{ "cells": [ { "cell_type": "code", "execution_count": 3, "metadata": { "tags": [ "remove-cell" ] }, "outputs": [], "source": [ "import sys\n", "import os\n", "if not any(path.endswith('textbook') for path in sys.path):\n", " sys.path.append(os.path.abspath('../../..'))\n", "from textbook_utils import *" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "(ch:pa_eda)=\n", "# Exploring PurpleAir and AQS Measurements " ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "Let's explore the cleaned dataset of matched AQS and PurpleAir PM2.5 readings and look for insights that might help us in modeling.\n", "Our main interest is in the relationship between the two sources of air quality measurements. But we want to keep in mind the scope of the data, like how these data are situated in time and place. We learned from our data cleaning that we are working with daily averages of PM2.5 for a couple of years and that we have data from dozens of locations across the US." ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "First we review the entire cleaned dataframe:" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "tags": [ "hide-input" ] }, "outputs": [], "source": [ "csv_file = 'data/cleaned_purpleair_aqs/Full24hrdataset.csv'\n", "usecols = ['Date', 'ID', 'region', 'PM25FM', 'PM25cf1', 'TempC', 'RH', 'Dewpoint']\n", "full_df = (pd.read_csv(csv_file, usecols=usecols, parse_dates=['Date'])\n", " .dropna())\n", "full_df.columns = ['date', 'id', 'region', 'pm25aqs', 'pm25pa', 'temp', 'rh', 'dew']" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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dateidregionpm25aqspm25patemprhdew
02019-05-17AK1Alaska6.78.6218.0338.563.63
12019-05-18AK1Alaska3.83.4916.1249.405.44
22019-05-21AK1Alaska4.03.8019.9029.971.73
...........................
124272019-02-20WI6North15.625.301.7165.78-4.08
124282019-03-04WI6North14.08.21-14.3848.21-23.02
124292019-03-22WI6North5.89.445.0852.20-4.02
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12246 rows × 8 columns

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" ], "text/plain": [ " date id region pm25aqs pm25pa temp rh dew\n", "0 2019-05-17 AK1 Alaska 6.7 8.62 18.03 38.56 3.63\n", "1 2019-05-18 AK1 Alaska 3.8 3.49 16.12 49.40 5.44\n", "2 2019-05-21 AK1 Alaska 4.0 3.80 19.90 29.97 1.73\n", "... ... ... ... ... ... ... ... ...\n", "12427 2019-02-20 WI6 North 15.6 25.30 1.71 65.78 -4.08\n", "12428 2019-03-04 WI6 North 14.0 8.21 -14.38 48.21 -23.02\n", "12429 2019-03-22 WI6 North 5.8 9.44 5.08 52.20 -4.02\n", "\n", "[12246 rows x 8 columns]" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "full_df" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "We include an explanation for each of the columns in our dataframe in the following table:" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "| Column | Description |\n", "|---------|----------------------------------------------------------------------------------------------------------------------------------|\n", "| date | Date of the observation |\n", "| id | A unique label for a site, formatted as the US state abbreviation with a number (we performed data cleaning for site ID `CA1`) |\n", "| region | The name of the region, which corresponds to a group of sites (the `CA1` site is located in the `West` region) |\n", "| pm25aqs | The PM2.5 measurement from the AQS sensor |\n", "| pm25pa | The PM2.5 measurement from the PurpleAir sensor |\n", "| temp | Temperature, in Celcius |\n", "| rh | Relative humidity, ranging from 0% to 100% |\n", "| dew | The dew point (a higher dew point means more moisture is in the air) |" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "Let's start with making a few simple visualizations to gain insight. Since the scope involves measurements over time at particular locations, we can choose one location with many measurements and make a line plot of the weekly average air quality. To choose, let's find the sites with many records:" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "id\n", "IA3 830\n", "NC4 699\n", "CA2 659\n", "Name: count, dtype: int64" ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "full_df['id'].value_counts()[:3]" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "The location labeled `NC4`, has nearly 700 observations. To smooth the line plot a bit, let's plot weekly averages: " ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [], "source": [ "nc4 = full_df.loc[full_df['id'] =='NC4']" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "ts_nc4 = (nc4.set_index('date')\n", " .resample('W')\n", " ['pm25aqs', 'pm25pa']\n", " .mean()\n", " .reset_index()\n", ")" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "hovertemplate": "=%{x}
