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@ablueday
Last active January 13, 2019 07:11
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{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"# This is a copy text from Jupyter Notebook.\n",
"%matplotlib inline"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"from pylab import *\n",
"import matplotlib\n",
"import matplotlib.pyplot as plt\n",
"import numpy as np"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"# example\n",
"x = np.linspace(0, 5, 10)\n",
"y = x ** 2"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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ARIInn4QLLoAf/SgsI92wYeyKJEsUBCJp5w79+oWF49q0CV1D+2hVmTTRKlEiabZuHfz8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\n9FkAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f88c80d1b00>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"figure()\n",
"plot(x, y, 'r')\n",
"xlabel('x')\n",
"ylabel('y')\n",
"title('title')\n",
"show()"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.text.Text at 0x7f88c1cee208>"
]
},
"execution_count": 5,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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ihTewnZKiWdoiclH0DpFfHTvmjUkkJ//3a/du77Xixb2B7Ice0ixt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\ngg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f88c1dd1be0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = plt.figure()\n",
"\n",
"axesMain = fig.add_axes([0.1, 0.1, 0.8, 0.8])\n",
"axesChild = fig.add_axes([0.2, 0.5, 0.4, 0.3])\n",
"\n",
"# Main figure\n",
"axesMain.plot(x, y, 'r')\n",
"axesMain.set_xlabel('x')\n",
"axesMain.set_ylabel('y')\n",
"axesMain.set_title('Main figure title')\n",
"\n",
"# Child figure\n",
"axesChild.plot(y, x, 'g')\n",
"axesChild.set_xlabel('y')\n",
"axesChild.set_ylabel('x')\n",
"axesChild.set_title('Child figure title')"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.text.Text at 0x7f88c1b49748>"
]
},
