{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# 3小时入门numpy,pandas,matplotlib" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 一,numpy库" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "[ 0 1 4 9 16 25 36 49] [[ 0. 0.]\n", " [ 0. 0.]] [ 0. 0.5 1. ] [0 1 2 3 4 5 6 7]\n" ] } ], "source": [ "'1、创建array'\n", "import numpy as np\n", "a = np.array([t**2 for t in range(8)] )\n", "b = np.zeros([2,2]) # 可以创建多维度数组\n", "c = np.linspace(0,1,3) #现性等分函数\n", "d = np.array(range(8))\n", "print(a,b,c,d)" ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "第一行 [1 2 4 5]\n", "第一列 [1 2 2]\n", "切片 [2 4]\n", "切片 [1 2]\n", "切片 [1 4]\n" ] }, { "data": { "text/plain": [ "array([4, 5, 4, 7, 5, 9])" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'2、访问array元素'\n", "a = np.array([[1,2,4,5],[2,4,7,3],[2,5,3,9]])\n", "# 访问第一行\n", "print('第一行',a[0])\n", "print('第一列',a[:,0])\n", "print('切片', a[0][1:3])\n", "print('切片', a[0][:-2])\n", "print('切片', a[0][::2])\n", "b = a>3 #返回 bool数组\n", "c = copy(a[a>3])#利用bool数组选取元素\n", "c" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "[3 5 7] [-1 -1 -1] [ 2 6 12] [ 0.5 1. 1.5] [0 1 1] [1 4 9] [1 0 1]\n", "dim of a = 2\n", "shape of a = (3, 3)\n", "max of a = 5\n", "sum of a = 28\n", "20\n", "[17 25 19]\n" ] } ], "source": [ "'3、array 运算'\n", "a = np.array([[1,2,4],[2,4,5],[3,5,2]])\n", "b = np.array([1,2,3])\n", "c = np.array([2,3,4])\n", "print(b+c, b-c, b*c, b/2,b//2, b**2,b%2) #常见运算符重载\n", "print('dim of a =', ndim(a)) #查看维度\n", "print('shape of a = ', shape(a)) #查看大小\n", "print('max of a =',a.max())\n", "print('sum of a =',a.sum())\n", "print(dot(b,c)) #点积\n", "print(dot(a,b)) #矩阵乘法" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "A= [[ 1. 2.]\n", " [ 3. 4.]]\n", "转置A.T= [[ 1. 3.]\n", " [ 2. 4.]]\n", "A的逆A.I= [[-2. 1. ]\n", " [ 1.5 -0.5]]\n", "矩阵乘法A*A = [[ 7. 10.]\n", " [ 15. 22.]]\n" ] } ], "source": [ "'4、使用矩阵对象'\n", "A = np.matrix([[1.0,2.0],[3.0,4.0]]) #创建矩阵\n", "B = np.matrix(np.arange(1,3))\n", "print('A=',A)\n", "print('转置A.T=',A.T)\n", "print('A的逆A.I=',A.I)\n", "print('矩阵乘法A*A =',A*A)" ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "array([ 1., 2., 0.], dtype=float32)" ] }, "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'5、使用ufunc函数'\n", "# numpy中的 ufunc具有向量化特征,\n", "# 且用c语言实现速度很快\n", "\n", "x = np.linspace(0,np.pi,5)\n", "y = np.sin(x)#np.sin(x) 作用到x的每一个元素\n", "\n", "np.sin(x,x) #第二个参数表示将返回值赋给x本身\n", "\n", "'frompyfunc函数可将普通python函数转换成ufunc函数'\n", "\n", "def f(x):\n", " y = x if x>= 0 else 0\n", " return(y)\n", "\n", "uf = np.frompyfunc(f,1,1) #三个参数依次为 pyfun,nin,nout\n", "z = uf([1,2,-1]) #返回结果数据元素类型是 object\n", "\n", "#使用array对象的 astype方法将其转换成 np.float32\n", "z.astype('f4') " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 二、pandas库" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "one 1.0\n", "two NaN\n", "three 6.0\n", "four 8.0\n", "dtype: float64\n", "Index(['one', 'two', 'three', 'four'], dtype='object')\n" ] } ], "source": [ "'1,Series对象'\n", "import numpy as np\n", "import pandas as pd\n", "s = pd.Series([1,np.nan,6,8])\n", "s.index = ['one','two','three','four']\n", "print(s)\n", "print(s.index)" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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ABCD
2013-01-01-0.807534-0.171783-0.5759130.682260