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"image/svg+xml": [ "Apr 2018Jul 2018Oct 2018Jan 2019Apr 2019Jul 2019Oct 20190102030PM2.5 weekly avg" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = px.line(ts_nc4, x='date', y='pm25aqs',\n", " labels={'date':'', 'pm25aqs':'PM2.5 weekly avg'},\n", " width=500, height=250)\n", "\n", "fig.add_trace(go.Scatter(x=ts_nc4['date'], y=ts_nc4['pm25pa'],\n", " line=dict(color='black', dash='dot')))\n", "\n", "fig.update_yaxes(range=[0,30])\n", "fig.update_layout(showlegend=False)\n", "fig.show()" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "We see that most PM2.5 values for the AQS sensor (solid line) range between 5.0 and 15.0 µg m⁻³.\n", "The PurpleAir sensor follows the up-and-down pattern of the AQS sensor, which is reassuring. \n", "But the measurements are consistently higher than AQS and, in some cases, quite a bit higher, which tells us that a correction might be helpful. \n", "\n", "Next, let's consider the distributions 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21GdZUSqJsCVsCdsoOZdJsYStPq39ADI/1NHTsN20aZNkZmbKsGHDBLDq0qVLjgXFx8dL1apVJTY2Vp9VRbEkwpawJWyj6GB5iiZs9WntB5D5oY6ehq1hLidPnpRChQpJQkKCPgtyuSTClrAlbN1zOsJWn9Z+AJkf6ugL2MJs9u7dK0uWLJHt27dfYEWYOJWYmKjPuqJQEmFL2BK2UXAsiyIJW31a+wFkfqijL2A7b9486d+/v7IejNMWLlw4lyXNnTtXihUrps+6olASYUvYErZRcCzClts1culPSI4VdOlPx44dJTk5WcaOHStFihQJqWCvZCZsCVvC1j1vZGSrT2s/RI1+qKMvIts2bdpI27ZtpV+/fvosyOWSCFvClrB1z+kIW31a+wFkfqijL2A7cuRIWbVqlUyfPl2fBblcEmFL2BK27jkdYatPaz+AzA919AVsZ86cKQMHDpTevXtLuXLlLrCizp07XzCOq8/U9JRE2BK2hK0eX3JSCmHrRCVnefwAMj/U0RewxWzjBQsWWFrGypUrJTU11Znl5FMuwpawJWzdcz7CVp/WfgCZH+roC9jqM5v8K4mwJWwJW/f8r6DAtlOjP8k911YXi4OJJEZEyqYkSlLhQmGL7weQ+aGOvoPtqVOnJC4uTrCDlJ8SYUvYErbueWxBge2gG2rLniOnZdUO85OJqpcuKg+1qS1lUsLfh8APIPNDHX0BWxw6MGbMGHXoAPZKfvbZZ6V9+/bSq1cvtavUq6++6p4Xh3knwpawJWzDdJ4wLitIsF2++aB8sfFXU5Xql0+V129vTNiGYUO6L/EFbD/99FN14ECnTp3kq6++kvvuu0/Bdv78+Wo5EMdswzMLHh4fnm66r+J5troVFSFsf9eUsNVvW+GW6AvYIoKtWLGiDBkyRJ3wA9DiD1s4tmzZkufZhvn2CdswhdN8GWGrWVAhbA1FCVv9thVuib6ALYCKGclY4mMGW2znWL169XA1cOU6diOzG5ndyK64mroJI1tGtu5Zm7M7+QK2AO1vv/0mkydPVmttjcj2hRdeUOO1a9eu9fyJQIQtYUvYOvso6chF2BK2OuxIZxm+gO2GDRukXbt2UrlyZTl69Kg0bNhQsrKy5PPPP5cBAwao8VyvJ8KWsCVs3fNSwpawdc/anN3JF7DFowC4iGS//vprOXHihNSqVUu6d+8uf//7331xgDxhS9gSts4+SjpyEbaErQ470lmGL2CLCSQ4QB4n/mCNbXZ2tsTExMixY8fUfyclJenUJCplEbZ6YDuhxxWSkWq9ZjAzM1OOHz8u6enpUXmP0SiUE6T0q0rYErb6rSqyEn0B2wkTJsiIESMES4AqVKiQ88R9+vQRLGaeNWtWZCq4cDVhGzlsW9YoKQNvqC2nzp6zfGOFYmKkbNFCUr6kt7fvDHwAwla/AxK2hK1+q4qsRF/Atlu3blKlShUZNmxYrqddvXq1Wnu7ZMkSKVu2bGRKRPlqwjZy2LatX1bqZKTIcwt/tnxb2DFnTJcGUiODkW2UTdrTxTuB7Y5DJ+WlRRtl75HTps9ya5MKMm3FDlm2+aDp7x0alpdyadZ2XbVUsjzQuqb0m/adpVZTezeVHm9+I2ezzpvmGde9kYyYu0G2Hjhh+jt2kOKmFqKCrlKlSqkeT68mX8D2uuuuk1tvvVXtGBWY9u3bJy1atBCcClSvXj2vaqzqRdgStlYGyshWv+s6ge22gyfkjje/sQTZ4JvqyCc/7idsfQAywta5D8VkYyDWImG28a5du+Sjjz7KlcPoXsauUiVKlHB+t3zISdi6B9vXuzWUyqVS8uEth3dLwjY83YJdRdj+rg43tdBvW+GW6IvIdtGiRdK3b1+56qqrpHXr1qq74Msvv5QPP/xQmjRpIuPHjw/3+V27jrB1B7YY1+15ZWXZcuCk5btNTigkV9csHXSilWuGISKErX61Cds/YDu51xWSXqRw2CL7IWr0Qx19AVtYybRp02TkyJFq2Y+RWrVqJcOHD1fw9XoibN2BbavapaVxlXQZOe8nS5OoUjJZ3ryjiVQukewJsyFs9b8GwvZ3TTGu3LRqCVmwbq+pyMUS4qR/qxqCuQ5WyQ8g80MdfQFb7IF85swZNQlqx44dCrjYK7l48eL6vTRKJRK2hK2VaRG2+p2OsP0DtuXTk2TUp5tMRS6eXFje7tNU6pS1HnY5ePCg54fpCFvnPhR0zLZ///7qaD0csefXRNh6C7ZT+zRjN7JfnclBvQlbfbBd98theeXzLZKZZT6tpsNl5eSmS8s5eCvRy0LYOtc2KGyffPJJtXOUH9bTWj0yYesd2LaoXlJuvaKizFq9y9JCSxVNkLuuriaVShRxbsVh5mRkG6ZwQS4jbPXB9rttB6TLG9/I6Uzz5Un/uamu9GpRRf9LDKFEwta5WEFhu379+pzza6tVq+a8VA/lJGy9A1tMorqmdmkZNnu9pYVULF5EJvW8QjC+G+1E2OpXmLAlbPVbVWQl+mLMduzYsfLss8+q3aNq1659wRM/88wzkpwc/Y9iJFITtoStlf0QtpF4lvm1hC1hq9+qIivRF7AdNWqUfP/995ZP+uKLLxK2YdiB3w6Pd7KDlJPZyIxswzAWn11C2BK2XjNZX8DWa6KFUx9GtoxsGdmG4znhXUPYErbhWU70rvINbDEbGZtbYCcpbGyB7Rlnz54tJUuWlObNm0dPIU0lE7aELWGryZkcFEPYErYOzMTVLL6A7Z49e6RNmzY5G1pg/LZ9+/by9NNPy/vvvy9Lly5VR+15ORG2hC1h656HEraErXvW5uxOvoDtK6+8Ip988omMHj1aBg8erECLv7Vr10qHDh1UxItNLrycCFvClrB1z0MJW8LWPWtzdidfwLZly5Zqb+SuXbtKz549c2D722+/qb2REd02aNDA2RPnUy7ClrAlbN1zPsKWsHXP2pzdyRewxZm1l19+uTz00EO5YLtixQoF4GXLlnl+f2S3YfvDriNy9lyWpRWkFSksbyzZKlNX7LDM07VpRYmLjZVJy7dZ5sGZn8US42X8ki2WeezO/cSF7S7NkKoli6rzRa0SZyM7c2rmEiFsCVuv+YEvYIt1tmPGjJERI0bI1KlT5eabb5bq1avLgAEDJC0tTd59912v6XpBfdyG7cMf/iCzVu221KVbs0py5HSmOhzbKhG23NTC845lUUHC1jls3+3bXKqVsj6IYPX2A3Lr69xBKlJf8AVssegfYJ0zZ06u58UmF+PGjVPg9XpyG7YD3vte3lv5i6UsPa+sIqcyswhbC4W4g5Q3PAqrEJo2bXpBZSZPnhx0FQJh6wy2lUsUkac7XSqrtv9m+cIbVkyV2yes4HaNEbqEL2BrPOMPP/wgP/74oxw7dkwqV64sf/7znyUpKSlCCdy5nLDlmK2VpXEHKWsfxIkzzZo1U93CgZMgy5QpE9T3CVtnsK1aKlkeuK6m9Jv6neVLeLv3FdJr0krCNkJU+Aq22dnZgklRSOnp6RE+uruXE7aELWEbus8ZsF2wYIFUrVrVcQGELWHr2FhcyugL2GZlZQmW/0ycODFnrS32Qr7zzjulV69ekpCQ4JJcIjiB6M0338x1P0zemj59etA6ELaELWEbupsasG3VqpVqYNesWVM6duwoqampOYUdPnxY8CELTAsXLpSjR4/KwIEDLW+68/Bp6TlppWw9cMI0z+Cb6sgnP+6XZZsPmv6OiX8ZaYny6mebTX9H1Hh/65rSf5p11Di1d1Pp8eY3cjbL/ESdcd0ayYh5GyzrOOiG2rJ880H5YmPu5zcqhDqWT0uSUZ+Zn2erItvWNaVfkDq+3bup9JoUZMz2xjpye/P8XXoJG8D8nZiYmNCNzKUrdNRRx34SQU/9wfjM8OHDBUuAMH5TuHBhWbJkifrr3LmzPP744y7JJfLEE0+oA+wxM9pIiYmJ6mD7YImwJWwJ29Dd9Pjx4