{
"cells": [
{
"cell_type": "markdown",
"id": "a860826e",
"metadata": {},
"source": [
"# Prep Notebook, Week 12\n",
"\n",
"So, the last lecture we ended passing data through Python to Altair to output as vega-lite. What is the benefit to using Python for data analysis? Well, for some of us Python is our bestie and so we want to hang out with it the most. For others, the benefit is that we can do data cleaning in Python and then put the cleaned data into our plots.\n",
"\n",
"Let's work through a few examples:\n",
"\n",
"1. With the buildings dataset\n",
"1. With the corgis dataset"
]
},
{
"cell_type": "code",
"execution_count": 1,
"id": "9225a116",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Intel MKL WARNING: Support of Intel(R) Streaming SIMD Extensions 4.2 (Intel(R) SSE4.2) enabled only processors has been deprecated. Intel oneAPI Math Kernel Library 2025.0 will require Intel(R) Advanced Vector Extensions (Intel(R) AVX) instructions.\n",
"Intel MKL WARNING: Support of Intel(R) Streaming SIMD Extensions 4.2 (Intel(R) SSE4.2) enabled only processors has been deprecated. Intel oneAPI Math Kernel Library 2025.0 will require Intel(R) Advanced Vector Extensions (Intel(R) AVX) instructions.\n"
]
}
],
"source": [
"import pandas as pd\n",
"import numpy as np\n",
"import altair as alt\n",
"import matplotlib.pyplot as plt # just in case"
]
},
{
"cell_type": "markdown",
"id": "603ef36f",
"metadata": {},
"source": [
"## 1. Altair with the buildings dataset\n",
"\n",
"Ok! So one dataset we know has some cleaning that needs to happen is the buildings dataset, so let's read this in and take a look to remember:"
]
},
{
"cell_type": "code",
"execution_count": 2,
"id": "a6fd9dae",
"metadata": {},
"outputs": [],
"source": [
"data_url = 'https://github.com/UIUC-iSchool-DataViz/is445_data/raw/main/building_inventory.csv'\n",
"buildings = pd.read_csv(data_url)"
]
},
{
"cell_type": "code",
"execution_count": 3,
"id": "163d4d2a",
"metadata": {},
"outputs": [
{
"data": {
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Cheri Bustos
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17
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Cheri Bustos
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93
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Hammond Norine K.
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2004
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" Rep Full Name ... Bldg Status Year Acquired Year Constructed \\\n",
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"\n",
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]
},
"execution_count": 3,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"buildings.head()"
]
},
{
"cell_type": "markdown",
"id": "7d1f1afe",
"metadata": {},
"source": [
"Let's make a quick plot with matplotlib to see what might need to be cleaned:"
]
},
{
"cell_type": "code",
"execution_count": 4,
"id": "11dc9147",
"metadata": {},
"outputs": [
{
"data": {
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yasxK2bBhQ43ZK1X69OkThx12WHWgEvFBD5YkSeKtt96KYcOG1TimQ4cO0aFDh0atHQAAAACA5m9Aj871bh/YU6BCdjLuqdLY2rdvH6NGjYpZs2aljc+aNStOPvnkWo8ZM2ZMvPPOO7Ft27bqsddffz3atGkThx9+eJPWCwAAAABAyzK4qGuMG1YUeXutjpSXSsW4YUVmqZC1nIUqERHXXHNN/OpXv4p77rknli1bFldffXWsXbs2Lr/88oj4YOmuSZMmVe9/4YUXRs+ePePSSy+NpUuXxrx58+Jf//Vf44tf/GKtS38BAAAAANC6TZs4MsYMLUwbGzO0MKZNHFnHEVC3jJf/agoXXHBBbNy4Mb7//e/HunXrYsSIEfHYY4/FgAEDIiJi3bp1sXbt2ur9u3btGrNmzYorrrgijj/++OjZs2ecf/75ceONN+bqLQAAAAAA0IwVdG4XMyafGKtKymP1xvIY2LOLGSrss1SSJEmuiziQysrKoqCgIEpLSyM/Pz/X5QAAAAAAADmUTW6wz8t/rVixIp544ol47733IiKilWUzAAAAAABAK5N1qLJx48b4xCc+EcOHD49Pf/rTsW7duoiIuOyyy+Laa69t9AIBAAAAAACag6xDlauvvjratm0ba9eujc6dO1ePX3DBBfH44483anEAAAAAAADNRdaN6p988sl44okn4vDDD08bHzZsWKxZs6bRCgMAAAAAAGhOsp6pUl5enjZDpUpJSUl06NChUYoCAAAAAABobrIOVcaNGxczZsyofp1KpWL37t3xk5/8JMaPH9+oxQEAAAAAADQXWS//9ZOf/CROPfXUePHFF2PHjh3x9a9/PV599dXYtGlTzJ8/vylqBAAAAAAAyLmsZ6oceeSR8dJLL8WJJ54Yp59+epSXl8fnPve5WLx4cQwZMqQpagQAAAAAAMi5rGaq7Ny5MyZMmBB33313fO9732uqmgAAAAAAAJqdrGaqtGvXLl555ZVIpVJNVQ8AAAAAAECzlPXyX5MmTYrp06c3RS0AAAAAAADNVtaN6nfs2BG/+tWvYtasWXH88cdHly5d0rbfeuutjVYcAAAAAABAc5F1qPLKK6/EcccdFxERr7/+eto2y4IBAAAAAAAHq6xDldmzZzdFHQAAAAAAAM1a1j1VAAAAAAAAWqOsZ6pERCxYsCAeeuihWLt2bezYsSNt28MPP9wohQEAAAAAADQnWc9UeeCBB2LMmDGxdOnSeOSRR2Lnzp2xdOnSeOqpp6KgoKApagQAAAAAAMi5rEOVH/zgB/HTn/40/vSnP0X79u3jtttui2XLlsX5558f/fv3b4oaAQAAAAAAci7rUOWNN96Iz3zmMxER0aFDhygvL49UKhVXX311/OIXv2j0AgEAAAAAoCVbWbwtZr+2IVaVlOe6FPZT1j1VevToEVu3bo2IiMMOOyxeeeWVOProo2PLli1RUVHR6AUCAAAAAEBLtKViR0yZuSTmLS+uHhs3rCimTRwZBZ3b5bAy9lXWM1XGjh0bs2bNioiI888/P6688sr40pe+FBMnToyPf/zjjV4gAAAAAAC0RFNmLon5K0rSxuavKIkrZi7OUUXsr6xnqtx+++3x/vvvR0TE1KlTo127dvHMM8/E5z73ufj2t7/d6AUCAAAAAEBLs7J4W9oMlSqVSRLzlhfHqpLyGFTYJQeVsT/2afmvKm3atImvf/3r8fWvf71RiwIAAAAAgJZszab622Ws3ihUaYmyDlXWrl1b7/b+/fvvczEAAAAAAHAwGNCjc73bB/YUqLREWYcqAwcOjFQqVef2ysrK/SoIAAAAAABausFFXWPcsKKYv6IkKpOkejwvlYoxQwvNUmmhsg5VFi9Ob6Czc+fOWLx4cdx6663xb//2b41WGAAAAAAAtGTTJo6MK2YuTuutMmZoYUybODKHVbE/UkmyR0S2H/785z/HT37yk5gzZ05jnK7JlJWVRUFBQZSWlkZ+fn6uywEAAAAA4CC3qqQ8Vm8sj4E9u5ih0gxlkxtkPVOlLsOHD48FCxY01ukAAAAAAOCgMKhQmHKwyDpUKSsrS3udJEmsW7cubrjhhhg2bFijFQYAAAAAANCcZB2qdOvWrUaj+iRJol+/fvHAAw80WmEAAAAAAADNSdahyuzZs9Net2nTJoqKimLo0KHRtm2jrSYGAAAAAAAt0sribbFmU4UeKgehrFOQj33sY01RBwAAAAAAtGhbKnbElJlLYt7y4uqx4wd0j0tPHhhHHlYgYDkIZB2q/OEPf8h437PPPjvb0wMAAAAAQLNX22yUKTOXxPwVJWn7vbhmc7y4ZnNERIwbVhTTJo6Mgs7tDni9NI6sQ5Vzzz03UqlUJEmSNr73WCqVisrKyv2vEAAAAAAAGsn+Ls1V22yUccOK4toJw9PGajN/RUlcMXNxzJh8YtbXpXlok+0BTz75ZHzkIx+J//7v/44tW7ZEaWlp/Pd//3ccd9xx8cQTT8Tu3btj9+7dAhUAAAAAAJqNLRU7YtL0F+K0W+bGpfcuiPE3z4lJ01+I0oqdWZ2nttko81eUxLceebnBYyuTJOYtL45VJeVZXZPmI+uZKldddVXcddddccopp1SPffKTn4zOnTvHl7/85Vi2bFmjFggAAAAAAPurrjAkm5kjK4u31TobpTJJ4pV3yjKuZfXG8gZnyWh23zxlHaq88cYbUVBQUGO8oKAgVq9e3Rg1AQAAAABAo6kvDKmaOZJJcLFmU0W920cclh/L3tkalXu1z9jbwJ51X6uu5cX0Ymkesl7+64QTToirrroq1q1bVz22fv36uPbaa+PEE60DBwAAAABA89JQGLJ6Y2bLcQ3o0bne7T/47NExZmhhndvzUqkYN6yo3gCnvhk15F7Woco999wTGzZsiAEDBsTQoUNj6NCh0b9//1i3bl1Mnz69KWoEAAAAAIB91lAYUt/MkT0NLuoa44YVRV4qlTZeFZYcc3i3mDH5xJh93alx+4Uj44SB3dP2GzO0MKZNHFnn+atm1Ow900UvluYj6+W/hg4dGi+99FLMmjUr/v73v0eSJHHkkUfGJz7xiUjtdSMBAAAAAECuVYUh81eUpAUWealUjBlamFXPkmkTR8YVMxenLc+1d1gyqPCDPihnHtM3VpWUx+qN5Rn1RslkRo3+KrmVSpIGFnc7yJSVlUVBQUGUlpZGfn5+rssBAAAAAOAAKK3YWSMM2Z9eJdmEJZlaWbwtTrtlbp3bZ193qlClCWSTG2Q8U+Wvf/1rbNq0Kc4444zqsRkzZsR3v/vdKC8vj3PPPTemTZsWHTp02PfKAQAAAACgCRR0bhczJp/YaGFI1WyUxtSYM2poGhn3VLnhhhvipZdeqn798ssvx+TJk+MTn/hEXH/99fHHP/4xbrrppiYpEgAAAAAA9sXK4m0x+7UN1f1IBhV2ifEf6tVsA4ppE0fWaHbfUC8WDpyMl//q06dP/PGPf4zjjz8+IiK+9a1vxdy5c+OZZ56JiIiHHnoovvvd78bSpUubrtpGYPkvAAAAAICD35aKHTFl5pJGW+7rQGuK5cWoXTa5QcYzVTZv3hy9e/eufj137tz41Kc+Vf36hBNOiDfffHMfygUAAAAAgMY1ZeaSmL+iJG1s/oqSuGLm4hxVlJ3mPqOmtco4VOndu3esWrUqIiJ27NgRixYtitGjR1dv37p1a7Rr1/zTPQAAAAAADm4ri7fFvOXFaX1JIiIqkyTmLS+uXgoMspVxqPKpT30qrr/++nj66adj6tSp0blz5xg7dmz19pdeeimGDBnSJEUCAAAAAECm1myqqHf76o1CFfZNxqHKjTfeGHl5efGxj30sfvnLX8Yvf/nLaN++ffX2e+65JyZMmJB1AXfccUcMGjQoOnbsGKNGjYqnn346o+Pmz58fbdu2jY985CNZXxMAAAAAgIPXgB6d690+sKcltdg3bTPdsaioKJ5++ukoLS2Nrl27Rl5eXtr2hx56KLp27ZrVxR988MG46qqr4o477ogxY8bE3XffHWeccUYsXbo0+vfvX+dxpaWlMWnSpPj4xz8e7777blbXBAAAAADg4Da4qGuMG1YU81eUpC0BlpdKxZihhfqUsM9SSbLXonIH0EknnRTHHXdc3HnnndVjRxxxRJx77rlx00031Xnc5z//+Rg2bFjk5eXFo48+GkuWLMn4mmVlZVFQUBClpaWRn5+/P+UDAAAAANBMlVbsjCtmLo55y4urx8YNK4ppE0dGQWf9wfk/2eQGGc9UaWw7duyIhQsXxvXXX582PmHChHj22WfrPO7ee++NN954I37zm9/EjTfe2NRlAgAAAADQAhV0bhczJp8Yq0rKY/XG8hjYs4sZKuy3nIUqJSUlUVlZGb17904b7927d6xfv77WY5YvXx7XX399PP3009G2bWalb9++PbZv3179uqysbN+LBgAAAACgRRlUKEyh8WTcqL6ppFKptNdJktQYi4iorKyMCy+8ML73ve/F8OHDMz7/TTfdFAUFBdU//fr12++aAQAAAACA1idnoUphYWHk5eXVmJWyYcOGGrNXIiK2bt0aL774Ynzta1+Ltm3bRtu2beP73/9+/O1vf4u2bdvGU089Vet1pk6dGqWlpdU/b775ZpO8HwAAAAAA4OCWs+W/2rdvH6NGjYpZs2bFZz/72erxWbNmxTnnnFNj//z8/Hj55ZfTxu6444546qmn4ne/+10MGjSo1ut06NAhOnTo0LjFAwAAAAAArU7OQpWIiGuuuSYuuuiiOP7442P06NHxi1/8ItauXRuXX355RHwwy+Ttt9+OGTNmRJs2bWLEiBFpx/fq1Ss6duxYYxwAAAAAAKCx5TRUueCCC2Ljxo3x/e9/P9atWxcjRoyIxx57LAYMGBAREevWrYu1a9fmskQAAAAAAICIiEglSZLkuogDqaysLAoKCqK0tDTy8/NzXQ4AAAAAwEFrZfG2WLOpIgb27BKDCrvkuhyoVTa5QU5nqgAAAAAAcPDZUrEjpsxcEvOWF1ePjRtWFNMmjoyCzu1yWBnsnza5LgAAAAAAgIPLlJlLYv6KkrSx+StK4oqZi3NUETQOoQoAAAAAAI1mZfG2mLe8OCr36jxRmSQxb3lxrCopz1FlsP+EKgAAAAAANJo1myrq3b56o1CFlkuoAgAAAABAoxnQo3O92wf21LCelkuoAgAAAABAoxlc1DXGDSuKvFQqbTwvlYpxw4piUGHrDFVWFm+L2a9tsPxZC9c21wUAAAAAAHBwmTZxZFwxc3HMW15cPTZmaGFMmzgyh1U1nZXF22LNpooY2LNLjdBoS8WOmDJzSdrvYtywopg2cWQUdG6X9fnIrVSS7NUt6CBXVlYWBQUFUVpaGvn5+bkuBwAAAADgoLWqpDxWbyxvUeFANoFGJoHJpOkvxPwVJVG5x1fxealUjBlaGDMmn5j1+Wh82eQGQhUAAAAAAFq9fQk0agtM2qQijuybH9MmHhdJksRpt8yt85qzrzs1LbjJJoDZk5kt+yeb3MDyXwAAAAAAtHpTZi6J+StK0sbmryiJK2YurjXQWFm8LS2AqbI7iXjl7bIYf/OcGNG3/i/o//C3t+PsYw+LQYVd6jxfZZLEvOXFsaqkvFGWFmP/aFQPAAAAAECrVhVoVO61sNOegcbe1myqaPC8S98pq3f7T2ctj/E3z4lJ01+IZQ3su3pjzRrqC4JoGmaqAAAAAADQqjUUkKzemD5LZEvFjvj5UysaPO/u//2/bVIfzGCpy/wVJVGxY1e95xrYM32Wyr7MbGH/makCAAAAAECrNqBH53q37x1oTJm5JBav3ZLx+Y9sYBmwyiSJF9dsjhMGdo+8VCptW14qFeOGFdUISDIJgmh8QhUAAAAAAFq1wUVdY9ywoowCjbqWCqtPp3Z5Ge138ckDY8zQwrSxMUMLY9rEkTX2zTYIonFY/gsAAAAAgFZv2sSRccXMxWlLatUWaGTSS6VKXioV+Z3axqI1WzLa/6i+BTFjct9YVVIeqzeWx8CeXepcwqtHl/bRvXO72Fyxc69rRowZWnNmC41DqAIAAAAAQKtX0LldzJh8YoOBRkMzRPZ0ZN9D4uW3629AH/FB+DJmaGH19QYV1h2mVJkyc0mU7hWoRETkd2pX68wWGoflvwAAAAAA4H8NKuwS4z/Uq85Qo66lwmrziSN7Z3TNupb4qkvVEmS7a9m2uWJnbKrYkfG5yI6ZKgAAAAAAkIXalgqrzch+3evdftPnjo6PDu6Z9VJdmTSpt/xX0zBTBQAAAAAAslC1VNjs606NEX3za3zRXtXgftzwolpntVRtn3hi/6zDjy0VO+KO2Svq3UeT+qYjVAEAAAAAoNVZWbwtZr+2IVaVlO/zOQYVdon7L/tonDKsKG18z+W8rp0wPI7oc0ja9pH9u8UFxx++T9eeMnNJnY3vq8Ias1SajuW/AAAAAABoNbZU7IgpM5ekLd01blhRTJs4Mgo6t8v6fHU1uN9SsSMmTX8h7Tof7nNIdGqXFy+u2Rwvrtmc9bWreqnU5bj+3TSpb2JmqgAAAAAA0GpMmbkk5q8oSRubv6Ikrpi5eL/Ou3eD+9qu8/d1W2Px2i37fO2Geql85bSh+xQMkTmhCgAAAAAArULVTI/KJEkbr0ySmLe8eL+WAsvkOrXJ5toDenSud7teKk1PqAIAAAAAQKvQ0EyP1RsbJ1Rp6Dr7eu3BRV3rbXyvl0rTE6oAAAAAANDiZdJ4/kDN9GjoOvtz7WkTR8aYoYVpY2OGFuqlcoBoVA8AAAAAQIuVTeP5qpke81eUpC3NlZdKxZihhRnN9FhZvC3WbKqobkhfm6rrPLOiOHY3sAJYNteOiCjo3C5mTD4xVpWUx+qN5fXWQeMTqgAAAAAA0GLV13h+xuQTa+w/beLIuGLm4rQQJpOZHtmEN397c3MUb32/RqCS37FtlL2/K23spME99mmWyaBCYUouCFUAAAAAAGiRqhrC723P5u97Bw/7OtMjk/CmtuBlT3sHKm0iom2bNjVCGZovPVUAAAAAAGiR9qfx/KDCLjH+Q70yXvJr3vLitCXDItLDm4gPgpdnVtQeqNRmd0Ta8TR/ZqoAAAAAANAiHajG85mEN8n/Biz7YvXGmjNqaJ7MVAEAAAAAoEWqagifl0qljeelUjFuWFGjBRWZhDcNBS8NHU/LIFQBAAAAAKDFmjZxZIwZWpg2lknj+Wz06NI+utfS9yQvFdXhTUPBS22qwp8kSWL2axssA9YCWP4LAAAAAIBarSzeFms2VWTczD0X9rXx/N7qe69TZi6J0oqdNY7J79Ruv8Kbkwb3iJ2Vu+O0W+ZWj40bVhTTJo7UvL6ZEqoAAAAAAJBmS8WOmDJzSVqPkOb+Zf+gwn0LUxp6r1VN6muzuWJnbKrYEQWd28Wr68oyvubVpw+Ls489LL77X6/G/BUladvmryiJK2YujhmTT8z6vdD0LP8FAAAAAECaKTOX1Pll/8GmofeaSZP6LRU74lsPv5zxNc8+9rDqxvaVSZK2rfJ/xy0F1jwJVQAAAAAAqFY1M6M1fNmfyXttqFdK2zap+NKMF6Ps/V0ZXbOqB0smYU2mVhZv05PlALH8FwAAAAAA1TL5sr+59lfJVibvdfyHesW4YUUxf0VJjfAlIuKi6S9kfL2R/bpV92BpKKwZ2LPm73jvvi8tcZm2lk6oAgAAAABAtX35sr+lyvS9Tps4Mq6YubjO3iqZWvzmlrhi5uKYNnFkDC7qWmtYk5dKxZihhWnBVV3hyc7K3fHCqk1p19CTpWlZ/gsAAAAAgGpVX/bnpVJp43mpVPXSVQeLTN9rQed2MWPyiTHji/sfVOzZr2XaxJExZmhh2vYxQwurZ7NUqa3vyzMriuO5lRtbxTJtzYmZKgAAAAAApKltZkZtX/YfDLJ5r7Ut/5WtqtDjgRfWxkmDe8aMySfGqpLyWL2xvHpZrz1V9X3Z2+4GSlm9sTySJElbLoz9l0qSRrgLWpCysrIoKCiI0tLSyM/Pz3U5AAAAAADNVn1f9h9sMnmvK4u3xWm3zM3ofMN6dY3lG7Y1uF99PVBWFm+LP770Tvx01vKMrrmnEwZ2jwWrN2d0ndYum9xAqAIAAAAAAP9r72bwe5s0/YU6+6B875yjYvXG8ujRuV1869FX4pW3yxq8XtWxe/ZAqa2HSl3aRMTuvc6X36ltlL23q9Ya9VqpKZvcwPJfAAAAAAC0enU1g997dkd9y4UVdG4X3Tu3i/E3z4nNFTszuu6ePVCqQpzaeqjUZdSA7rFgzf/NSBnZv1u8uMfr+q5D9oQqVGsogQUAAAAAOFjVFmRUNZXfc3ZHVdP6upYLu+zXL2YcqOzp+ZUbY1Bhlzp7qNTlK6cNjYE9u1TXsnpjeVx674I691+9UaiyP4QqZJzAAgAAAADkQlP/QXhdQUZ9szsGFdbeVL62WSKZmPrwy/HfL6+P8084PKvjqn4nVbU01PFjYE+Byv4QqpBxAgsAAAAAcCAdqD8IX7Opot7tmc7uaOg8DZm/oiTe27kro32reqTsXdfgoq4xblhRnX1fzFLZP21yXQC5VZXAVu6VXu6ZwAIAAAAA5EJ9fxDemAb06Fzv9kxndzR0noZUJkksWJ3ZTJeqPi61mTZxZIwZWpjx/mTOTJVWrrESWAAAAACAxrQvS3LVd676lg9rrNkdVed5Znlx7K5jn+6d28WXxg6OHz/xWkbn3NvVpw+Ls489rNaa9nyf9fV9Yd/lfKbKHXfcEYMGDYqOHTvGqFGj4umnn65z34cffjhOP/30KCoqivz8/Bg9enQ88cQTB7Dag09jJbAAAAAAAI0pkz8Ib8iWih0xafoLcdotc+PSexfE+JvnxKTpL0RpLY3kG2t2x7UThseRffPTxob37hL/curg+I/JJ8bi70yIT404NKtz7qm2QKWu99mjc/sY/6FeApVGlNOZKg8++GBcddVVcccdd8SYMWPi7rvvjjPOOCOWLl0a/fv3r7H/vHnz4vTTT48f/OAH0a1bt7j33nvjrLPOir/+9a8xcqRpS/vC+noAAAAAQHPUGH8Qnk0/6YLO7fZrdkdt/V9GHJYfP/js0XHM4d1q7H9En0Ni2bqtNcZPHtIz2rZpk9V3tvpmHzipJNmrmcYBdNJJJ8Vxxx0Xd955Z/XYEUccEeeee27cdNNNGZ3jqKOOigsuuCC+853vZLR/WVlZFBQURGlpaeTn5zd8QCtQWrEzrpi5uMmbPQEAAAAAZGPS9BfqDBcaCgtWFm+L026ZW+f22ded2mh/VL6yeFtMeWBxLH2nLHbv8Y17m1TEKUOLqmutLXjZ2+jBPeOufxqV8Xe2B/J9HqyyyQ1yNlNlx44dsXDhwrj++uvTxidMmBDPPvtsRufYvXt3bN26NXr06FHnPtu3b4/t27dXvy4rK9u3gg9i+5vAAgAAAAA0hWkTR9YIFzJdkquh5cOeX7lxv78P3VKxIy779Yvx4pram8vvTiLmLS+Ol97cEsf061brjJK9PbdyY2yq2JHxd7b6Zh9YOQtVSkpKorKyMnr37p023rt371i/fn1G57jllluivLw8zj///Dr3uemmm+J73/veftXaWuRw0hIAAAAAQA378wfhDTUUn/rwy9X/ncnKPXs3u99SsSPG3zwnNtfSn2Vv33zk5fj3iSPrnaGyp6ogpOqnPvpmH1g57akSEZFKpdJeJ0lSY6w2M2fOjBtuuCH+67/+K3r16lXnflOnTo1rrrmm+nVZWVn069dv3ws+CNU25czyXwAAAABAc5FJuLC33VnsW1//kbq+P936/o6MApWIiFfeKYsv3vdCxvVkEoRUhTx5GXyfvncgxL7LWahSWFgYeXl5NWalbNiwocbslb09+OCDMXny5HjooYfiE5/4RL37dujQITp06LDf9R7MNDECAAAAAA42Dc3g2FNlksS85cWxqqTmUlm1fX/69PLiyHbdn9Ub32twn/qa0VfJpC/Lnq6YuSheefv/2mL4g/r909AMqCbTvn37GDVqVMyaNSttfNasWXHyySfXedzMmTPjkksuid/+9rfxmc98pqnLPOitLN4W85YXpzV6ikh/iAAAAAAAtDSDi7rGuGFFGc3kqLJ6Y/r3oXV9f9pUjRQy6ReTSV+WPS19J73PeNUf1LNvcrr81zXXXBMXXXRRHH/88TF69Oj4xS9+EWvXro3LL788Ij5Yuuvtt9+OGTNmRMQHgcqkSZPitttui49+9KPVs1w6deoUBQUFOXsfLZkmRgAAAADAwaq2Rvf1adsmPYBp6PvTxjCgR+f49DGHxslDCmPssKK0bXsv21UV8mRj914JUH2zcmhYTkOVCy64IDZu3Bjf//73Y926dTFixIh47LHHYsCAARERsW7duli7dm31/nfffXfs2rUrvvrVr8ZXv/rV6vGLL7447rvvvgNd/kGhoalKez9EAAAAAABair0b3a8vfT+tQf3edu2VQGSzhNi+WrOpIu6cszLunLOyemmuJJJa+7icf8LhjXZdf1C/b3LeqP4rX/lKfOUrX6l1295ByZw5c5q+oFamoWZNez9EAAAAAACak0yasFc1ul9ZvK3ec+3dIL5qCbH5K0pqLAHWFPZcmqu2Ptjv7dzVaNfa+72SmZyHKuRWQ0mrf1gAAAAAQHNUW8P2hpqw1xWS1NcgPtslxPZH1dJcdW1bsHpznDCgeyxauyWjkOeEgd1j0ZotGb9XGpazRvU0D3U1a8pLpWLcsCL/sAAAAACAZqm2hu2ZNGGfNnFkjBlamDZWX4P4qiXEZl93aow4LD9y3THhkpMH1qi/NiP65sevJp2Q1XulYWaqUGvS6h8WAAAAANBc1dWwPZMm7Hv3Walv2bA9JUkSr7xdtt+176+KnZUxY/KJMe/14ph0zwt17veDzx69z++VuglV8A8LAAAAAGhR1myqqHd7XU3Y9+6/kun3oGs2lsfZtz+zT7VmIy+VisO7d4w1m96rc593Sj/YNqBn52jbJlWjL3YqIsYOK4pj+nWrHsvmvVI/oQrV/MMCAAAAAFqCbHtF70v/lT2d+/P5sW175b4Vm4XBRV3iCyf1jxv+uLTOfY7r3z0iIs65fX6NQCUiIq9NKq6dMDxmv7bBH9A3AT1VAAAAAABoUerqFV3lu//1apRW7Kx+va/9VyIi5r62ITbvca6mtHzDtrjhj0ujbR2NW7p3bhdjhxXF3Nc2xJb3aq9p1+4kzvn5/Lj03gUx/uY5MWn6C2m/C/aPUAUAAAAAgBbn2gnD44g+h9S6bc/ApKr/SmWSPqtjz/4r9Vny1pZGqTcbtc1AadsmFT/63NEx+7UN8V9L3s74XJmGR2TG8l8AAAAAALQYtS3ltbc9A5NX19XfXL6u/itVPnJ4t30ttVHt2p3El3+zKOvj9vxdWAps/wlVAAAAAABodvZuKl+ltqW86rJ6Y3nMeHZ1vftU9V+Z+9qGWPLWluhT0DGKDulYfd2PfahX5HdsG2Xv79rn99IcNBQekRmhCgAAAAAAzUZ9TeWXvLm53hkqe8tLpWLB6s11bv9Iv27RJhUx8vtP1to3peq6f75ibIy/ZU6ty3JVOaRD29i6vfkGLz27tM91CQcFPVUAAAAAAGg2am8qXxyn3jw7Lr53QUbnyEulYtywohp9VPa2fWdlnH37M3U2oq/qR9KvZ+dY+P9Oj6P75qdtP2Fg97j9wpFxwsDuzTpQiYi4+YnXc13CQcFMFQAAAAAAmoWqpvJ7q0yizuCjNmOGFsa0iSNjY/n2evdbtn5rvdv37EeSJElc88kPRds2qdi1O4m81Ad1vbejst7ZMPuioFO72PreztjdiOfUV6VxCFUAAAAAAA5idfUmaY7WbKrYp+PyUqk4rn+3+MppQ9PeZ0HndjHisPx45e36m9U35IrfLopX3vm/c3Tv3C6rkCcTndq1ie+edVScNLhn9OjcPq6YuTirpc4y8eo7pc3+HmjuhCoAAAAAAAeh+nqTFHRul8PK6jagR+d9Oq5qZkpt7+vfzh0R5/z82f2qa+k76aFMYwcqeamIJ6/6WPTr+cH7/9ubm2PD1vcb9RoREb9+dnWceUzfRj9va6KnCgAAAADAQaj23iQf9AhprgYXdY1xw4oiL5XK+Jj/mHxizJh8Yp1B0bH9use4YUU1vgzPS6Xi+AHd6z13VRWNuQxXbSqTiF1JElsqdsSk6S/EOT9/Nv7ewNJk+2LB6s2xqqS80c/bmghVAAAAAAAOMlW9SfZu1L5nj5DmZmXxtpj92oa47pPDY8zQwrRt3Tu3qzUUGTesKMYOK2rw3NMmjoxT9tpvzNDCmH7xCZHfse4FnY46LL/ObY1t9cbymDJzSTyzonGX/KrtOuw7y38BAAAAABxkGupNsnpj82lYXtsyZSP65sddXzguOrTPi7xURNn7u+LXz65OawhfteRXJgo6t4sZk0+MVSXl8fzKjZGKiJMG94yN5duj7P1ddR731VOHxL/cf2Bm9uSlUo3eQ6U2A3s2j//dWyqhCgAAAADAQaah3iTN6Yv12pYpe+Wdsrj8/kU1GsKfMKB7XHLywDikU9uoTCI2VezIuD/Mlood8d3/erVGeFOfn89+I04e0jOefWNjFu8oeycM7F5jVlFja5OKOGVoUbMJ01oqoQoAAAAAwEGmqjfJ/BUlaV/W56VSMWZoYbP5Yr1qmbK67N0QfuGazbGieFt60DKwe1x88sA4qm9B2vtaWbwt1myqiLzUBz1L7nhqRSxauyXtfK/u1YB+b6+8UxZHNxC87K9URPxq0gmx5M3NDe67P3YnEWXv74zSip0ZB1HUlEqSJo6/mpmysrIoKCiI0tLSyM8/cOvhAQAAAAAcSKUVO+OKmYvTQotxw4pi2sSRzeZL9dmvbYhL713QaOcbN6wobjx3RPy/R185IEtpNZajD8uPl9+uP+BpLN07t4s5141vNvdAc5BNbiBUoVpVcjuwZ5dmk1QDAAAAAPtnVUl5rN5Y3iy/91tZvC1Ou2Vuo50vL5WK/E5to+y9XU2+nFZLdsLA7vHQ5SfnuoxmI5vcwPJf1NoIqrkl1gAAAADAvhlU2PzClCpVy5Q9s7w4djfC+SqTpMaSYdS0YPXmWFVS3mzvi+asTa4LIPdqawQ1f0VJXDFzcY4qAgAAAABag5XF2+L8Ew6PUQO757qUVmf1xvJcl9AimanSytXVCKoySWLe8mJpJQAAAADQ6GpbPWd4ry7x+gZf9B8oA3v63ndfmKnSyq3ZVFHvdmklAAAAANDYals9pzEClbxUKrp3bhd5qVSt2+sYbnVOGNDdH9PvI6FKKzegR+d6t0srAQAAAIDGVLV6zv42kv/XCcMjv2P6Ykyd2reJH593TIwZWljrMXrXf+CSkwfmuoQWS6jSylU1gto7uc1LpWLcsCJpJQAAAADQqBpaPSdT//3K+ijfXpk2tm17ZXzpPxZGRMSdXxgZV58+LIb37uKL8L0ceVhBrktosfRUIaZNHBlXzFyctn7hmKGFMW3iyBxWBQAAAAA0d3Nf2xBL3toSx/XvHmOHFWV0TEOr52TqlXfK6tw2b3lxrb2kiRjQs7M/pt8PQhWioHO7mDH5xFhVUh6rN5bHwJ5d/KMCAAAAAOq0ZmN5nPvz+bG5Ymf1WPfO7eIPXz0l+vWsPzSpWj1n/oqS/V4CjOxNPePDuS6hRTPriWqDCrvE+A/1EqgAAAAAAPU65/b0QCUiYnPFzjjr9mcyOv7Gc0dEfqf0v/nv2iGv0eqjdt07t4tPjeiT6zJaNKEKAAAAAACxsnhbzH5tQ6wqKa93v7mvbYgt7+2sdduW93bG0xksu/X/Hn0lyt7blTZWsVd/FBpX1w558YevnpLrMlo8y38BAAAAALRiWyp2xJSZS9J6kIwbVhTTJo6Mgs7tauw/+7UN9Z7vqWUbau2vsrJ4W6zZVBF5qVSt/U5270PtZO63X/pog0uz0TChCgAAAABAKzZl5pKYv6IkbWz+ipK4YubimDH5xBr79+jSod7z9ejaPu11baENB94//eqv8fTXT6s1KCNzlv8CAAAAAGilVhZvi3nLi2s0jK9Mkpi3vLjWpcDOPKb+nhxnHtM37XVtoQ0HXtn7u+KyXy/IdRktnlAFAAAAAKCVWrOpot7tqzeW1+i1Mrioa5wwoHut+58woHsMKuxS/bqu0IbcWLBmc4M9c6if5b+oVrWm4cCeXdIefAAAAADAwWlAj/p7bNzx1IpYsGZz9euqXiu/uviEuGLm4lr7sOypodCGA2/1xnLf/+4HoQpZN6ICAAAAAA4Og4u6xrhhRTF/RUnabJK8VCryO7WNRWu3pO2/Z6+VGZNPjFUl5bF6Y3mdf6jdUGjDgTewp0Blf1j+i3obUQEAAAAAB7dpE0fGmKGFaWPHDegWmyt2NthrZVBhlxj/oV51znyoCm3IvTbxwR/Tm6Wyf8xUaeWq1jTc254PR//IAAAAAODgVdC5XY1ZJ6s3lsel99bd1DybJaT+edzgWr+D5MDq2rFt/Nu5I3JdRotnpkorl0kjKgAAAADg4LfnrJOGlu3KdAmpLRU74sv/8WJjlMd+Knt/V1z70JJcl9HiCVVaucZ6OAIAAAAAB4+qZbvyUqm08bxUKqslpL4048Uo31HZFCWyD15YvTleenNLrsto0YQqrdyCVZvq3f7i6vq3AwAAAAAt08ribTH7tQ3V/VH2VluvlTFDC+PaCcPqPW7P8y9YvbnR6qVxfOX+RbkuoUXTU6WVm7Xs3Xq3P/Hq+vjH4/sdoGoAAAAAgKa2pWJHTJm5JK3PybhhRTFt4sgo6NyuemzvXis9OreLW55cHuf8/Nl6j/u/ayxu+jdD1t7a8p5e2vvBTJVWrl/3+pf/amh5MAAAAACgZZkyc0nMX1GSNjZ/RUlcUUcIUtVr5f/707J4eq+G888sL47Lfp3e0H5l8bb4p1/9NV59p6xxC6fRPL9yY65LaLGEKq3cRaMH1Lv9n0YPPDCFAAAAAABNbmXxtpi3vDgqkyRtvDJJYt7y4lhVUl5jWbAtFTvisz+fHy+u2RzJXufbHREL1myOCT+dE2s3VsSk6S/EabfMjVfeKauxL81HquFdqIPlv1q5NzdV1Lv9rc0VpoEBAAAAwEFgS8WO+Opv6++nccVvF8Ure8wwGTesKIq3vh/L1m+t97jX3y2PcT+Z7cv6FuL+v66JM0b0qbFsGw0zU6WVW/LWlnq3L1qrkRQAAAAAHEi1NZBvqKl8JqbMXBLL1tUfjryy15Jd85YXNxio7MnslJbh5bfL4vLfLMx1GS1Szmeq3HHHHfGTn/wk1q1bF0cddVT87Gc/i7Fjx9a5/9y5c+Oaa66JV199Nfr27Rtf//rX4/LLLz+AFR9cSst31rt963u7DlAlAAAAAJA7K4u3xZpNFTGwZ5ecrdxSWwP5k4f0jCSJeG6PHhh1NYevT9WyX1DluZUbNazfBzmdqfLggw/GVVddFd/61rdi8eLFMXbs2DjjjDNi7dq1te6/atWq+PSnPx1jx46NxYsXxze/+c2YMmVK/P73vz/AlR885ry+od7ts/9e/3YAAAAAaMm2VOyo7gNy6b0LYvzNc2LS9BeitKL+P0ZuCv/ym0U1go9n39iYFqhEfDB7ZO/m8A1Z00AbAFqnx15al+sSWpychiq33nprTJ48OS677LI44ogj4mc/+1n069cv7rzzzlr3v+uuu6J///7xs5/9LI444oi47LLL4otf/GLcfPPNB7jyg8fKkvofpm/sx3RCAAAAAGjupsxcEvNXlKSNzV9RElfMXHxA61hZvK1GeFKfBWs2Z7UU2IAenfelLA5yP5+zItcltDg5C1V27NgRCxcujAkTJqSNT5gwIZ599tlaj3nuuedq7P/JT34yXnzxxdi5s/bkePv27VFWVpb2AwAAAABQtSRWZZLeCaQySWLe8uL96l+Srb+u2pT1MX966Z2M9x1c1DVOGNg962twcKvYURlPWxYuKzkLVUpKSqKysjJ69+6dNt67d+9Yv359rcesX7++1v137doVJSUltR5z0003RUFBQfVPv379GucNAAAAAAAtWkNLYq3eeCBXccm+xfumbTuy2v/ikwdmfQ0OfovWbs51CS1KTpf/iohIpVJpr5MkqTHW0P61jVeZOnVqlJaWVv+8+eab+1kxAAAAAHAwaGhJrIE9D1wD75MG9cz6mNOO6JXV/kf2yc/6Ghz8jutvBlM2chaqFBYWRl5eXo1ZKRs2bKgxG6XKoYceWuv+bdu2jZ49a3/odOjQIfLz89N++D+rf/iZ/doOAAAAAC3V4KKuMW5YUeTt9QfbealUjBtWFIMKD1yoMrioa5w8JPNgpVundjF2WFHW1xiX5TEc3Lp3zv4+au1yFqq0b98+Ro0aFbNmzUobnzVrVpx88sm1HjN69Oga+z/55JNx/PHHR7t27ZqsVgAAAADg4DRt4sgYM7QwbWzM0MKYNnHkAa/lzi+MqhF6nDiwexR0Sv/us3vndvHHr52yT9eYNnFkHNnnkDq3172GEAeb/I5t4w9f3bf7qDVLJUmS/WJ9jeTBBx+Miy66KO66664YPXp0/OIXv4hf/vKX8eqrr8aAAQNi6tSp8fbbb8eMGTMiImLVqlUxYsSI+Od//uf40pe+FM8991xcfvnlMXPmzDjvvPMyumZZWVkUFBREaWmpWSt7GXj9n6v/2wwVAAAAAFqTVSXlsXpjeQzs2eWAzlDJtJanlxfHorWb47j+3RtlZsGqkvL44WPLYvmGrTFqQI/49DF9qq/39PLieGTR2xER8dnjDov1pe/Hk6+uj349OsdFowfGf7+8Lp5eXlxdR9V/f2X80IiIuGP2inh6eXEUdGoXu3YnMaBH5/in0QMj4oM+NW3bpGLO3zfE7NeKIxVJnDeqXxQd0iGefHV9pFKpOKxbpzjtiF4xdlhRrCopj3OmPR1l2ysjFRFDi7pEXl4qThlaFF/46IC47j+XxOvvbo3+/3uNzeU7YtHazdGtU7v480vvxHu7/u/r7y7t2sSOyt2xc/d+//papHapiEO7dYoj+hwSF40eaIbKHrLJDXIaqkRE3HHHHfHjH/841q1bFyNGjIif/vSnMW7cuIiIuOSSS2L16tUxZ86c6v3nzp0bV199dbz66qvRt2/f+MY3vhGXX355xtcTqgAAAAAAAFVaVKhyoAlVAAAAAACAKtnkBjnrqQIAAAAAANCSCFUAAAAAAAAyIFQBAAAAAADIgFAFAAAAAAAgA0IVAAAAAACADAhVAAAAAAAAMiBUAQAAAAAAyIBQBQAAAAAAIANCFQAAAAAAgAwIVQAAAAAAADLQNtcFHGhJkkRERFlZWY4rAQAAAAAAcq0qL6jKD+rT6kKVrVu3RkREv379clwJAAAAAADQXGzdujUKCgrq3SeVZBK9HER2794d77zzThxyyCGRSqVyXU6zUlZWFv369Ys333wz8vPzc10OZMR9S0vl3qUlct/SUrl3aYnct7RU7l1aIvctLZV7t/EkSRJbt26Nvn37Rps29XdNaXUzVdq0aROHH354rsto1vLz8/0jpMVx39JSuXdpidy3tFTuXVoi9y0tlXuXlsh9S0vl3m0cDc1QqaJRPQAAAAAAQAaEKgAAAAAAABkQqlCtQ4cO8d3vfjc6dOiQ61IgY+5bWir3Li2R+5aWyr1LS+S+paVy79ISuW9pqdy7udHqGtUDAAAAAADsCzNVAAAAAAAAMiBUAQAAAAAAyIBQBQAAAAAAIANCFQAAAAAAgAwIVYiIiDvuuCMGDRoUHTt2jFGjRsXTTz+d65JoxW666aY44YQT4pBDDolevXrFueeeG6+99lraPpdcckmkUqm0n49+9KNp+2zfvj2uuOKKKCwsjC5dusTZZ58db7311oF8K7QyN9xwQ4378tBDD63eniRJ3HDDDdG3b9/o1KlTnHrqqfHqq6+mncN9y4E2cODAGvdtKpWKr371qxHheUvzMW/evDjrrLOib9++kUql4tFHH03b3ljP2M2bN8dFF10UBQUFUVBQEBdddFFs2bKlid8dB6v67tudO3fGN77xjTj66KOjS5cu0bdv35g0aVK88847aec49dRTazyHP//5z6ft476lsTX0zG2szwfuXRpTQ/dtbZ95U6lU/OQnP6nexzOXAy2T78B8zm1+hCrEgw8+GFdddVV861vfisWLF8fYsWPjjDPOiLVr1+a6NFqpuXPnxle/+tV4/vnnY9asWbFr166YMGFClJeXp+33qU99KtatW1f989hjj6Vtv+qqq+KRRx6JBx54IJ555pnYtm1bnHnmmVFZWXkg3w6tzFFHHZV2X7788svV23784x/HrbfeGrfffnssWLAgDj300Dj99NNj69at1fu4bznQFixYkHbPzpo1KyIi/vEf/7F6H89bmoPy8vI49thj4/bbb691e2M9Yy+88MJYsmRJPP744/H444/HkiVL4qKLLmry98fBqb77tqKiIhYtWhTf/va3Y9GiRfHwww/H66+/HmeffXaNfb/0pS+lPYfvvvvutO3uWxpbQ8/ciMb5fODepTE1dN/ueb+uW7cu7rnnnkilUnHeeeel7eeZy4GUyXdgPuc2Qwmt3oknnphcfvnlaWMf/vCHk+uvvz5HFUG6DRs2JBGRzJ07t3rs4osvTs4555w6j9myZUvSrl275IEHHqgee/vtt5M2bdokjz/+eFOWSyv23e9+Nzn22GNr3bZ79+7k0EMPTX74wx9Wj73//vtJQUFBctdddyVJ4r6lebjyyiuTIUOGJLt3706SxPOW5ikikkceeaT6dWM9Y5cuXZpERPL8889X7/Pcc88lEZH8/e9/b+J3xcFu7/u2Ni+88EISEcmaNWuqxz72sY8lV155ZZ3HuG9parXdu43x+cC9S1PK5Jl7zjnnJKeddlramGcuubb3d2A+5zZPZqq0cjt27IiFCxfGhAkT0sYnTJgQzz77bI6qgnSlpaUREdGjR4+08Tlz5kSvXr1i+PDh8aUvfSk2bNhQvW3hwoWxc+fOtHu7b9++MWLECPc2TWr58uXRt2/fGDRoUHz+85+PlStXRkTEqlWrYv369Wn3ZIcOHeJjH/tY9T3pviXXduzYEb/5zW/ii1/8YqRSqepxz1uau8Z6xj733HNRUFAQJ510UvU+H/3oR6OgoMD9zAFRWloaqVQqunXrljZ+//33R2FhYRx11FFx3XXXpf1lqvuWXNnfzwfuXXLp3XffjT//+c8xefLkGts8c8mlvb8D8zm3eWqb6wLIrZKSkqisrIzevXunjffu3TvWr1+fo6rg/yRJEtdcc02ccsopMWLEiOrxM844I/7xH/8xBgwYEKtWrYpvf/vbcdppp8XChQujQ4cOsX79+mjfvn1079497XzubZrSSSedFDNmzIjhw4fHu+++GzfeeGOcfPLJ8eqrr1bfd7U9b9esWRMR4b4l5x599NHYsmVLXHLJJdVjnre0BI31jF2/fn306tWrxvl79erlfqbJvf/++3H99dfHhRdeGPn5+dXjX/jCF2LQoEFx6KGHxiuvvBJTp06Nv/3tb9XLNbpvyYXG+Hzg3iWXfv3rX8chhxwSn/vc59LGPXPJpdq+A/M5t3kSqhARkfbXqBEf/CPeewxy4Wtf+1q89NJL8cwzz6SNX3DBBdX/PWLEiDj++ONjwIAB8ec//7nGh6I9ubdpSmeccUb1fx999NExevToGDJkSPz617+ubty5L89b9y0HyvTp0+OMM86Ivn37Vo953tKSNMYztrb93c80tZ07d8bnP//52L17d9xxxx1p2770pS9V//eIESNi2LBhcfzxx8eiRYviuOOOiwj3LQdeY30+cO+SK/fcc0984QtfiI4dO6aNe+aSS3V9Bxbhc25zY/mvVq6wsDDy8vJqJJIbNmyokYDCgXbFFVfEH/7wh5g9e3Ycfvjh9e7bp0+fGDBgQCxfvjwiIg499NDYsWNHbN68OW0/9zYHUpcuXeLoo4+O5cuXx6GHHhoRUe/z1n1LLq1Zsyb+53/+Jy6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"text/plain": [
"