2013-01-02-0.145923-0.8305151.5336750.413450
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" ], "text/plain": [ " A B C D\n", "2013-01-01 -0.807534 -0.171783 -0.575913 0.682260\n", "2013-01-02 -0.145923 -0.830515 1.533675 0.413450\n", "2013-01-03 0.649131 -0.587779 -0.126385 -1.928474" ] }, "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'2,用array创建DataFrame对象'\n", "dates = pd.date_range('20130101',periods=3) \n", "df = pd.DataFrame(np.random.randn(3,4),\n", " index=dates,columns=list('ABCD'))\n", "df" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameagegender
0李雷22
1韩梅梅23
2吉姆21
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" ], "text/plain": [ " name age gender\n", "0 李雷 22 男\n", "1 韩梅梅 23 女\n", "2 吉姆 21 男" ] }, "execution_count": 24, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'3,导入excel文档创建DataFrame对象'\n", "classmates = pd.read_excel('classmates.xlsx')\n", "classmates.columns = ['name','age','gender']\n", "classmates" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameagegender
0李雷22
1韩梅梅23
2吉姆21
3安妮24
4丽丽21
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" ], "text/plain": [ " name age gender\n", "0 李雷 22 男\n", "1 韩梅梅 23 女\n", "2 吉姆 21 男\n", "3 安妮 24 女\n", "4 丽丽 女 21" ] }, "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'4,增加行'\n", "classmates.loc[3] = {'name':'安妮','age':24,'gender':'女'}\n", "classmates = classmates.append(pd.DataFrame([['丽丽','女','21']],\\\n", " columns=classmates.columns),ignore_index=True)\n", "# ignore_index=True 表示索引重置\n", "classmates" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameagegender
0李雷22
1韩梅梅23
2吉姆21
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" ], "text/plain": [ " name age gender\n", "0 李雷 22 男\n", "1 韩梅梅 23 女\n", "2 吉姆 21 男" ] }, "execution_count": 26, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'5,删除行'\n", "# drop 和 append作用相反\n", "classmates = classmates.drop([3,4]) # 删除并生成新的数据框 \n", "classmates" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameageheightgenderhobby
0李雷22170
1韩梅梅23160
2吉姆21165
\n", "
" ], "text/plain": [ " name age height gender hobby\n", "0 李雷 22 170 男 浪\n", "1 韩梅梅 23 160 女 耍\n", "2 吉姆 21 165 男 约" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'6,增加列'\n", "hobby = ['浪','耍','约']\n", "classmates['hobby'] = hobby\n", "height = [170,160,165]\n", "classmates.insert(2,'height',height) # 插入到第3列\n", "classmates" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameagegender
0李雷22
1韩梅梅23
2吉姆21
\n", "
" ], "text/plain": [ " name age gender\n", "0 李雷 22 男\n", "1 韩梅梅 23 女\n", "2 吉姆 21 男" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'7,删除列'\n", "classmates = classmates.drop(['height'],axis = 1) \n", "del classmates['hobby'] #永久删除\n", "classmates" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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namegenderage
0李雷22
1韩梅梅23
2吉姆21
\n", "
" ], "text/plain": [ " name gender age\n", "0 李雷 男 22\n", "1 韩梅梅 女 23\n", "2 吉姆 男 21" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'8,移动列'\n", "# 将 gender 移动到 age 前面\n", "gender = classmates.pop('gender') # 先弹出\n", "classmates.insert(1,'gender',gender) # 再插入到适当位置\n", "classmates" ] }, { "cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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nameagegender
0李雷22
1韩梅梅23
2吉姆21
\n", "