"execution_count": 7,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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s2tpAZ8D7nbSkIJPjBhdwXWkB4wblM2ZAHhmpifd3FHMFYt5Q40FgpXPuvm5P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\ngg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f88c1b80828>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, ax = plt.subplots()\n",
"\n",
"ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
"ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
"\n",
"ax.legend(loc=2) # 图示设置在左上角\n",
"ax.set_xlabel(r\"$\\alpha$\",fontsize=18)\n",
"ax.set_ylabel(r\"$y$\", fontsize=18)\n",
"ax.set_title(\"title\")"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.text.Text at 0x7f88c1645a20>"
]
},
"execution_count": 10,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
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Esm3kwJE8+MaDzBozi5p+NYUORwJbW7fy53f+TGPdoblItAd3IZbYjqfEucQk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\nSUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f88c188bcc0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# 一 \n",
"\n",
"xx = np.linspace(-0.75, 1., 100)\n",
"n = np.array([0, 1, 2, 3, 4, 5])\n",
"fig, axes = plt.subplots(1, 4, figsize=(12, 3))\n",
"\n",
"# 散点图\n",
"axes[0].scatter(xx, xx + 0.25 * np.random.randn(len(xx)))\n",
"axes[0].set_title(\"scatter\")\n",
"\n",
"# 阶梯图\n",
"axes[1].step(n, n**2, lw=2)\n",
"axes[1].set_title(\"step\")\n",
"\n",
"# 柱形图\n",
"axes[2].bar(n, n**2, align=\"center\", width=0.5, alpha=0.5)\n",
"axes[2].set_title(\"bar\")\n",
"\n",
"# 积分差?\n",
"axes[3].fill_between(x, x**2, x**3, color=\"green\", alpha=0.5)\n",
"axes[3].set_title(\"fill_between\")\n"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.text.Text at 0x7f88c186df98>"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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+gCsn/fpZ9yfZiQhfbjzOy4v2UC7Qj8nDujCgbU17A4uaAwvGQWgNGP0D1Gxn\n7/FLEYfTwew9s0nNSKVXvV4eicGtvYCMMX/ASgDX5LaNiEwBpoA1H4CbQvNaVUKD+GhEJDM3HuPl\nRXsY8PYqXrm9HQPa1vJ0aCoXM2fCt99aT9R27erpaAomISWdZ76JYtmeU1zTtBr/vbODvXNYODKt\nXj7r3ocGveGu6T77dG/UqSh6ftKTtKw0KgRV4Ju7v6FdhGcSoR0J4ASQfTbmuq5lv2OMaQ98DNws\nIqdtKNdnGGO4r3sDejSuyuOztjP2860