/Lcc88Juo0xfPTee++plQcffPCB+g4gYQ0+/jswFS1aVIoVKyb33HOP5U0PnI6RvtPWWILsPzfWkUUbbGCbmiivfh4Etq1qSP93VlvWwQ62r3VrJCMjhG25NGvf+71BUEP6T7Ouo1038iNta0mnBiUFQVF+pczMTImPj8+v2zu6L4aLChUqFFGDoESJEo7uFSxTUNgCsoaDBRaC034wQWrlypW5WroR1yZIAYAtWijYxSqURNgStoRtKB5jnnfLli1y/fXXqxUIl112mWWB7Eb+XRoV2aYnyahPg0S2HLON3DAdlOCLbmR0G2EyFGYkB6ZNmzapbRyxR7LZ0XsOnj/kLIDt/Pnz1UxIdGthn2ZsrGGXCFvClrC18xL73xHpNmzYUKZMmaImTlklwpawtbcmd3P4Arbjx4+XGTNmyLx583Ltgbx69WrBhhfffvutpKSkuKLcrFmzZOvWrWqcGLOjP/74Y3n55ZcV9I2ESDtv6tKli6xbt86VOmLc4qFZ611b+lM0IU5e/3Kr5bPZjW3hQmxqgYPaX15k3gJHHmxqUbtsijz/8c+W91JH7FVOl5Hzf7LM4/SIvQm3N5KK6YlRf2fofjt58qTq9vRTwvhRbGxsVKv82WefyenTp1VjG/d7/vnn1Y5xixcvDtqbRdgStlE1zDAK9wVsATNMkGrcuHGuWciAHqLb6667Tj168eLFXR2/xT0RbaNbGc5tpMDxXOPfMNaEHa/cSPgoDZ2/Rd771m6d7TmZtmKnZZV+39QiRiYt326ZBztIJSfEyRt2sA0ytpUD2xLJ8rJFd5du2P6lVmkZ/tF6y+fCOtuxXS+VskWiP+ECs+wx5mSMQbphIzruUaRIkahPTsQs5EGDBuVMjISPv/DCCwq+wRJhS9jqsHGdZfgCtnaHxxuCwBFHjhypUx/bsjB2i8h62rRpQfOyG5ndyFYGwnW2wd0M+hw4cEBlwkQpJzNOCVvC1vbj7XIGX8DWZU2C3g5wxXaRlSpVkg0bNki3bt3UEqRgsx5RIGFL2BK27nkyYUvYumdtzu5E2DrTKScXJmthrNZI+O+hQ4cKlv8ES4QtYUvYhuhsEWQnbAnbCMwnKpcStmHIivV+2LO1dOnSjreLJGwJW8I2DGcL8xLClrAN03SidhlhGzVpcxdM2BK2hK1LziY8Ys9Qmuts3bM5uzsRtnYKafqdsCVsCVtNzuSgGEa2jGwdmImrWQhbl+QmbAlbwtYlZ2NkmyM0I1v3bM7uToStnUKafidsCVvCVpMzOSiGkS0jWwdm4moWwtYluQlbwpawdcnZGNm6GtkOaXeJ3HFlZfdersmd9u/fr/bPd7IGO78qSti6pDxhS9gSti45G2HrKmxf6XK5FIoVOZ1pfupPapHCgm1Uo5kIW+fqBj31x3kx3s1J2BK2hK17/sluZPe6kV+7rZE8s2CDbP7V/FzgNvXKypjbGkX15RO2zuUlbJ1r5SjngPe+d+0ggmKJ8TJ+yRbLemGSRrAzNXEhDiKoWrKovLRoo2U5OIigTkaKPLfQ5iCCKukycl7kBxFM6nmFOhwh2onbNepXmLAlbPVbVWQlshs5Mv0cX83IlpEtI1vH7hJxRsKWsI3YiDQXQNhqFtSqOMKWsCVsXXI2jtnmCO3G0h92Izuza8LWmU4R5yJsCVvCNmI3clwAI1tGto6NxaWMhK1LQhO2hC1h65KzMbJlZOueqTm+E2HrWKrIMhK2hC1hG5kPhXI1I1tGtqHYixt5CVs3VOZ5tpyNHMTOOBtZvxMStoStfquKrETCNjL9HF/NyJaRLSNbx+4ScUbClrCN2Ig0F0DYahbUqjjC1n+wndqnmfwpPSnqFsLIVr/EhK2/YPvzvmNy8oz5DlQxMSKlUxIlIzXR0lC4qYVzH+KmFs61cpSTm1pEtqlF40rpcn/rmrJ291FLvZMTCsm1tUtL+bTIgEzYOjLpkDIRtv6CLTazeeFj881q0orEy7Q+zdSGNlaJsHXuHoStc60c5SRsI4Nts6olpE39sjJk1jpLvSukJ8nEnlcfUwaNAAAgAElEQVRItVJFHb0TdiNHJFNIFxO2Fw9sy6QkyPjbm4hkZ1vaQGLseamRkc6DCBx4CWHrQCQjy7gvtsh3O36zvOKa2qVlxbaD3K7RQqGWNUoKNBo2e72lhoRtCAbpwayE7cUD20olisigG2rLPW+vsrS0ST0ayVW1yhC2DnyRsHUgkpHlvne+k1mrd1te0adlFTl8KpOwdQG279zVnN3IIdiuW1kJW8LWLVtzeh9OkHKqVIT5dE6QImyjfxCBk8j2isrp0rNFFZm6YqeldaQXKSz3ta4hVYMcaMAx2widy+Rywpaw1W9VkZVI2Eamn+OrCVt/zUZ2CtubG5aXh2eutbSDsimJMqV3U6lR2npcl7B17EaOMxK23oHtHX+uLJ0aV5Cz586bvr+iCXEy+4fd8tIn5id+sRvZsdk7yshuZEcy/Z6Jka13IlvCNgTDdTErYesd2A68oZZ8s/WwLNn0q6kF3FQ/QyqVSLY8XpOw1es4hG0IehK2hG0I5lIgsxK23oLtV5sPyRcbzWFrd5Y1YavXhQnbEPQkbAnbEMylQGYlbAlbrxk+x2xdeiMcs+WYrZWpccxWvxMStoStfquKrETCNjL9HF9N2BK2hK1jd4k4I2FL2EZsRJoLIGw1C2pVHGFL2BK2Ljkbz7PNEbpDw/JSPj1JRn26yVT8qqWS5YHrakq/qd9Zvpy3e18hvSatlNOZ5rOJX7utkTyzYINs/vWEaRmYIMUxWxHC1iX/J2wJW8LWJWcjbAlb90zN8Z0IW8dSRZaRsCVsCdvIfCiUq9mNzG7kUOzFjbyErRsqaz48nrORORvZJbP17W0IW8LWa8ZL2Lr0RhjZMrJlZOuSs7Ebmd3I7pma4zsRto6liiwjYUvYEraR+VAoVzOyZWQbir24kZewdUNldiNLuTTClrB1ydkY2TKydc/UHN+JsHUsVWQZGdkStsFge+zYMUlPT4/MyHh1jgKMbBnZes0dCFuX3ghhS9gGg+13O3+TDfvM1yniuvhCsdKsanGpXCLZJYv1920I24IF23fvaiZl04pYGm18oRjBCVz5mQhbl9QnbAsubHHAfOUS1h+CrKwsmbNmj/Sf/r2lNRZPLixT+zST2mWLuWSx/r4NYVuwYPtOn6by8Idr5ZTFxhv3XF1NujWvlK9GTdi6JD9hWzBhWzcjRR69qY6s3XXU0tLSisRLXGyM/O8MwlaXOxK2BQu2b/e6QvpM+VZOns0yNaGH29aRO6+qqsu8wiqHsA1LttAvImwLJmzrl0+V7s0ry7/eswYpgNyrRWV58N01jGxDdy3TKwhbwjbQMAjbP9TgEXshfGS4qYV/NrUgbEMwbI1ZCVvClrA1dyjCNoQPDWFL2IZgLgUyK2FL2BK2hG3EHz/ClrCN2Igu8gIA2z379sltd91v+aQnzpyTe6eukq0HzGeBD76pjnzy435ZtvmgaRk4USfY+nF1ok7rmtJvmvWJOlN7N5Ueb34jZ7PMT9QZ172RjJi7wbKOg26oLcs3H5QvNv5qWceCcOoPx2ydOzQjW+daCWFL2IZgLgUyK2C7fdceWZFytWRagOyRG+vI8I/WE7YXwRF7hK1zNydsnWtF2C4kbEMwlwKZ1YDtO2caWUeN3RrLiHk/EraErSs+wtnIrsgswtnInI1sZWqcjazfCQlbjtlyzJZjthF/WdiNzMg2YiO6yAsgbAnbQBN/vEM9ubJ6SZFsCwDFxATdeEaHuzCy1aGigzIY2TKyZWTrwFE0ZSFsCdtAUxrbrZHM/G6X7Dh00tTCmlYpLkPaXaLJ+syLIWyjKu8fhRO2hC1h65Kz/ffUH0yQ4phteeFsZJFXu14uL3zys2zcd9zUCK+rW0bGd28cVQMlbKMqL2ELBeyWSCBPu0szpGrJovLSoo2Wb6Rt/bJSJyNFnuMEKZes1r+3YWTLyDbQegnbP9TgbOQQvmscs+WYbQjmUiCzEraELWFr7vqEbQifRMKWsA3BXApkVsKWsCVsCduIP36EbcGE7bQ+zaQWj9hz5D+ELWFL2BK2jj4WwTIRtgUPtuXSkgQzKjPPmW/rB3uJiRHJSEvK90OyIzZwDQUQtoQtYUvYRvwpIWwLHmyd7LOLc3Gn39mc0S9nI+d8YzA5kbORORs5EDocs/2vGot+3CdHTmVaArlSiSIyefl2mbV6t2WePi2ryOFTmfLeyl8s8/S8soqcysySaSt2WObp2rSixMXGyqTl2yzz3NqkghRLjJfxS7ZY5uFs5MjPs3UC27KpifLCLZfJniOnLN9FXKxI6dQisvuw+XpDXBgbI1KvfJpUL1004oZhfhXAyJaRLSNbRrZBvz93TVkpC9bts8xz11VVZe/R04SthUKtapeWxlXSZeS8nyw1bFmjpFxTu7QMm73eMk+zqiWkTf2yMmTWOss8V1ROl5sblpeHZ661zKPrPFsnsEVDDKfA3PP2Ksv6lElJkMdvri99Jq+0zJMUX0hm3nOl1M4oll+sjPi+hC1hS9heJLDFAuWiRYtKUlKSow+D000tCFuuszUzKDdhm5oUL6/f3kR+3nfM0rYR/V5ds7Q6Ys6NdPbsWTl06JCUKVNGYjA4bZMIW8KWsPU5bLdv3y69e/eWbdt+71rt1KmTDB06VOLj44O6P2HLHaSsDMTJQQRuwrZ4kcLyTKdLpdekbyxtOiEuVubed5VUK5Vsx72Ifs/OzpZRo0bJyy+/rMopXry4jB07Vi677LKg5RK2hC1h63PY9uzZU0W0I0eOlD179kjHjh0VbNu3b0/YWijAMVt3xmx1dSN7CbarVq2Szp07y7Rp06RBgwby4osvyuzZs2Xx4sUSGxtr6XOELWGrG7aYAzNz9S5TmyuaECcD/lpLapSxnudgt13j7iOn5eVFP8vOQ+ZzLhpWSJMB19eKqPGKi30xQerIkSPSuHFjmT59ulx++eXqoQFaQPe1114jbAnbCxTw45itl2D79NNPy/r162XixIlK23379kmLFi1k1qxZUrduXcL2htqyfPNB+WLjr6ZacDby77LYbdd4fd0yMtZmb+TRn26SZxaazwXBSoCpfZoJeqmskh1sd/12SnpO/EZ+2ms+fHNt7dIyoUeTggHbTZs2SZs2bWTp0qVSunRp9dD4CMycOVM5f7CEbuT7x82TDRZC4lpshj1nzW5OkLIQsiDvjVxQu5Hvv/9+SU9PlyFDhuRYBXxp3Lhxcs011xC2hK2ygbd7XSF9pnwrJ89mmdqEHWwf/GtNOXvuvHz/yxHT65tULi4Y0nj+Y/Nlh4RtxG2A3AUYXVorV66U1NRU9eM777wjo0ePliVLluRknjJlygV3HjZsmNz72lxZY/EycUG7Bhnyy+GT8t1O8xeOPDdcUlYOnjgj32w7bPl0aKUdOZMpX20+ZJmndd0ycupslizddMAyz19qlpLz2WLZasaFV9UoKXGFYuXTDfsty2lWtbikJMbJwvXWeTCzt3hyYZkfZCZ240rpUjolUeb+sMfyXg3+lCoVSxSRj763znNJuWJSq0yKfPCdeZcQCq9VppjUK58i76+yzlOjdFFpWDFNZgRZYlW5RBFpXr2kTPvaeolVhfRENdnorSB5yqQkyg31ysqkZdbLsEoVKyzt6peXCcu2WuqTlhQnnRpXkPFLrPMULRwnXZtVlLFfWC/nio+NkUFt6kiVkkU0e1nu4jBsU7t2bRk4cGDODxivHT58uLRr1079GyLfb7/9NteFO3bskLNZ2bK3Shs5ByM2Sb1bVpHZ3++WfUfPmP7eqVF5WbvrqPxo0UC2s2sn76zftdVlzOebw65jx4bl5ad9x2Td7qOmz6DqmBQvCy38ykkd7722moxdvEUys8x17NWissxZs0f2WujYoWE5+Xnfccs62vm+E7v+5zXV5PUlW+WMxaYvPa+sLPPX7ZXdv5021an9pRmy9cAJWbPLXEd8e0oVS5B5a/eaXp+cUEj6XVtD8E2wSnaR7Z4jp2XM4s2y67B5NzK+bfe1qhGxv/miG9mIbJctWyalSpVSD20W2U6ePPkCQfBxYKICF5MCjzzyiPTo0SOqj4TIFpOiBg8enHOfvJHtunXrTGE7adKkqNaNhVMBtxXYuNF6tYbTuvgCtmZjto899pjs3bvXdswW0S66Ibp37+5Uk3zPN2/ePBU1PPjgg/leF6cVQK/D+++/LyNGjHB6Sb7nw8z2xx9/XF5//fV8r4vTCpw4cUK6du0qH374odNLwsqHMdsNGzbIhAkT1PVOx2yRF5HvjBkzHC/PC6uCEV7khzrefPPN8tZbb6mJoV5N//M//6NsxOhx9GI9b7nlFsUJNB7zM/kCthAILfmUlJSQZyMTtu6YF2Hrjs5uwdYYusFwDWYjP//88/LRRx/ZzkYmbPXZAWGrR0vCNkQdt2zZotbZ7ty5U12JpT/oIi5cuHDQkgjbEIUOMzthG6ZwIV7mFmzRG/TSSy+peRFIycnJKoIxVgMEq7YfokY/1JGwDdE5LLITtmHqiK5jdKs47VohbMMUOsTLCNsQBQszu1uwNap3+vRpOXjwoGRkZARdXxv4OH4AmR/qSNiG6SR5LiNs9ehoWwphayuRlgyErRYZbQtxG7a2FTLJ4AeQ+aGOhG041nfhNYStHh1ZChWgAlSAClABzyvgmwlSnleSFaQCVIAKUAEqYKEAYUvToAJUgApQASoQZQUI2ygLzOKpABWgAlSAClz0sD127JhkZmbm+4Lmi9HUzp07J3FxcaaP5lXdUWecWhPs5BovvSts6IIZwThP1iyFet5stJ/t/Pnzsn//filZsqSlbUS7Dmblo15YzlSoUKELfvaChqdOnVLnBlvN+vZCHc+cOaPeLZaBmW0Q4YU62tlWftbxooUtZm1iB6ZFixYp/bGv66uvvpqz3aPdS8mP3z/++GO55557Lrj12rVrJSEhIT+qZHlP7IHbqlUr+fzzz6V8+fI5+bysOz5oWJ/dt2/fXEczelF37Of6j3/8I+f85urVq+eqd7jnzUbTiD777DN54IEHBDaAhHXwt956azRv6ahsaPXoo4+qvE888UTONV7REPZofKcAMezKZOxJ7ZU6PvTQQ/Lee+/laIdT2PA9xWEVXqmjUTkA9fbbb5eTJ0/mHFTjhTpetLDFQdc4kg/ncRYpUkRtiFGtWjV58sknHTlofmRauHChcrK8W/FVqlRJYmJi8qNKpvfs1KmTrF69Wv2WF7Ze1R3nIBvbMj777LO5YOtF3bE94gcffCAdOnRQkQT2AsdZscuXL1fbIIZ73my0jAgNmebNm8t9990n3bp1k08//VT++c9/qv+tUKFCtG5rWy62PsXWrogasQQkELZe0RCbh9xwww0CP8f+73fddZcC26WXXuqZ9wywXnXVVVKrVi3ZvXu30hK7+t19992eqSOMAVD997//rXwHR0Eap8J54V1ftLDFofJt27ZVhosEp+vfv7/8/PPPngJX4NcCH/3//Oc/8vXXX9t+RPIzA0CAs4QB3byw9aruhw8fFnSDoc4DBgy4ALZe1x07p1177bWq8YioItzzZqNlN4hq77zzTsHhBMaubtddd50Cb37uS47o5ujRo4IGFnqHAmHrNQ2Nd9OyZUvVqwGQebGOiBxRRxxW0aVLF0/VEXsgY1vRv/3tbzJnzpwc2HpBx4sWtug2xqb4OAcXCR8BLBIPPKYvWh+ecMsFbBENIJpJTEyUJk2aqPpbjYuGex8d12EnLzhcXth6XXcAC9EXGgVG8oPuiHTQlYeGGLoawz1vVse7NysDeygj8kaXvJHQPVq1atVcx/RF6/525eJcXozXB8LWaxriGXA4BhopxrnBXqojIDt+/Hjl8zh9DQDDTn5eqeP8+fPV+cuIZtH4g00aka0X6nhRwhZdCTVr1sx10LVxTN/ixYulXLlydr6ZL7+vWbNGReBpaWmya9cuFcXcdtttuQ7wzpeKmdzUDLZ+0N0Mtl7XHb0x6La74447VEMBycl5s27aCoYP5s6dm/Nxw73xgcPHGCcr5Xcyg63XNDx+/Lga4y5WrJg67QeTubxURwwVDBo0SH788Uc1Ye+ZZ55RE7q8UEf4MHpQcMwqDs7AtzMQtl6o40UJWzg2IqynnnpKjYX4JbLN+0F699135eGHH1bG7bXoNlhk62XdzWDrZd1/+eUX1VXXtGlTdeKVMZvWyXmzbgLOr5Gt3Zm9bmkIkKFXC8MzU6dOVROPjAaLV+poaIFGNRp+AC16D71gixiXX7p0qVxzzTWqmjiiFBNL0Ujt16+fGp7Lbx0vWth6dewwFOf94osvpFevXvLDDz+obmUvJSvYel13J7D1iu44sBo9G61bt5ahQ4fmanBFct5sNOzIbMwWWmMSTX6O2RrPahbZekVDjCljFQLGl9EVb4AWdfdKHfPazLBhwwQnsWHinhfqiB5LANZImMCJP8P+cHpVuOcz6/KXixa2gbNiMZsT0PL6bGR0HWG2X7169QTrK7GMAhEtDlPwUsK6ZbTAsfQHY3RY+hMfH6+q6FXdMV6HtZbo6UAEgY3ojYk8XtQdHwbUEX+IHIx1wZhZjxZ6JOfNRsOWAArMnkVPjJdmI2dlZQn+0FiBDWA5EnwKenpBQ+iGpT6o2yuvvJJzmhl6MBA5eqGO6N4eM2aMqidmlmP+CyCGCXFoJHihjnltOm83shfqeNHCFgYCWGEwH6l+/frKYKw2B4jGByjUMjEGgokRRkJXOA7tzs+lE2bPgHoZaynxOz7+xgxqr+qOmegYDw9MCxYsUBN4vKg7ZlICsnkTeg4wszaS82ZDtUun+bFWFJOijISuva5duzq9PCr58NEdPHhwrrKx/A+z0r2godFDlPfhDZ/yQh3h03iPgZEj1qsjusUMby/U0Q62XqjjRQtbQ3xEiJhFh9lzfkjYLQi7tGCSRGB3kh/qHlhH6u7OGwvnvNlo1gxRJHo9SpcundNzEM376SjbaxqaPZMX6gjo4mxjfEvRw5I3eaGOdvaQn3W86GFrJz5/pwJUgApQASoQbQUI22grzPKpABWgAlSgwCtA2BZ4E6AAVIAKUAEqEG0FCNtoK8zyqQAVoAJUoMArQNgWeBOgAFSAClABKhBtBQjbaCvM8qkAFaACVKDAK0DYFngToABUgApQASoQbQUI22grzPKpABWgAlSgwCtA2BZ4E6AAVIAKUAEqEG0FCNtoK8zyqQAVoAJUoMArQNgWeBOgAFSAClABKhBtBQjbaCvM8qkAFaACVKDAK0DYFngToABUgApQASoQbQUI22grzPKpABWgAlSgwCtA2BZ4E6AAVIAKUAEqEG0FCNtoK8zyqQAVoAJUoMArQNh62AS+/fZbOXz4sNSvX1/KlCljWlP8vmrVKtm4caM6bL5WrVpy2WWXXZD3/Pnz8tVXX8nmzZvl7Nmz6nBv5K1Zs6ZnFPjss8/k1VdflbffflsdPD5v3jxJSUmRK6+80jN1ZEW8pcCxY8fk66+/VpWKiYmRxMREqVOnjhQvXtyViq5evVqeeOIJGT16tPKpUFIw/4ZP79y5U9q3bx9Kka7n3bt3r/Tr108GDx6svlN+qbfrQsE+s7Ozs/PjxrxncAVOnTolDRo0UJn69OkjAwcOvOCCRYsWyYMPPignTpyQypUry6+//qr+/3XXXac+AIAvEsrq2rWr/PDDD5KcnCwJCQly6NAh9VuXLl1k2LBhnngd77