" ], "text/plain": [ " name age gender\n", "0 李雷 22 男\n", "1 韩梅梅 23 女\n", "2 吉姆 21 男" ] }, "execution_count": 27, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'9,排序'\n", "classmates.sort_values(['name','age'],\n", " ascending = [0,1]) #按列排序\n", "classmates.sort_index() #按索引排序" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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namegenderagehobby
LiLei李雷22
\n", "
" ], "text/plain": [ " name gender age hobby\n", "LiLei 李雷 男 22 浪" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'10,拼接'\n", "friends = pd.DataFrame([['李雷','浪'],['大锤','约']],\\\n", " columns = ['name','hobby'],index = ['LiLei','Dachui'])\n", "classmates.index = ['LiLei','HanMeiMei','Ann']\n", "friends = friends.drop(['name'],axis = 1)\n", "\n", "# 使用 concat 函数拼接,纵向拼接\n", "oldguys = pd.concat([classmates,friends],axis = 1,join='inner') \n", "oldguys" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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namegenderagehobby
LiLei李雷22
\n", "
" ], "text/plain": [ " name gender age hobby\n", "LiLei 李雷 男 22 浪" ] }, "execution_count": 13, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# 使用 join 方法拼接\n", "oldguys = classmates.join(friends,how= 'inner') \n", "oldguys" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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namegenderage
HanMeiMei韩梅梅23
\n", "
" ], "text/plain": [ " name gender age\n", "HanMeiMei 韩梅梅 女 23" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'11,选取数据'\n", "classmates.shape #查看形状'\n", "classmates.head(3) #前3行\n", "classmates.tail(3) #后3行\n", "classmates[1:3] #选择多行\n", "classmates['LiLei':'Ann'] #选择多行\n", "classmates.name #提取一列返回series\n", "classmates[['name','age']] #选择多列\n", "classmates.loc['LiLei':'Ann',:] #用标签查看数据\n", "classmates.iloc[0:2,:] #用下标查看数据\n", "\n", "#布尔索引\n", "classmates[(classmates['age']>22) & (classmates.age<24)] " ] }, { "cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [], "source": [ "'12,导出到csv和 excel 文档'\n", "classmates.to_csv('myclassmates.csv')\n", "# 使用writer 可以在一个excel文档里写多个表格\n", "\n", "# 导出dataframe到指定sheet\n", "classmates.to_excel('myclassmates.xlsx','sheet2')\n", "\n", "# 导出多个dataframe到同一个excel表格多个sheet\n", "friends = classmates[0:1].copy()\n", "writer = pd.ExcelWriter(\"oldguys.xlsx\")\n", "classmates.to_excel(writer,sheet_name = \"classmates\")\n", "friends.to_excel(writer,sheet_name = \"friends\")\n", "writer.save()" ] }, { "cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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ABCDE
count6.0000006.0000006.0000006.0000006.000000
mean-0.369763-0.517788-0.950100-0.2949530.153838
std1.0250861.1865730.7106900.8480690.942500
min-1.425065-1.700938-1.973642-1.205523-1.477654
25%-1.082210-1.525232-1.252437-0.945107-0.061296
50%-0.652042-0.649557-0.980377-0.2319030.177644
75%0.2267160.159028-0.661745-0.0641510.875445
max1.2165341.2818900.1324551.0906881.078291
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ABCDE
2017-05-01-70.88%-166.32%13.25%-116.74%-6.33%
2017-05-02121.65%-170.09%-99.27%109.07%41.05%
2017-05-03-142.51%128.19%-197.36%-120.55%107.83%
2017-05-04-59.53%-18.78%-133.90%-18.55%-5.52%
2017-05-0550.07%-111.13%-55.97%-27.83%103.04%
2017-05-06-120.67%27.46%-96.80%-2.37%-147.77%