M6Vibfw5qa88466rYjh2zTvyHDsH06dCmDbz+uqejKpil\nUbE8O38XqelZPHdrKx7o3cieUTwvORcLc+6HY+ug64Nw0ysQkMMTaD6iRbUWbB+7neS0ZObsmcPI\n+SNZOWolbWu0dX8wBa0ryu2FlUQOA4243Ajc5opt6mP1EOpVmGP7ehtATjKyHPLWD9HS5OnF0vVf\ny+SnvTqMhDf48EOrTr1SJZE77xQ5YXOHmZKQlJouf/lyqzSYsEhue3e17I87Z38hh1aIvN7Uqu/f\n8XWxDvXm2jeFfyD/XfPfHNfvS9gnQS8HSZ9P+xSrnMLoP72/8A9kzu45v1vudDpl5DcjhX8gE5ZN\nyPMYN0y7QR6Y/4BtMeHOoSBEJAsYD3wP7AW+FpHdxpixxpixrs1eAKoCk4wx240xpXOeRy8Q6O/H\nE/2bM39cbyqHBHH/1E088dV2ks5neDo0nzZmjFWnfuYMfP011K7t6YhyJyIs2nmSfm/9zOKdsTzR\nrznz/tyLZhFh9hVyqcpn+hBrCOeHfoL2dxbrkL3rWY9Yrz+R81Crjy59FIfTwfu3uG+o1Tf6v4Gf\n8eP5Fc/jcF4eavXJH55k2o5pjOk8hlf7vZrHEcApTtId6SUdao5saQMQkSXAkiuWTc72/kHgQTvK\nUpa2dcJZ+GhvJq44xKQVB1m1P4EXB7VhYPta9j2ar8qcuOQ0Xly4i+93n6JdnXA+f7A7rWrZ/NT5\n6UMw7yE4sQU6j4QBr9jyZG/nWp0pH1CeDTFXD7U6e/dslh1exl+6/YX2EbkPtfr2+rc5m1bwx6w7\n1uzIkJa5P2bdoWYHhrcfzrQd05ixcwajOo7iP6v/w1vr3+KuNnfxwW2/f9z6qeVPcWuzW6kXXo+U\n9BRmRs1k5ZGVLL53cYFjspNOCl8G7I09x4S5O9kZk8x1zavz8uC21K+qsyapyxxOYca6I/z3h/1k\nOpw80b8arlagAAAZT0lEQVQ5D17TiAB/G4cDczph8yew7AVrysaB70KbfMaoKKTrpl7HqqOrOPnX\nk9QKszpCnM84T8uJLclwZLB//H7Cg3Mfba/h2w05mlzwWflGdhjJ1CFT89zmePJxmr/fnJoVavK3\nnn/j0aWPclOTm1h4z0KC/H/f1jFq/ihWHFlBXGoc4eXCaR/Rnr/3+js3Nb2pwDHlpzCTwmsCKCOy\nHE6mrzvKmz9Ek+UU/nJDMx7s04hyATbMx6pKtR3Hz/L8gl3sjEnm2ubV+VdJXCCcPQYLxsOvP0OT\nG2DQexBex94ygGd+fIZXfnmFuXfN5fZWtwMwYdkEXl/7Op8N/oxRHUfZXmZBPL38aV5dY1X19KrX\ni2XDlxES6JmLsMIkAB0NtIwI8PfjgWsa8ePf+nJ9yxq88X00A95ezYroeE+Hpjwk6XwGT8/byZBJ\na4hNTuPdezox7f6u9p78nQ5YNwkm9rCqfAa+A8PmlsjJHy63A1yqBtqXuI//rf8fPev2ZGQHzw21\nWj308lCrnwz6xGMn/8LS0UDLmJrhwXwwrAsro+N56ds93P/ZJvq1qsGzt7amUTUdYdEXZDqcfL7+\nKG8vP0BqehajezfisX7NCAu2ucvwye2w6HE4uQ2a3Qi3vmnN4FWCetXrhcH81hA8fsl4HOJg4i0T\nC9T2ZXcbAMDMqJk8+cOT1KxQk7jUON5Z/85Vdf/eSquAyrCMLCefrfmVd388QHqWkxE9G/KXG5pS\nKcR3+2CXZSLCiuh4/rV4L4cTztO7aVVeHNiG5nb27gG4kAQ/vQybP7Me5rr5NWhzu9seeW4zqQ1H\nzx5lysAp3DfvPh6JfIRJt04q0L52twEsObCEIbOG0LJaS34c8SN9PuvDoTOH2PXILlpUa1Hgcuyk\nbQDqdxJS0nlrWTRfbTpOWHAg4/7QhBE9GxIcqO0DZcWO42d5dek+1h0+TeNqoTx7ayuub1nD3h5h\njkxr0pYV/4a0c9DtIej7tNXN040e/vZhpmydQoWgCgQHBLN//H4ql6/s1hgAfjn2CzfOuJGaFWqy\n5oE11AqrxZw9c7hz9p0