//vvz73/9W9cRHs2XLllK3bl0ZO3asJ+rHSnhPgfXr15sCqX///goC0U5LliyRnj17yqeffioVKlRwfDs7/3700Udl+vTpqhHt5bR9+3Zp3bq1TJo0Sf785z+LX+qdH5oStvmhuoN7IqrDBwOtxV27dsnSpUslLi4u50rDyBs3biwvvfRSTqt61qxZMmDAAPUBevbZZ1X+p59+WsaPHy+vvfaaXH311aocRATIu3XrVvnPf/7joEbRz5IXtkePHpXY2FgpWrRo9G/OO/hSAQO2EyZMkBYtWsiBAwfkxRdflBkzZsjrr7+u7D2aKVzY2vn3yZMnJTMzU1JTU6NZ/YjLzgtbv9Q74gcPowDCNgzR3LgE0SxgA+D26NFD8DFBpGekQYMGyQcffCBffvnlBV3MgCyiQTh09erVpWPHjgquH3/8cUhVR+sb977nnnvkl19+kS+++ELS0tJk5MiRqrznn39ePvnkE0FXUrNmzeThhx9WXXhIb7zxhrzzzjsq2kZC1/b999+fq4v7559/lieffFI1JNDtV758eRXVGpEtuqbwb3fddZcqA+WXKFFC0CX+f//3fxIfH68i9m7duqluZyRE7E899ZQsXLhQRfmtWrVSXfFoUNSrV091oaPLb+7cuapuGRkZcu2118q//vWvkLRhZm8oEAhbwz+OHz8uDRs2VJEt/Ad216RJE2UrRho+fLiyZeSxsvPHHntM2f/1118vK1eulGXLlik7hT/8/e9/V0WZwRZ+AhtDlyqi3Q4dOkjfvn2VvRrJzr8R1cIvXn755Rzbr1Klihr2QSN5//796h5mMIafmOVFo3Xy5MmqIbJp0yY1jPTPf/5T2rRpo+6B+6FhDoDCd/B779695eabb86p92+//SYjRoyQBQsWqH+DT6Eb34hs89Z76tSpavgKQ0FTpkxR35HOnTur3gBjaAyNCgQCqBe+JU2bNlUBwY033iidOnVS9/nwww/lzTffVHXDO0CQgaAi1K77/LRawjY/1be4NyCALhl078LYYKj4kBiRKi5DV3GNGjXUGGfeBEeCAwGG7dq1kzFjxqj/j48OHL9cuXKOnhpAvfzyy1VeGDicAB+oIUOGqHrB8QA6/AZn27Jli/r4FCtWTEUXWVlZymHxv8bvaBzA6fGxwHOhW7tXr15StmxZ1XjAR82ALe6BZwSQkRCt4+OKOt1www2yY8cOeeuttxTYr7rqKjl37pz6MPz000/SvXt39cHFh2/mzJk5HwP0AowaNUp1V+NDuGHDBtWQwdgbk/8UMIMtPtjwFwy9AGpoTMFeAodibrvtNvWhhl9Y2TkaYIb9A64YqgFMMJaKhmSjRo0ugO3ixYsVoGCrf/3rX+X777+XcePG5dQFCjvx7xdeeEH5A/wp0Pbx//E8hQoVUn4Bf8ybDD/Jmxe9W5gPgUbHpZdeqhqcc+bMkXfffVc1gtE4X758ufIbDONgmApgN54VjVzoAP+85ZZb5IorrlANENTTgG3eej/zzDPq+eHft956q4IovmNoQAOWSGj4oBGAbxq+W+hte+WVV3IaS2gEoNGDIS+8V/T04TnQ6Dfejx8sl7D14FtCCxCgRYsRIENLEkD47rvvFKgAFUSQaB0+9NBDFzwBWqVwHmPcCs4NQBqRLQCHlj6AFBgt5y3I+Aj94x//kEceeSQneoQToqVuOCmuA+Buuukm1drGR8ZIqCsiyxUrVijYG9cY0ffnn3+uolekvN3IZrAFIOGImAyDBOdEVI3nQ5R99913q2jAaK3n7eYC2AFptMzRRY2EyCYpKcmDlsAq2SlgwBYfeXx4ETk999xzKqqEvQOQTmGb184N+wcMAAokI2pGdPb4449fAFv4ACAOfzUS/BBjr4AZkp1/I48ZbNF7gx4ru8lfgG3evAcPHlR+ggbEnXfeqeoB30SECD+DfxsJ03iOHDkiuAaNFPSioQFhNCTgu8bErbz+ZQbb9957T+Dnho+hkYDJkHg/Rr3Q+IEPGwkNezQKoB0aCYi4A3vx0IDHn9GjZWcnXvidsPXCW8hTB8NZjEgWLckHHnhAtQjxG5wB3UkwRnR15U3oSoWx4mOAj4KR0G2LLp1169Yp40c+OJ5VF6rxsYED4SNiJAAVkSsmLxkJhg/gogvrjjvukB9//FG1PNEqDUyIRFE3NBT27NmT8wFCHiewRYs8cEIXIhckOCSifNQV0bHRvZb3Y4BWOrqUAW1M7EDr/JprrlGRApP/FDCbIIV3iw864ILkFLZ57dzK/uGDmCUPaAZ2I6Nb9JJLLlEwRCRnJKNb1pjsZOffVrDNa/tWbwvl582Lxi6+F9AGPU9Ggn7QBxDH9wA+i4YoGuxGMhrtyINvEL4hGM5BcgJbNDIwgcxIaIgggIAe33zzjaCRk3d8PRC26H1CDx2CBDSiEXmjixn/7adE2HrsbcEA27Zta1ordLtOnDhR/YZxWIwBoVsrbzIMGN1E6IY1S6dPn1at1bVr1yo4BU6+MvJbfWyMqBQOkjdhrAigQ4vZGKetVq2aGn+GgxiwRf3RBRYYAYQDW0TYAD1ga3QRr1mzJqcVbXwM0E3VvHlzVV08L8aH0GWGLkdMQsO9jWjZYybB6gRRwIAtGp3o1gXwjFn4xmWACbooA3uBzLqRncI2MHoNhC3uCxCggYv7BSbYFoY6nPq3WWQbCWwxnIJeHcyDqFixYq66od5Y+YAIF70+mFGM/y5VqpRqiEIrjG2jxwBjq9DcGH8OB7bwRfQWQAuji9j4LhgVA2yN++LfMESFrmP4Lu4P0OL75nRIzAtORNh64S0E1AFOhggNhhQ4oQLdrxj7gHOj1WxEcTBARGdGQtQLiGINH7rS0FWKLhs4et7o7d5771Wt2EDnCZTDCrYYA8X4lxnMcX/UEY6NhoAxpmI4peFUaC2jxYtWq1GvSGFr1CvQcdGYwDi1MaYEMBv3Q12nTZumuq8wAQNRCZO/FDAbs837BIBI1apVVdRmJIz/YXJc4JitE9ga463GEE7eCVKABP6MiU2BfgngOvVv3bAFRDFZEL1CePbABD9AJIuGAsZRjQmJyBMIPfgKYB3oK5HC1qhX4FItBALolYDG+PdAn0WdjCErdH1jLNcvibD10JuCUWFiFJYrYIwiMBlGjYk9ABnGGTE2isjMaNVjnAUz9jCmGjh2CodBKxWTmTBhCY6FqA7dQlZd0bi3FWwxboXuHEyiMGY+YlIDYIcuLDgt7gnIoYto3759qnGAD75IZIMAAAP3SURBVKMBwvnz56vWMmZ6wvm3bdumPlDoygo2QSpv6z4wskW9sPwDz4cPLKJ1fCCQDNhCA7TWkQ/jPYjO0Sgwm9XtIdNgVSwUcAJb2LkxSRDjhrBT/KFr0glsYdOIsjDsgR4U2CfmB1SqVOmCMVvY99ChQ9XwDK7D7Hc0ejFsg2ud+rdu2EI+zKLGOCnW4KPnCcukMA6LRoCxXBANUYzRYjwXDXxMoDJAaEw8w/AR5kYA0kakG2yCVN5u5MDIFvXCUBD0+ctf/qIaRWjEG5tl4N7oScOSor/97W/qO4a8+ObhvaLXwi+JsPXQmzK6f43ZtXmrhq5XOO9HH32kfgKYMC47e/bsXFkDJy7hB3TV4t8wSzkwIbIFrLDJhVkyJoPkbfEjL3aigsFj/MZIcEJED7Vr11YzhDGRyRj7Qd0xa9GIxNGwgNNj3AsJ41zoBsTHANEo6pR3ghTKwFKDwDFbfEBQlrHxBbqbMJ6MMWN0X2MCGOppaGKsOTbqjI8OegLQ6mfynwIGbDG8YrXTGGavYpzemNmLLl50YaLhhg+5lZ0bjU30JOHjb9gpZtiipwjJ6AZF79Gf/vQnZYuACYY0Asc9AV/ABI1PJ/4NG0ZPj1FnM9u3eltWedEYR1ew0QA1ngfRKoZ4cC/08mC2NRIaC5iNfN999wm+FUjGOn7j3oZfG8M0eesNfQHPwDFbY4KYMYYN/dHoQQBQsmRJ1QjCmDvuCd/E9w7dzsZGPFjOiFUHgRG4HyyXsPXDW7KpI1qh+KAgqgXMsIzFbPIAomEsuUFEihmTOsYo0eWDrjWM++TdfOLMmTOqXuius5rtiw8A/vChMmYH63wlaJljFrThyCgbeqHO0AgTXZgKhgLoYYHtO90oIrBnB70hgKfTdZ2I+mBj+F8AxEsT8GD/xncg78xm1Be9VJgAZaUTfH737t3KZ6MxG9iIoLFEDz1fSKgXYIu6W21d63UrJmy9/oZCqJ8x/mEs7cGsQ7QYC1JCdxieG5NA0E2GcW6ju7Ag6cBnjVwBq2GUyEtmCYEKIEjACglM5sRaXvRCYaML9HKhcXSxJML2YnmT/30OdO9iPBStU3TL5p0McZE97gWPg7E5OCk23MBMRYyRYSkS19Fe7G9e//NhnBBjtVh2F2w9uv47F6wSMccEwEW0jBUKmAmNMWG/RrBWb4+wLVh2zaelAlSAClCBfFCAsM0H0XlLKkAFqAAVKFgKELYF633zaakAFaACVCAfFCBs80F03pIKUAEqQAUKlgKEbcF633xaKkAFqAAVyAcFCNt8EJ23pAJUgApQgYKlAGFbsN43n5YKUAEqQAXyQQHCNh9E5y2pABWgAlSgYCnw/9CeuVmUvq16AAAAAElFTkSuQmCC", "image/svg+xml": [ "0510152005100102030400510AQS readingsPurpleAir readingspercent" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "left= px.histogram(nc4, x='pm25aqs', histnorm='percent')\n", "right = px.histogram(nc4, x='pm25pa', histnorm='percent')\n", "\n", "fig = left_right(left, right, width=600, height=250)\n", "fig.update_xaxes(title='AQS readings', col=1, row=1)\n", "fig.update_xaxes(title='PurpleAir readings', col=2, row=1)\n", "fig.update_yaxes(title='percent', col=1, row=1)\n", "fig.show()" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "Both distributions are skewed right, which often happens when there's a lower bound on values (in this case, 0).