以选取概率最大(也就是值对应最大的)结点,作为我们的预测目标!\n", "\n", - "nn = NN_Model([2, 4, 2])\n", - "nn.init_weight()\n", - "nn.backpropagation(X, t)\n", "\n", - "nn.evaluate()\n" + "\n", + "首先是神经元的输出,一个神经元如下图:\n", + "![softmax_neuron](images/softmax_neuron.png)\n", + "\n", + "神经元的输出设为:\n", + "![softmax_neuron_output_eqn.png](images/softmax_neuron_output_eqn.png)\n", + "其中$W_{ij}$是第$i$个神经元的第$j$个权重,$b$是偏置。$z_i$表示该网络的第$i$个输出。\n", + "\n", + "给这个输出加上一个softmax函数,那就变成了这样:\n", + "![softmax_neuron_output2_eqn.png](images/softmax_neuron_output2_eqn.png)\n", + "$a_i$代表softmax的第$i$个输出值,右侧套用了softmax函数。\n", + "\n", + "\n", + "### 损失函数 loss function\n", + "\n", + "在神经网络反向传播中,要求一个损失函数,这个损失函数其实表示的是真实值与网络的估计值的误差,知道误差了,才能知道怎样去修改网络中的权重。\n", + "\n", + "损失函数可以有很多形式,这里用的是交叉熵函数,主要是由于这个求导结果比较简单,易于计算,并且交叉熵解决某些损失函数学习缓慢的问题。交叉熵的函数是这样的:\n", + "\n", + "![cross_entropy_loss](images/cross_entropy_loss.png)\n", + "\n", + "其中$y_i$表示真实的分类结果。\n", + "\n" ] }, { @@ -2649,10 +4810,15 @@ "metadata": {}, "source": [ "## References\n", - "* [零基础入门深度学习(3) - 神经网络和反向传播算法](https://www.zybuluo.com/hanbingtao/note/476663)\n", - "* [Neural Network Using Python and Numpy](https://www.python-course.eu/neural_networks_with_python_numpy.php)\n", - "* http://www.cedar.buffalo.edu/%7Esrihari/CSE574/Chap5/Chap5.3-BackProp.pdf\n", - "* https://mattmazur.com/2015/03/17/a-step-by-step-backpropagation-example/" + "* 反向传播算法\n", + " * [零基础入门深度学习(3) - 神经网络和反向传播算法](https://www.zybuluo.com/hanbingtao/note/476663)\n", + " * [Neural Network Using Python and Numpy](https://www.python-course.eu/neural_networks_with_python_numpy.php)\n", + " * http://www.cedar.buffalo.edu/%7Esrihari/CSE574/Chap5/Chap5.3-BackProp.pdf\n", + " * https://mattmazur.com/2015/03/17/a-step-by-step-backpropagation-example/\n", + "* Softmax & 交叉熵\n", + " * [交叉熵代价函数(作用及公式推导)](https://blog.csdn.net/u014313009/article/details/51043064)\n", + " * [手打例子一步一步带你看懂softmax函数以及相关求导过程](https://www.jianshu.com/p/ffa51250ba2e)\n", + " * [简单易懂的softmax交叉熵损失函数求导](https://www.jianshu.com/p/c02a1fbffad6)" ] } ], diff --git a/nn/mlp_bp.py b/nn/mlp_bp.py index 36a806c..20cd06a 100644 --- a/nn/mlp_bp.py +++ b/nn/mlp_bp.py @@ -302,8 +302,7 @@ def forward(n, X): # use random weight to perdict forward(nn, X) -y_pred = np.zeros(nn.z2.shape[0]) -y_pred[np.where(nn.z2[:,0]" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "import matplotlib.pyplot as plt\n", + "from mpl_toolkits.mplot3d import Axes3D\n", + "from sklearn import datasets\n", + "from sklearn.decomposition import PCA\n", + "\n", + "# import some data to play with\n", + "iris = datasets.load_iris()\n", + "X = iris.data[:, :] \n", + "y = iris.target\n", + "\n", + "# Plot the samples\n", + "plt.figure(figsize=(15, 5))\n", + "plt.subplots_adjust(bottom=.05, top=.9, left=.05, right=.95)\n", + "\n", + "plt.subplot(121)\n", + "plt.scatter(X[:, 0], X[:, 1], c=y, cmap=plt.cm.Set1,\n", + " edgecolor='k')\n", + "plt.xlabel('Sepal length')\n", + "plt.ylabel('Sepal width')\n", + "\n", + "plt.subplot(122)\n", + "plt.scatter(X[:, 2], X[:, 3], c=y, cmap=plt.cm.Set1,\n", + " edgecolor='k')\n", + "plt.xlabel('Petal Length')\n", + "plt.ylabel('Petal Width')\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "from sklearn.manifold