MbjGY+UPnuz0m0ASgcrE39hyvLN3Hqv0J1AoP5ol+zbm9cx17e4Iotzqc\nkMqbP+xncVQsVUKDePT6ptzXvYF9UzSC9YDDvsWw/EU4fRAa9rGu+iPa2FdGIUzfMZ2R8636/o8G\nfsSDnd3fw3x73Hb6Tu1L+cDy/HL/LzSp0uS3dV0/6srmk5tZNWoVfRr0cXtsmgBUntYeSuS176LZ\ncfwsjaqF8tgNzRjYoTb+dj7+r0rU0dPneffHg3yzLYbgQH8e7NOYh/o0sr+e//DP1hX/8Q1QrQX0\n/yc0H+CZEe5cVh9dzbVTr6Vr7a5seHCD2597OZh0kGs+vYZ0Rzo/j/r5qucOlh9eTv8Z/elepzvr\nH8z5obWSpAlA5UtE+H73Kd5evp99cSk0qR7K+OubMrB9bb0j8GKHE1L5YOUhvtl2An8/w/AeDRjb\ntwnVKpSzrxAROLoGVr4KR1ZDWG247v+g03Dw93y/kUFfDmLxgcWsH72ernVKyWh7blSYBOD5f03l\nEcYYBrStyY2tI/hudxzvLD/AE1/t4H/LDjD2uibc0aWOPkPgRfacPMcHPx9i8c6TBPr7MaxHAx7p\n28TeocGdTjjwA/zylnXFXyECbn7depo30DuGIJ8ZNZNv93/LuK7j9ORvA70DUAA4ncLyvaeYuOIg\nO2KSqVahHCN7NmBYjwZUDtVeQ54gIqw+kMhHqw+z+kAioUH+DO/ZkNHXNKJ6mI1X/JkXYedXsH4y\nJOyF8PrQ61HoNAyCPN+f/VjyMWZGzeRQ0iGm75xOsyrN2PjQxlLT197dtApIFZmIsPbQaT5afZiV\n0QkEB/rxx051GdmrAS1r2jxmjMrRhYwsvtl2gulrjxJ9KoUaYeUY1bsh93VrYO/w32eOWL16tkyF\ni2cgoh30Gg9t77CGcvASU7ZM4eFFD1MpuBL9G/fn7QFvUzvMi0fb8zBNAMoW+0+l8MnqX5m//QTp\nWU66NarCsB4NuKlNhFYPlYCD8SnM3HCcOVuOcy4tiza1KzKqV0MGdaxt3/edlQ7RS2HrNDj0Exg/\naHEL9HjEmqhFBxIs9TQBKFudOZ/B15uPM2P9UWLOXKRySCC3d67L3V3r2f+QkY85n57Fd7vi+GrT\ncTYeSSLQ33BTm5qM6tWQLg0q29PDRQSOb4Sds2DXPEg7CxXrQufhVjVPeN3il6G8hiYAVSKcTuGX\ng4nM2nSMZXtOkekQ2tapyB871WVQh9r21kuXYVkOJ+sPJzFvWwzf7YrjQoaDhlVDuKdbfe7oUtee\nHj1OpzU2z575sGcBJB+HgPLQ6jZoPxSa/AH89C6uLNIEoEpcYmo63+44ybytJ4g6kYyfge6NqnJb\nh1oMaFOTqnZ2SywDHE5h85EkFkfFsiQqlsTUDMLKBXBbh1rc3rkukXZc7aenwq+rYP9S2P89pJ4C\n/yBocj20HmKd/MvpHVtZpwlAudWBUyl8u+Mki3bGcjjxPH4GujSoTP/WEfRrFUGjaqE+OUnN+fQs\n1hxMZNmeU/y4L56k8xkEB/pxfcsaDGxfmz+0rFG84TiyMqyB2I6sgkMrra6bzkwoVxGa3gDNb4bm\nN7l9qAblWZoAlEeICHtjU/h+dxzL9pxiT+w5AOpVKc91zavTp1l1ejSqWmYnsnc4hb2x51h7KJGV\n0QlsOpJEpkMICw7g+pY1uLF1Tfq2qE5ouSI+fnMhyarWidkEx9Zb9fpZF611NdtbV/pN/gD1e/n0\npOu+ThOA8grHky6wcn8CP0cnsPZQIhcyHBgDrWtVpEfjqnRpUJkuDSrb+zCTG6VnOdh14hxbj55h\n05EkNvyaRPLFTACaR1Sgb4sa9G1enciGVQo3No/TadXZJ+yDuCiI2wmxO6xum2D13KnRBhr2hga9\nrN47odXs/wuqUsntCcAYMwB4B/AHPhaRV69Yb1zrbwEuAKNEZGt+x9UEUHZkZDnZduwM6w8nse5w\nIluPnSUjywlAnUrlaVunIm1rh9OmTkWaR4RRp1J5r6o2Sk3P4sCpFKLjUog6kcyuE8nsjUv57e9Q\nv0oIPRpXoWeTqvRsXI2a4fkkNRGrjv7MUWs2raTDcPqANdha4gHISL28beVGUKs91OoIdbtC7U5Q\nrkIJ/m1VaebWBGCM8Qf2A/2BGGATcI+I7Mm2zS3Ao1gJoDvwjoh0z+/YmgDKrowsJ3tiz7Hl6Bm2\nHz/L7hPJHE48/9v60CB/mkaE0ahqCA2qhtKgagh1KpWnVnh5IsLL2f4cgohw5kImJ89e5OTZi8Sc\nuciR0+c5cvoChxNSiTlz8bdtw4IDaFs7nHZ1w+lcvzKdG1SiRliw1cc+Ldl6XUiCi0lw4TScT4DU\neOuVEgvnTsC5k+DIyBaBgfB6ULUJVGsGNVpBjdZQvaXW4atCcfdYQN2AgyJy2FX4LGAwsCfbNoOB\n6WJlm/XGmErGmFoiEmtD+aq0ESFI0ulYJYuOFQw0C4LMMC6cF2ISzhCblEz8mRQSzqZw9uB5EqLS\nSMJBFA78EPxwEhJoCA3yIyTIn/IBfpQLMJQLMAT4+eHvZ/A3ZLuDEJwCDqcTh1PIzHKSkeUgPctJ\nemYWaRmZpGVmYcSJH078cRKAg9b+Qu9gCC9nqFJPCA8SwgIclCcDk5UGRy7C/lTraj09FRzpuf+d\ngypAaHWoWNu6ig+rZc2eVakBVG5gvQ8s75avX6lL7EgAdYDj2T7HYF3l57dNHeCqBGCMGQOMAahf\nv2Snl1M2EbEeLjp3Es7FWle55xNcr8TLV8IXz1pXx+nnwJl11WFCgOau1+/k1mac4XoVkxMD/n6I\nMWD8wT8A4+eP8Q/E+AWCCQRHEGSWA2cQBIZAcEUIqwlBodbJPSgUgsMvv0KqQPkq1p+h1a31SnkZ\nrxsNVESmAFPAqgLycDjqkksNk6cPwOlD1uusq/767LHf11lfElTBapwsXwVCqkLVplYXxeCKVn/0\noDDXCTTEOqkGlrceVgoIsvqv+wdZY9L4BYJfgPXgkp+/1Qhq/F3DFhjrM1z+DAhX/nTMFW0K5rdh\nD/y8qK1BKXeyIwGcAOpl+1zXtayw2yhvkXbucu+TuCiI3wMJ+yHzch09QWFQuSFUaQyN+0LFOlb1\nRsXa1jDCFSI8OpKkntKVyp8dCWAT0MwY0wjrpD4UuPeKbRYC413tA92BZK3/9xIikBANx9ZCzGbr\nlbgfLl1Bh1a3pv7rPAJqtIRqzaFKE6hQQwcOU6qUK3YCEJEsY8x44HusbqCfishuY8xY1/rJwBKs\nHkAHsbqB3l/cclURiVhdDQ+vtF5H11p19GBV09SJhHZ/sroa1mxn1XMrpcokW9oARGQJ1kk++7LJ\n2d4LMM6OslQRZF6EX1dbY8QcWGbV5YM18UeLm62Hier3tKpz9KpeKZ/hdY3AyibpKdaAYHsWWCf9\nrIsQGGoNFXDNE1a9vZ7wlfJpmgDKkqwMOLjMmt4v+jurX3qFmtaY7y1uhobXQICO0qmUsmgCKAvi\ndlkzPEXNtqb2C6kGXUZBmz9Cve7gV4hxaJRSPkMTQGmVmQa758GmT+DEZqvPfMvboMM9VjWPF83p\nqpTyTpoASptzsbDpY9jymfV0bbUWcNMr0GGo9dSpUkoVkCaA0iLxAKx5x6rfd2RaE3l3fxgaXasN\nuUqpItEE4O1O7YGfX4U9C60G3M4joOd4qNLI05EppUo5TQDeKn6fdeLfPd8aU6fP36D7WKhQ3dOR\nKaXKCE0A3ib5BKz8D2yfaQ2Q1udv0HOc1u8rpWynCcBbpKfCL2/BuongdFhX+32ehNCqno5MKVVG\naQLwNBGr//6yF6xx9Nv+CW543hppUymlSpAmAE+K3wuLnoBj66z5Xu+aDvW6eToqpZSP0ATgCZkX\nYdUbVrfOcmEw8F3oNFyf2FVKuZUmAHc7ug4W/BmSDkOHe+HGl61Zs5RSys00AbhL5kX48WVYP8ma\nAHzEAmtETqWU8hBNAO5wchvMfciaT7frg9Dvn1CugqejUkr5OE0AJcnphLXvwk//sqZQ1Kt+pZQX\n0QRQUlJOwbyH4NefodUgGPiOPsyllPIqxep2YoypYoxZZow54Pqzcg7b1DPGrDDG7DHG7DbGPFac\nMkuFI7/Ah33g+Earh89d0/Xkr5TyOsXtd/gU8KOINAN+dH2+UhbwNxFpDfQAxhljWhezXO8kAr/8\nD6YNtLp3PvQjdBmpo3UqpbxScauABgN9Xe+nASuBCdk3EJFYINb1PsUYsxeoA+wpZtneJT0V5j8C\nexdaM3ENes9KAkop5aWKmwAiXCd4gDggIq+NjTENgU7AhmKW613OHIEv74WEvXDjv6zhmvWqXynl\n5fJNAMaY5UDNHFY9m/2DiIgxRvI4TgVgLvC4iJzLY7sxwBiA+vXr5xee5x1ZA18NA3HAfXOg6Q2e\njkgppQok3wQgIv1yW2eMOWWMqSUiscaYWkB8LtsFYp38vxCRefmUNwWYAhAZGZlrQvEKO7+GBeOg\nUgO49yuo2sTTESmlVIEVtxF4ITDS9X4ksODKDYwxBvgE2CsibxWzPO8gAj+/bnXzrNsNRv+gJ3+l\nVKlT3ATwKtDfGHMA6Of6jDGmtjFmiWub3sBw4HpjzHbX65Zilus5jiz49jFY8W9oPxSGf6NdPJVS\npVKxGoFF5DRwVaW3iJwEbnG9/wUoGy2imWkwdzTsW2RN1nL9c9rYq5QqtfRJ4IJKOwez7oUjq2HA\na9BjrKcjUkqpYtEEUBAXkuDz2yEuCm7/CNrf5emIlFKq2DQB5Od8IkwfAonRcPfn0OJmT0eklFK2\n0ASQl5RTMH2Q9aDXPbO0j79SqkzRBJCb1HiYdhskn7Ae8GrUx9MRKaWUrTQB5OT8aZg+GJJjrJN/\nw96ejkgppWynCeBKF5Ksk3/SYbj3az35K6XKrOI+CFa2pKfA53dA4n4YOhMaX+fpiJRSqsToHcAl\nWekw6z6I3WH19tEGX6VUGacJAKzhHeaOtqZv/OOH0LL0jlShlFIFpVVAIrD4Cdj7LQx4FToM9XRE\nSinlFpoAVr0BW6dbY/v0eMTT0SillNv4dgLY9oU1qmeHe6yB3ZRSyof4bgI4+CN8+xdo3BcGvquj\neiqlfI5vJoD4fTB7FFRvCXfNgIAgT0eklFJu53sJ4PxpmHkXBARb4/sEV/R0REop5RG+1Q00K92a\nwD0lDu5fApXqeToipZTyGN9JACKw+K9wbC3c8QnUjfR0REop5VG+UwW06WPY9rnV3bPdnzwdjVJK\neVyxEoAxpooxZpkx5oDrz8p5bOtvjNlmjFlUnDKL5Og6+O4paHYj/OFZtxevlFLeqLh3AE8BP4pI\nM+BH1+fcPAbsLWZ5hXfuJHw9AirVt6Zz9POdmx6llMpLcc+Gg4FprvfTgCE5bWSMqQvcCnxczPIK\nJysDvh4JGeet0T3LV3Jr8Uop5c2KmwAiRCTW9T4OiMhlu7eB/wOcxSyvcJa/CDEbYfD7UKOVW4tW\nSilvl28vIGPMcqBmDqt+V5kuImKMkRz2vw2IF5Etxpi+BShvDDAGoH79+vltnrs9C2H9JOj2MLS9\nvejHUUqpMirfBCAi/XJbZ4w5ZYypJSKxxphaQHwOm/UGBhljbgGCgYrGmM9FZFgu5U0BpgBERkZe\nlVAK5PQhWDAOaneGG18u0iGUUqqsK24V0EJgpOv9SGDBlRuIyNMiUldEGgJDgZ9yO/nbIjMNZo8E\n4wd3ToWAciVWlFJKlWbFTQCvAv2NMQeAfq7PGGNqG2OWFDe4IhEn1GhjTexSuYFHQlBKqdLAiBSt\nlsUdIiMjZfPmzZ4OQymlSg1jzBYRKdBQB9opXimlfJQmAKWU8lGaAJRSykdpAlBKKR+lCUAppXyU\nJgCllPJRmgCUUspHaQJQSikf5dUPghljEoCjRdy9GpBoYzglqTTFCqUr3tIUK5SueEtTrFC64i1O\nrA1EpHpBNvTqBFAcxpjNBX0aztNKU6xQuuItTbFC6Yq3NMUKpSted8WqVUBKKeWjNAEopZSPKssJ\nYIqnAyiE0hQrlK54S1OsULriLU2xQumK1y2xltk2AKWUUnkry3cASiml8lCqE4AxpooxZpkx5oDr\nz8o5bNPCGLM92+ucMeZx17p/GGNOZFt3iydjdW13xBgT5Ypnc2H3d1esxph