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" ], "text/plain": [ " A B C D E\n", "2017-05-01 -70.88% -166.32% 13.25% -116.74% -6.33%\n", "2017-05-02 121.65% -170.09% -99.27% 109.07% 41.05%\n", "2017-05-03 -142.51% 128.19% -197.36% -120.55% 107.83%\n", "2017-05-04 -59.53% -18.78% -133.90% -18.55% -5.52%\n", "2017-05-05 50.07% -111.13% -55.97% -27.83% 103.04%\n", "2017-05-06 -120.67% 27.46% -96.80% -2.37% -147.77%" ] }, "execution_count": 30, "metadata": {}, "output_type": "execute_result" } ], "source": [ "df.mean() #求每列平均\n", "df.sum(1) #按行求和 \n", "\n", "df.apply(max,1) #求每行最大值\n", "\n", "MaxDrawDown = lambda x:min([(x[i]-max(x[0:i+1])+0.0)/max(x[0:i+1]) \\\n", " for i in range(len(x))]) #定义最大回撤函数\n", "df.apply(MaxDrawDown) #调用lamda函数\n", "\n", "formatdf = df.applymap(lambda x:format(x, '.2%')) #转换成百分数显示\n", "formatdf" ] }, { "cell_type": "code", "execution_count": 31, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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2017-05-03-2.171414-1.7536370.988106-2.1052861.626600
2017-05-04-0.582243-1.146483-0.321555-0.846101-1.051229
2017-05-05-1.8410994.918441-0.5820410.499916-19.653476
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" ], "text/plain": [ " A B C D E\n", "2017-05-01 0.000000 0.000000 0.000000 0.000000 0.000000\n", "2017-05-02 -2.716441 0.022692 -8.494788 -1.934302 -7.483921\n", "2017-05-03 -2.171414 -1.753637 0.988106 -2.105286 1.626600\n", "2017-05-04 -0.582243 -1.146483 -0.321555 -0.846101 -1.051229\n", "2017-05-05 -1.841099 4.918441 -0.582041 0.499916 -19.653476\n", "2017-05-06 -3.409866 -1.247116 0.729702 -0.914862 -2.434035" ] }, "execution_count": 31, "metadata": {}, "output_type": "execute_result" } ], "source": [ "dfchange = df.pct_change() #求每日变化比例\n", "dfchange.fillna(0)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "count\t 非 NA 值的数量\n", "describe\t 针对 Series 或 DF 的列计算汇总统计\n", "min , max\t 最小值和最大值\n", "idxmin , idxmax\t 最小值和最大值的索引值\n", "quantile\t 样本分位数(0 到 1)\n", "sum\t 求和\n", "mean\t 均值\n", "median \t 中位数\n", "mad\t 根据均值计算平均绝对离差\n", "var\t 方差\n", "std\t 标准差\n", "skew\t 样本值的偏度(三阶矩)\n", "kurt\t 样本值的峰度(四阶矩)\n", "cumsum\t 样本值的累计和\n", "cummin , cummax\t 样本值的累计最大值和累计最小值\n", "cumprod\t 样本值的累计积\n", "diff\t 计算一阶差分\n", "pct_change\t 计算百分数变化" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "2314" ] }, "execution_count": 34, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'14,时间格式'\n", "import time\n", "import datetime\n", "import pandas as pd\n", "q = pd.datetime(2012,3,21)\n", "p = pd.datetime.today() #datetime对象时间\n", "\n", "#strftime将对象时间转换成字符串时间\n", "qstr = q.strftime(\"%Y-%m-%d %H:%M:%S\") \n", "ptup = pd.datetime.timetuple(p) #转换成tumple时间\n", "\n", "#striptime将字符串时间转换成tumple时间\n", "qtup = time.strptime(qstr, \"%Y-%m-%d %H:%M:%S\") \n", "qstamp = time.mktime(qtup) #转换成时间戳\n", "pstamp = time.mktime(ptup) \n", "\n", "#计算两天的时间间隔\n", "ndays = int((pstamp - qstamp)/(3600*24))\n", "ndays" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "## 三、matplotlib 库" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "matplotlib 支持函数式绘图和面向对象绘图两种绘图方式。