"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"buildings.plot(x='Year Acquired', y='Square Footage', figsize=(20,5),kind='scatter')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"id": "84c825ab",
"metadata": {},
"source": [
"So, if we remember to when we first saw this dataset, we had a bunch of zeros that we decided we should tag as missing data with an NaN. Let's clean this dataframe:"
]
},
{
"cell_type": "code",
"execution_count": 5,
"id": "065324a3",
"metadata": {},
"outputs": [],
"source": [
"buildings.loc[buildings['Year Acquired'] == 0,'Year Acquired'] = np.nan\n",
"buildings.loc[buildings['Square Footage'] == 0,'Square Footage'] = np.nan"
]
},
{
"cell_type": "markdown",
"id": "e12bea6c",
"metadata": {},
"source": [
"And then re-make this plot:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"id": "b13d1297",
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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"text/plain": [
"
"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"buildings.plot(x='Year Acquired', y='Square Footage', figsize=(20,5),kind='scatter')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"id": "36e727e0",
"metadata": {},
"source": [
"Hey that looks much better! Though, we probably want a log-scale on the y-axis, just to be safe:"
]
},
{
"cell_type": "code",
"execution_count": 7,
"id": "ddd631cc",
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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",
"text/plain": [
"
"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"buildings.plot(x='Year Acquired', y='Square Footage', figsize=(20,5),kind='scatter',logy=True)\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"id": "9c3f78fe",
"metadata": {},
"source": [
"Nice. \n",
"\n",
"Ok, now that we have our data cleaned, we can further transform our data by creating a statistics dataframe out of our data:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"id": "f58325ec",
"metadata": {},
"outputs": [],
"source": [
"stats = buildings.groupby(\"Year Acquired\")[\"Square Footage\"].describe()"
]
},
{
"cell_type": "code",
"execution_count": 7,
"id": "e5010562",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"
"
],
"text/plain": [
" Country Longitude Latitude Year cumulative_sum\n",
"0 United States -100.445882 39.783730 1917-01-01 0\n",
"1 Brazil -53.200000 -10.333333 1917-01-01 0\n",
"2 Russia 97.745306 64.686314 1917-01-01 0\n",
"3 Japan 139.239418 36.574844 1917-01-01 0\n",
"4 Vietnam 107.965086 15.926666 1917-01-01 0"
]
},
"execution_count": 111,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"corg_melt = corg_clean2.reset_index().melt(['Country','Longitude','Latitude'], \n",
" var_name='Year', value_name='cumulative_sum')\n",
"corg_melt.head()"
]
},
{
"cell_type": "markdown",
"id": "b9dd0f22",
"metadata": {},
"source": [
"Now we can make a little [slider in Altair](https://altair-viz.github.io/user_guide/interactions.html#selection-values-in-expressions) to change the date range for our circles interactively:"
]
},
{
"cell_type": "code",
"execution_count": 112,
"id": "b5ea8d6a",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"(Timestamp('1917-01-01 00:00:00'), Timestamp('2020-01-01 00:00:00'))"
]
},
"execution_count": 112,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"corg_melt['Year'].min(), corg_melt['Year'].max()"
]
},
{
"cell_type": "markdown",
"id": "ccfc3675",
"metadata": {},
"source": [
"Since sliders (at least at the time of writing) [can't have datetime inputs](https://stackoverflow.com/questions/62046930/altair-adding-date-slider-for-interactive-scatter-chart-pot) let's cheat a bit by making another column called \"year_int\":"
]
},
{
"cell_type": "code",
"execution_count": 113,
"id": "5724da74",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"
\n",
"\n",
"
\n",
" \n",
"
\n",
"
\n",
"
Country
\n",
"
Longitude
\n",
"
Latitude
\n",
"
Year
\n",
"
cumulative_sum
\n",
"
year_int
\n",
"
\n",
" \n",
" \n",
"
\n",
"
0
\n",
"
United States
\n",
"
-100.445882
\n",
"
39.783730
\n",
"
1917-01-01
\n",
"
0
\n",
"
1917
\n",
"
\n",
"
\n",
"
1
\n",
"
Brazil
\n",
"
-53.200000
\n",
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-10.333333
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"
1917-01-01
\n",
"
0
\n",
"
1917
\n",
"
\n",
"
\n",
"
2
\n",
"
Russia
\n",
"
97.745306
\n",
"
64.686314
\n",
"
1917-01-01
\n",
"
0
\n",
"
1917
\n",
"
\n",
"
\n",
"
3
\n",
"
Japan
\n",
"
139.239418
\n",
"
36.574844
\n",
"
1917-01-01
\n",
"
0
\n",
"
1917
\n",
"
\n",
"
\n",
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4
\n",
"
Vietnam
\n",
"
107.965086
\n",
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15.926666
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1917-01-01
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0
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1917
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\n",
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"
\n",
"
"
],
"text/plain": [
" Country Longitude Latitude Year cumulative_sum year_int\n",
"0 United States -100.445882 39.783730 1917-01-01 0 1917\n",
"1 Brazil -53.200000 -10.333333 1917-01-01 0 1917\n",
"2 Russia 97.745306 64.686314 1917-01-01 0 1917\n",
"3 Japan 139.239418 36.574844 1917-01-01 0 1917\n",
"4 Vietnam 107.965086 15.926666 1917-01-01 0 1917"
]
},
"execution_count": 113,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"corg_melt['year_int'] = corg_melt['Year'].dt.year.astype('int')\n",
"corg_melt.head()"
]
},
{
"cell_type": "markdown",
"id": "acbfe05d",
"metadata": {},
"source": [
"Note here to that for [equity selections we don't have to use == signs](https://stackoverflow.com/questions/68071713/in-altair-equality-condition-doesnt-work) in Altair (it won't work... just for fun I guess)."