\n", "A better way to compare these two distributions is with a quantile-quantile plot (see {numref}`Chapter %s `).\n", "With a q–q plot it can be easier to compare means, spreads, and tails:" ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [], "source": [ "percs = np.arange(1, 100, 1)\n", "aqs_qs = np.percentile(nc4['pm25aqs'], percs, interpolation='lower')\n", "pa_qs = np.percentile(nc4['pm25pa'], percs, interpolation='lower')\n", "perc_df = pd.DataFrame({'percentile': percs, 'aqs_qs':aqs_qs, 'pa_qs':pa_qs})" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "hovertemplate": "AQS quantiles=%{x}
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"image/svg+xml": [ "510150102030AQS quantilesPurpleAir quantiles" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = px.scatter(perc_df, x='aqs_qs', y='pa_qs',\n", " labels={'aqs_qs': 'AQS quantiles',\n", " 'pa_qs': 'PurpleAir quantiles'},\n", " width=350, height=250)\n", "\n", "\n", "fig.add_trace(go.Scatter(x=[2, 13], y=[1, 25], \n", " mode='lines', line=dict(dash='dash', width=4)))\n", "fig.update_layout(showlegend=False)\n", "fig" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "The quantile–quantile plot is roughly linear. We overlaid a dashed line with a slope of 2.2; it lines up the quantiles well, which indicates the spread of the PurpleAir measurements is about twice that of AQS." ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "What we can't see in the q–q plot or the side-by-side histograms is how the sensor readings vary together. Let's look at this next. First, we take a look at the distribution of difference between the two readings:" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [], "source": [ "diffs = (nc4['pm25pa'] - nc4['pm25aqs'])" ] }, { "cell_type": "code", "execution_count": 14, "metadata": { "tags": [] }, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "alignmentgroup": "True", "bingroup": "x", "histnorm": "percent", "hovertemplate": "variable=0
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", "image/svg+xml": [ "−100102030051015Difference: PA–AQS readingpercent" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = px.histogram(diffs, histnorm='percent', \n", " width=350, height=250)\n", "\n", "fig.update_xaxes(range=[-10,30], title=\"Difference: PA–AQS reading\")\n", "fig.update_traces(xbins=dict(\n", " start=-10.0, end=30.0, size=2)\n", " )\n", "fig.update_layout(showlegend=False)\n", "fig.show()" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "If the instruments are in perfect agreement, we will see a spike at 0. If the instruments are in agreement and there is a measurement error with no bias, we expect to see a distribution centered at 0. Instead, we see that 90% of the time, the PurpleAir measurement is larger than the AQS 24-hour average, and about 25% of the time it is more than 10 µg/m3 higher, which is a lot given the AQS averages tend to be between 5 µg/m3 and 10 µg/m3." ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "A scatter plot can give us additional insight into the relationship between the measurements from these two instruments. Since we are interested in finding a general relationship, regardless of time and location, we include all of our average readings in the plot:" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "hovertemplate": "AQS PM2.5=%{x}
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"image/svg+xml": [ "0501000100200AQS PM2.5PurpleAir PM2.5" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "px.scatter(full_df, x='pm25aqs', y='pm25pa', width=350, height=250,\n", " labels={'pm25aqs':'AQS PM2.5', 'pm25pa':'PurpleAir PM2.5'})" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "While the relationship looks linear, all but a handful of readings are in the bottom-left corner of the plot. \n", "Let's remake the scatter plot and zoom in on the bulk of the data to get a better look. We also add a smooth curve to the plot to help us see the relationship better:" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [], "source": [ "full_df = full_df.loc[(full_df['pm25aqs'] < 50)]" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "hovertemplate": "AQS PM2.5=%{x}