\n" ] }, { "cell_type": "code", "execution_count": 39, "metadata": {}, "outputs": [ { "data": { "image/png": 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1UA+4RBrU02ntRDpxgTj5WIZzS2VgZctyUY+UXQeSJFjZ4ZKJmhr1xF28OLBg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\ngN+kVZos3tLzRoK2tteni9OXtLSwr6Hva6ZhkHy+ZPHMuKc/vZEZ94w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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'1,折线图—————函数式绘图示范'\n", "import matplotlib.pyplot as plt\n", "%matplotlib inline\n", "x = np.linspace(0,2*np.pi,100,endpoint=True)\n", "y = np.sin(x)\n", "x2 = x;y2 = np.cos(x2)\n", "plt.plot(x,y,'b-d',label='中文$sin(x)$') \n", "plt.plot(x2,y2,'r-*',label='$cos(x)$') \n", "plt.xlabel('x',fontsize=14);plt.ylabel('y',fontsize=14)\n", "plt.grid(color='b' , linewidth='0.3' ,linestyle='--')\n", "plt.title('wave graph',fontsize=18,color='r', weight='light' )\n", "plt.xlim(min(x)-0.1,max(x)+0.1)\n", "plt.ylim(min(y)-0.1,max(y)+0.1)\n", "\n", "plt.rcParams['font.sans-serif']=['SimHei'] #用来正常显示中文标签\n", "plt.rcParams['axes.unicode_minus']=False #用来正常显示负号\n", "\n", "plt.legend(loc='best',fontsize = 15) ##最优化标签位置\n", "plt.annotate('波峰',xy=[np.pi/2,1],xycoords='data',xytext=(-0,-80),\n", " arrowprops=dict(color='red',shrink=0.1),\n", " textcoords='offset points',fontsize = 15,color = 'black')\n", "savefig('demo.jpg');\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### 1,控制颜色\n", "\n", "颜色之间的对应关系为\n", "b---blue c---cyan g---green k----black\n", "m---magenta r---red w---white y----yellow\n", "\n", "有四种表示颜色的方式\n", "a:用英文全名如:purple b: 用16进制如:#FF00FF \n", "c:用RGB或RGBA元组(1,0,1,1) d:灰度强度如:‘0.7’\n", "\n", "#### 2,控制线型\n", "\n", "符号和线型之间的对应关系为\n", "- 实线 -- 短线\n", "-. 短点相间线 : 虚点线\n", "\n", "#### 3,控制标记风格\n", "\n", ". Point marker , Pixel marker\n", "o Circle marker + Plus marker\n", "v Triangle down marker ^ Triangle up marker \n", "< Triangle left marker > Triangle right marker \n", "\n", "1 Tripod down marker 2 Tripod up marker\n", "3 Tripod left marker 4 Tripod right marker\n", "\n", "s Square marker p Pentagon marker\n", "* Star marker x Cross (x) marker\n", "h Hexagon marker H Rotated hexagon \n", "D Diamond marker d Thin diamond marker \n", "| Vertical line marker _ Horizontal line marker \n", "\n", "r'$\\sqrt{2}$' any Latex expression" ] }, { "cell_type": "code", "execution_count": 40, "metadata": {}, "outputs": [ { "data": { "image/png": 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EEc1qolnt4+Nj8KimxsVew4ROQczekkDO1SKl41Sa1Ox8Fuw4yUsPN8DGSn3n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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'1,折线图—————面向对象绘图示范'\n", "import matplotlib.pyplot as plt\n", "%matplotlib inline\n", "#设置图片大小和像素\n", "myfig = plt.figure(2,figsize=(6,4),dpi=60) \n", "#使用图像坐标添加子图相对位置\n", "ax1 = myfig.add_axes([0,0.3,0.5,0.5]) \n", "# [x坐标起点,y坐标起点,x图宽,y图宽]\n", "ax2 = myfig.add_axes([0.6,0.9,0.5,0.5]) \n", "x = np.linspace(0,2*np.pi,100,endpoint=True)\n", "y = np.sin(x)\n", "ax1.plot(x,np.sin(x),label='$sin(x)$')\n", "ax1.set_title('正弦曲线',color='red',fontsize =18)\n", "ax1.legend(loc='best',fontsize=16)\n", "ax2.plot(x,np.cos(x),label='$cos(x)$')\n", "ax2.set_title('余弦曲线',color='red',fontsize =18)\n", "ax2.legend(loc='best',fontsize=16)\n", "myfig.set_facecolor([0,1,0,0.5])" ] }, { "cell_type": "code", "execution_count": 42, "metadata": {}, "outputs": [ { "data": { "image/png": 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YEWuBtZJ8LbSZWTdQSODXS7oF6AMMkvRLYLCkMcA6YECWBZqZWXEUEvjnABeQO0Pnu0Bf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\nTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'2,条形图'\n", "import