]
},
{
"cell_type": "code",
"execution_count": 117,
"id": "07fa6c96-851c-4eab-a01b-bfdc496a58e7",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"\u001b[0;31mSignature:\u001b[0m\n",
"\u001b[0malt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mselection_point\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;32mNone\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mvalue\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mbind\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mempty\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mexpr\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mencodings\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mfields\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mon\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mclear\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mresolve\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mtoggle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mnearest\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0;34m**\u001b[0m\u001b[0mkwds\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n",
"\u001b[0;31mDocstring:\u001b[0m\n",
"Create a point selection parameter. Selection parameters define data queries that are driven by direct manipulation from user input (e.g., mouse clicks or drags). Point selection parameters are used to select multiple discrete data values; the first value is selected on click and additional values toggled on shift-click. To select a continuous range of data values on drag interval selection parameters (`selection_interval`) can be used instead.\n",
"\n",
"Parameters\n",
"----------\n",
"name : string (optional)\n",
" The name of the parameter. If not specified, a unique name will be\n",
" created.\n",
"value : any (optional)\n",
" The default value of the parameter. If not specified, the parameter\n",
" will be created without a default value.\n",
"bind : :class:`Binding` (optional)\n",
" Binds the parameter to an external input element such as a slider,\n",
" selection list or radio button group.\n",
"empty : boolean (optional)\n",
" For selection parameters, the predicate of empty selections returns\n",
" True by default. Override this behavior, by setting this property\n",
" 'empty=False'.\n",
"expr : :class:`Expr` (optional)\n",
" An expression for the value of the parameter. This expression may\n",
" include other parameters, in which case the parameter will\n",
" automatically update in response to upstream parameter changes.\n",
"encodings : List[str] (optional)\n",
" A list of encoding channels. The corresponding data field values\n",
" must match for a data tuple to fall within the selection.\n",
"fields : List[str] (optional)\n",
" A list of field names whose values must match for a data tuple to\n",
" fall within the selection.\n",
"on : string (optional)\n",
" A Vega event stream (object or selector) that triggers the selection.\n",
" For interval selections, the event stream must specify a start and end.\n",
"clear : string or boolean (optional)\n",
" Clears the selection, emptying it of all values. This property can\n",
" be an Event Stream or False to disable clear. Default is 'dblclick'.\n",
"resolve : enum('global', 'union', 'intersect') (optional)\n",
" With layered and multi-view displays, a strategy that determines\n",
" how selections' data queries are resolved when applied in a filter\n",
" transform, conditional encoding rule, or scale domain.\n",
" One of:\n",
"\n",
" * 'global': only one brush exists for the entire SPLOM. When the\n",
" user begins to drag, any previous brushes are cleared, and a\n",
" new one is constructed.\n",
" * 'union': each cell contains its own brush, and points are\n",
" highlighted if they lie within any of these individual brushes.\n",
" * 'intersect': each cell contains its own brush, and points are\n",
" highlighted only if they fall within all of these individual\n",
" brushes.\n",
"\n",
" The default is 'global'.\n",
"toggle : string or boolean (optional)\n",
" Controls whether data values should be toggled (inserted or\n",
" removed from a point selection) or only ever inserted into\n",
" point selections.\n",
" One of:\n",
"\n",
" * True (default): the toggle behavior, which corresponds to\n",
" \"event.shiftKey\". As a result, data values are toggled\n",
" when the user interacts with the shift-key pressed.\n",
" * False: disables toggling behaviour; the selection will\n",
" only ever contain a single data value corresponding\n",
" to the most recent interaction.\n",
" * A Vega expression which is re-evaluated as the user interacts.\n",
" If the expression evaluates to True, the data value is\n",
" toggled into or out of the point selection. If the expression\n",
" evaluates to False, the point selection is first cleared, and\n",
" the data value is then inserted. For example, setting the\n",
" value to the Vega expression True will toggle data values\n",
" without the user pressing the shift-key.\n",
"\n",
"nearest : boolean (optional)\n",
" When true, an invisible voronoi diagram is computed to accelerate\n",
" discrete selection. The data value nearest the mouse cursor is\n",
" added to the selection. The default is False, which means that\n",
" data values must be interacted with directly (e.g., clicked on)\n",
" to be added to the selection.\n",
"**kwds :\n",
" Additional keywords to control the selection.\n",
"\n",
"Returns\n",
"-------\n",
"parameter: Parameter\n",
" The parameter object that can be used in chart creation.\n",
"\u001b[0;31mFile:\u001b[0m ~/anaconda3/envs/DataVizPL/lib/python3.8/site-packages/altair/vegalite/v5/api.py\n",
"\u001b[0;31mType:\u001b[0m function"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"alt.selection_point?"