6xpgVxpg9xpjdxpjH\nsq1zy/dqjBlgjIk2xhw0xjyVw3pjjHnXtX6nMaZzQff1QKz3uWKMMsasNcZ0yLYux9+Eh+Pta4xJ\nzvZv/EJB9/VArH/PFucuY4zDGFPFtc6t360x5lNjTLwxZlcu6937mxWRUvsCXgeecr1/Cngtn+39\ngTisfrIA/wCe9KZYgSNAteL+XUs6VqAW0Nn1PgzYD7R21/fq+rc8BDQGgoAdl8rPts0twFLAAD2A\nDQXd1wOx9gIqu97ffCnWvH4THo63L7CoKPu6O9Yrth+INS2tp77ba4HOwK5c1rv1N1uq7wCAwcA0\n1/tpwJB8tr8BOCQiRX24rDgKG6vd+9talojEishW1/sUYC9QpwRjulI34KCIHBaRDGAWVtzZDQam\ni2U9UMkYU6uA+7o1VhFZKyJnXB/XA3VLMJ78FOf78brv9gr3AF+WYDx5EpFVQFIem7j1N1vaE0CE\niMS63scBEflsP5Sr//Efdd1qfVqS1SoUPFYBlhtjthhjxhRhfzsUqixjTEOgE7Ah2+KS/l7rAMez\nfY7h6gSU2zYF2ddOhS1vNNZV4CW5/SZKSkHj7eX6N15qjGlTyH3tUuDyjDEhwABgbrbF7v5u8+PW\n32xAcQ9Q0owxy4GaOax6NvsHERFjTK5dmowxQcAg4Olsiz8AXsb6EbwMvAk84OFYrxGRE8aYGsAy\nY8w+11VDQfd3Z6wYYypg/Yd6XETOuRbb+r36EmPMH7ASwDXZFuf7m/CArUB9EUl1tfHMB5p5OKb8\nDATWiEj2K3Bv/G7dxusTgIj0y22dMeaUMaaWiMS6bpPi8zjUzcBWETmV7di/vTfGfAQs8nSsInLC\n9We8MeYbrFu/VUBh/q5uidUYE4h18v9CROZlO7at32suTgD1sn2u61pWkG0CC7CvnQoSK8aY9sDH\nwM0icvrS8jx+Ex6LN1uyR0SWGGMmGWOqFWRfd8eazVU1AB74bvPj1t9saa8CWgiMdL0fCSzIY9ur\n6v5cJ7dL/gjk2DJvk3xjNcaEGmPCLr0HbswWU2H+ru6I1QCfAHtF5K0r1rnje90ENDPGNHLd3Q11\nxZ3dQmCEq2dFDyDZVbVVkH3dGqsxpj4wDxguIvuzLc/rN+HJeGu6fgMYY7phnUtOF2Rfd8fqijEc\nuI5sv2UPfbf5ce9v1l2t3yXxAqoCPwIHgOVAFdfy2sCSbNuFYv04w6/YfwYQBex0fZm1PBkrVgv/\nDtdrN/Bsfvt7MNZrsKp4dgLbXa9b3Pm9YvWY2I/VO+JZ17KxwFjXewNMdK2PAiLz2reEf6v5xfox\ncCbbd7k5v9+Eh+Md74pnB1ajdS9v/W5dn0cBs67Yz+3fLdZFaCyQiVWPP9qTv1l9ElgppXxUaa8C\nUkopVUSaAJRSykdpAlBKKR+lCUAppXyUJgCllPJRmgCUUspHaQJQSikfpQlAKaV81P8DttzNDRys\nQnAAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f88c1a14208>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, ax = plt.subplots()\n",
"x = np.linspace(-0.75, 1., 100)\n",
"\n",
"ax.plot(x, x**2, x, x**3)\n",
"\n",
"\n",
"ax.text(0.15, 0.2, r\"$y=x^2$\", fontsize=20, color=\"blue\")\n",
"ax.text(0.65, 0.1, r\"$y=x^3$\", fontsize=20, color=\"green\")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
}
],
"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": "3.6.2"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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