numpy as np;import pandas as pd \n", "plt.bar([1,3,5,7,9],[5,2,7,8,2], label=\"Example one\")\n", "plt.bar([2,4,6,8,10],[8,6,2,5,6], label=\"Example two\", color='g')\n", "plt.xlabel('bar number');plt.ylabel('bar height')\n", "plt.title('gragh')\n", "plt.legend();" ] }, { "cell_type": "code", "execution_count": 47, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'3,分布柱状图'\n", "population_ages = [22,55,62,45,21,22,34,42,42,4,99,102,110,\n", " 120,121,122,130,111,115,112,80,75,65,54,44,43,42,48]\n", "bins = [0,10,20,30,40,50,60,70,80,90,100,110,120,130]\n", "plt.hist(population_ages, bins, histtype='bar', rwidth=0.8)\n", "plt.xlabel('x');plt.ylabel('y')\n", "plt.title('Interesting Graph');" ] }, { "cell_type": "code", "execution_count": 49, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'4,散点图'\n", "x = [1,2,3,4,5,6,7,8]\n", "y = [5,2,4,2,1,4,5,2]\n", "\n", "plt.scatter(x,y, label='skitscat', color='b', s=25)\n", "\n", "plt.xlabel('x');plt.ylabel('y')\n", "plt.title('Interesting Graph\\nCheck it out')\n", "plt.grid()\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 50, "metadata": {}, "outputs": [ { "data": { "image/png": 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t5HF95Rzy87evg5GenseGDZW4vnL17Iso3Cmy6cDKE7dM1BMyJiQOKu5ZPV+5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\n/APXrlgF/EJVy6r70aqa5z1/DS78OgH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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'5,饼图'\n", "slices = [7,2,2,13]\n", "activities = ['sleeping','eating','working','playing']\n", "cols = ['c','m','r','b']\n", "\n", "plt.pie(slices,labels=activities,colors=cols,\n", " startangle=90,shadow= True,explode=(0,0.1,0,0),\n", " autopct='%1.1f%%')\n", "\n", "plt.title('Interesting Graph');\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 53, "metadata": {}, "outputs": [ { "data": { "image/png": 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Mn67r58lw9NFw1VXByQPaT3XrJp4P3cNTXEEW52jTBo48MvnBw9FHw4svBpve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\n9n7UR4GN4YcHgKsH/lxFOja0d/Xw5skj5f2notzdG4ry5ImhKD+w6FS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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "'6,绘制子图'\n", "\n", "def f(t):return np.exp(-t) * np.cos(2 * np.pi * t) \n", "t1 = np.arange(0, 5, 0.1) ;t2 = np.arange(0, 5, 0.02) \n", "plt.figure(10,figsize=[8,6]) \n", "plt.subplot(221) #分成2x2,占用第一个,即第一行第一列的子图\n", "plt.plot(t1, f(t1), 'bo', t2, f(t2), 'r--') \n", "plt.subplot(222) #分成2x2,占用第二个,即第一行第二列的子图\n", "plt.plot(t2, np.cos(2 * np.pi * t2), 'r--') \n", "plt.subplot(212) #分成2x1,占用第二个,即第二行\n", "plt.plot([1, 2, 3, 4], [1, 4, 9, 16])\n", "plt.suptitle('Interesting Graph',fontsize = 15)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "## Python 教程 http://www.cnblogs.com/chaosimple/p/4153083.html" ] } ], "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": "3.6.7" }, "toc": { "base_numbering": 1, "nav_menu": {}, "number_sections": false, "sideBar": true, "skip_h1_title": false, "title_cell": "MarkDown菜单", "title_sidebar": "Contents", "toc_cell": false, "toc_position": {}, "toc_section_display": true, "toc_window_display": false } }, "nbformat": 4, "nbformat_minor": 1 }