]
},
{
"cell_type": "code",
"execution_count": 119,
"id": "56195c43",
"metadata": {},
"outputs": [],
"source": [
"slider = alt.binding_range(min=corg_melt['year_int'].min(), \n",
" max=corg_melt['year_int'].max(), step=1, name='Max year:')\n",
"#selector = alt.selection_single(name=\"SelectorName\", fields=['cutoff'],\n",
"# bind=slider, init={'cutoff': 2000})\n",
"# selector = alt.selection_single(name=\"SelectorName\", fields=['year_int'],\n",
"# bind=slider, init={'year_int': 2000})\n",
"selector = alt.selection_point(name=\"SelectorName\", fields=['year_int'],\n",
" bind=slider, value=2000)"
]
},
{
"cell_type": "code",
"execution_count": 121,
"id": "1ded3b87",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"\n",
""
],
"text/plain": [
"alt.LayerChart(...)"
]
},
"execution_count": 121,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"geo = alt.topo_feature(data.world_110m.url, feature='countries')\n",
"\n",
"# US states background\n",
"world = alt.Chart(geo).mark_geoshape(\n",
" fill='lightgray',\n",
" stroke='white'\n",
").properties(\n",
" width=800,\n",
" height=500\n",
").project('equirectangular') # note we have a few projections we can use!\n",
"\n",
"points = alt.Chart(corg_melt).mark_circle().encode(\n",
" longitude='Longitude:Q',\n",
" latitude='Latitude:Q',\n",
" #size=alt.Size('Total Corg:Q',scale=alt.Scale(type='log')),\n",
" size=alt.condition(\n",
" #((alt.datum.year_int < selector.cutoff-10)&(alt.datum.year_int >= selector.cutoff)),\n",
" #(alt.datum.year_int == selector.cutoff),\n",
" #\"datum.year_int == selector.cutoff\",\n",
" #alt.expr.datum['year_int'] < selector.cutoff,\n",
" selector,\n",
" alt.Size('cumulative_sum:Q',scale=None), alt.value(0)\n",
" ),\n",
" tooltip='Country',\n",
"# ).add_selection(\n",
"# selector\n",
"# )\n",
").add_params(\n",
" selector\n",
")\n",
"\n",
"world + points"
]
},
{
"cell_type": "markdown",
"id": "24ddbe0b",
"metadata": {},
"source": [
"One final thing, let's add in some info about what each dot means in our tooltip:"
]
},
{
"cell_type": "code",
"execution_count": 122,
"id": "1fdbcbdf",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"\n",
""
],
"text/plain": [
"alt.LayerChart(...)"
]
},
"execution_count": 122,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"geo = alt.topo_feature(data.world_110m.url, feature='countries')\n",
"\n",
"# US states background\n",
"world = alt.Chart(geo).mark_geoshape(\n",
" fill='lightgray',\n",
" stroke='black'\n",
").properties(\n",
" width=800,\n",
" height=500\n",
"#).project('mercator') # note we have a few projections we can use!\n",
").project('equirectangular') # note we have a few projections we can use!\n",
"\n",
"points = alt.Chart(corg_melt).mark_circle().encode(\n",
" longitude='Longitude:Q',\n",
" latitude='Latitude:Q',\n",
" #size=alt.Size('Total Corg:Q',scale=alt.Scale(type='log')),\n",
" size=alt.condition(\n",
" #((alt.datum.year_int < selector.year_int-10)&(alt.datum.year_int >= selector.year_int)),\n",
" #(alt.datum.year_int < selector.year_int),\n",
" #\"datum.year_int == selector.year_int\",\n",
" #alt.expr.datum['year_int'] < selector.year_int,\n",
" selector,\n",
" alt.Size('cumulative_sum:Q',scale=None), alt.value(0)\n",
" ),\n",
" tooltip=['Country','cumulative_sum'],\n",
").add_params(\n",
" selector\n",
")\n",
"\n",
"world + points"
]
},
{
"cell_type": "markdown",
"id": "2c24cdbf",
"metadata": {},
"source": [
"Looks nice! Let's save it:"
]
},
{
"cell_type": "code",
"execution_count": 123,
"id": "0e4e3f7e",
"metadata": {},
"outputs": [],
"source": [
"chart_out = world + points\n",
"\n",
"chart_out.properties(width='container').save(myJekyllDir+\"corgis_dotchart_world.json\") "
]
},
{
"cell_type": "markdown",
"id": "3794475b",
"metadata": {},
"source": [
"We note that when we run this though, we get a few artifacts. We can try to \"smooth\" the transitions with a bit of interpolation:"
]
},
{
"cell_type": "code",
"execution_count": 124,
"id": "65c23b3d",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"\u001b[0;31mSignature:\u001b[0m\n",
"\u001b[0malt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mselection_point\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;32mNone\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mvalue\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mbind\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mempty\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mexpr\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mencodings\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mfields\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mon\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mclear\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mresolve\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mtoggle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0mnearest\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mUndefined\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m \u001b[0;34m**\u001b[0m\u001b[0mkwds\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\n",
"\u001b[0;34m\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n",
"\u001b[0;31mDocstring:\u001b[0m\n",
"Create a point selection parameter. Selection parameters define data queries that are driven by direct manipulation from user input (e.g., mouse clicks or drags). Point selection parameters are used to select multiple discrete data values; the first value is selected on click and additional values toggled on shift-click. To select a continuous range of data values on drag interval selection parameters (`selection_interval`) can be used instead.\n",
"\n",
"Parameters\n",
"----------\n",
"name : string (optional)\n",
" The name of the parameter. If not specified, a unique name will be\n",
" created.\n",
"value : any (optional)\n",
" The default value of the parameter. If not specified, the parameter\n",
" will be created without a default value.\n",
"bind : :class:`Binding` (optional)\n",
" Binds the parameter to an external input element such as a slider,\n",
" selection list or radio button group.\n",
"empty : boolean (optional)\n",
" For selection parameters, the predicate of empty selections returns\n",
" True by default. Override this behavior, by setting this property\n",
" 'empty=False'.\n",
"expr : :class:`Expr` (optional)\n",
" An expression for the value of the parameter. This expression may\n",
" include other parameters, in which case the parameter will\n",
" automatically update in response to upstream parameter changes.\n",
"encodings : List[str] (optional)\n",
" A list of encoding channels. The corresponding data field values\n",
" must match for a data tuple to fall within the selection.\n",
"fields : List[str] (optional)\n",
" A list of field names whose values must match for a data tuple to\n",
" fall within the selection.\n",
"on : string (optional)\n",
" A Vega event stream (object or selector) that triggers the selection.\n",
" For interval selections, the event stream must specify a start and end.\n",
"clear : string or boolean (optional)\n",
" Clears the selection, emptying it of all values. This property can\n",
" be an Event Stream or False to disable clear. Default is 'dblclick'.\n",
"resolve : enum('global', 'union', 'intersect') (optional)\n",
" With layered and multi-view displays, a strategy that determines\n",
" how selections' data queries are resolved when applied in a filter\n",
" transform, conditional encoding rule, or scale domain.\n",
" One of:\n",
"\n",
" * 'global': only one brush exists for the entire SPLOM. When the\n",
" user begins to drag, any previous brushes are cleared, and a\n",
" new one is constructed.\n",
" * 'union': each cell contains its own brush, and points are\n",
" highlighted if they lie within any of these individual brushes.\n",
" * 'intersect': each cell contains its own brush, and points are\n",
" highlighted only if they fall within all of these individual\n",
" brushes.\n",
"\n",
" The default is 'global'.\n",
"toggle : string or boolean (optional)\n",
" Controls whether data values should be toggled (inserted or\n",
" removed from a point selection) or only ever inserted into\n",
" point selections.\n",
" One of:\n",
"\n",
" * True (default): the toggle behavior, which corresponds to\n",
" \"event.shiftKey\". As a result, data values are toggled\n",
" when the user interacts with the shift-key pressed.\n",
" * False: disables toggling behaviour; the selection will\n",
" only ever contain a single data value corresponding\n",
" to the most recent interaction.\n",
" * A Vega expression which is re-evaluated as the user interacts.\n",
" If the expression evaluates to True, the data value is\n",
" toggled into or out of the point selection. If the expression\n",
" evaluates to False, the point selection is first cleared, and\n",
" the data value is then inserted. For example, setting the\n",
" value to the Vega expression True will toggle data values\n",
" without the user pressing the shift-key.\n",
"\n",
"nearest : boolean (optional)\n",
" When true, an invisible voronoi diagram is computed to accelerate\n",
" discrete selection. The data value nearest the mouse cursor is\n",
" added to the selection. The default is False, which means that\n",
" data values must be interacted with directly (e.g., clicked on)\n",
" to be added to the selection.\n",
"**kwds :\n",
" Additional keywords to control the selection.\n",
"\n",
"Returns\n",
"-------\n",
"parameter: Parameter\n",
" The parameter object that can be used in chart creation.\n",
"\u001b[0;31mFile:\u001b[0m ~/anaconda3/envs/DataVizPL/lib/python3.8/site-packages/altair/vegalite/v5/api.py\n",
"\u001b[0;31mType:\u001b[0m function"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"alt.selection_point?"