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13.7, 8.2, 23.208333, 16.0125, 20.15, 13.409091, 13.579167, 12.958333, 7.479167, 4.620833, 5.9, 3.531818, 2.558333, 5.266667, 13.1375, 21.658333, 26.841667, 4.6125, 10.325, 12.922727, 8.3625, 9.929167, 3.8, 9.379167, 2.116667, 2.954545, 5.6, 3.820833, 4.591667, 9.445833, 11.55, 14.4875, 15.283333, 7.85, 7.116667, 6.595833, 9.661905, 5.654167, 5.679167, 2.920833, 7.154167, 8.975, 3.8125, 2.95, 1.672727, 3.933333, 5.254167, 5.329167, 7.620833, 8.561905, 5.208333, 2.8875, 4.1625, 7.079167, 8.808333, 11.0625, 8.854167, 11.758333, 13.895455, 6.1375, 6.916667, 6.591667, 6.288889, 5.004167, 5.641667, 5.583333, 4.070833, 5.391667, 7.229167, 6.6875, 4.9, 2.516667, 4.0125, 16.375, 18.191667, 16.872727, 12.0875, 7.183333, 15.395833, 38.104167, 28.654167, 27.854167, 22.109091, 9.725, 17.004545, 23.595833, 23.1, 27.304167, 30.6125, 42.691667, 34.316667, 7.890909, 8.116667, 6.275, 6.129167, 15.4, 13.5125, 18.254167, 7.170833, 23.95, 23.316667, 12.5125, 10.745833, 13.370833, 21.680952, 16.995833, 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5.1, 3.2, 9.7, 7.4, 15.8, 5.1, 9, 8.5, 14.8, 6.8, 8.3, 6.9, 12.5, 7.9, 5.5, 8.5, 7.1, 5.6, 12.6, 5.8, 6.3, 4.5, 7.708333, 10.6375, 8.258333, 13.441667, 10.645833, 9.670833, 7.108333, 7.295833, 11.841667, 13.75, 11.945833, 10.804167, 13.1625, 10.375, 15.458333, 9.0875, 4.841667, 9.2, 6.579167, 15.441667, 6.608696, 7.829167, 13.5, 6.1875, 7.670833, 9.891667, 17.6125, 17.804167, 14.5625, 15.075, 16.304167, 14.929167, 10.35, 9.616667, 9.5875, 10.225, 6.320833, 5.804167, 15.216667, 23.275, 21.891667, 16.395833, 8.4875, 7.804167, 4.691304, 10.2875, 8.516667, 8.933333, 6.425, 7.270833, 5.154167, 8.929167, 8.2625, 10.65, 10.995833, 10.225, 10.508333, 4.5625, 9.733333, 13.620833, 5.795833, 6.091667, 6.754167, 6.045833, 7.516667, 6.891667, 11.1125, 12.85, 11.170833, 9.766667, 10.704348, 10.704167, 12.466667, 5.904167, 7.733333, 7.5375, 4.9625, 5.475, 8.445833, 8.641667, 9.529167, 7.604167, 6.383333, 6.508333, 6.558333, 8.329167, 9.7375, 13.475, 11.058333, 17.716667, 13.05, 9.075, 15.395833, 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6.4125, 6.091667, 5.720833, 5.983333, 5.908333, 3.013043, 5.491667, 3.958333, 3.108333, 5.045833, 5.9875, 5.541667, 6.029167, 6.113043, 4.325, 7.220833, 5.345833, 6.658333, 8.9, 8.345833, 6.733333, 7.454167, 8.804167, 8.891667, 5.870833, 8.429167, 8.179167, 15.770833, 17.783333, 14.679167, 9.279167, 7.533333, 5.279167, 8.045833, 11.241667, 12.670833, 7.708333, 8.870833, 9.05, 6.1125, 8.066667, 5.375, 7.491667, 7.641667, 9.658333, 5.695833, 7.083333, 6.081818, 8.020833, 8.979167, 12.083333, 12.383333, 11.55, 14.154167, 8.925, 5.8125, 6.333333, 8.545833, 6.6, 5.4, 9.308333, 11.195833, 7.070833, 4.8375, 3.220833, 4.9125, 7.695833, 9.275, 6.775, 6, 8.0375, 8, 5.716667, 6.341667, 6.225, 6.716667, 6.641667, 5.633333, 4.645833, 5.575, 5.070833, 5.709091, 4.995833, 4.970833, 5.441667, 4.6875, 3.779167, 3.65, 5.920833, 4.2375, 5.225, 4.870833, 3.7, 4.579167, 6.591304, 8.020833, 4.3375, 5.154167, 5.229167, 4.716667, 3.795833, 4.754167, 5.254167, 5.479167, 7.233333, 8.791667, 11.1125, 10.870833, 4.270833, 5.121739, 6.879167, 5.391667, 7.829167, 3.9, 4.879167, 8.5, 5.6, 2.2, 3.6, 5.4, 7.4, 4.8, 7.5, 11, 6.9, 4.6, 10.2, 9.9, 5.7, 5.2, 4.4, 4.4, 2.8, 3.5, 2.6, 4.2, 11.729167, 8.96087, 10.028571, 9.758333, 5.752174, 5.291667, 6.708333, 11.129167, 8.958333, 15.470833, 12.508333, 15.816667, 23.15, 23.466667, 24.034783, 21.2625, 10.220833, 12.213636, 9.2125, 13.625, 12.1125, 16.409091, 10.3375, 10.9125, 10.691667, 10.6, 9.8125, 2.875, 4.241667, 6.233333, 6.066667, 5.157143, 5.275, 7.2375, 5.004167, 5.725, 11.55, 11.695833, 3.508333, 5.195833, 6.875, 4.7125, 5.029167, 5.479167, 7.416667, 6.313043, 7.229167, 4.895833, 5.7, 11.441667, 8.570833, 8.9625, 17.0125, 24.691667, 34.370833, 20.4125, 28.345833, 22.933333, 17.114286, 23.6125, 15.141667, 9.679167, 1.743478, 5.275, 4.779167, 8.104762, 12.558333, 8.558333, 5.15, 5.466667, 11.1, 12.65, 15.434783, 10.633333, 6.7875, 4.154167, 6.679167, 11.370833, 10.420833, 13.466667, 25.920833, 13.179167, 6.141667, 10.4875, 11.066667, 7.19, 6.05, 7.695652, 6.3625, 7.3, 7.991667, 16.325, 7.891667, 11.533333, 5.8625, 7.416667, 6.941667, 5.391667, 7.6625, 10.4125, 8.133333, 7.5, 8.095833, 6.404167, 9.147826, 10.6375, 7.458333, 6.3625, 6.033333, 5.483333, 3.375, 2.875, 4.658333, 8.430435, 13.325, 11.433333, 7.679167, 7.408333, 7.32381, 5.15, 7.35, 3.2125, 7.008333, 6.0375, 14.45, 3.6125, 3.221739, 2.708333, 5.0125, 5.630435, 3.7875, 4.1625, 4.158333, 3.8, 4.258333, 3.583333, 4.195652, 6.24, 7.291667, 8.141667, 5.845833, 4.270833, 3.2, 4.886957, 4.772222, 5.169565, 3.904762, 3.55, 2.733333, 4.638095, 6.772222, 5.820833, 4.058333, 3.741667, 6.433333, 7.645833, 8.425, 10.195833, 7.029167, 4.658333, 5.016667, 7.779167, 7.4125, 11.366667, 12.271429, 3.841667, 6.9125, 7.5, 3.420833, 6.133333, 3.008696, 3.375, 4.391304, 7.473913, 8.834783, 15.155, 6.1125, 3.3, 3.558333, 6.379167, 7.695833, 3.658333, 4.795833, 5.7375, 6.154167, 3.075, 5.833333, 4.091667, 4.9875, 3.754167, 5.15, 4.858333, 3.7, 