import Isomap\n", + "iso = Isomap(n_neighbors=5, n_components=2)\n", + "proj = iso.fit_transform(X)\n", + "\n", + "plt.figure(figsize=(15, 9))\n", + "plt.scatter(proj[:, 0], proj[:, 1], c=y)\n", + "plt.colorbar()\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## blobs\n" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "import matplotlib.pyplot as plt\n", + "from sklearn.datasets import make_blobs\n", + "\n", + "\n", + "\n", + "# Generate 3 blobs with 2 classes where the second blob contains\n", + "# half positive samples and half negative samples. Probability in this\n", + "# blob is therefore 0.5.\n", + "centers = [(-5, -5), (0, 0), (5, 5)]\n", + "n_samples = 500\n", + "\n", + "X, y = make_blobs(n_samples=n_samples, n_features=2, cluster_std=1.0,\n", + " centers=centers, shuffle=False, random_state=42)\n", + "\n", + "plt.figure(figsize=(15, 9))\n", + "plt.scatter(X[:, 0], X[:, 1], c=y)\n", + "plt.colorbar()\n", + "plt.show()" + ] } ], "metadata": { @@ -148,8 +281,7 @@ "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.5.2" - }, - "main_language": "python" + } }, "nbformat": 4, "nbformat_minor": 2 diff --git a/tips/datasets.py b/tips/datasets.py index 59ca2f5..2efe8d2 100644 --- a/tips/datasets.py +++ b/tips/datasets.py @@ -1,3 +1,4 @@ +# -*- coding: utf-8 -*- # --- # jupyter: # jupytext_format_version: '1.2' @@ -74,3 +75,73 @@ for i in range(64): # label the image with the target value ax.text(0, 7, str(digits.target[i])) +# - + +# ## Iris +# +# This data sets consists of 3 different types of irises’ (Setosa, Versicolour, and Virginica) petal and sepal length, stored in a 150x4 numpy.ndarray +# +# The rows being the samples and the columns being: Sepal Length, Sepal Width, Petal Length and Petal Width. +# + +# + +import matplotlib.pyplot as plt +from mpl_toolkits.mplot3d import Axes3D +from sklearn import datasets +from sklearn.decomposition import PCA + +# import some data to play with +iris = datasets.load_iris() +X = iris.data[:, :] +y = iris.target + +# Plot the samples +plt.figure(figsize=(15, 5)) +plt.subplots_adjust(bottom=.05, top=.9, left=.05, right=.95) + +plt.subplot(121) +plt.scatter(X[:, 0], X[:, 1], c=y, cmap=plt.cm.Set1, + edgecolor='k') +plt.xlabel('Sepal length') +plt.ylabel('Sepal width') + +plt.subplot(122) +plt.scatter(X[:, 2], X[:, 3], c=y, cmap=plt.cm.Set1, + edgecolor='k') +plt.xlabel('Petal Length') +plt.ylabel('Petal Width') +plt.show() + +# + +from sklearn.manifold import Isomap +iso = Isomap(n_neighbors=5, n_components=2) +proj = iso.fit_transform(X) + +plt.figure(figsize=(15, 9)) +plt.scatter(proj[:, 0], proj[:, 1], c=y) +plt.colorbar() +plt.show() +# - + +# ## blobs +# + +# + +import matplotlib.pyplot as plt +from sklearn.datasets import make_blobs + + + +# Generate 3 blobs with 2 classes where the second blob contains +# half positive samples and half negative samples. Probability in this +# blob is therefore 0.5. +centers = [(-5, -5), (0, 0), (5, 5)] +n_samples = 500 + +X, y = make_blobs(n_samples=n_samples, n_features=2, cluster_std=1.0, + centers=centers, shuffle=False, random_state=42) + +plt.figure(figsize=(15, 9)) +plt.scatter(X[:, 0], X[:, 1], c=y) +plt.colorbar() +plt.show()