]
},
{
"cell_type": "code",
"execution_count": 125,
"id": "d0c34d9d",
"metadata": {},
"outputs": [],
"source": [
"slider = alt.binding_range(min=corg_melt['year_int'].min(), \n",
" max=corg_melt['year_int'].max(), step=1, name='Max year:')\n",
"# selector = alt.selection_single(name=\"SelectorName\", fields=['year_int'],\n",
"# bind=slider, init={'year_int': corg_melt['year_int'].min()},\n",
"# nearest=True)\n",
"\n",
"selector = alt.selection_point(name=\"SelectorName\", fields=['year_int'],\n",
" bind=slider, value=corg_melt['year_int'].min(), #init={'year_int': corg_melt['year_int'].min()},\n",
" nearest=True)"
]
},
{
"cell_type": "code",
"execution_count": 126,
"id": "4467f02f",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"\n",
""
],
"text/plain": [
"alt.LayerChart(...)"
]
},
"execution_count": 126,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"geo = alt.topo_feature(data.world_110m.url, feature='countries')\n",
"\n",
"# US states background\n",
"world = alt.Chart(geo).mark_geoshape(\n",
" fill='lightgray',\n",
" stroke='black'\n",
").properties(\n",
" width=800,\n",
" height=500\n",
"#).project('mercator') # note we have a few projections we can use!\n",
").project('equirectangular') # note we have a few projections we can use!\n",
"\n",
"points = alt.Chart(corg_melt).mark_circle().encode(\n",
" longitude='Longitude:Q',\n",
" latitude='Latitude:Q',\n",
" #size=alt.Size('Total Corg:Q',scale=alt.Scale(type='log')),\n",
" size=alt.condition(\n",
" #((alt.datum.year_int < selector.year_int-10)&(alt.datum.year_int >= selector.year_int)),\n",
" #(alt.datum.year_int < selector.year_int),\n",
" #\"datum.year_int == selector.year_int\",\n",
" #alt.expr.datum['year_int'] < selector.year_int,\n",
" selector,\n",
" alt.Size('cumulative_sum:Q',scale=None), alt.value(0)\n",
" ),\n",
" tooltip=['Country','cumulative_sum'],\n",
").add_params(\n",
" selector\n",
"#).add_selection(\n",
"# selector\n",
")\n",
"\n",
"world + points"
]
},
{
"cell_type": "code",
"execution_count": 127,
"id": "925dd8fc",
"metadata": {},
"outputs": [],
"source": [
"chart_out = world + points\n",
"\n",
"chart_out.properties(width='container').save(myJekyllDir+\"corgis_dotchart_world_smooth.json\") "
]
},
{
"cell_type": "markdown",
"id": "240f2707",
"metadata": {},
"source": [
"Groovy!\n",
"\n",
"One thing to note here is how much of the data cleaning and transformation we ended up doing in Python. In theory one probably *could* do this in Altair/vega-lite, but not without a lot of headache and in Python, we have the option of checking each \"stage\" of our data transformation so we can make sure it makes sense -- in vega-lite/Altair, we don't really have this option (as easily)."
]
},
{
"cell_type": "markdown",
"id": "e385a097",
"metadata": {},
"source": [
"### Corgi data and choropleth\n",
"\n",
"One final thing (well, not final final, there are infinite things we can do!) is to instead of plotting points on a map, we can color the a map of the world by the population of corgis at a particular time. \n",
"\n",
"This is called a [choropleth map](https://altair-viz.github.io/gallery/choropleth.html), and this is probably the last time I will EVER spell that correctly :D \n",
"\n",
"These can be [a little tricky in Altair](https://altair-viz.github.io/altair-tutorial/notebooks/09-Geographic-plots.html#colored-choropleths) since you have to map between pre-determined names of countries (as stored in the vegadataset world map) and however your data is stored."
]
},
{
"cell_type": "markdown",
"id": "a5583f3d",
"metadata": {},
"source": [
"Let's start with just coloring our mappable data based on the total corgis born. First, based on the [documentation about how to do this](https://altair-viz.github.io/altair-tutorial/notebooks/09-Geographic-plots.html#colored-choropleths) we know that we have to match up the world-map ID with whatever ID for each country as listed in our dataset. There are also some [other transformation-related things to be aware of](https://stackoverflow.com/questions/59224026/how-to-add-a-slider-to-a-choropleth-in-altair) that we'll cover after we deal with the ID look up stuff.\n",
"\n",
"\n",
"Let's dig a bit deeper with geopandas:"
]
},
{
"cell_type": "code",
"execution_count": 201,
"id": "e2d642c1-cf9d-4473-8af9-771469e107b1",
"metadata": {},
"outputs": [],
"source": [
"# import fiona\n",
"# fiona.supported_drivers"
]
},
{
"cell_type": "code",
"execution_count": 202,
"id": "4393182c",
"metadata": {},
"outputs": [],
"source": [
"import geopandas"
]
},
{
"cell_type": "code",
"execution_count": 203,
"id": "f350e176",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"'https://cdn.jsdelivr.net/npm/vega-datasets@v1.29.0/data/world-110m.json'"
]
},
"execution_count": 203,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data.world_110m.url"
]
},
{
"cell_type": "code",
"execution_count": 204,
"id": "3b7784d1",
"metadata": {},
"outputs": [],
"source": [
"#gdf = geopandas.read_file(data.world_110m.url,include_fields=['name'],layer='countries', driver='GeoJSON')\n",
"gdf = geopandas.read_file(data.world_110m.url,layer='countries')"
]
},
{
"cell_type": "code",
"execution_count": 205,
"id": "822936ff",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
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]
},
"execution_count": 205,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"gdf"
]
},
{
"cell_type": "markdown",
"id": "2f520b97",
"metadata": {},
"source": [
"So, here we see that there is this ID -- this matches up with each country, for example:"
]
},
{
"cell_type": "code",
"execution_count": 206,
"id": "773ec570",
"metadata": {},
"outputs": [
{
"data": {
"image/svg+xml": [
""
],
"text/plain": [
""
]
},
"execution_count": 206,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"gdf.iloc[0]['geometry']"
]
},
{
"cell_type": "code",
"execution_count": 207,
"id": "894e919d",
"metadata": {},
"outputs": [
{
"data": {
"image/svg+xml": [
""
],
"text/plain": [
""
]
},
"execution_count": 207,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"gdf.iloc[1]['geometry']"
]
},
{
"cell_type": "markdown",
"id": "229e1e69",
"metadata": {},
"source": [
"Are both countries! But how to find out which ones?"
]
},
{
"cell_type": "markdown",
"id": "f59b2829",
"metadata": {},
"source": [
"To do that, we have to map the ID's to their [world country codes](https://documentation-resources.opendatasoft.com/explore/dataset/natural-earth-countries-110m/information/). Luckily, that is [already done for us](https://github.com/alisle/world-110m-country-codes)."
]
},
{
"cell_type": "code",
"execution_count": 208,
"id": "33b6169f",
"metadata": {},
"outputs": [],
"source": [
"country_codes = pd.read_json('https://raw.githubusercontent.com/alisle/world-110m-country-codes/master/world-110m-country-codes.json')"
]
},
{
"cell_type": "code",
"execution_count": 209,
"id": "67f8b834",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"
"
],
"text/plain": [
" id geometry code \\\n",
"168 840 MULTIPOLYGON (((-155.68896 18.91661, -155.9373... US \n",
"\n",
" name \n",
"168 United States "
]
},
"execution_count": 221,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"gdf_comb.loc[gdf_comb['name']=='United States']"
]
},
{
"cell_type": "code",
"execution_count": 222,
"id": "69131f0a",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Russia Russian Federation\n",
"found ['Russian Federation'] for Russia\n",
"Vietnam Viet Nam\n",
"found ['Viet Nam'] for Vietnam\n",
"no match Korea, North\n",
"no match Kosovo\n"
]
}
],
"source": [
"for c in corg_clean2['Country'].unique():\n",
" if c not in gdf_comb['name'].values: # if not in there, look for fuzzy\n",
" #print('no',c)\n",
" country_match = []\n",
" for cc in gdf_comb['name'].values:\n",
" #if c in cc: # there is an NaN\n",
" if type(cc)==str:\n",
" c2 = \"\".join(c.split()).lower()\n",
" cc2 = \"\".join(cc.split()).lower()\n",
" if c2 in cc2:\n",
" country_match.append(cc)\n",
" print(c,cc)\n",
" if len(country_match) >0:\n",
" print('found', country_match, 'for',c)\n",
" else:\n",
" print('no match',c)\n",
" "
]
},
{
"cell_type": "code",
"execution_count": 223,
"id": "c4cdfe95",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"found ['Russian Federation'] for Russia\n",
"found ['Viet Nam'] for Vietnam\n",
"no match Korea, North\n",
"no match Kosovo\n"
]
}
],
"source": [
"# store these names to be the same as in our dataset\n",
"for c in corg_clean2['Country'].unique():\n",
" if c not in gdf_comb['name'].values: # if not in there, look for fuzzy\n",
" #print('no',c)\n",
" country_match = []\n",
" for cc in gdf_comb['name'].values:\n",
" #if c in cc: # there is an NaN\n",
" if type(cc)==str:\n",
" c2 = \"\".join(c.split()).lower()\n",
" cc2 = \"\".join(cc.split()).lower()\n",
" if c2 in cc2:\n",
" country_match.append(cc)\n",
" #print(c,cc)\n",
" if len(country_match) >0:\n",
" print('found', country_match, 'for',c)\n",
" if len(country_match)==1: # only one\n",
" gdf_comb.loc[gdf_comb['name']==country_match[0],'name'] = c # replace\n",
" else:\n",
" print('no match',c)"
]
},
{
"cell_type": "markdown",
"id": "7a2cca7a",
"metadata": {},
"source": [
"Missing ids for North Korea and Kosovo, in our original corgi dataset, but let's add the IDs that we can to our corgi dataset:"
]
},
{
"cell_type": "code",
"execution_count": 224,
"id": "f4485747-5bdf-4e6a-9700-8b707f47418e",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"