2.747619, 5.0125, 3.641667, 3.054167, 2.575, 3.454167, 3.85, 5.026087, 2.783333, 1.683333, 4.379167, 3.770833, 4.241667, 5.495833, 3.975, 5.895833, 6.933333, 6.538095, 6.029167, 3.254167, 1.179167, 2.9125, 4.916667, 10.7375, 9.195833, 2.35, 1.895833, 3.375, 3.591667, 3.216667, 4.480952, 6.3875, 6.683333, 8.0125, 6.983333, 7.3, 7.358333, 3.191667, 3.070833, 4.654167, 4.516667, 5.370833, 7.158333, 7.154167, 9.8, 2.42381, 3.795833, 6.0375, 7.008333, 3.8375, 5.275, 3.816667, 3.445833, 2.233333, 4.170833, 5.28, 7.783333, 4.404167, 4.741667, 4.65, 5.204167, 8.766667, 7.241667, 7.1875, 6.758333, 5.783333, 7.958333, 6.754167, 4.5375, 4.5375, 5.738095, 7.275, 8.495833, 8.295833, 6.916667, 8.2125, 5.825, 11.491667, 13.145833, 7.175, 5.630435, 7.216667, 10.041667, 21.783333, 18.854167, 22.991667, 15.808333, 19.247826, 34.752174, 15.416667, 3.733333, 2.404167, 6.5875, 10.683333, 9.641667, 7.379167, 5.37619, 7.9625, 6.782609, 5.383333, 9.229167, 6.020833, 7.108333, 8.458333, 13.720833, 13.283333, 8.133333, 4.358333, 6.016667, 5.852381, 6.954167, 8.604167, 6.4625, 9.754167, 6.366667, 5.616667, 4.420833, 8.520833, 6.575, 8.780952, 7.820833, 2.858333, 4.55, 10.795833, 21.083333, 13.5, 11.416667, 10.458333, 9.375, 6.041667, 6.541667, 7.136364, 9.916667, 7.5, 13.916667, 20.166667, 20.166667, 21.333333, 26.666667, 29.458333, 9.375, 8.916667, 8.75, 8.375, 15.708333, 8.25, 5.791667, 8.5, 11, 12.166667, 11.041667, 7.166667, 11.75, 22.565217, 18.695652, 11.583333, 5.625, 5.833333, 4.916667, 20.291667, 5.75, 7.791667, 7.166667, 6.666667, 6.5, 8.75, 10.708333, 10.666667, 10.041667, 14.458333, 6.666667, 6.73913, 9.083333, 7.75, 6.125, 3.791667, 4.791667, 5.666667, 5.958333, 8.75, 9.958333, 8.291667, 6.416667, 6.208333, 8.454545, 9.166667, 7.375, 7.958333, 14.583333, 14.083333, 8.666667, 7.916667, 10.708333, 9.541667, 9.75, 6.652174, 8.541667, 9.043478, 7.416667, 9.666667, 7.75, 4.166667, 5.041667, 5.833333, 10.5, 8.416667, 9.25, 10.541667, 7.166667, 8.833333, 4.958333, 7.541667, 4.833333, 5.666667, 3.75, 3.652174, 5.958333, 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4.541667, 5.25, 5.25, 5.458333, 5.666667, 6.25, 6, 6.791667, 7.166667, 12.166667, 6.25, 5.625, 3.333333, 3.541667, 6.625, 7.695652, 11.041667, 7.875, 7.5, 6.416667, 7.434783, 4.541667, 5.333333, 9.666667, 10.5, 13.208333, 11.333333, 11.416667, 17.521739, 14.583333, 13.208333, 9.541667, 4.875, 6.458333, 11.666667, 7.583333, 7.5, 12.291667, 11.943478, 7.904167, 6.720833, 18.9, 21.795833, 25.7125, 15.016667, 17.216667, 12.622727, 13.875, 15.495833, 9.695833, 6.620833, 0.5375, 1.1625, 0.741667, 3.804167, 10.014286, 3.7, 8.7875, 13.6875, 12.475, 10.65, 7.958333, 3.429167, 1.570833, 3.779167, 3.995833, 7.875, 7.0625, 9.7125, 16.863636, 5.516667, 2.708333, 3.341667, 3.829167, 2.1, 2.454167, 1.870833, 2.120833, 3.55, 7.895833, 7.375, 3.408333, 3.091667, 2.373913, 1.991667, 1.766667, 1.566667, 2.691667, 1.958333, 1.095833, 1.325, 1.6125, 2.558333, 2.529167, 2.270833, 2.916667, 2.957143, 3.120833, 2.254167, 1.179167, 1.5125, 1.354167, 2.75, 3.125, 2.729167, 3.745833, 9.041667, 8.729167, 6.725, 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", "image/svg+xml": [ "02040020406080AQS PM2.5PurpleAir PM2.5" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "px.scatter(full_df, x='pm25aqs', y='pm25pa', \n", " trendline='lowess', trendline_color_override=\"orange\",\n", " labels={'pm25aqs':'AQS PM2.5', 'pm25pa':'PurpleAir PM2.5'},\n", " width=350, height=250)" ] }, { "cell_type": "markdown", "metadata": { "user_expressions": [] }, "source": [ "The relationship looks roughly linear, but there is a slight bend in the curve for small values of AQS. When the air is very clean, the PurpleAir sensor doesn't pick up as much particulate matter and so is more accurate. Also, we can see that the curve should go through the point (0, 0). Despite the slight bend in the relationship,\n", "the linear association (correlation) between these two measurements is high:" ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "array([[1. , 0.88],\n", " [0.88, 1. ]])" ] }, "execution_count": 18, "metadata": {}, "output_type": "execute_result" } ], "source": [ "np.corrcoef(full_df['pm25aqs'], full_df['pm25pa'])" ] }, { "cell_type": "markdown", "metadata": { "tags": [], "user_expressions": [] }, "source": [ "Before starting this analysis, we expected that PurpleAir measurements\n", "would generally overestimate the PM2.5. \n", "And indeed, this is reflected in the scatter plot, but we also see that there appears to be a strong linear relationship\n", "between the measurements from these two instruments that will be helpful in calibrating the PurpleAir sensor. " ] } ], "metadata": { "celltoolbar": "Tags", "kernelspec": { "display_name": "Python 3 (ipykernel)", "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": "3.10.12" } }, "nbformat": 4, "nbformat_minor": 4 }